All scales
4519 scales
| File | Description | Notes | Period (¢) | Limit | Source |
|---|---|---|---|---|---|
| CD01_01_hijaz_Egypt | Les nuits d'amour / Ô mon Commensal - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_02_hijaz_Egypt | Mon amour m'a quitté alors que je n'ai aucun tort / Toi qui as la taille comme une branche - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_03_hijaz_Egypt | Ô Gazelle qui a fait honte aux faons / Emplis ma coupe, ô mon précieux amour - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD01_04_hijaz_Egypt | Ô mon astre, fais circuler la coupe de vin / Celui qui a les membres graciles - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_05_Egypt | Très dédaigneux / Les vents de l'amour ont soufflé - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_06_Egypt | Il m'a quitté : laisse moi donc / Ô Gazelle se pavanant - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD01_07_Egypt | Ô toi qui a les joues roses et douces / Donne, ô mon astre / Le soleil de ma coupe / Gloire à celui qui a crée cet astre - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD01_08_Egypt | Il a circulé avec les coupes - Darwîsh Muhammad al-Harîrî (hijaz, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD01_09_bayati_Egypt | Les tristesses sont passées - Darwîsh Muhammad al-Harîrî (bayati, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD01_10_bayati_Egypt | Toi qui fait honte aux astres / Emplis-moi les coupes / De taille élégante / Toi qui a de belles lèvres - Darwîsh Muhammad al-Harîrî (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_11_bayati_Egypt | Moi, je n'écoute pas le blâmeur / Mon espoir est en ta vie / Ô croissant de lune - Darwîsh Muhammad al-Harîrî (bayati, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD01_12_bayati_Egypt | Y-a-t-il une déchirure sur les voiles ? / Elle m'a quitté alors que je n'ai aucun tort - Darwîsh Muhammad al-Harîrî (bayati, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD01_13_bayati_Egypt | La magie a cerné les yeux / Par celui qui a enivré - Darwîsh Muhammad al-Harîrî (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_14_saba_Egypt | Baisse tes paupières / J'aime un astre - Darwîsh Muhammad al-Harîrî (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_15_saba_Egypt | Le jour où tu me rendras visite / Gloire à Dieu qui t'a rendu parfait / Le soucis par Hasard - Darwîsh Muhammad al-Harîrî (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_16_saba_Egypt | Toi qui a de belles paroles / Seigneur, fais ce qu'il te plait - Darwîsh Muhammad al-Harîrî (saba, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD01_17_rast_Egypt | Gazelle du désert / Il se leva et fit circuler les coupes - Darwîsh Muhammad al-Harîrî (rast, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD01_18_rast_Egypt | Il apparut et dans sa main - Darwîsh Muhammad al-Harîrî (rast, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD01_19_rast_Egypt | Pour l'amour / Celle dont tu étais amoureux - Darwîsh Muhammad al-Harîrî (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD01_20_rast_Egypt | L'argent fut incrusté d'hyacinthe / Toi qui te refuses à moi / Je me sacrifierais pour lui et le secourrais - Darwîsh Muhammad al-Harîrî (rast, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD02_01_Egypt | Le soleil de la perfection est apparu - Darwîsh Muhammad al-Harîrî (hicazkar, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD02_02_Egypt | Celui à la taille gracile est apparu / Détourne ton chemin vers la gazelle / Quelle sera ma ruse ? - Darwîsh Muhammad al-Harîrî (hicazkar, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_03_Egypt | Par le grand mode Nahâwand - Darwîsh Muhammad al-Harîrî (nahawand, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_04_Egypt | Celui qui a unetaille élégante / Il m'a décoché la flèche - Darwîsh Muhammad al-Harîrî (nahawand, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_05_Egypt | Ô nuit d'amour / Elle ranime les âmes - Darwîsh Muhammad al-Harîrî (jaharkah, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_06_Egypt | Gloire à celui qui a créé ta beauté / Mon amour m'a rendu visite / Couronnez ô nuages - Darwîsh Muhammad al-Harîrî (jaharkah, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_07_Egypt | L'être au visage superbe m'a rendu visite - Darwîsh Muhammad al-Harîrî (sikah arabi, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD02_08_Egypt | Suite - Darwîsh Muhammad al-Harîrî (sikah arabi, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_09_Egypt | L'astre pour qui je me sacrifierai est apparu - Darwîsh Muhammad al-Harîrî (sikah arabi, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD02_10_Egypt | Ayez Pitié de moi / Les mains du Zéphyr ont agité - Darwîsh Muhammad al-Harîrî (sikah arabi, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_11_husayni_Egypt | Si l'échanson / Sa majesté le bonheur - Darwîsh Muhammad al-Harîrî (husayni, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_12_husayni_Egypt | Dis à celui dont tout le monde aime les vertus / Je me sacrifierai pour cette gazelle / Mon amour a Désiré me faire de la peine - Darwîsh Muhammad al-Harîrî (husayni, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_13_Egypt | Le jardin a été déserté / Ma nuit s'est prolongée - Darwîsh Muhammad al-Harîrî (awj, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_14_Egypt | Hé ! une beauté qui apparaît ! / Toi qui a une taille fine - Darwîsh Muhammad al-Harîrî (awj, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_15_Egypt | Emplis ma coupe et Abreuve-moi / Ô petit croissant de lune - Darwîsh Muhammad al-Harîrî (shawrak, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD02_16_Egypt | Pourquoi donc ? / De longues nuits - Darwîsh Muhammad al-Harîrî (shawrak, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD02_17_Egypt | Gloire à celui qui a créé ta beauté - Darwîsh Muhammad al-Harîrî (iraq, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_18_Egypt | Faon qui / Par le regard, par mon père, ô sublime beauté - Darwîsh Muhammad al-Harîrî (iraq, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD02_19_Egypt | Lorsque mon amour en colère est apparu - Darwîsh Muhammad al-Harîrî (nayriz, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_01_Egypt | Lève-toi et suis - Darwîsh Muhammad al-Harîrî (ajam ushayran, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_02_Egypt | Ah, comme les êtres chers sont injustes ! / Toi qui a décroché une flèche au coeur / Qu'ont donc observé mes yeux ? - Darwîsh Muhammad al-Harîrî (ajam ushayran, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD03_03_Egypt | Ô Échanson / Ami, raconte à celui qui est tiède envers moi / Les étoiles de la nuit - Darwîsh Muhammad al-Harîrî (kurdan, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_04_Egypt | Fais-moi boire la coupe / Ô Gazelle qui a maquillé ses yeux / Le chanteur du cabaret nous a séduits - Darwîsh Muhammad al-Harîrî (kurdan, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD03_05_Egypt | Nous voyons le collier / Lève-toi et viens vers la taverne - Darwîsh Muhammad al-Harîrî (ushshaq misri, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_06_Egypt | Elle apparut d'entre les voiles / Occupe-toi de nous, ô Échanson - Darwîsh Muhammad al-Harîrî (ushshaq misri, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD03_07_rast_Egypt | L'origine de l'amour est un regard - Aziz 'Uthmân (rast, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD03_08_rast_Egypt | Suite - Aziz 'Uthmân (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_09_Egypt | L'amour m'a Alangui - Aziz 'Uthmân (nahawand, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_10_Egypt | Suite - Aziz 'Uthmân (nahawand, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD03_11_Egypt | Suite - Aziz 'Uthmân (nahawand, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_12_bayati_Egypt | Âme, reprends confiance en ton étoile - Aziz 'Uthmân (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_13_Egypt | Combien je gémissais loin de toi ! - Aziz 'Uthmân (sikah, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD03_14_Egypt | Suite - Aziz 'Uthmân (sikah, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_01_Egypt | L'être aux beautés uniques est apparu - Dâwûd Khudr Husnî (hijaz, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD04_02_Egypt | Suite - Dâwûd Khudr Husnî (hijaz, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD04_03_bayati_Egypt | Depuis le jour où j'ai connu l'amour - Dâwûd Khudr Husnî (bayati, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD04_04_bayati_Egypt | Suite - Dâwûd Khudr Husnî (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_05_Egypt | J'ai bu la patience jusqu'à la lie - Dâwûd Khudr Husnî (ushshaq misri, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD04_06_Egypt | Suite - Dâwûd Khudr Husnî (ushshaq misri, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_07_Egypt | Le prisonnier de l'amour - Dâwûd Khudr Husnî (zunjuran, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_08_Egypt | Suite - Dâwûd Khudr Husnî (zunjuran, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_09_Egypt | Suite - Dâwûd Khudr Husnî (zunjuran, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_10_Egypt | Suite - Dâwûd Khudr Husnî (zunjuran, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_11_Egypt | Chaque jour, je me plains de la blessure de mon coeur - Dâwûd Khudr Husnî (nahawand, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD04_12_Egypt | Suite - Dâwûd Khudr Husnî (nahawand, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_13_rast_Egypt | Fais le tour de l'assemblée avec la coupe de vin - Dâwûd Khudr Husnî (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_14_rast_Egypt | Suite - Dâwûd Khudr Husnî (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_15_Egypt | La lumière de mes yeux - Dâwûd Khudr Husnî (sikah, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_16_Egypt | Suite - Dâwûd Khudr Husnî (sikah, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_17_saba_Egypt | Aime celui qui est fou de toi - Dâwûd Khudr Husnî (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_18_saba_Egypt | Suite - Dâwûd Khudr Husnî (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD04_19_saba_Egypt | Je n'aime que toi - Dâwûd Khudr Husnî (saba, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD04_20_saba_Egypt | Suite - Dâwûd Khudr Husnî (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_01_bayati_Egypt | Dis-moi : qu'as-tu gagné avec tes caprices ? - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD05_02_bayati_Egypt | Suite - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_03_bayati_Egypt | Suite - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_04_bayati_Egypt | Suite - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_05_bayati_Egypt | Suite - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD05_06_Egypt | Celui qui t'a aimé mérite d'être auprès de toi - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_07_Egypt | Mon coeur, par ton regard / Ô liaison qui honore - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_08_rast_Egypt | Elle a trop duré, la froideur de mon Aimé - ‘Abduh al-Ḥāmūlī (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_09_saba_Egypt | Tu es le prince des beaux jeunes gens - ‘Abduh al-Ḥāmūlī (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_10_saba_Egypt | Suite - ‘Abduh al-Ḥāmūlī (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_11_Egypt | La chance de la vie - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_12_rast_Egypt | Mon seigneur, je suis ton esclave - ‘Abduh al-Ḥāmūlī (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_13_Egypt | Sa taille ondoyante - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD05_14_Egypt | Suite - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_15_Egypt | Suite - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD05_16_Egypt | Gens de beauté et de pureté - ‘Abduh al-Ḥāmūlī (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_01_rast_Egypt | Les tambours de guerre ont résonné - Muhammad al-Bahr (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_02_rast_Egypt | Suite - Muhammad al-Bahr (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_03_rast_Egypt | Voici le soleil et la lune - Muhammad al-Bahr (rast, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_04_Egypt | Lorsque je vois le visage de mon amour - Muhammad al-Bahr (nahawand, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD06_05_Egypt | Moi, l'égyptien / Ô vie de l'âme - Muhammad al-Bahr (ajam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_06_Egypt | C'est ton jour, c'est ton heure - Muhammad al-Bahr (nahawand, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_07_Egypt | Qu'y-a-t-il donc mon amour, que t'ai-je donc fait ? - Muhammad Awad Al-Arabî (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_08_Egypt | Elles sont douces les grenades de son pays - Muhammad Awad Al-Arabî (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_09_Egypt | Patron, fais-moi Trvaerser le Nil - Muhammad Awad Al-Arabî (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD06_10_Egypt | Danse des princesses - Muhammad Awad Al-Arabî (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_11_bayati_Egypt | Que l'envieux prenne une poutre dans l'oeil - Muhammad Awad Al-Arabî (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD06_12_bayati_Egypt | Amis, le voyage est pour demain - Muhammad Awad Al-Arabî (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_01_Egypt | Le rebelle d'autrefois s'est soumis - Les Bédouins du Fayyûm (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD07_02_Egypt | Ô fille, de ton nom je ne sais rien / Nous commencerons par l'élégant - Les Bédouins du Fayyûm (unknown maqam, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD07_03_Egypt | Hymne des paysans - Les Bédouins du Fayyûm (unknown maqam, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD07_04_Egypt | Suite - Les Bédouins du Fayyûm (unknown maqam, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD07_05_Egypt | Nage, ô Salîm, dans la citerne ! - Les Bédouins du Fayyûm (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_06_Egypt | Suite - Les Bédouins du Fayyûm (unknown maqam, Egypt) | 4 | 1200.0 | ORD-CC32 | |
| CD07_07_bayati_Egypt | Air de procession des pélerins - Taha Abû Mandûr (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_08_Egypt | Danse Alexandrine - Taha Abû Mandûr (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_09_Egypt | Introduction instrumentale - Taha Abû Mandûr (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_10_Egypt | Danse lente - Taha Abû Mandûr (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_11_Egypt | Danse, rythme Ayyûb - Taha Abû Mandûr (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_12_Egypt | Suite - Taha Abû Mandûr (unknown maqam, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD07_13_Egypt | Danse bédouine - Taha Abû Mandûr (unknown maqam, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD07_14_Egypt | Suite - Taha Abû Mandûr (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_15_Egypt | Danse lente, rythme Zar'î - Taha Abû Mandûr (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD07_16_bayati_Egypt | Pièce instrumentale, samâ'î - Taha Abû Mandûr (bayati, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD07_17_Egypt | Tu es purifiant, ô Brin de Girofle - Annûsa Al-Misriyya (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD07_18_Egypt | Cette nuit, le henné - Annûsa Al-Misriyya (unknown maqam, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD07_19_Egypt | Toi qui apparais semblable à la pleine lune - Annûsa Al-Misriyya (nahawand, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD07_20_Egypt | Observe de tes propres yeux - Annûsa Al-Misriyya (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD08_01_Egypt | Ô Mawlânâ, ami de la vérité - Mustafa Fahreddin Dede (rast, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD08_02_Egypt | Suite - Mustafa Fahreddin Dede (rast, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD08_03_bayati_Egypt | Improvisation non mesurée, Nay - Mustafa Fahreddin Dede (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD08_04_bayati_Egypt | Pièce instrumentale, Bashraf - Mustafa Fahreddin Dede (bayati, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD08_05_Egypt | Le premier salut - Mustafa Fahreddin Dede (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD08_06_Egypt | Le deuxième salut - Mustafa Fahreddin Dede (isfahan, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD08_07_Egypt | Suite - Mustafa Fahreddin Dede (isfahan, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD08_08_bayati_Egypt | Le troisième salut - Mustafa Fahreddin Dede (bayati, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD08_09_Egypt | Suite - Mustafa Fahreddin Dede (saba, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD08_10_Egypt | Le bas monde a été illuminé - Mustafa Fahreddin Dede (hijaz, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD08_11_Egypt | Le quatrième salut - Mustafa Fahreddin Dede (udhdhal, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD08_12_Egypt | Pièce instrumentale finale, Bashraf - Mustafa Fahreddin Dede (udhdhal, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD08_13_Egypt | Improvisation de conclusion, Nay - Mustafa Fahreddin Dede (unknown maqam, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD08_14_Egypt | Hymne au fils de Mawlânâ - Mustafa Fahreddin Dede (iraq, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD08_15_Egypt | Prière commune des Mawlawî - Mustafa Fahreddin Dede (farahnak, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD09_01_Egypt | Ô Dieu, par l'ami très cher, muhammad - La Confrérie Laythiyya (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD09_02_Egypt | Le seuil de ton sanctuaire est le but / Est-ce que la flamme de Laylâ ? - La Confrérie Laythiyya (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD09_03_Egypt | Les âmes de nu'Mân ne sont-elles qu'un souffle ? - La Confrérie Laythiyya (unknown maqam, Egypt) | 4 | 1200.0 | ORD-CC32 | |
| CD09_04_Egypt | Ô chamelier - La Confrérie Laythiyya (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD09_05_Egypt | Accours te réfugier au sanctuaire - La Confrérie Laythiyya (unknown maqam, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD09_06_Egypt | Je t'ai supplié au nom de Dieu - La Confrérie Laythiyya (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD09_07_Egypt | Secours-nous, aide-nous à comprendre / Ô vent de l'est, transmets-leur mon salut - La Confrérie Laythiyya (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD09_08_Egypt | Suite - La Confrérie Laythiyya (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD09_09_Egypt | Mon amour pour toi m'a fait citer en exemple / Un amour ayant enduré de la peine / Consacre-toi à Dieu - La Confrérie Laythiyya (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD09_10_Egypt | Recommande notre secours aux buveurs des tavernes / Qui donc a enseigné ? / Ô inconscient - La Confrérie Laythiyya (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD09_11_Egypt | Ô mère ! ô Sultân ! - Umm Ibrâhîm Al-Mahdiyya (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD09_12_Egypt | Rûmînajdî - Umm Ibrâhîm Al-Mahdiyya (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD09_13_Egypt | Le cortège de la Tanburâ - Fâtima Al-Shâmiyya (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD09_14_Egypt | L'homme au miroir - Fâtima Al-Shâmiyya (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD10_01_Egypt | Nous nous prosternons / Salut à Marie / Alléluia - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD10_02_Egypt | Salut à Marie / Bimâyro - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD10_03_Egypt | Je ef Ez Maro'ot / Je peniot / Tihirini - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 4 | 1200.0 | ORD-CC32 | |
| CD10_04_Egypt | Début de la messe : o Namo Tâyo Namo - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD10_05_Egypt | Megalo - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD10_06_Egypt | Ehone - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD10_07_Egypt | Agyos Esheros / Tralmustos Avi - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD10_08_Egypt | Eprushte - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD10_09_Egypt | Bénédiction des chérubins - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD10_10_Egypt | E Bedim - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD10_11_Egypt | Fin de la messe - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD10_12_Egypt | Et av inhié Askhâ'î / Tok Tatigon / Hen e'i Frân - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD10_13_Egypt | Psaume de la tristesse / Ariba Mavi - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD10_14_Egypt | Obi et Khen Bi / Omonogis / Golgotha - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 9 | 1200.0 | ORD-CC32 | |
| CD10_15_Egypt | Alléluia / Le christ est ressussité / Fi et é ouon - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 7 | 1200.0 | ORD-CC32 | |
| CD10_16_Egypt | Bi Ovoini / Ton sin / Par l'esprit et l'intercesseur / Ondos - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 6 | 1200.0 | ORD-CC32 | |
| CD10_17_Egypt | Fi et shôb / Pour l'amour de Dieu / Ha an Anchou / En Thok Gâr / Aki - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 5 | 1200.0 | ORD-CC32 | |
| CD10_18_Egypt | Tihi ni Nak / In iri Gâr / Beklaos Gâr / Ocoti je anon / Afnoti / Fi at Afgor - Mîkhâ'îl Jirjis al-Batânûnî (unknown maqam, Egypt) | 8 | 1200.0 | ORD-CC32 | |
| CD11_01_rast_Iraq | Toi qui est beau comme Joseph - Ensemble de Muhammad Al-Qubbbânjî (rast, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD11_02_rast_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (rast, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD11_03_rast_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (rast, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD11_04_bayati_Iraq | Jamais on ne vit de beauté pareille, même chez les shammar - Ensemble de Muhammad Al-Qubbbânjî (bayati, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_05_bayati_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (bayati, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD11_06_Iraq | Elles se sont enfuies, les nuits de bonheur - Ensemble de Muhammad Al-Qubbbânjî (ibrahimi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_07_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (ibrahimi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_08_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (ibrahimi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_09_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (ibrahimi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_10_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (ibrahimi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_11_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (ibrahimi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_12_bayati_Iraq | Ce malheur est le mien - Ensemble de Muhammad Al-Qubbbânjî (bayati, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_13_Iraq | Ne me crois pas dupe / Soit bon avec la créature de dieu - Ensemble de Muhammad Al-Qubbbânjî (sikah, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD11_14_Iraq | Saisis-toi de la vie et profite des heures claires de l'existence - Ensemble de Muhammad Al-Qubbbânjî (lami, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD11_15_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (lami, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD11_16_Iraq | Comment un passionné peut-il triompher de ta froideur ? - Ensemble de Muhammad Al-Qubbbânjî (mansuri, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD11_17_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mansuri, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_18_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mansuri, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_19_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mansuri, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD11_20_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mansuri, Iraq) | 5 | 1200.0 | ORD-CC32 | |
| CD11_21_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mansuri, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD12_01_Iraq | Pourquoi [te] vois-je soucieux ? - Ensemble de Muhammad Al-Qubbbânjî (mukhalif, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD12_02_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mukhalif, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD12_03_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mukhalif, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD12_04_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mukhalif, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD12_05_Iraq | Comment me salues-tu sans évoquer la mémoire de mes parents ? - Ensemble de Muhammad Al-Qubbbânjî (mukhalif, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_06_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (mukhalif, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD12_07_saba_Iraq | J'aperçois les traces de leur campement et me Morfonds de passion - Ensemble de Muhammad Al-Qubbbânjî (saba, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD12_08_saba_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (saba, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD12_09_Iraq | Taqsîm, santûr - Ensemble de Muhammad Al-Qubbbânjî (awj, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD12_10_Iraq | Taqsîm, Jôza - Ensemble de Muhammad Al-Qubbbânjî (ushshaq, Iraq) | 10 | 1200.0 | ORD-CC32 | |
| CD12_11_Iraq | Taqsîm, 'ûd - Ensemble de Muhammad Al-Qubbbânjî (lami, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_12_Iraq | Taqsîm, qânûn - Ensemble de Muhammad Al-Qubbbânjî (banjgah, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD12_13_Iraq | Neuf rythmes de l'école de Bagdad, Duff Zinjârî - Ensemble de Muhammad Al-Qubbbânjî (unknown maqam, Iraq) | 4 | 1200.0 | ORD-CC32 | |
| CD12_14_Iraq | Neuf rythmes de l'école de Bagdad, Dumbakk - Ensemble de Muhammad Al-Qubbbânjî (unknown maqam, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD12_15_Iraq | Depuis le jour de ton départ - Ensemble de Muhammad Al-Qubbbânjî (bherzawi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_16_Iraq | (Suite) Toi dont le front est plus beau que la pleine lune - Ensemble de Muhammad Al-Qubbbânjî (bherzawi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_17_Iraq | (Suite) Hormis les gens de passion - Ensemble de Muhammad Al-Qubbbânjî (bherzawi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_18_Iraq | (Suite) Au-dessus de toi, le ciel - Ensemble de Muhammad Al-Qubbbânjî (bherzawi, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_19_Iraq | Ami, ma tribu me bat Froid - Ensemble de Muhammad Al-Qubbbânjî (unknown maqam, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_20_Iraq | (Suite) Le Luth est mon âme, ô chamelier - Ensemble de Muhammad Al-Qubbbânjî (unknown maqam, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_21_Iraq | (Suite) Ô toi qui traverses la steppe - Ensemble de Muhammad Al-Qubbbânjî (unknown maqam, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_22_Iraq | (Suite) Et les larmes de mes yeux - Ensemble de Muhammad Al-Qubbbânjî (unknown maqam, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD12_23_Iraq | Purifie ton coeur avec des coupes de vin - Ensemble de Muhammad Al-Qubbbânjî (humayun, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD12_24_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (humayun, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD13_01_Iraq | Toi aux paupières langoureuses - Ensemble de Muhammad Al-Qubbbânjî (dukah, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD13_02_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (dukah, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD13_03_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (dukah, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD13_04_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (dukah, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD13_05_husayni_Iraq | C'est comme si Midi était la nuit - Ensemble de Muhammad Al-Qubbbânjî (husayni, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD13_06_husayni_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (husayni, Iraq) | 6 | 1200.0 | ORD-CC32 | |
| CD13_07_husayni_Iraq | Suite - Ensemble de Muhammad Al-Qubbbânjî (husayni, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD13_08_Iraq | Taqsîm, 'ûd - Ensemble de Muhammad Al-Qubbbânjî (hakimi/huzam, Iraq) | 7 | 1200.0 | ORD-CC32 | |
| CD13_09_Iraq | Taqsîm, qânûn - Ensemble de Muhammad Al-Qubbbânjî (hijaz divan, khan abat, Iraq) | 10 | 1200.0 | ORD-CC32 | |
| CD13_10_Iraq | Taqsîm mesuré, santûr - Ensemble de Muhammad Al-Qubbbânjî (tahir, hadidi, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD13_11_Iraq | Taqsîm mesuré, santûr - Ensemble de Muhammad Al-Qubbbânjî (sikah, hulaylawi, Iraq) | 8 | 1200.0 | ORD-CC32 | |
| CD13_12_Iraq | Taqsîm mesuré, santûr - Ensemble de Muhammad Al-Qubbbânjî (sikah, hulaylawi, Iraq) | 9 | 1200.0 | ORD-CC32 | |
| CD13_13_Iraq | Taqsîm mesuré, Jôza, Dumbakk - Ensemble de Muhammad Al-Qubbbânjî (jabburi, awshar, Iraq) | 10 | 1200.0 | ORD-CC32 | |
| CD13_14_Iraq | Taqsîm mesuré, Jôza, Dumbakk - Ensemble de Muhammad Al-Qubbbânjî (nawa, rahat al-arwah, Iraq) | 10 | 1200.0 | ORD-CC32 | |
| CD13_15_Syria | Taqsîm, qânûn - Fawzî al-Qaltaqjî (hicazkar, saba, Syria) | 8 | 1200.0 | ORD-CC32 | |
| CD13_16_rast_segah_Syria | Taqsîm, qânûn - Fawzî al-Qaltaqjî (rast, segah, Syria) | 9 | 1200.0 | ORD-CC32 | |
| CD13_17_Turkey | Peçrev - Mesut Cemil Bey (kurdili hicazkar, Turkey) | 7 | 1200.0 | ORD-CC32 | |
| CD13_18_Turkey | Suite - Mesut Cemil Bey (kurdili hicazkar, Turkey) | 9 | 1200.0 | ORD-CC32 | |
| CD13_19_Turkey | Semai - Mesut Cemil Bey (hicazkar, Turkey) | 10 | 1200.0 | ORD-CC32 | |
| CD13_20_Turkey | Prélude, puis danse - Mesut Cemil Bey (unknown maqam, Turkey) | 7 | 1200.0 | ORD-CC32 | |
| CD13_21_Turkey | Prélude, puis danse - Mesut Cemil Bey (unknown maqam, Turkey) | 8 | 1200.0 | ORD-CC32 | |
| CD13_22_Turkey | Peuple oriental - Mesut Cemil Bey (unknown maqam, Turkey) | 7 | 1200.0 | ORD-CC32 | |
| CD14_01_Algeria | Nûba Raml al-'ashiyya / Tûshiya - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD14_02_Algeria | Tûshiya - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 9 | 1200.0 | ORD-CC32 | |
| CD14_03_Algeria | Le soleil du crépuscule - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 6 | 1200.0 | ORD-CC32 | |
| CD14_04_Algeria | Suite - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 6 | 1200.0 | ORD-CC32 | |
| CD14_05_Algeria | Le mal d'amour a commencé mon coeur - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_06_Algeria | Suite - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD14_07_Algeria | Que ton destin te soit toujours favorable - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_08_Algeria | Suite - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 6 | 1200.0 | ORD-CC32 | |
| CD14_09_Algeria | Je t'aime - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_10_Algeria | Suite - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_11_Algeria | Ô gens de l'Andalousie - L'ensemble d'Al-'Arabî Ben Sârî (raml al-maya, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD14_12_Algeria | Ô ami - L'ensemble d'Al-'Arabî Ben Sârî (raml al-ashiyya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_13_Algeria | Sois prudent en l'aimant - L'ensemble d'Al-'Arabî Ben Sârî (ghrib, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_14_Algeria | Nous avons vécu dans le bonheur - L'ensemble d'Al-'Arabî Ben Sârî (raml al-maya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_15_Algeria | À qui sera le tour pour cette visite ? - L'ensemble d'Al-'Arabî Ben Sârî (maya, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD14_16_Algeria | Perle de rosée - L'ensemble d'Al-'Arabî Ben Sârî (rasd al-dhil, Algeria) | 6 | 1200.0 | ORD-CC32 | |
| CD14_17_Algeria | Toute terre revit par votre présence - L'ensemble d'Al-'Arabî Ben Sârî (zidan, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD14_18_Algeria | Lève-toi et vois les fleurs - L'ensemble d'Al-'Arabî Ben Sârî (mujannaba, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD14_19_Algeria | Les violettes embaument - L'ensemble d'Al-'Arabî Ben Sârî (sikah, Algeria) | 6 | 1200.0 | ORD-CC32 | |
| CD14_20_Algeria | Les roses éclosent sur les joues - L'ensemble d'Al-'Arabî Ben Sârî (mazmum, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD15_01_husayni_Algeria | Lève-toi et fais circuler les coupes - L'ensemble d'Al-'Arabî Ben Sârî (husayni, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD15_02_Algeria | Ô amoureux - L'ensemble d'Al-'Arabî Ben Sârî (rasd al-dhil, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD15_03_Algeria | Le printemps est arrivé, ô homme - L'ensemble d'Al-'Arabî Ben Sârî (raml al-maya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD15_04_Algeria | Console-toi de tes soucis - L'ensemble d'Al-'Arabî Ben Sârî (jaharkah, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD15_05_rast_Algeria | Pourquoi le nuage pleure-t-il ? - L'ensemble d'Al-'Arabî Ben Sârî (rast, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD15_06_Algeria | Tlemcem, ô noble cité - L'ensemble d'Al-'Arabî Ben Sârî (raml al-maya, Algeria) | 7 | 1200.0 | ORD-CC32 | |
| CD15_07_Algeria | Ils ont monté contre moi les esprits - L'ensemble d'Al-'Arabî Ben Sârî (iraq, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD15_08_Algeria | Tu m'as meurtri sans raison - L'ensemble d'Al-'Arabî Ben Sârî (raml al-maya, Algeria) | 8 | 1200.0 | ORD-CC32 | |
| CD15_09_Morocco | Que la paix soit avec mes parents - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD15_10_Morocco | Toi au regard étincelant - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD15_11_Morocco | Le destin m'a exaucé / Le zéphyr a présagé votre venue - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (zidan, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD15_12_Morocco | Vous êtes le refuge du mystique / Sans toi, je ne me serai pas consumé de passion - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (raml al-maya, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD15_13_Morocco | Ne trouble pas mon bonheur avec elle / Ô soleil du crepuscule - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 8 | 1200.0 | ORD-CC32 | |
| CD15_14_Morocco | Et je suis devenu amoureux - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 8 | 1200.0 | ORD-CC32 | |
| CD15_15_Morocco | Je n'ai plus de force - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 5 | 1200.0 | ORD-CC32 | |
| CD15_16_Morocco | Que Dieu ne sépare point les amoureux - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD15_17_Morocco | Dieu lui révéla tous les secrets - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD15_18_Morocco | Dieu leur fit apparaître / Une lune parfaite - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (unknown maqam, Morocco) | 5 | 1200.0 | ORD-CC32 | |
| CD15_19_Morocco | Ils t'ont dérobée aux regards passionnés / Ô compagnon qui m'a mis hors de moi - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (sikah, Morocco) | 8 | 1200.0 | ORD-CC32 | |
| CD15_20_Morocco | J'ai passé ma vie à t'aimer - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (istihlal, Morocco) | 8 | 1200.0 | ORD-CC32 | |
| CD16_01_Morocco | Mon coeur t'aime et ma passion est partagée - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (hijaz al-kabir, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_02_Morocco | Tûshiya - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD16_03_Morocco | Soyez les bienvenus - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD16_04_Morocco | Mon amour est avec moi - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD16_05_Morocco | Un jour merveilleux - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_06_Morocco | Suite - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_07_Morocco | Une lune parfaite - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_08_Morocco | Accours te réfugier au sanctuaire - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_09_Morocco | Les lunes m'ont fait souffrir - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_10_Morocco | Quiconque aime - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD16_11_Morocco | Mon regard ne se tourne vers nulle autre beauté - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD16_12_Morocco | Ton absence - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD16_13_Morocco | Nous nous sommes trouvés dans un jardin - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 7 | 1200.0 | ORD-CC32 | |
| CD16_14_Morocco | Ô amoureux - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_15_Morocco | La brise du matin a Offert - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_16_Morocco | La pléïade s'est détournée / Comment se reposerait-il ? - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 8 | 1200.0 | ORD-CC32 | |
| CD16_17_Morocco | Mon amour, lorsque je le contemple - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD16_18_Morocco | Parcours le Monde, tu en saisiras les secrets - L'ensemble de 'Umar Fâ'id Al-Ju'aydî (ushshaq, Morocco) | 6 | 1200.0 | ORD-CC32 | |
| CD17_01_Tunisia | La nûba Rasd al-dhil : introduction Istiftâh - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_02_Tunisia | Msaddar - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_03_Tunisia | J'ai juré de ne jamais aimé d'autre que vous - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_04_Tunisia | Ô parfait comme la pleine lune - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 8 | 1200.0 | ORD-CC32 | |
| CD17_05_Tunisia | Conclusion du Btayhî / Ô toi qui es épris du prince des gazelles - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_06_Tunisia | Mon amour est à l'intérieur - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_07_Tunisia | Tawshiya 'Irâq - L'ensemble de Muhammad Ghânim (dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_08_Tunisia | Suite - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_09_Tunisia | Ô lui qui m'a rejeté : taille élancée, il n'y a pas plus beau - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_10_Tunisia | De ma crainte et de ma passion - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD17_11_Tunisia | Trois choses en ce bas monde me plaisent - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_12_Tunisia | Ô amoureux, ces cheveux - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD17_13_Tunisia | Au nom de Dieu et par Dieu - L'ensemble de Muhammad Ghânim (rast, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD17_14_Tunisia | (Suite) Allâh, Allâh, Allâh - L'ensemble de Muhammad Ghânim (rast, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD17_15_Tunisia | Ô famille révérée, vous êtes mon espoir - L'ensemble de Muhammad Ghânim (husayn saba, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_16_husayni_Tunisia | La pleine lune est apparue au matin / Toi qui es brun - L'ensemble de Muhammad Ghânim (husayni, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_17_Tunisia | Combien nous avons été appelés - L'ensemble de Muhammad Ghânim (isbaayn, Tunisia) | 8 | 1200.0 | ORD-CC32 | |
| CD17_18_Tunisia | L'objet de mes désirs m'a visité / Quels sont ces gens qui m'ont dérouté ? - L'ensemble de Muhammad Ghânim (shahnaz, Tunisia) | 8 | 1200.0 | ORD-CC32 | |
| CD17_19_Tunisia | Je vois une petite gazelle - L'ensemble de Muhammad Ghânim (unknown maqam, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD17_20_Tunisia | Regarde mon état et ce qui m'est arrivé / À chaque instant de mon aimé - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_01_Tunisia | Istikhbâr, rbâb / Istikhbâr, 'ûd 'Arabî - L'ensemble de Muhammad Ghânim (rahawi, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_02_Tunisia | Istikhbâr, rbâb / Istikhbâr, 'ûd 'Arabî - L'ensemble de Muhammad Ghânim (sikah, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_03_husayni_Tunisia | Istikhbâr, rbâb / De toutes parts tu le vois - L'ensemble de Muhammad Ghânim (husayni, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_04_rast_Tunisia | Istikhbâr, rbâb / Istikhbâr, 'ûd 'Arabî - L'ensemble de Muhammad Ghânim (rast, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD18_05_Tunisia | Istikhbâr, rbâb / Istikhbâr, 'ûd 'Arabî - L'ensemble de Muhammad Ghânim (nawa, Tunisia) | 9 | 1200.0 | ORD-CC32 | |
| CD18_06_rasd_al_dhil_Tunisia | Istikhbâr, rbâb / Istikhbâr, 'ûd 'Arabî - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 8 | 1200.0 | ORD-CC32 | |
| CD18_07_Tunisia | Istikhbâr, rbâb / Istikhbâr, 'ûd 'Arabî - L'ensemble de Muhammad Ghânim (mazmum, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_08_muhayyar_sikah_Tunisia | Istikhbâr, rbâb / Istikhbâr, 'ûd 'Arabî - L'ensemble de Muhammad Ghânim (muhayyar sikah, Tunisia) | 9 | 1200.0 | ORD-CC32 | |
| CD18_09_Tunisia | Il n'y a de Dieu que dieu - L'ensemble de Muhammad Ghânim (muhayyar sikah, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_10_Tunisia | Pare-là, ô coiffeuse ! - L'ensemble de Muhammad Ghânim (muhayyar iraq, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_11_Tunisia | Circoncis, ô circonciseur ! - L'ensemble de Muhammad Ghânim (muhayyar iraq, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_12_Tunisia | Chantez la grandeur de Dieu - L'ensemble de Muhammad Ghânim (isfahan, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD18_13_Tunisia | 'Arûbî - L'ensemble de Muhammad Ghânim (muhayyar iraq, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_14_Tunisia | Tu es absent, ô mon père / Celui qui aime est excusé - L'ensemble de Muhammad Ghânim (unknown maqam, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD18_15_Tunisia | 'Arûbî - L'ensemble de Muhammad Ghânim (mazmum, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_16_Tunisia | Tatoue, ô tatoueur ! / Il te parle du temps des fleurs - L'ensemble de Muhammad Ghânim (muhayyar iraq, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_17_Tunisia | Celui qui a commis l'adultère est tranquille - L'ensemble de Muhammad Ghânim (unknown maqam, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_18_Tunisia | Ô mon enfer, ma grande souffrance - L'ensemble de Muhammad Ghânim (unknown maqam, Tunisia) | 6 | 1200.0 | ORD-CC32 | |
| CD18_19_Tunisia | Istikhbâr, Muhayyir 'Irâq / Danse de la Ghayta - L'ensemble de Muhammad Ghânim (muhayyar sikah, Tunisia) | 7 | 1200.0 | ORD-CC32 | |
| CD18_20_Tunisia | Istikhbâr, rasd al-Dhîl / Danse Fizzânî - L'ensemble de Muhammad Ghânim (rasd al-dhil, Tunisia) | 8 | 1200.0 | ORD-CC32 | |
| Angola_Chisende_10450 | Chisende 10450 (Likembe), Angola | 6 | 1187.0 | DaMuSc | |
| Angola_Chisende_10618 | Chisende 10618 (Likembe), Angola | 6 | 1200.0 | DaMuSc | |
| Angola_Chisende_10622 | Chisende 10622 (Likembe), Angola | 6 | 1161.0 | DaMuSc | |
| Angola_Mupeku_10497 | Mupeku 10497 (Likembe), Angola | 6 | 1223.0 | DaMuSc | |
| Angola_Mupeku_10500 | Mupeku 10500 (Likembe), Angola | 6 | 1222.0 | DaMuSc | |
| Benin_Trombone_01 | Benin 1 (Trombone), Benin | 6 | 1200.0 | DaMuSc | |
| Benin_Trombone_02 | Benin 2 (Trombone), Benin | 5 | 1200.0 | DaMuSc | |
| Bolivia_Panpipe_01 | Panpipe 1 (Panpipe), Bolivia | 7 | 2394.0 | DaMuSc | |
| Bolivia_Sikura_01 | Sikura 1 (Sikura), Bolivia | 16 | 2710.0 | DaMuSc | |
| Bolivia_Sikura_02 | Sikura 2 (Sikura), Bolivia | 16 | 2690.0 | DaMuSc | |
| Brazil_Pifano | Pifano (Pifano), Brazil | 7 | 1300.0 | DaMuSc | |
| Brazil_Pifano_01 | Pifano 1 (Pifano), Brazil | 12 | 2080.0 | DaMuSc | |
| Brazil_Pifano_02 | Pifano 2 (Pifano), Brazil | 12 | 2024.0 | DaMuSc | |
| Brazil_Pifano_03 | Pifano 3 (Pifano), Brazil | 12 | 2087.0 | DaMuSc | |
| Burkina_Faso_Sambla_01 | Sambla 1 (Xylophone), Burkina Faso | 19 | 4809.0 | DaMuSc | |
| Burkina_Faso_Sambla_02 | Sambla 2 (Xylophone), Burkina Faso | 20 | 4857.0 | DaMuSc | |
| Burkina_Faso_Sambla_03 | Sambla 3 (Xylophone), Burkina Faso | 22 | 5008.0 | DaMuSc | |
| Burkina_Faso_Sambla_04 | Sambla 4 (Xylophone), Burkina Faso | 22 | 5322.0 | DaMuSc | |
| Cambodia_01 | Cambodia 1, Cambodia | 7 | 1210.0 | DaMuSc | |
| Cambodia_Heptatonic_01 | Heptatonic 1 (Sralai), Cambodia | 7 | 1200.0 | DaMuSc | |
| Cambodia_Heptatonic_02 | Heptatonic 2 (Roneat Ek), Cambodia | 7 | 1200.0 | DaMuSc | |
| Cambodia_Pentatonic_01 | Pentatonic 1 (Sralai), Cambodia | 5 | 1200.0 | DaMuSc | |
| Cambodia_Pentatonic_02 | Pentatonic 2 (Roneat Ek), Cambodia | 5 | 1200.0 | DaMuSc | |
| Cambodia_Roneat_Ek | Roneat Ek (Roneat Ek), Cambodia | 19 | 3470.0 | DaMuSc | |
| Cambodia_Sum_pyi | Sum pyi (Sum Pyi), Cambodia | 7 | 1682.0 | DaMuSc | |
| Central_African_Republic_Fizane | Fizane (Xylophone), Central African Republic | 11 | 2636.0 | DaMuSc | |
| Central_African_Republic_Guinahui | Guinahui (Harp), Central African Republic | 5 | 1200.0 | DaMuSc | |
| Central_African_Republic_Rafai | Rafai (Xylophone), Central African Republic | 10 | 2369.0 | DaMuSc | |
| Central_African_Republic_Razia | Razia (Harp), Central African Republic | 5 | 1200.0 | DaMuSc | |
| Central_African_Republic_Tourgba | Tourgba (Harp), Central African Republic | 5 | 1200.0 | DaMuSc | |
| China_Bells | Bells (Bells), China | 3 | 724.0 | DaMuSc | |
| China_Bells_85 | 85 (Bells), China | 12 | 2678.0 | DaMuSc | |
| China_Bells_86 | 86 (Bells), China | 12 | 2668.0 | DaMuSc | |
| China_Flute_01A | Flute 1A (Flute), China | 7 | 1195.0 | DaMuSc | |
| China_Flute_01B | Flute 1B (Flute), China | 7 | 1194.0 | DaMuSc | |
| China_Flute_02 | Flute 2 (Flute), China | 7 | 1180.0 | DaMuSc | |
| China_Flute_03 | Flute 3 (Flute), China | 7 | 1200.0 | DaMuSc | |
| China_Flute_04 | Flute 4 (Flute), China | 7 | 1200.0 | DaMuSc | |
| China_Flute_83 | 83 (Flute), China | 16 | 2479.0 | DaMuSc | |
| China_Flute_84 | 84 (Flute), China | 12 | 2458.0 | DaMuSc | |
| China_Flute_87 | 87 (Flute), China | 5 | 1700.0 | DaMuSc | |
| China_Flute_88 | 88 (Flute), China | 6 | 1605.0 | DaMuSc | |
| China_Flute_89 | 89 (Flute), China | 8 | 1680.0 | DaMuSc | |
| China_Flute_90 | 90 (Flute), China | 7 | 1462.0 | DaMuSc | |
| China_Flute_91 | 91 (Flute), China | 8 | 1320.0 | DaMuSc | |
| China_Pi-Pa | Pi-Pa (Pipa), China | 5 | 1095.0 | DaMuSc | |
| China_Pien-lo | Pien-lo (Yunluo), China | 7 | 1176.0 | DaMuSc | |
| China_Sheng | Sheng (Sheng), China | 10 | 1746.0 | DaMuSc | |
| China_Sien_tsu | Sien tsu (Sanxian), China | 5 | 1205.0 | DaMuSc | |
| China_So-na | So-na (Suona), China | 7 | 1216.0 | DaMuSc | |
| China_Ti-tsu | Ti-tsu (Ti-tzu), China | 7 | 1196.0 | DaMuSc | |
| China_Yan-lo | Yan-lo (Yunluo), China | 9 | 738.0 | DaMuSc | |
| China_Yang-chin | Yang-chin (Yangqin), China | 7 | 1198.0 | DaMuSc | |
| Colombia_Marimba_01 | Marimba 1 (Marimba), Colombia | 16 | 2590.0 | DaMuSc | |
| Colombia_Marimba_02 | Marimba 2 (Marimba), Colombia | 13 | 2200.0 | DaMuSc | |
| Colombia_Marimba_03 | Marimba 3 (Marimba), Colombia | 19 | 3105.0 | DaMuSc | |
| Colombia_Marimba_04 | Marimba 4 (Marimba), Colombia | 19 | 3120.0 | DaMuSc | |
| Colombia_Marimba_05 | Marimba 5 (Marimba), Colombia | 21 | 3400.0 | DaMuSc | |
| Colombia_Marimba_06 | Marimba 6 (Marimba), Colombia | 17 | 2550.0 | DaMuSc | |
| Colombia_Marimba_07 | Marimba 7 (Marimba), Colombia | 23 | 3860.0 | DaMuSc | |
| Colombia_Marimba_08 | Marimba 8 (Marimba), Colombia | 17 | 2730.0 | DaMuSc | |
| Colombia_Marimba_09 | Marimba 9 (Marimba), Colombia | 22 | 3430.0 | DaMuSc | |
| Congo_Horn | Horn (Horns), Congo | 2 | 468.0 | DaMuSc | |
| Congo_Horns | Horns (Horns), Congo | 4 | 980.0 | DaMuSc | |
| Congo_Mouth_Bow | Mouth Bow (Mouth Bow), Congo | 3 | 911.0 | DaMuSc | |
| Congo_Sanza_01 | Sanza 1 (Sanza), Congo | 7 | 1494.0 | DaMuSc | |
| Congo_Sanza_a | Sanza (Sanza), Congo | 8 | 1494.0 | DaMuSc | |
| Congo_Sanza_b | Sanza (Sanza), Congo | 7 | 1898.0 | DaMuSc | |
| Congo_Xylophone | Xylophone (Xylophone), Congo | 10 | 2125.0 | DaMuSc | |
| Congo_Zither | Zither (Zither), Congo | 7 | 1166.0 | DaMuSc | |
| DR_Congo_Bakwese | Bakwese, DR Congo | 7 | 1278.0 | DaMuSc | |
| DR_Congo_Flute | Flute (Flute), DR Congo | 8 | 2321.0 | DaMuSc | |
| DR_Congo_Horn | Horn (Horns), DR Congo | 5 | 1510.0 | DaMuSc | |
| DR_Congo_Horns | Horns (Horn), DR Congo | 5 | 5150.0 | DaMuSc | |
| DR_Congo_Marimba_01 | Marimba 1 (Marimba), DR Congo | 16 | 2780.0 | DaMuSc | |
| DR_Congo_Marimba_02 | Marimba 2 (Marimba), DR Congo | 17 | 2891.0 | DaMuSc | |
| DR_Congo_Marimba_03 | Marimba 3 (Marimba), DR Congo | 10 | 2385.0 | DaMuSc | |
| DR_Congo_Ngbandi_01 | Ngbandi 1, DR Congo | 4 | 915.0 | DaMuSc | |
| DR_Congo_Vocal_01 | Vocal 1 (Voice), DR Congo | 4 | 1200.0 | DaMuSc | |
| DR_Congo_Vocal_02 | Vocal 2 (Voice), DR Congo | 5 | 1200.0 | DaMuSc | |
| DR_Congo_Xylophone | Xylophone (Xylophone), DR Congo | 10 | 1744.0 | DaMuSc | |
| Egypt_Qanun | Qanun (Qanun), Egypt | 14 | 1200.0 | DaMuSc | |
| Equatorial_Guinea_Balafons_03 | Balafons 3 (Balafon), Equatorial Guinea | 7 | 1209.0 | DaMuSc | |
| Ethiopia_AI_512_192_1939 | AI 512/192 - 1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_AI_512_20_1939 | AI 512/20 - 1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_AI_513_121_1939 | AI 513/121 - 1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_AI_528_130_1939 | AI 528/130 - 1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_AI_540_83_1939 | AI 540/83 - 1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_AI_541_84_1939 | AI 541/84 -1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_AI_544_14_1939 | AI 544/14 - 1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_AI_581_12_1939 | AI 581/12 - 1939, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Ambasel | Ambasel (Baganna or Krar or Masinko), Ethiopia | 5 | 1195.0 | DaMuSc | |
| Ethiopia_Anchihoye | Anchihoye (Baganna or Krar or Masinko), Ethiopia | 5 | 1195.0 | DaMuSc | |
| Ethiopia_Bati | Bati (Baganna or Krar or Masinko), Ethiopia | 5 | 1190.0 | DaMuSc | |
| Ethiopia_Mus_01_1976 | Mus 1 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_01_Bati_Zafan | Mus 1 Bati Zafan, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_01_Yammatbal | Mus 1 Yammatbal, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_02_1976 | Mus 2 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_02_Bati_Zafan | Mus 2 Bati Zafan, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_02_Yammatbal | Mus 2 Yammatbal, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_03_1976 | Mus 3 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_03_Bati_Zafan | Mus 3 Bati Zafan, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_03_Yammatbal | Mus 3 Yammatbal, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_04_1976 | Mus 4 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_04_Bati_Zafan | Mus 4 Bati Zafan, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_04_Yammatbal | Mus 4 Yammatbal, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_05_1976 | Mus 5 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_05_Bati_Zafan | Mus 5 Bati Zafan, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_05_Yammatbal | Mus 5 Yammatbal, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_06_1976 | Mus 6 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_07_1976 | Mus 7 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_08_1976 | Mus 8 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_09_1976 | Mus 9 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Mus_10_1976 | Mus 10 - 1976, Ethiopia | 5 | 1200.0 | DaMuSc | |
| Ethiopia_Tizita | Tizita (Baganna or Krar or Masinko), Ethiopia | 5 | 1190.0 | DaMuSc | |
| Gambia_Kora_81 | 81 (Kora), Gambia | 20 | 3829.0 | DaMuSc | |
| Gambia_Kora_82 | 82 (Kora), Gambia | 20 | 3815.0 | DaMuSc | |
| Gambia_Malinke_01 | Malinke 1, Gambia | 7 | 1205.0 | DaMuSc | |
| Gambia_Malinke_02 | Malinke 2, Gambia | 7 | 1200.0 | DaMuSc | |
| Gambia_Malinke_03 | Malinke 3, Gambia | 4 | 976.0 | DaMuSc | |
| Georgia_Average_All-H | Average All-H (Voice), Georgia | 13 | 2323.0 | DaMuSc | |
| Georgia_Average_All-M | Average All-M (Voice), Georgia | 14 | 2498.0 | DaMuSc | |
| Georgia_Average_Top | Average Top (Voice), Georgia | 10 | 1773.0 | DaMuSc | |
| Georgia_GCH-ID_008_All-H | GCH-ID 008 All-H (Voice), Georgia | 12 | 2306.0 | DaMuSc | |
| Georgia_GCH-ID_008_All-M | GCH-ID 008 All-M (Voice), Georgia | 12 | 2121.0 | DaMuSc | |
| Georgia_GCH-ID_008_Top | GCH-ID 008 Top (Voice), Georgia | 9 | 1615.0 | DaMuSc | |
| Georgia_GVM198-H | GVM198-H (Voice), Georgia | 6 | 1125.0 | DaMuSc | |
| Georgia_GVM198-M | GVM198-M (Voice), Georgia | 6 | 1040.0 | DaMuSc | |
| Georgia_GVM199-H | GVM199-H (Voice), Georgia | 7 | 1157.0 | DaMuSc | |
| Georgia_GVM199-M | GVM199-M (Voice), Georgia | 8 | 1260.0 | DaMuSc | |
| Georgia_GVM200-H | GVM200-H (Voice), Georgia | 8 | 1081.0 | DaMuSc | |
| Georgia_GVM200-M | GVM200-M (Voice), Georgia | 7 | 1210.0 | DaMuSc | |
| Georgia_GVM201-H | GVM201-H (Voice), Georgia | 7 | 1206.0 | DaMuSc | |
| Georgia_GVM201-M | GVM201-M (Voice), Georgia | 8 | 1401.0 | DaMuSc | |
| Georgia_GVM202-H | GVM202-H (Voice), Georgia | 5 | 1145.0 | DaMuSc | |
| Georgia_GVM202-M | GVM202-M (Voice), Georgia | 7 | 1260.0 | DaMuSc | |
| Georgia_GVM203-H | GVM203-H (Voice), Georgia | 8 | 1173.0 | DaMuSc | |
| Georgia_GVM203-M | GVM203-M (Voice), Georgia | 8 | 1362.0 | DaMuSc | |
| Georgia_GVM204-H | GVM204-H (Voice), Georgia | 5 | 1184.0 | DaMuSc | |
| Georgia_GVM204-M | GVM204-M (Voice), Georgia | 8 | 1412.0 | DaMuSc | |
| Georgia_GVM205-H | GVM205-H (Voice), Georgia | 3 | 877.0 | DaMuSc | |
| Georgia_GVM205-M | GVM205-M (Voice), Georgia | 7 | 1201.0 | DaMuSc | |
| Georgia_GVM206-H | GVM206-H (Voice), Georgia | 3 | 830.0 | DaMuSc | |
| Georgia_GVM206-M | GVM206-M (Voice), Georgia | 7 | 1189.0 | DaMuSc | |
| Georgia_GVM207-H | GVM207-H (Voice), Georgia | 6 | 1075.0 | DaMuSc | |
| Georgia_GVM207-M | GVM207-M (Voice), Georgia | 6 | 1060.0 | DaMuSc | |
| Georgia_GVM208-H | GVM208-H (Voice), Georgia | 5 | 1011.0 | DaMuSc | |
| Georgia_GVM208-M | GVM208-M (Voice), Georgia | 7 | 1131.0 | DaMuSc | |
| Georgia_Synoptic_All-H | Synoptic All-H (Voice), Georgia | 9 | 1586.0 | DaMuSc | |
| Georgia_Synoptic_All-M | Synoptic All-M (Voice), Georgia | 9 | 1601.0 | DaMuSc | |
| Georgia_Synoptic_Top | Synoptic Top (Voice), Georgia | 9 | 1583.0 | DaMuSc | |
| Ghana_Balafons_02 | Balafons 2 (Balafon), Ghana | 7 | 1141.0 | DaMuSc | |
| Ghana_Hardino | Hardino (Kora), Ghana | 7 | 1200.0 | DaMuSc | |
| Ghana_Sauta | Sauta (Kora), Ghana | 7 | 1200.0 | DaMuSc | |
| Ghana_Tomora_Ba | Tomora Ba (Kora), Ghana | 7 | 1200.0 | DaMuSc | |
| Ghana_Tomora_Mesengo | Tomora Mesengo (Kora), Ghana | 7 | 1200.0 | DaMuSc | |
| Greece_First | First (Voice), Greece | 7 | 1199.0 | DaMuSc | |
| Greece_First_Plagal | First Plagal (Voice), Greece | 7 | 1201.0 | DaMuSc | |
| Greece_Fourth | Fourth (Voice), Greece | 7 | 1201.0 | DaMuSc | |
| Greece_Fourth_Plagal | Fourth Plagal (Voice), Greece | 7 | 1200.0 | DaMuSc | |
| Greece_Grave | Grave (Voice), Greece | 6 | 1202.0 | DaMuSc | |
| Greece_Second | Second (Voice), Greece | 7 | 1200.0 | DaMuSc | |
| Greece_Second_Plagal | Second Plagal (Voice), Greece | 7 | 1200.0 | DaMuSc | |
| Greece_Third | Third (Voice), Greece | 6 | 1200.0 | DaMuSc | |
| Guatemala_Kwaiker | Kwaiker (Xylophone), Guatemala | 13 | 2206.0 | DaMuSc | |
| Guinea_Malinke_01 | Guinea Malinke 1 (Xylophone), Guinea | 17 | 2931.0 | DaMuSc | |
| Guinea_Malinke_02 | Guinea Malinke 2 (Xylophone), Guinea | 17 | 2924.0 | DaMuSc | |
| Guinea_Malinke_03 | Guinea Malinke 3 (Xylophone), Guinea | 17 | 2929.0 | DaMuSc | |
| India_Balafong | Balafong (Balafon), India | 13 | 2258.0 | DaMuSc | |
| India_Rajah_Ram_Pal_Singh_01 | Rajah Ram Pal Singh 1 (Sitar), India | 7 | 1230.0 | DaMuSc | |
| India_Rajah_Ram_Pal_Singh_02 | Rajah Ram Pal Singh 2 (Sitar), India | 7 | 1181.0 | DaMuSc | |
| India_Rajah_Ram_Pal_Singh_03 | Rajah Ram Pal Singh 3 (Sitar), India | 7 | 1232.0 | DaMuSc | |
| India_Rajah_Ram_Pal_Singh_04 | Rajah Ram Pal Singh 4 (Sitar), India | 7 | 1198.0 | DaMuSc | |
| India_Rajah_Ram_Pal_Singh_05 | Rajah Ram Pal Singh 5 (Sitar), India | 7 | 1087.0 | DaMuSc | |
| India_Tar | Tar (Tar), India | 13 | 2341.0 | DaMuSc | |
| Indonesia_Gam_GPH_Hangabehi | Gam. GPH Hangabehi (Saron Demung or Gender Barung), Indonesia | 5 | 1212.0 | DaMuSc | |
| Indonesia_Gam_GPH_Tedjakusuma | Gam. GPH Tedjakusuma (Saron Demung or Gender Barung), Indonesia | 5 | 1225.0 | DaMuSc | |
| Indonesia_Gam_GPH_Tejakusuma_Yogya | Gam. GPH Tejakusuma Yogya (Saron Demung or Gender Barung), Indonesia | 7 | 1194.0 | DaMuSc | |
| Indonesia_Gamelan_25 | Gamelan 25, Indonesia | 7 | 1200.0 | DaMuSc | |
| Indonesia_Gamelan_Kedokngorek_Kyahi | Gamelan Kedokngorek Kyahi (Saron Demung or Gender Barung), Indonesia | 5 | 1197.0 | DaMuSc | |
| Indonesia_Gamelan_Kyai_Kaduk_Manis_Pelog | Gamelan Kyai Kaduk Manis Pelog (Many Gamelan), Indonesia | 25 | 4272.0 | DaMuSc | |
| Indonesia_Gamelan_Kyai_Kaduk_Manis_Slendro | Gamelan Kyai Kaduk Manis Slendro (Many Gamelan), Indonesia | 17 | 4087.0 | DaMuSc | |
| Indonesia_Gamelan_Swastigitha_Pelog | Gamelan Swastigitha Pelog (Many Gamelan), Indonesia | 24 | 4551.0 | DaMuSc | |
| Indonesia_Gamelan_Swastigitha_Slendro | Gamelan Swastigitha Slendro (Many Gamelan), Indonesia | 17 | 4075.0 | DaMuSc | |
| Indonesia_Gender_Wayang_10 | 10 (Gender Wayang), Indonesia | 9 | 2161.0 | DaMuSc | |
| Indonesia_Gender_Wayang_11 | 11 (Gender Wayang), Indonesia | 9 | 2168.0 | DaMuSc | |
| Indonesia_Gunturmadu | Gunturmadu (Saron Demung or Gender Barung), Indonesia | 7 | 1213.0 | DaMuSc | |
| Indonesia_Guntursari | Guntursari (Saron Demung or Gender Barung), Indonesia | 7 | 1216.0 | DaMuSc | |
| Indonesia_Hajanagara | Hajanagara (Saron Demung or Gender Barung), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Harjamulya | Harjamulya (Saron Demung or Gender Barung), Indonesia | 7 | 1209.0 | DaMuSc | |
| Indonesia_Harjaswara | Harjaswara (Saron Demung or Gender Barung), Indonesia | 7 | 1202.0 | DaMuSc | |
| Indonesia_Harjawinangun | Harjawinangun (Saron Demung or Gender Barung), Indonesia | 5 | 1225.0 | DaMuSc | |
| Indonesia_Java_01 | Java 1, Indonesia | 4 | 931.0 | DaMuSc | |
| Indonesia_Kadukmanis | Kadukmanis (Saron Demung or Gender Barung), Indonesia | 7 | 1232.0 | DaMuSc | |
| Indonesia_Kancilbelik | Kancilbelik (Saron Demung or Gender Barung), Indonesia | 7 | 1209.0 | DaMuSc | |
| Indonesia_Kanyutmesem_a | Kanyutmesem (Saron Demung or Gender Barung), Indonesia | 7 | 1223.0 | DaMuSc | |
| Indonesia_Kanyutmesem_b | Kanyutmesem (Saron Demung or Gender Barung), Indonesia | 5 | 1219.0 | DaMuSc | |
| Indonesia_Konservatori_Karawitan_Gamelan_III_a | Konservatori Karawitan Gamelan III (Saron Demung or Gender Barung), Indonesia | 7 | 1207.0 | DaMuSc | |
| Indonesia_Konservatori_Karawitan_Gamelan_III_b | Konservatori Karawitan Gamelan III (Saron Demung or Gender Barung), Indonesia | 5 | 1203.0 | DaMuSc | |
| Indonesia_Konservatori_Karawitan_Gamelan_II_a | Konservatori Karawitan Gamelan II (Saron Demung or Gender Barung), Indonesia | 7 | 1191.0 | DaMuSc | |
| Indonesia_Konservatori_Karawitan_Gamelan_II_b | Konservatori Karawitan Gamelan II (Saron Demung or Gender Barung), Indonesia | 5 | 1216.0 | DaMuSc | |
| Indonesia_Konservatori_Karawitan_Gamelan_I_a | Konservatori Karawitan Gamelan I (Saron Demung or Gender Barung), Indonesia | 7 | 1217.0 | DaMuSc | |
| Indonesia_Konservatori_Karawitan_Gamelan_I_b | Konservatori Karawitan Gamelan I (Saron Demung or Gender Barung), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Landung_a | Landung (Saron Demung or Gender Barung), Indonesia | 7 | 1229.0 | DaMuSc | |
| Indonesia_Landung_b | Landung (Saron Demung or Gender Barung), Indonesia | 5 | 1231.0 | DaMuSc | |
| Indonesia_Lipurtambaneng | Lipurtambaneng (Saron Demung or Gender Barung), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Lokananta | Lokananta (Saron Demung or Gender Barung), Indonesia | 5 | 1239.0 | DaMuSc | |
| Indonesia_Madukentir | Madukentir (Saron Demung or Gender Barung), Indonesia | 5 | 1213.0 | DaMuSc | |
| Indonesia_Madukusuma | Madukusuma (Saron Demung or Gender Barung), Indonesia | 7 | 1216.0 | DaMuSc | |
| Indonesia_Madumurti | Madumurti (Saron Demung or Gender Barung), Indonesia | 5 | 1216.0 | DaMuSc | |
| Indonesia_Mangunharja | Mangunharja (Saron Demung or Gender Barung), Indonesia | 7 | 1255.0 | DaMuSc | |
| Indonesia_Manisrengga | Manisrengga (Saron Demung or Gender Barung), Indonesia | 5 | 1231.0 | DaMuSc | |
| Indonesia_Mardiswara_a | Mardiswara (Saron Demung or Gender Barung), Indonesia | 7 | 1207.0 | DaMuSc | |
| Indonesia_Mardiswara_b | Mardiswara (Saron Demung or Gender Barung), Indonesia | 5 | 1215.0 | DaMuSc | |
| Indonesia_Nagalima | Nagalima (Saron Demung or Gender Barung), Indonesia | 5 | 1221.0 | DaMuSc | |
| Indonesia_Nagawilaga | Nagawilaga (Saron Demung or Gender Barung), Indonesia | 7 | 1216.0 | DaMuSc | |
| Indonesia_Pancasona_a | Pancasona (Saron Demung or Gender Barung), Indonesia | 7 | 1210.0 | DaMuSc | |
| Indonesia_Pancasona_b | Pancasona (Saron Demung or Gender Barung), Indonesia | 5 | 1207.0 | DaMuSc | |
| Indonesia_Panji | Panji (Saron Demung or Gender Barung), Indonesia | 7 | 1227.0 | DaMuSc | |
| Indonesia_Pelog_01_a | Pelog 1, Indonesia | 7 | 1200.0 | DaMuSc | |
| Indonesia_Pelog_01_b | Pelog 1 (Gambang and Bonang and Saron), Indonesia | 7 | 1200.0 | DaMuSc | |
| Indonesia_Pelog_Gong_Sasak | Pelog Gong Sasak (Gong), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Pelog_Saih_Pitu_Gambang | Pelog Saih Pitu Gambang (Gambang), Indonesia | 7 | 1200.0 | DaMuSc | |
| Indonesia_Pelog_Saih_Pitu_Gambuh | Pelog Saih Pitu Gambuh, Indonesia | 7 | 1202.0 | DaMuSc | |
| Indonesia_Pengawesari | Pengawesari (Saron Demung or Gender Barung), Indonesia | 5 | 1223.0 | DaMuSc | |
| Indonesia_Pentatonic_Pelog_Saih_Gong | Pentatonic Pelog Saih Gong (Gong), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Prarasrum | Prarasrum (Saron Demung or Gender Barung), Indonesia | 5 | 1205.0 | DaMuSc | |
| Indonesia_Precet | Precet (Saron Demung or Gender Barung), Indonesia | 5 | 1235.0 | DaMuSc | |
| Indonesia_Preret | Preret, Indonesia | 3 | 729.0 | DaMuSc | |
| Indonesia_Pusparana | Pusparana (Saron Demung or Gender Barung), Indonesia | 5 | 1201.0 | DaMuSc | |
| Indonesia_RRI_Sala | RRI Sala (Saron Demung or Gender Barung), Indonesia | 5 | 1213.0 | DaMuSc | |
| Indonesia_Radio_Republik_Indonesia_Sala | Radio Republik Indonesia Sala (Saron Demung or Gender Barung), Indonesia | 7 | 1227.0 | DaMuSc | |
| Indonesia_Radio_Republik_Indonesia_Yogya | Radio Republik Indonesia Yogya (Saron Demung or Gender Barung), Indonesia | 7 | 1204.0 | DaMuSc | |
| Indonesia_Sadadpengasih | Sadadpengasih (Saron Demung or Gender Barung), Indonesia | 5 | 1205.0 | DaMuSc | |
| Indonesia_Saron_Barung_12 | 12 (Saron Barung), Indonesia | 5 | 1228.0 | DaMuSc | |
| Indonesia_Saron_Barung_13 | 13 (Saron Barung), Indonesia | 5 | 1224.0 | DaMuSc | |
| Indonesia_Semarngigel | Semarngigel (Saron Demung or Gender Barung), Indonesia | 7 | 1218.0 | DaMuSc | |
| Indonesia_Siratmadu | Siratmadu (Saron Demung or Gender Barung), Indonesia | 7 | 1206.0 | DaMuSc | |
| Indonesia_Slendro_01_a | Slendro 1, Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Slendro_01_b | Slendro 1 (Gambang and Saron and Slentem), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Slendro_02 | Slendro 2 (Gender), Indonesia | 5 | 1172.0 | DaMuSc | |
| Indonesia_Slendro_03 | Slendro 3 (Gender), Indonesia | 5 | 1247.0 | DaMuSc | |
| Indonesia_Slendro_04 | Slendro 4 (Saron), Indonesia | 5 | 1218.0 | DaMuSc | |
| Indonesia_Slendro_Saih_Gender_Wayang | Slendro Saih Gender Wayang (Gender), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Slendro_Tandak_Geroh | Slendro Tandak Geroh, Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Surak | Surak (Saron Demung or Gender Barung), Indonesia | 5 | 1218.0 | DaMuSc | |
| Indonesia_Swaraharja | Swaraharja (Saron Demung or Gender Barung), Indonesia | 5 | 1197.0 | DaMuSc | |
| Indonesia_Tandang_Mendet | Tandang Mendet, Indonesia | 3 | 725.0 | DaMuSc | |
| Indonesia_Tetratonic | Tetratonic (Angklung), Indonesia | 3 | 743.0 | DaMuSc | |
| Indonesia_Tunggul | Tunggul (Saron Demung or Gender Barung), Indonesia | 5 | 1222.0 | DaMuSc | |
| Indonesia_Udanarum | Udanarum (Saron Demung or Gender Barung), Indonesia | 7 | 1218.0 | DaMuSc | |
| Indonesia_Udanriris | Udanriris (Saron Demung or Gender Barung), Indonesia | 5 | 1200.0 | DaMuSc | |
| Indonesia_Zikrzamman | Zikrzamman, Indonesia | 7 | 1200.0 | DaMuSc | |
| Iraq_Bagpipe_01 | Bagpipe 1 (Bagpipe), Iraq | 8 | 1390.0 | DaMuSc | |
| Japan_Biwa | Biwa (Biwa), Japan | 4 | 466.0 | DaMuSc | |
| Japan_Koto_female | Koto female (Koto), Japan | 6 | 1918.0 | DaMuSc | |
| Japan_Koto_master | Koto master (Koto), Japan | 6 | 1883.0 | DaMuSc | |
| Korea_Sangyongsan_01 | Sangyongsan 1 (Voice), Korea | 5 | 1208.0 | DaMuSc | |
| Korea_Sangyongsan_02 | Sangyongsan 2 (Voice), Korea | 5 | 1288.0 | DaMuSc | |
| Korea_Sujechon | Sujechon (Voice), Korea | 5 | 1177.0 | DaMuSc | |
| Laos_Khong_Mon | Khong Mon (Xylophone), Laos | 15 | 2529.0 | DaMuSc | |
| Lithuania_Lith_04b | Lith 4b (Voice), Lithuania | 5 | 904.0 | DaMuSc | |
| Lithuania_Lith_05 | Lith 5 (Voice), Lithuania | 6 | 1011.0 | DaMuSc | |
| Lithuania_Lith_10a | Lith 10a (Voice), Lithuania | 5 | 902.0 | DaMuSc | |
| Lithuania_Lith_10b | Lith 10b (Voice), Lithuania | 5 | 946.0 | DaMuSc | |
| Lithuania_Skud_06a | Skud 6a (Skudutis), Lithuania | 5 | 1081.0 | DaMuSc | |
| Lithuania_Skud_06b | Skud 6b (Skudutis), Lithuania | 5 | 1038.0 | DaMuSc | |
| Lithuania_Skud_06c | Skud 6c (Skudutis), Lithuania | 5 | 1045.0 | DaMuSc | |
| Lithuania_Skud_06d | Skud 6d (Skudutis), Lithuania | 3 | 666.0 | DaMuSc | |
| Lithuania_Skud_06e | Skud 6e (Skudutis), Lithuania | 3 | 683.0 | DaMuSc | |
| Malawi_Asena_01 | Asena 1 (Bangwe), Malawi | 11 | 1912.0 | DaMuSc | |
| Malawi_Asena_02 | Asena 2 (Bangwe), Malawi | 12 | 2023.0 | DaMuSc | |
| Malawi_Asena_03 | Asena 3 (Bangwe), Malawi | 10 | 1772.0 | DaMuSc | |
| Malawi_Asena_04 | Asena 4 (Bangwe), Malawi | 10 | 1767.0 | DaMuSc | |
| Malawi_Asena_05 | Asena 5 (Bangwe), Malawi | 11 | 1867.0 | DaMuSc | |
| Malawi_Asena_06 | Asena 6 (Bangwe), Malawi | 12 | 2096.0 | DaMuSc | |
| Malawi_Asena_07 | Asena 7 (Bangwe), Malawi | 8 | 1382.0 | DaMuSc | |
| Malawi_Asena_08 | Asena 8 (Bangwe), Malawi | 8 | 1402.0 | DaMuSc | |
| Malawi_Asena_09 | Asena 9 (Bangwe), Malawi | 7 | 1217.0 | DaMuSc | |
| Malawi_Asena_10 | Asena 10 (Valimba), Malawi | 15 | 2604.0 | DaMuSc | |
| Malawi_Asena_11 | Asena 11 (Valimba), Malawi | 12 | 2009.0 | DaMuSc | |
| Malawi_Asena_12 | Asena 12 (Valimba), Malawi | 15 | 2524.0 | DaMuSc | |
| Malawi_Asena_13 | Asena 13 (Valimba), Malawi | 17 | 2919.0 | DaMuSc | |
| Malawi_Asena_14 | Asena 14 (Valimba), Malawi | 13 | 2163.0 | DaMuSc | |
| Malawi_Asena_15 | Asena 15 (Valimba), Malawi | 15 | 2545.0 | DaMuSc | |
| Malawi_Asena_16 | Asena 16 (Valimba), Malawi | 15 | 2524.0 | DaMuSc | |
| Malawi_Asena_17 | Asena 17 (Valimba), Malawi | 15 | 2613.0 | DaMuSc | |
| Malawi_Asena_18 | Asena 18 (Valimba), Malawi | 16 | 2693.0 | DaMuSc | |
| Malawi_Asena_19 | Asena 19 (Valimba), Malawi | 16 | 2827.0 | DaMuSc | |
| Malawi_Asena_20 | Asena 20 (Valimba), Malawi | 15 | 2477.0 | DaMuSc | |
| Malawi_Asena_21 | Asena 21 (Valimba), Malawi | 12 | 2104.0 | DaMuSc | |
| Malawi_Asena_22 | Asena 22 (Valimba), Malawi | 16 | 2733.0 | DaMuSc | |
| Malawi_Asena_23 | Asena 23 (Valimba), Malawi | 16 | 2628.0 | DaMuSc | |
| Malawi_Asena_24 | Asena 24 (Valimba), Malawi | 13 | 2291.0 | DaMuSc | |
| Malawi_Asena_25 | Asena 25 (Valimba), Malawi | 14 | 2547.0 | DaMuSc | |
| Malawi_Asena_26 | Asena 26 (Valimba), Malawi | 15 | 2495.0 | DaMuSc | |
| Malawi_Asena_27 | Asena 27 (Malimba), Malawi | 21 | 3601.0 | DaMuSc | |
| Malawi_Asena_28 | Asena 28 (Malimba), Malawi | 18 | 3085.0 | DaMuSc | |
| Malawi_Asena_29 | Asena 29 (Malimba), Malawi | 16 | 2603.0 | DaMuSc | |
| Malawi_Asena_30 | Asena 30 (Malimba), Malawi | 17 | 2568.0 | DaMuSc | |
| Malawi_Asena_31 | Asena 31 (Malimba), Malawi | 16 | 2937.0 | DaMuSc | |
| Mozambique_Chopi_07 | Chopi 7, Mozambique | 7 | 1200.0 | DaMuSc | |
| Mozambique_Mambira | Mambira (Mambira), Mozambique | 16 | 4254.0 | DaMuSc | |
| Mozambique_Sena_01 | Sena 1 (Valimba), Mozambique | 20 | 3410.0 | DaMuSc | |
| Myanmar_Balafong | Balafong (Balafon), Myanmar | 7 | 1196.0 | DaMuSc | |
| Myanmar_Burma_01 | Burma 1 (Pattala), Myanmar | 15 | 2583.0 | DaMuSc | |
| Myanmar_Burma_02 | Burma 2 (Kyi Waing), Myanmar | 16 | 2766.0 | DaMuSc | |
| Myanmar_Burma_03 | Burma 3 (Kyi Waing), Myanmar | 17 | 2928.0 | DaMuSc | |
| Myanmar_Patala | Patala (Pattala), Myanmar | 7 | 1246.0 | DaMuSc | |
| Myanmar_Sum_pyi | Sum pyi (Sum Pyi), Myanmar | 7 | 1188.0 | DaMuSc | |
| Papua_New_Guinea_Phon_01 | Phon 1 (Voice), Papua New Guinea | 4 | 1143.0 | DaMuSc | |
| Papua_New_Guinea_Phon_02 | Phon 2 (Voice), Papua New Guinea | 4 | 1258.0 | DaMuSc | |
| Papua_New_Guinea_Phon_03 | Phon 3 (Voice), Papua New Guinea | 4 | 1235.0 | DaMuSc | |
| Papua_New_Guinea_Phon_04 | Phon 4 (Voice), Papua New Guinea | 4 | 1200.0 | DaMuSc | |
| Papua_New_Guinea_Phon_05 | Phon 5 (Voice), Papua New Guinea | 7 | 1438.0 | DaMuSc | |
| Papua_New_Guinea_Phon_07 | Phon 7 (Voice), Papua New Guinea | 7 | 1389.0 | DaMuSc | |
| Papua_New_Guinea_Phon_08 | Phon 8 (Voice), Papua New Guinea | 7 | 1408.0 | DaMuSc | |
| Papua_New_Guinea_Phon_11 | Phon 11 (Flute), Papua New Guinea | 4 | 1281.0 | DaMuSc | |
| Papua_New_Guinea_Phon_12 | Phon 12 (Flute), Papua New Guinea | 3 | 1930.0 | DaMuSc | |
| Papua_New_Guinea_Phon_14 | Phon 14 (Flute), Papua New Guinea | 3 | 992.0 | DaMuSc | |
| Papua_New_Guinea_Phon_16 | Phon 16 (Voice), Papua New Guinea | 4 | 844.0 | DaMuSc | |
| Peru_Kero_01 | K’ero 1 (Kanchis sipas), Peru | 6 | 1390.0 | DaMuSc | |
| Peru_Kero_02 | K’ero 2 (Voice), Peru | 6 | 1215.0 | DaMuSc | |
| Peru_Panpipes_26 | 26 (Panpipes), Peru | 6 | 1303.0 | DaMuSc | |
| Peru_Panpipes_27 | 27 (Panpipes), Peru | 6 | 1136.0 | DaMuSc | |
| Peru_Panpipes_28 | 28 (Panpipes), Peru | 8 | 1957.0 | DaMuSc | |
| Peru_Panpipes_29 | 29 (Panpipes), Peru | 6 | 1755.0 | DaMuSc | |
| Peru_Panpipes_30 | 30 (Panpipes), Peru | 6 | 1541.0 | DaMuSc | |
| Peru_Panpipes_31 | 31 (Panpipes), Peru | 6 | 1640.0 | DaMuSc | |
| Peru_Panpipes_32 | 32 (Panpipes), Peru | 9 | 2471.0 | DaMuSc | |
| Peru_Panpipes_33 | 33 (Panpipes), Peru | 9 | 2337.0 | DaMuSc | |
| Peru_Panpipes_34 | 34 (Panpipes), Peru | 9 | 2582.0 | DaMuSc | |
| Portugal_Bagpipe_06 | Bagpipe 6 (Bagpipes), Portugal | 7 | 1200.0 | DaMuSc | |
| Portugal_Bagpipe_07 | Bagpipe 7 (Bagpipes), Portugal | 10 | 1200.0 | DaMuSc | |
| Singapore_Balafong | Balafong (Balafon), Singapore | 7 | 1205.0 | DaMuSc | |
| Solomon_Islands_Panpipe_02 | Panpipe 2 (Panpipe), Solomon Islands | 6 | 1155.0 | DaMuSc | |
| Solomon_Islands_Panpipe_03 | Panpipe 3 (Panpipe), Solomon Islands | 15 | 2809.0 | DaMuSc | |
| Solomon_Islands_Panpipe_04 | Panpipe 4 (Panpipe), Solomon Islands | 15 | 2709.0 | DaMuSc | |
| Solomon_Islands_Panpipes_35 | 35 (Panpipes), Solomon Islands | 10 | 1648.0 | DaMuSc | |
| Solomon_Islands_Panpipes_36 | 36 (Panpipes), Solomon Islands | 8 | 1586.0 | DaMuSc | |
| Solomon_Islands_Panpipes_37 | 37 (Panpipes), Solomon Islands | 7 | 1608.0 | DaMuSc | |
| Solomon_Islands_Panpipes_38 | 38 (Panpipes), Solomon Islands | 7 | 1589.0 | DaMuSc | |
| Solomon_Islands_Panpipes_39 | 39 (Panpipes), Solomon Islands | 7 | 1715.0 | DaMuSc | |
| Solomon_Islands_Panpipes_40 | 40 (Panpipes), Solomon Islands | 6 | 1541.0 | DaMuSc | |
| Solomon_Islands_Panpipes_41 | 41 (Panpipes), Solomon Islands | 6 | 1331.0 | DaMuSc | |
| Solomon_Islands_Panpipes_42 | 42 (Panpipes), Solomon Islands | 4 | 1097.0 | DaMuSc | |
| Solomon_Islands_Xylophone_05 | Xylophone 5 (Xylophone), Solomon Islands | 5 | 1200.0 | DaMuSc | |
| Sudan_Janger_140 | 140 (Janger), Sudan | 5 | 1200.0 | DaMuSc | |
| Sudan_Janger_141 | 141 (Janger), Sudan | 5 | 1200.0 | DaMuSc | |
| Sudan_Janger_142 | 142 (Janger), Sudan | 5 | 1200.0 | DaMuSc | |
| Sudan_Janger_143 | 143 (Janger), Sudan | 11 | 2730.0 | DaMuSc | |
| Sweden_A | Sweden A (spilåpipa), Sweden | 6 | 1168.0 | DaMuSc | |
| Sweden_B | Sweden B (spilåpipa), Sweden | 6 | 1159.0 | DaMuSc | |
| Tanzania_Ilimba_127 | 127 (Ilimba), Tanzania | 16 | 4624.0 | DaMuSc | |
| Tanzania_Sanza | Sanza (Sanza), Tanzania | 9 | 1895.0 | DaMuSc | |
| Thailand_03 | 3, Thailand | 7 | 1200.0 | DaMuSc | |
| Thailand_Flute_08 | 8 (Flute), Thailand | 7 | 1124.0 | DaMuSc | |
| Thailand_Kaen_baet_01 | Kaen baet 1 (Kaen), Thailand | 14 | 2405.0 | DaMuSc | |
| Thailand_Kaen_baet_02 | Kaen baet 2 (Kaen), Thailand | 14 | 2423.0 | DaMuSc | |
| Thailand_Kaen_hok | Kaen hok (Kaen), Thailand | 5 | 1205.0 | DaMuSc | |
| Thailand_Kawng_wong_yai_D04 | Kawng wong yai D4 (Kang Wong Lai), Thailand | 15 | 2630.0 | DaMuSc | |
| Thailand_Khawng_wong_lek | Khawng wong lek (Kang Wong Lek), Thailand | 16 | 2813.0 | DaMuSc | |
| Thailand_Kong_Wong_Lek_06 | 6 (Kong Wong Lek), Thailand | 17 | 2940.0 | DaMuSc | |
| Thailand_Morton_01 | Morton 1 (Ranat Thum), Thailand | 13 | 2727.0 | DaMuSc | |
| Thailand_Morton_02 | Morton 2 (Ranat Ek), Thailand | 19 | 3392.0 | DaMuSc | |
| Thailand_Morton_03 | Morton 3 (Khong Wong Yai), Thailand | 15 | 2523.0 | DaMuSc | |
| Thailand_Morton_04 | Morton 4 (Khong Wong Lek), Thailand | 14 | 2423.0 | DaMuSc | |
| Thailand_Ranad_ek | Ranad ek (Ranat Ek), Thailand | 20 | 3436.0 | DaMuSc | |
| Thailand_Ranad_ek_02 | Ranad ek 2 (Ranat Ek), Thailand | 21 | 3629.0 | DaMuSc | |
| Thailand_Ranad_ek_03 | Ranad ek 3 (Ranat Ek), Thailand | 21 | 3641.0 | DaMuSc | |
| Thailand_Ranad_thum | Ranad thum (Ranat Thum), Thailand | 16 | 2790.0 | DaMuSc | |
| Thailand_Ranad_thum_lek | Ranad thum lek (Ranat Thum Lek), Thailand | 16 | 2788.0 | DaMuSc | |
| Thailand_Ranat_Ek_07 | 7 (Ranat Ek), Thailand | 13 | 2225.0 | DaMuSc | |
| Thailand_Ranat_Ek_and_Kong_Wong_Yai_05 | 5 (Ranat Ek & Kong Wong Yai), Thailand | 21 | 3705.0 | DaMuSc | |
| Thailand_Ranat_Thong | Ranat T'hong (Xylophone), Thailand | 7 | 1207.0 | DaMuSc | |
| Thailand_Ranat_Thum_04 | 4 (Ranat Thum), Thailand | 16 | 2775.0 | DaMuSc | |
| Thailand_Ranat_a | Ranat (Xylophone), Thailand | 7 | 1254.0 | DaMuSc | |
| Thailand_Ranat_b | Ranat (Ranat Ek), Thailand | 9 | 1558.0 | DaMuSc | |
| Thailand_Takhay | Tak'hay (Xylophone), Thailand | 7 | 1250.0 | DaMuSc | |
| Thailand_Thai_01 | Thai 1, Thailand | 7 | 1200.0 | DaMuSc | |
| Thailand_Xylophone_09 | 9 (Xylophone), Thailand | 7 | 1205.0 | DaMuSc | |
| Turkey_08_913 | 8/913 (Ney), Turkey | 7 | 1280.0 | DaMuSc | |
| Turkey_A-I | A-I (Ney), Turkey | 7 | 1219.0 | DaMuSc | |
| Turkey_A-IV | A-IV (Ney), Turkey | 7 | 1250.0 | DaMuSc | |
| Turkey_G-329 | G-329 (Ney), Turkey | 7 | 1241.0 | DaMuSc | |
| Turkey_G-330 | G-330 (Ney), Turkey | 7 | 1317.0 | DaMuSc | |
| Turkey_NU | NU (Ney), Turkey | 7 | 1197.0 | DaMuSc | |
| Turkey_Ney_1174 | 1174 (Ney), Turkey | 7 | 1234.0 | DaMuSc | |
| Turkey_Ney_1332 | 1332 (Ney), Turkey | 7 | 1157.0 | DaMuSc | |
| Turkey_Ney_1513 | 1513 (Ney), Turkey | 7 | 1271.0 | DaMuSc | |
| Uganda_BaGanda | BaGanda, Uganda | 4 | 970.0 | DaMuSc | |
| Uganda_Endara_01 | Endara 1 (Endara), Uganda | 7 | 1080.0 | DaMuSc | |
| Uganda_Endara_02 | Endara 2 (Endara), Uganda | 9 | 1425.0 | DaMuSc | |
| Uganda_Flute | Flute (Flute), Uganda | 5 | 1812.0 | DaMuSc | |
| Uganda_Harp | Harp (Harp), Uganda | 4 | 942.0 | DaMuSc | |
| Uganda_Harp_125 | 125 (Harp), Uganda | 7 | 1687.0 | DaMuSc | |
| Uganda_Harp_126 | 126 (Harp), Uganda | 7 | 1686.0 | DaMuSc | |
| Uganda_Harp_138 | 138 (Harp), Uganda | 7 | 1701.0 | DaMuSc | |
| Uganda_Harp_139 | 139 (Harp), Uganda | 7 | 1691.0 | DaMuSc | |
| Uganda_Ludaya_01 | Ludaya 1 (Ludaya), Uganda | 8 | 1581.0 | DaMuSc | |
| Uganda_Royal_Horns | Royal Horns (Horns), Uganda | 8 | 1456.0 | DaMuSc | |
| Uganda_Royal_Xylophone | Royal Xylophone (Xylophone), Uganda | 6 | 1421.0 | DaMuSc | |
| Uganda_Xylophone_01 | Xylophone 1 (Xylophone), Uganda | 10 | 2025.0 | DaMuSc | |
| Uganda_Xylophone_a | Xylophone (Xylophone), Uganda | 5 | 1200.0 | DaMuSc | |
| Uganda_Xylophone_b | Xylophone (Xylophone), Uganda | 16 | 3762.0 | DaMuSc | |
| United_Kingdom_Bagpipe_01 | Bagpipe 1 (Bagpipes), United Kingdom | 7 | 1200.0 | DaMuSc | |
| United_Kingdom_Bagpipe_02 | Bagpipe 2 (Bagpipes), United Kingdom | 7 | 1200.0 | DaMuSc | |
| United_Kingdom_Bagpipe_03 | Bagpipe 3 (Bagpipes), United Kingdom | 7 | 1200.0 | DaMuSc | |
| United_Kingdom_Bagpipe_04 | Bagpipe 4 (Bagpipes), United Kingdom | 7 | 1200.0 | DaMuSc | |
| United_Kingdom_Bagpipe_05 | Bagpipe 5 (Bagpipes), United Kingdom | 7 | 1200.0 | DaMuSc | |
| Vietnam_Bac | Bac (Dan Tranh), Vietnam | 5 | 1200.0 | DaMuSc | |
| Vietnam_Dan_Ca | Dan Ca (Dan Tranh), Vietnam | 5 | 1200.0 | DaMuSc | |
| Vietnam_Ho_Mai_Nhi | Ho Mai Nhi (Dan Tranh), Vietnam | 5 | 1200.0 | DaMuSc | |
| Vietnam_Sa_Mac | Sa Mac (Dan Tranh), Vietnam | 5 | 1200.0 | DaMuSc | |
| Vietnam_Vong_Co | Vong Co (Dan Tranh), Vietnam | 5 | 1200.0 | DaMuSc | |
| Zimbabwe_Matepe_01 | Matepe 1 (Mbira), Zimbabwe | 11 | 2251.0 | DaMuSc | |
| Zimbabwe_Matepe_02 | Matepe 2 (Mbira), Zimbabwe | 12 | 2073.0 | DaMuSc | |
| Zimbabwe_Mbira_01 | Mbira 1 (Mbira), Zimbabwe | 7 | 1302.0 | DaMuSc | |
| Zimbabwe_Mbira_02 | Mbira 2 (Mbira), Zimbabwe | 7 | 1148.0 | DaMuSc | |
| Zimbabwe_Mbira_03 | Mbira 3 (Mbira), Zimbabwe | 20 | 3437.0 | DaMuSc | |
| Zimbabwe_Mbira_04 | Mbira 4 (Mbira), Zimbabwe | 7 | 1148.0 | DaMuSc | |
| Zimbabwe_Mbira_77 | 77 (Mbira), Zimbabwe | 20 | 3621.0 | DaMuSc | |
| Zimbabwe_Nyanga_01 | Nyanga 1 (Panpipes), Zimbabwe | 7 | 1200.0 | DaMuSc | |
| Zimbabwe_Nyanga_02 | Nyanga 2 (Panpipes), Zimbabwe | 7 | 1200.0 | DaMuSc | |
| 001_H1 | Hyperenharmonic tetrachord 80/79 * 79/78 * 13/10 | 3 | 498.0 | 79 | Divisions of the Tetrachord |
| 002_H1 | Hyperenharmonic tetrachord 60/59 * 118/117 * 13/10 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 003_H1 | Hyperenharmonic tetrachord 120/119 * 119/117 * 13/10 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 004_H1 | Hyperenharmonic tetrachord 100/99 * 66/65 * 13/10, Wilson | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 005_H2 | Hyperenharmonic tetrachord 72/71 * 71/70 * 35/27 | 3 | 498.0 | 71 | Divisions of the Tetrachord |
| 006_H2 | Hyperenharmonic tetrachord 108/107 * 107/105 * 35/27 | 3 | 498.0 | 107 | Divisions of the Tetrachord |
| 007_H2 | Hyperenharmonic tetrachord 54/53 * 106/105 * 35/27 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 008_H2 | Hyperenharmonic tetrachord 64/63 * 81/80 * 35/27 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 009_H3 | Hyperenharmonic tetrachord 68/67 * 67/66 * 22/17 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 010_H3 | Hyperenharmonic tetrachord 51/50 * 100/99 * 22/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 011_H3 | Hyperenharmonic tetrachord 102/101 * 101/99 * 22/17 | 3 | 498.0 | 101 | Divisions of the Tetrachord |
| 012_H3 | Hyperenharmonic tetrachord 85/84 * 56/55 * 22/17, Wilson | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 013_H4 | Hyperenharmonic tetrachord 66/65 * 65/64 * 128/99 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 014_H4 | Hyperenharmonic tetrachord 99/98 * 49/48 * 128/99 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 015_H4 | Hyperenharmonic tetrachord 99/97 * 97/96 * 128/99 | 3 | 498.0 | 97 | Divisions of the Tetrachord |
| 016_H5 | Hyperenharmonic tetrachord 64/63 * 63/62 * 31/24 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 017_H5 | Hyperenharmonic tetrachord 96/95 * 95/93 * 31/24 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 018_H5 | Hyperenharmonic tetrachord 48/47 * 94/93 * 31/24 | 3 | 498.0 | 47 | Divisions of the Tetrachord |
| 019_H6 | Hyperenharmonic tetrachord 62/61 * 61/60 * 40/31 | 3 | 498.0 | 61 | Divisions of the Tetrachord |
| 020_H6 | Hyperenharmonic tetrachord 93/92 * 46/45 * 40/31 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 021_H6 | Hyperenharmonic tetrachord 93/91 * 91/90 * 40/31 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 022_H7 | Hyperenharmonic tetrachord 60/59 * 59/58 * 58/45 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 023_H7 | Hyperenharmonic tetrachord 90/89 * 89/87 * 58/45 | 3 | 498.0 | 89 | Divisions of the Tetrachord |
| 024_H7 | Hyperenharmonic tetrachord 45/44 * 88/87 * 58/45 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 025_H7 | Hyperenharmonic tetrachord 120/119 * 119/116 * 58/45 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 026_H8 | Hyperenharmonic tetrachord 56/55 * 55/54 * 9/7, Wilson | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 027_H8 | Hyperenharmonic tetrachord 42/41 * 82/81 * 9/7 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 028_H8 | Hyperenharmonic tetrachord 84/83 * 83/81 * 9/7 | 3 | 498.0 | 83 | Divisions of the Tetrachord |
| 029_H8 | Hyperenharmonic tetrachord 64/63 * 49/48 * 9/7 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 030_H8 | Hyperenharmonic tetrachord 70/69 * 46/45 * 9/7 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 031_H8 | Hyperenharmonic tetrachord 40/39 * 91/90 * 9/7 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 032_H8 | Hyperenharmonic tetrachord 112/111 * 37/36 * 9/7 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 033_H8 | Hyperenharmonic tetrachord 81/80 * 2240/2187 * 9/7 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 034_H8 | Hyperenharmonic tetrachord 9/7 * 119/117 * 52/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 035_H9 | Hyperenharmonic tetrachord 54/53 * 53/52 * 104/81 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 036_H9 | Hyperenharmonic tetrachord 81/79 * 79/78 * 104/81 | 3 | 498.0 | 79 | Divisions of the Tetrachord |
| 037_H9 | Hyperenharmonic tetrachord 81/80 * 40/39 * 104/81 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 038_H10 | Hyperenharmonic tetrachord 52/51 * 51/50 * 50/39 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 039_H10 | Hyperenharmonic tetrachord 39/38 * 76/75 * 50/39 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 040_H10 | Hyperenharmonic tetrachord 78/77 * 77/75 * 50/39 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 041_H11 | Hyperenharmonic tetrachord 50/49 * 49/48 * 32/25 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 042_H11 | Hyperenharmonic tetrachord 75/73 * 73/72 * 32/25 | 3 | 498.0 | 73 | Divisions of the Tetrachord |
| 043_H11 | Hyperenharmonic tetrachord 75/74 * 37/36 * 32/25 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 044_E1 | Enharmonic tetrachord 48/47 * 47/46 * 23/18, Schlesinger | 3 | 498.0 | 47 | Divisions of the Tetrachord |
| 045_E1 | Enharmonic tetrachord 36/35 * 70/69 * 23/18, Wilson | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 046_E1 | Enharmonic tetrachord 72/71 * 71/69 * 23/18 | 3 | 498.0 | 71 | Divisions of the Tetrachord |
| 047_E1 | Enharmonic tetrachord 30/29 * 116/115 * 23/18, Wilson | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 048_E1 | Enharmonic tetrachord 60/59 * 118/115 * 23/18 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 049_E2 | Enharmonic tetrachord 46/45 * 45/44 * 88/69 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 050_E2 | Enharmonic tetrachord 69/67 * 67/66 * 88/69 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 051_E2 | Enharmonic tetrachord 69/68 * 34/33 * 88/69 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 052_E3 | Enharmonic tetrachord 320/313 * 313/306 * 51/40 | 3 | 498.0 | 313 | Divisions of the Tetrachord |
| 053_E3 | Enharmonic tetrachord 480/473 * 473/459 * 51/40 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 054_E3 | Enharmonic tetrachord 240/233 * 466/459 * 51/40 | 3 | 498.0 | 233 | Divisions of the Tetrachord |
| 055_E4 | Enharmonic tetrachord 44/43 * 43/42 * 14/11 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 056_E4 | Enharmonic tetrachord 33/32 * 64/63 * 14/11 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 057_E4 | Enharmonic tetrachord 66/65 * 65/63 * 14/11 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 058_E4 | Enharmonic tetrachord 88/87 * 29/28 * 14/11 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 059_E4 | Enharmonic tetrachord 36/35 * 55/54 * 14/11 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 060_E4 | Enharmonic tetrachord 50/49 * 77/75 * 14/11 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 061_E4 | Enharmonic tetrachord 14/11 * 143/140 * 40/39 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 062_E5 | Enharmonic tetrachord 42/41 * 41/40 * 80/63 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 063_E5 | Enharmonic tetrachord 63/61 * 61/60 * 80/63 | 3 | 498.0 | 61 | Divisions of the Tetrachord |
| 064_E5 | Enharmonic tetrachord 63/62 * 31/30 * 80/63 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 065_E6 | Enharmonic tetrachord 208/203 * 203/198 * 33/26 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 066_E6 | Enharmonic tetrachord 312/307 * 307/297 * 33/26 | 3 | 498.0 | 307 | Divisions of the Tetrachord |
| 067_E6 | Enharmonic tetrachord 156/151 * 302/297 * 33/26 | 3 | 498.0 | 151 | Divisions of the Tetrachord |
| 068_E6 | Enharmonic tetrachord 52/51 * 34/33 * 33/26 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 069_E6 | Enharmonic tetrachord 26/25 * 100/99 * 33/26 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 070_E6 | Enharmonic tetrachord 78/77 * 28/27 * 33/26 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 071_E7 | Enharmonic tetrachord 40/39 * 39/38 * 19/15, Eratosthenes | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 072_E7 | Enharmonic tetrachord 30/29 * 58/57 * 19/15 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 073_E7 | Enharmonic tetrachord 60/59 * 59/57 * 19/15 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 074_E7 | Enharmonic tetrachord 28/27 * 135/133 * 19/15 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 075_E8 | Enharmonic tetrachord 512/499 * 499/486 * 81/64, Boethius | 3 | 498.0 | 499 | Divisions of the Tetrachord |
| 076_E8 | Enharmonic tetrachord 384/371 * 742/729 * 81/64 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 077_E8 | Enharmonic tetrachord 768/755 * 755/729 * 81/64 | 3 | 498.0 | 151 | Divisions of the Tetrachord |
| 078_E8 | Enharmonic tetrachord 40/39 * 416/405 * 81/64 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 079_E8 | Enharmonic tetrachord 128/125 * 250/243 * 81/64, Euler | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 080_E8 | Enharmonic tetrachord 64/63 * 28/27 * 81/64, Wilson | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 081_E8 | Enharmonic tetrachord 282429536481/274877906944 * 70368744177664/68630377364883 * 81/64 | 3 | 498.0 | 3 | Divisions of the Tetrachord |
| 082_E8 | Enharmonic tetrachord 36/35 * 2240/2187 * 81/64 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 083_E9 | Enharmonic tetrachord 38/37 * 37/36 * 24/19 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 084_E9 | Enharmonic tetrachord 57/55 * 55/54 * 24/19 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 085_E9 | Enharmonic tetrachord 57/56 * 28/27 * 24/19, Wilson | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 086_E9 | Enharmonic tetrachord 76/75 * 25/24 * 24/19 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 087_E9 | Enharmonic tetrachord 40/39 * 247/240 * 24/19 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 088_E10 | Enharmonic tetrachord 36/35 * 35/34 * 34/27 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 089_E10 | Enharmonic tetrachord 27/26 * 52/51 * 34/27 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 090_E10 | Enharmonic tetrachord 54/53 * 53/51 * 34/27 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 091_E10 | Enharmonic tetrachord 24/23 * 69/68 * 34/27 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 092_E11 | Enharmonic tetrachord 240/233 * 233/226 * 113/90 | 3 | 498.0 | 233 | Divisions of the Tetrachord |
| 093_E11 | Enharmonic tetrachord 180/173 * 346/339 * 113/90 | 3 | 498.0 | 173 | Divisions of the Tetrachord |
| 094_E11 | Enharmonic tetrachord 360/353 * 353/339 * 113/90 | 3 | 498.0 | 353 | Divisions of the Tetrachord |
| 095_E11 | Enharmonic tetrachord 30/29 * 116/113 * 113/90 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 096_E11 | Enharmonic tetrachord 40/39 * 117/113 * 113/90 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 097_E11 | Enharmonic tetrachord 60/59 * 118/113 * 113/90 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 098_E12 | Enharmonic tetrachord 34/33 * 33/32 * 64/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 099_E12 | Enharmonic tetrachord 51/50 * 25/24 * 64/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 100_E12 | Enharmonic tetrachord 49/48 * 51/49 * 64/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 101_E12 | Enharmonic tetrachord 68/65 * 65/64 * 64/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 102_E12 | Enharmonic tetrachord 68/67 * 67/64 * 64/51 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 103_E13 | Enharmonic tetrachord 32/31 * 31/30 * 5/4, Didymos | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 104_E13 | Enharmonic tetrachord 46/45 * 24/23 * 5/4, Ptolemy | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 105_E13 | Enharmonic tetrachord 48/47 * 47/45 * 5/4 | 3 | 498.0 | 47 | Divisions of the Tetrachord |
| 106_E13 | Enharmonic tetrachord 28/27 * 36/35 * 5/4, Archytas | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 107_E13 | Enharmonic tetrachord 56/55 * 22/21 * 5/4, Ptolemy? | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 108_E13 | Enharmonic tetrachord 40/39 * 26/25 * 5/4, Avicenna | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 109_E13 | Enharmonic tetrachord 25/24 * 128/125 * 5/4, Salinas | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 110_E13 | Enharmonic tetrachord 21/20 * 64/63 * 5/4, Pachymeres | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 111_E13 | Enharmonic tetrachord 256/243 * 81/80 * 5/4, Fox-Strangways? | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 112_E13 | Enharmonic tetrachord 76/75 * 20/19 * 5/4 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 113_E13 | Enharmonic tetrachord 96/95 * 19/18 * 5/4, Wilson | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 114_E13 | Enharmonic tetrachord 136/135 * 18/17 * 5/4, Hofmann | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 115_E13 | Enharmonic tetrachord 256/255 * 17/16 * 5/4, Hofmann | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 116_E13 | Enharmonic tetrachord 68/65 * 5/4 * 52/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 117_E14 | Enharmonic tetrachord 4374/4235 * 4235/4096 * 8192/6561 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 118_E14 | Enharmonic tetrachord 6561/6283 * 6283/6144 * 8192/6561 | 3 | 498.0 | 103 | Divisions of the Tetrachord |
| 119_E14 | Enharmonic tetrachord 6561/6422 * 3211/3072 * 8192/6561 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 120_E14 | Enharmonic tetrachord 282429536481/274877906944 * 134217728/129140163 * 8192/6561 | 3 | 498.0 | 3 | Divisions of the Tetrachord |
| 121_E15 | Enharmonic tetrachord 30/29 * 29/28 * 56/45, Ptolemy | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 122_E15 | Enharmonic tetrachord 45/43 * 43/42 * 56/45 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 123_E15 | Enharmonic tetrachord 45/44 * 22/21 * 56/45 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 124_E15 | Enharmonic tetrachord 25/24 * 36/35 * 56/45 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 125_E15 | Enharmonic tetrachord 80/77 * 33/32 * 56/45 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 126_E15 | Enharmonic tetrachord 60/59 * 59/56 * 56/45 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 127_E15 | Enharmonic tetrachord 40/39 * 117/112 * 56/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 128_E15 | Enharmonic tetrachord 26/25 * 375/364 * 56/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 129_E16 | Enharmonic tetrachord 88/85 * 85/82 * 41/33 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 130_E16 | Enharmonic tetrachord 42/41 * 22/21 * 41/33 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 131_E16 | Enharmonic tetrachord 44/43 * 43/41 * 41/33 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 132_C1 | Chromatic tetrachord 29/28 * 28/27 * 36/29 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 133_C1 | Chromatic tetrachord 87/85 * 85/81 * 36/29 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 134_C1 | Chromatic tetrachord 87/83 * 83/81 * 36/29 | 3 | 498.0 | 83 | Divisions of the Tetrachord |
| 135_C2 | Chromatic tetrachord 28/27 * 27/26 * 26/21, Schlesinger | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 136_C2 | Chromatic tetrachord 21/20 * 40/39 * 26/21 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 137_C2 | Chromatic tetrachord 42/41 * 41/39 * 26/21 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 138_C2 | Chromatic tetrachord 24/23 * 161/156 * 26/21 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 139_C3 | Chromatic tetrachord 136/131 * 131/126 * 21/17 | 3 | 498.0 | 131 | Divisions of the Tetrachord |
| 140_C3 | Chromatic tetrachord 102/97 * 194/189 * 21/17 | 3 | 498.0 | 97 | Divisions of the Tetrachord |
| 141_C3 | Chromatic tetrachord 204/199 * 199/189 * 21/17 | 3 | 498.0 | 199 | Divisions of the Tetrachord |
| 142_C3 | Chromatic tetrachord 64/63 * 17/16 * 21/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 143_C3 | Chromatic tetrachord 34/33 * 22/21 * 21/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 144_C3 | Chromatic tetrachord 40/39 * 221/210 * 21/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 145_C3 | Chromatic tetrachord 24/23 * 391/378 * 21/17 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 146_C3 | Chromatic tetrachord 28/27 * 51/49 * 21/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 147_C4 | Chromatic tetrachord 27/26 * 26/25 * 100/81 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 148_C4 | Chromatic tetrachord 81/77 * 77/75 * 100/81 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 149_C4 | Chromatic tetrachord 81/79 * 79/75 * 100/81 | 3 | 498.0 | 79 | Divisions of the Tetrachord |
| 150_C4 | Chromatic tetrachord 81/80 * 16/15 * 100/81 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 151_C4 | Chromatic tetrachord 51/50 * 18/17 * 100/81 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 152_C4 | Chromatic tetrachord 36/35 * 21/20 * 100/81 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 153_C4 | Chromatic tetrachord 40/39 * 1053/1000 * 100/81 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 154_C4 | Chromatic tetrachord 135/128 * 128/125 * 100/81, Daniélou | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 155_C4 | Chromatic tetrachord 24/23 * 207/200 * 100/81 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 156_C5 | Chromatic tetrachord 80/77 * 77/74 * 37/30, Ptolemy | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 157_C5 | Chromatic tetrachord 20/19 * 38/37 * 37/30 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 158_C5 | Chromatic tetrachord 40/39 * 39/37 * 37/30 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 159_C5 | Chromatic tetrachord 30/29 * 116/111 * 37/30 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 160_C5 | Chromatic tetrachord 60/59 * 118/111 * 37/30 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 161_C6 | Chromatic tetrachord 26/25 * 25/24 * 16/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 162_C6 | Chromatic tetrachord 39/37 * 37/36 * 16/13 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 163_C6 | Chromatic tetrachord 39/38 * 19/18 * 16/13 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 164_C6 | Chromatic tetrachord 65/64 * 16/15 * 16/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 165_C6 | Chromatic tetrachord 52/51 * 17/16 * 16/13 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 166_C6 | Chromatic tetrachord 40/39 * 169/160 * 16/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 167_C6 | Chromatic tetrachord 28/27 * 117/112 * 16/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 168_C6 | Chromatic tetrachord 169/168 * 14/13 * 16/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 169_C6 | Chromatic tetrachord 22/21 * 91/88 * 16/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 170_C7 | Chromatic tetrachord 176/169 * 169/162 * 27/22 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 171_C7 | Chromatic tetrachord 132/125 * 250/243 * 27/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 172_C7 | Chromatic tetrachord 264/257 * 257/243 * 27/22 | 3 | 498.0 | 257 | Divisions of the Tetrachord |
| 173_C7 | Chromatic tetrachord 28/27 * 22/21 * 27/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 174_C7 | Chromatic tetrachord 55/54 * 16/15 * 27/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 175_C7 | Chromatic tetrachord 40/39 * 143/135 * 27/22 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 176_C8 | Chromatic tetrachord 24/23 * 23/22 * 11/9, Winnington-Ingram | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 177_C8 | Chromatic tetrachord 18/17 * 34/33 * 11/9 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 178_C8 | Chromatic tetrachord 36/35 * 35/33 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 179_C8 | Chromatic tetrachord 45/44 * 16/15 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 180_C8 | Chromatic tetrachord 56/55 * 15/14 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 181_C8 | Chromatic tetrachord 78/77 * 14/13 * 11/9 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 182_C8 | Chromatic tetrachord 20/19 * 57/55 * 11/9 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 183_C8 | Chromatic tetrachord 30/29 * 58/55 * 11/9 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 184_C8 | Chromatic tetrachord 28/27 * 81/77 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 185_C8 | Chromatic tetrachord 40/39 * 117/110 * 11/9 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 186_C9 | Chromatic tetrachord 256/245 * 245/234 * 39/32 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 187_C9 | Chromatic tetrachord 384/373 * 373/351 * 39/32 | 3 | 498.0 | 373 | Divisions of the Tetrachord |
| 188_C9 | Chromatic tetrachord 192/181 * 362/351 * 39/32 | 3 | 498.0 | 181 | Divisions of the Tetrachord |
| 189_C9 | Chromatic tetrachord 64/63 * 14/13 * 39/32 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 190_C10 | Chromatic tetrachord 23/22 * 22/21 * 28/23, Wilson | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 191_C10 | Chromatic tetrachord 69/65 * 65/63 * 28/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 192_C10 | Chromatic tetrachord 69/67 * 67/63 * 28/23 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 193_C10 | Chromatic tetrachord 46/45 * 15/14 * 28/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 194_C11 | Chromatic tetrachord 112/107 * 107/102 * 17/14 | 3 | 498.0 | 107 | Divisions of the Tetrachord |
| 195_C11 | Chromatic tetrachord 84/79 * 158/153 * 17/14 | 3 | 498.0 | 79 | Divisions of the Tetrachord |
| 196_C11 | Chromatic tetrachord 168/163 * 163/153 * 17/14 | 3 | 498.0 | 163 | Divisions of the Tetrachord |
| 197_C11 | Chromatic tetrachord 52/51 * 14/13 * 17/14 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 198_C11 | Chromatic tetrachord 28/27 * 18/17 * 17/14 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 199_C11 | Chromatic tetrachord 35/34 * 16/15 * 17/14 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 200_C11 | Chromatic tetrachord 40/39 * 91/85 * 17/14 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 201_C11 | Chromatic tetrachord 17/14 * 56/55 * 55/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 202_C11 | Chromatic tetrachord 17/14 * 56/53 * 53/51 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 203_C12 | Chromatic tetrachord 22/21 * 21/20 * 40/33 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 204_C12 | Chromatic tetrachord 33/31 * 31/30 * 40/33 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 205_C12 | Chromatic tetrachord 33/32 * 16/15 * 40/33 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 206_C12 | Chromatic tetrachord 55/54 * 27/25 * 40/33 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 207_C12 | Chromatic tetrachord 66/65 * 13/12 * 40/33 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 208_C12 | Chromatic tetrachord 18/17 * 187/180 * 40/33 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 209_C13 | Chromatic tetrachord 64/61 * 61/58 * 29/24 | 3 | 498.0 | 61 | Divisions of the Tetrachord |
| 210_C13 | Chromatic tetrachord 16/15 * 30/29 * 29/24, Schlesinger | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 211_C13 | Chromatic tetrachord 32/31 * 31/29 * 29/24, Schlesinger | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 212_C14 | Chromatic tetrachord 20/19 * 19/18 * 6/5, Eratosthenes | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 213_C14 | Chromatic tetrachord 28/27 * 15/14 * 6/5, Ptolemy | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 214_C14 | Chromatic tetrachord 30/29 * 29/27 * 6/5 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 215_C14 | Chromatic tetrachord 16/15 * 25/24 * 6/5, Didymos | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 216_C14 | Chromatic tetrachord 40/39 * 13/12 * 6/5, Barbour | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 217_C14 | Chromatic tetrachord 55/54 * 12/11 * 6/5, Barbour | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 218_C14 | Chromatic tetrachord 65/63 * 14/13 * 6/5 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 219_C14 | Chromatic tetrachord 22/21 * 35/33 * 6/5 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 220_C14 | Chromatic tetrachord 21/20 * 200/189 * 6/5, Perrett | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 221_C14 | Chromatic tetrachord 256/243 * 6/5 * 135/128, Xenakis | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 222_C14 | Chromatic tetrachord 60/59 * 59/54 * 6/5 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 223_C14 | Chromatic tetrachord 80/77 * 77/72 * 6/5 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 224_C14 | Chromatic tetrachord 24/23 * 115/108 * 6/5 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 225_C14 | Chromatic tetrachord 88/81 * 45/44 * 6/5 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 226_C14 | Chromatic tetrachord 46/45 * 6/5 * 25/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 227_C14 | Chromatic tetrachord 52/51 * 85/78 * 6/5, Wilson | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 228_C14 | Chromatic tetrachord 100/99 * 11/10 * 6/5, Hofmann | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 229_C14 | Chromatic tetrachord 34/33 * 6/5 * 55/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 230_C14 | Chromatic tetrachord 6/5 * 35/32 * 64/63 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 231_C14 | Chromatic tetrachord 6/5 * 2240/2187 * 243/224 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 232_C15 | Chromatic tetrachord 56/53 * 53/50 * 25/21 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 233_C15 | Chromatic tetrachord 14/13 * 26/25 * 25/21 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 234_C15 | Chromatic tetrachord 28/27 * 27/25 * 25/21 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 235_C15 | Chromatic tetrachord 21/20 * 16/15 * 25/21, Perrett | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 236_C15 | Chromatic tetrachord 40/39 * 273/250 * 25/21 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 237_C16 | Chromatic tetrachord 128/121 * 121/114 * 19/16 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 238_C16 | Chromatic tetrachord 96/89 * 178/171 * 19/16 | 3 | 498.0 | 89 | Divisions of the Tetrachord |
| 239_C16 | Chromatic tetrachord 192/185 * 185/171 * 19/16 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 240_C16 | Chromatic tetrachord 20/19 * 19/16 * 16/15, Kornerup | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 241_C16 | Chromatic tetrachord 256/243 * 81/76 * 19/16, Boethius | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 242_C16 | Chromatic tetrachord 96/95 * 10/9 * 19/16, Wilson | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 243_C16 | Chromatic tetrachord 64/63 * 21/19 * 19/16 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 244_C16 | Chromatic tetrachord 40/39 * 104/95 * 19/16 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 245_C17 | Chromatic tetrachord 18/17 * 17/16 * 32/27, Aristides Quint. | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 246_C17 | Chromatic tetrachord 27/25 * 25/24 * 32/27 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 247_C17 | Chromatic tetrachord 27/26 * 13/12 * 32/27, Barbour? | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 248_C17 | Chromatic tetrachord 28/27 * 243/224 * 32/27, Archytas | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 249_C17 | Chromatic tetrachord 256/243 * 2187/2048 * 32/27, Gaudentius | 3 | 498.0 | 3 | Divisions of the Tetrachord |
| 250_C17 | Chromatic tetrachord 81/80 * 10/9 * 32/27, Barbour? | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 251_C17 | Chromatic tetrachord 33/32 * 12/11 * 32/27, Barbour? | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 252_C17 | Chromatic tetrachord 45/44 * 11/10 * 32/27, Barbour? | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 253_C17 | Chromatic tetrachord 21/20 * 15/14 * 32/27, Perrett | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 254_C17 | Chromatic tetrachord 135/128 * 16/15 * 32/27 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 255_C17 | Chromatic tetrachord 36/35 * 35/32 * 32/27, Wilson | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 256_C17 | Chromatic tetrachord 49/48 * 54/49 * 32/27, Wilson | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 257_C17 | Chromatic tetrachord 243/230 * 115/108 * 32/27, Ps.-Philolaus? | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 258_C17 | Chromatic tetrachord 243/229 * 229/216 * 32/27 | 3 | 498.0 | 229 | Divisions of the Tetrachord |
| 259_C17 | Chromatic tetrachord 20/19 * 171/160 * 32/27 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 260_C17 | Chromatic tetrachord 23/22 * 99/92 * 32/27 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 261_C17 | Chromatic tetrachord 24/23 * 69/64 * 32/27 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 262_C17 | Chromatic tetrachord 40/39 * 351/320 * 32/27 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 263_C17 | Chromatic tetrachord 14/13 * 117/112 * 32/27 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 264_C18 | Chromatic tetrachord 304/287 * 287/270 * 45/38 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 265_C18 | Chromatic tetrachord 456/439 * 439/405 * 45/38 | 3 | 498.0 | 439 | Divisions of the Tetrachord |
| 266_C18 | Chromatic tetrachord 228/211 * 422/405 * 45/38 | 3 | 498.0 | 211 | Divisions of the Tetrachord |
| 267_C18 | Chromatic tetrachord 19/18 * 16/15 * 45/38 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 268_C18 | Chromatic tetrachord 76/75 * 10/9 * 45/38 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 269_C18 | Chromatic tetrachord 38/35 * 28/27 * 45/38 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 270_C19 | Chromatic tetrachord 88/83 * 83/78 * 13/11 | 3 | 498.0 | 83 | Divisions of the Tetrachord |
| 271_C19 | Chromatic tetrachord 66/61 * 122/117 * 13/11 | 3 | 498.0 | 61 | Divisions of the Tetrachord |
| 272_C19 | Chromatic tetrachord 132/127 * 127/117 * 13/11 | 3 | 498.0 | 127 | Divisions of the Tetrachord |
| 273_C19 | Chromatic tetrachord 14/13 * 22/21 * 13/11 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 274_C19 | Chromatic tetrachord 40/39 * 11/10 * 13/11 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 275_C19 | Chromatic tetrachord 66/65 * 10/9 * 13/11, Wilson | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 276_C19 | Chromatic tetrachord 27/26 * 88/81 * 13/11 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 277_C19 | Chromatic tetrachord 28/27 * 99/91 * 13/11 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 278_C20 | Chromatic tetrachord 224/211 * 211/198 * 33/28 | 3 | 498.0 | 211 | Divisions of the Tetrachord |
| 279_C20 | Chromatic tetrachord 336/323 * 323/297 * 33/28 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 280_C20 | Chromatic tetrachord 168/155 * 310/297 * 33/28 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 281_C20 | Chromatic tetrachord 56/55 * 10/9 * 33/28 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 282_C20 | Chromatic tetrachord 16/15 * 35/33 * 33/28 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 283_C20 | Chromatic tetrachord 34/33 * 33/28 * 56/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 284_C21 | Chromatic tetrachord 17/16 * 16/15 * 20/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 285_C21 | Chromatic tetrachord 51/47 * 47/45 * 20/17 | 3 | 498.0 | 47 | Divisions of the Tetrachord |
| 286_C21 | Chromatic tetrachord 51/49 * 49/45 * 20/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 287_C21 | Chromatic tetrachord 34/33 * 11/10 * 20/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 288_C21 | Chromatic tetrachord 51/50 * 10/9 * 20/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 289_C21 | Chromatic tetrachord 40/39 * 221/200 * 20/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 290_C21 | Chromatic tetrachord 28/27 * 153/140 * 20/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 291_C21 | Chromatic tetrachord 21/20 * 20/17 * 68/63 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 292_C21 | Chromatic tetrachord 68/65 * 13/12 * 20/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 293_C21 | Chromatic tetrachord 34/31 * 31/30 * 20/17 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 294_C21 | Chromatic tetrachord 68/61 * 61/60 * 20/17 | 3 | 498.0 | 61 | Divisions of the Tetrachord |
| 295_C21 | Chromatic tetrachord 68/67 * 67/57 * 19/17 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 296_C21 | Chromatic tetrachord 68/67 * 67/60 * 20/17 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 297_C22 | Chromatic tetrachord 184/173 * 173/162 * 27/23 | 3 | 498.0 | 173 | Divisions of the Tetrachord |
| 298_C22 | Chromatic tetrachord 276/265 * 265/243 * 27/23 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 299_C22 | Chromatic tetrachord 138/127 * 254/243 * 27/23 | 3 | 498.0 | 127 | Divisions of the Tetrachord |
| 300_C22 | Chromatic tetrachord 28/27 * 23/21 * 27/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 301_C22 | Chromatic tetrachord 23/22 * 88/81 * 27/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 302_C22 | Chromatic tetrachord 46/45 * 10/9 * 27/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 303_C23 | Chromatic tetrachord 512/481 * 481/450 * 75/64 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 304_C23 | Chromatic tetrachord 768/737 * 737/675 * 75/64 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 305_C23 | Chromatic tetrachord 384/353 * 706/675 * 75/64 | 3 | 498.0 | 353 | Divisions of the Tetrachord |
| 306_C23 | Chromatic tetrachord 16/15 * 75/64 * 16/15, Helmholtz | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 307_C24 | Chromatic tetrachord 16/15 * 15/14 * 7/6, Al-Farabi | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 308_C24 | Chromatic tetrachord 22/21 * 12/11 * 7/6, Ptolemy | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 309_C24 | Chromatic tetrachord 24/23 * 23/21 * 7/6 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 310_C24 | Chromatic tetrachord 20/19 * 38/35 * 7/6, Ptolemy | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 311_C24 | Chromatic tetrachord 10/9 * 36/35 * 7/6, Avicenna | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 312_C24 | Chromatic tetrachord 64/63 * 9/8 * 7/6, Barbour | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 313_C24 | Chromatic tetrachord 92/91 * 26/23 * 7/6 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 314_C24 | Chromatic tetrachord 256/243 * 243/224 * 7/6, Hipkins | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 315_C24 | Chromatic tetrachord 40/39 * 39/35 * 7/6 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 316_C24 | Chromatic tetrachord 18/17 * 7/6 * 68/63 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 317_C24 | Chromatic tetrachord 50/49 * 7/6 * 28/25 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 318_C24 | Chromatic tetrachord 14/13 * 7/6 * 52/49 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 319_C24 | Chromatic tetrachord 46/45 * 180/161 * 7/6 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 320_C24 | Chromatic tetrachord 28/27 * 54/49 * 7/6 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 321_C24 | Chromatic tetrachord 120/113 * 113/105 * 7/6 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 322_C24 | Chromatic tetrachord 60/59 * 118/105 * 7/6 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 323_C24 | Chromatic tetrachord 30/29 * 116/105 * 7/6 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 324_C24 | Chromatic tetrachord 88/81 * 81/77 * 7/6 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 325_C24 | Chromatic tetrachord 120/119 * 17/15 * 7/6 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 326_C24 | Chromatic tetrachord 27/25 * 7/6 * 200/189 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 327_C24 | Chromatic tetrachord 26/25 * 7/6 * 100/91 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 328_C24 | Chromatic tetrachord 7/6 * 1024/945 * 135/128 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 329_C25 | Chromatic tetrachord 78/73 * 73/68 * 136/117 | 3 | 498.0 | 73 | Divisions of the Tetrachord |
| 330_C25 | Chromatic tetrachord 117/112 * 56/51 * 136/117 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 331_C25 | Chromatic tetrachord 117/107 * 107/102 * 136/117 | 3 | 498.0 | 107 | Divisions of the Tetrachord |
| 332_C25 | Chromatic tetrachord 52/51 * 9/8 * 136/117 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 333_C26 | Chromatic tetrachord 31/29 * 29/27 * 36/31 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 334_C26 | Chromatic tetrachord 93/89 * 89/81 * 36/31 | 3 | 498.0 | 89 | Divisions of the Tetrachord |
| 335_C26 | Chromatic tetrachord 93/85 * 85/81 * 36/31 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 336_C27 | Chromatic tetrachord 46/43 * 43/40 * 80/69 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 337_C27 | Chromatic tetrachord 23/21 * 21/20 * 80/69 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 338_C27 | Chromatic tetrachord 23/22 * 11/10 * 80/69 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 339_C27 | Chromatic tetrachord 46/45 * 9/8 * 80/69 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 340_C28 | Chromatic tetrachord 76/71 * 71/66 * 22/19 | 3 | 498.0 | 71 | Divisions of the Tetrachord |
| 341_C28 | Chromatic tetrachord 57/52 * 104/99 * 22/19 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 342_C28 | Chromatic tetrachord 114/109 * 109/99 * 22/19 | 3 | 498.0 | 109 | Divisions of the Tetrachord |
| 343_C28 | Chromatic tetrachord 19/18 * 12/11 * 22/19, Schlesinger | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 344_C28 | Chromatic tetrachord 34/33 * 19/17 * 22/19 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 345_C28 | Chromatic tetrachord 40/39 * 247/220 * 22/19 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 346_C29 | Chromatic tetrachord 15/14 * 14/13 * 52/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 347_C29 | Chromatic tetrachord 45/41 * 41/39 * 52/45 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 348_C29 | Chromatic tetrachord 45/43 * 43/39 * 52/45 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 349_C29 | Chromatic tetrachord 24/23 * 115/104 * 52/45 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 350_C29 | Chromatic tetrachord 40/39 * 9/8 * 52/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 351_C29 | Chromatic tetrachord 18/17 * 85/78 * 52/45 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 352_C29 | Chromatic tetrachord 45/44 * 44/39 * 52/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 353_C29 | Chromatic tetrachord 65/63 * 189/169 * 52/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 354_C29 | Chromatic tetrachord 55/52 * 12/11 * 52/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 355_C29 | Chromatic tetrachord 60/59 * 59/52 * 52/45 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 356_C29 | Chromatic tetrachord 20/19 * 52/45 * 57/52 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 357_C29 | Chromatic tetrachord 27/26 * 10/9 * 52/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 358_C29 | Chromatic tetrachord 11/10 * 150/143 * 52/45 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 359_D1 | Diatonic tetrachord 104/97 * 97/90 * 15/13 | 3 | 498.0 | 97 | Divisions of the Tetrachord |
| 360_D1 | Diatonic tetrachord 78/71 * 142/135 * 15/13 | 3 | 498.0 | 71 | Divisions of the Tetrachord |
| 361_D1 | Diatonic tetrachord 156/149 * 149/135 * 15/13 | 3 | 498.0 | 149 | Divisions of the Tetrachord |
| 362_D1 | Diatonic tetrachord 16/15 * 15/13 * 13/12, Schlesinger | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 363_D1 | Diatonic tetrachord 26/25 * 10/9 * 15/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 364_D1 | Diatonic tetrachord 256/243 * 351/320 * 15/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 365_D1 | Diatonic tetrachord 20/19 * 247/225 * 15/13 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 366_D1 | Diatonic tetrachord 11/10 * 15/13 * 104/99 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 367_D1 | Diatonic tetrachord 12/11 * 15/13 * 143/135 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 368_D1 | Diatonic tetrachord 46/45 * 26/23 * 15/13 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 369_D1 | Diatonic tetrachord 40/39 * 169/150 * 15/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 370_D1 | Diatonic tetrachord 28/27 * 39/35 * 15/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 371_D1 | Diatonic tetrachord 91/90 * 8/7 * 15/13 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 372_D2 | Diatonic tetrachord 44/41 * 41/38 * 38/33 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 373_D2 | Diatonic tetrachord 11/10 * 20/19 * 38/33 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 374_D2 | Diatonic tetrachord 22/21 * 21/19 * 38/33 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 375_D3 | Diatonic tetrachord 160/149 * 149/138 * 23/20 | 3 | 498.0 | 149 | Divisions of the Tetrachord |
| 376_D3 | Diatonic tetrachord 120/109 * 218/207 * 23/20 | 3 | 498.0 | 109 | Divisions of the Tetrachord |
| 377_D3 | Diatonic tetrachord 240/229 * 229/207 * 23/20 | 3 | 498.0 | 229 | Divisions of the Tetrachord |
| 378_D3 | Diatonic tetrachord 8/7 * 70/69 * 23/20 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 379_D3 | Diatonic tetrachord 40/39 * 26/23 * 23/20 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 380_D3 | Diatonic tetrachord 24/23 * 23/20 * 10/9, Schlesinger | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 381_D3 | Diatonic tetrachord 28/27 * 180/161 * 23/20 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 382_D4 | Diatonic tetrachord 72/67 * 67/62 * 31/27 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 383_D4 | Diatonic tetrachord 108/103 * 103/93 * 31/27 | 3 | 498.0 | 103 | Divisions of the Tetrachord |
| 384_D4 | Diatonic tetrachord 54/49 * 98/93 * 31/27 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 385_D4 | Diatonic tetrachord 32/31 * 9/8 * 31/27 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 386_D5 | Diatonic tetrachord 272/253 * 253/234 * 39/34 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 387_D5 | Diatonic tetrachord 408/389 * 389/351 * 39/34 | 3 | 498.0 | 389 | Divisions of the Tetrachord |
| 388_D5 | Diatonic tetrachord 204/185 * 370/351 * 39/34 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 389_D5 | Diatonic tetrachord 40/39 * 39/34 * 17/15 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 390_D6 | Diatonic tetrachord 14/13 * 13/12 * 8/7, Avicenna | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 391_D6 | Diatonic tetrachord 19/18 * 21/19 * 8/7, Safiyu-d-Din | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 392_D6 | Diatonic tetrachord 21/20 * 10/9 * 8/7, Ptolemy | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 393_D6 | Diatonic tetrachord 28/27 * 8/7 * 9/8, Archytas | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 394_D6 | Diatonic tetrachord 49/48 * 8/7 * 8/7, Al-Farabi | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 395_D6 | Diatonic tetrachord 35/33 * 11/10 * 8/7, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 396_D6 | Diatonic tetrachord 77/72 * 12/11 * 8/7, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 397_D6 | Diatonic tetrachord 16/15 * 35/32 * 8/7, Vogel | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 398_D6 | Diatonic tetrachord 35/34 * 17/15 * 8/7 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 399_D6 | Diatonic tetrachord 25/24 * 8/7 * 28/25 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 400_D6 | Diatonic tetrachord 15/14 * 8/7 * 49/45 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 401_D6 | Diatonic tetrachord 40/39 * 91/80 * 8/7 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 402_D6 | Diatonic tetrachord 46/45 * 105/92 * 8/7 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 403_D6 | Diatonic tetrachord 18/17 * 119/108 * 8/7 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 404_D6 | Diatonic tetrachord 17/16 * 8/7 * 56/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 405_D6 | Diatonic tetrachord 34/33 * 77/68 * 8/7 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 406_D6 | Diatonic tetrachord 256/243 * 567/512 * 8/7 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 407_D7 | Diatonic tetrachord 150/139 * 139/128 * 256/225 | 3 | 498.0 | 139 | Divisions of the Tetrachord |
| 408_D7 | Diatonic tetrachord 225/214 * 107/96 * 256/225 | 3 | 498.0 | 107 | Divisions of the Tetrachord |
| 409_D7 | Diatonic tetrachord 225/203 * 203/192 * 256/225 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 410_D7 | Diatonic tetrachord 25/24 * 9/8 * 256/225 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 411_D8 | Diatonic tetrachord 176/163 * 163/150 * 25/22 | 3 | 498.0 | 163 | Divisions of the Tetrachord |
| 412_D8 | Diatonic tetrachord 132/119 * 238/225 * 25/22 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 413_D8 | Diatonic tetrachord 264/251 * 251/225 * 25/22 | 3 | 498.0 | 251 | Divisions of the Tetrachord |
| 414_D8 | Diatonic tetrachord 16/15 * 11/10 * 25/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 415_D8 | Diatonic tetrachord 88/81 * 27/25 * 25/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 416_D8 | Diatonic tetrachord 22/21 * 25/22 * 28/25 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 417_D8 | Diatonic tetrachord 28/27 * 198/175 * 25/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 418_D8 | Diatonic tetrachord 26/25 * 44/39 * 25/22 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 419_D9 | Diatonic tetrachord 27/25 * 25/23 * 92/81 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 420_D9 | Diatonic tetrachord 81/77 * 77/69 * 92/81 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 421_D9 | Diatonic tetrachord 81/73 * 73/69 * 92/81 | 3 | 498.0 | 73 | Divisions of the Tetrachord |
| 422_D9 | Diatonic tetrachord 24/23 * 9/8 * 92/81 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 423_D9 | Diatonic tetrachord 27/26 * 26/23 * 92/81 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 424_D10 | Diatonic tetrachord 67/62 * 62/57 * 76/67 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 425_D10 | Diatonic tetrachord 201/181 * 181/171 * 76/67 | 3 | 498.0 | 181 | Divisions of the Tetrachord |
| 426_D10 | Diatonic tetrachord 201/191 * 191/171 * 76/67 | 3 | 498.0 | 191 | Divisions of the Tetrachord |
| 427_D10 | Diatonic tetrachord 256/243 * 76/67 * 5427/4864, Euler | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 428_D11 | Diatonic tetrachord 40/37 * 37/34 * 17/15 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 429_D11 | Diatonic tetrachord 10/9 * 18/17 * 17/15, Kornerup | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 430_D11 | Diatonic tetrachord 20/19 * 19/17 * 17/15, Ptolemy | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 431_D11 | Diatonic tetrachord 15/14 * 56/51 * 17/15 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 432_D11 | Diatonic tetrachord 80/77 * 77/68 * 17/15 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 433_D11 | Diatonic tetrachord 12/11 * 55/51 * 17/15 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 434_D11 | Diatonic tetrachord 120/109 * 109/102 * 17/15 | 3 | 498.0 | 109 | Divisions of the Tetrachord |
| 435_D11 | Diatonic tetrachord 120/113 * 113/102 * 17/15 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 436_D11 | Diatonic tetrachord 24/23 * 115/102 * 17/15 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 437_D11 | Diatonic tetrachord 160/153 * 9/8 * 17/15 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 438_D12 | Diatonic tetrachord 66/61 * 61/56 * 112/99 | 3 | 498.0 | 61 | Divisions of the Tetrachord |
| 439_D12 | Diatonic tetrachord 99/94 * 47/42 * 112/99 | 3 | 498.0 | 47 | Divisions of the Tetrachord |
| 440_D12 | Diatonic tetrachord 99/89 * 89/84 * 112/99 | 3 | 498.0 | 89 | Divisions of the Tetrachord |
| 441_D12 | Diatonic tetrachord 10/9 * 297/280 * 112/99 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 442_D12 | Diatonic tetrachord 22/21 * 9/8 * 112/99 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 443_D13 | Diatonic tetrachord 12/11 * 13/12 * 44/39, Young | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 444_D13 | Diatonic tetrachord 39/35 * 35/33 * 44/39 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 445_D13 | Diatonic tetrachord 39/37 * 37/33 * 44/39 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 446_D13 | Diatonic tetrachord 44/39 * 9/8 * 104/99 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 447_D14 | Diatonic tetrachord 90/83 * 83/76 * 152/135 | 3 | 498.0 | 83 | Divisions of the Tetrachord |
| 448_D14 | Diatonic tetrachord 135/128 * 64/57 * 152/135 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 449_D14 | Diatonic tetrachord 135/121 * 121/114 * 152/135 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 450_D14 | Diatonic tetrachord 20/19 * 9/8 * 152/135 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 451_D15 | Diatonic tetrachord 64/59 * 59/54 * 9/8, Safiyu-d-Din | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 452_D15 | Diatonic tetrachord 48/43 * 86/81 * 9/8, Safiyu-d-Din | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 453_D15 | Diatonic tetrachord 96/91 * 91/81 * 9/8 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 454_D15 | Diatonic tetrachord 256/243 * 9/8 * 9/8, Pythagoras? | 3 | 498.0 | 3 | Divisions of the Tetrachord |
| 455_D15 | Diatonic tetrachord 16/15 * 9/8 * 10/9, Ptolemy, Didymos | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 456_D15 | Diatonic tetrachord 2187/2048 * 65536/59049 * 9/8, Anonymous | 3 | 498.0 | 3 | Divisions of the Tetrachord |
| 457_D15 | Diatonic tetrachord 9/8 * 12/11 * 88/81, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 458_D15 | Diatonic tetrachord 13/12 * 9/8 * 128/117, Avicenna | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 459_D15 | Diatonic tetrachord 14/13 * 9/8 * 208/189, Avicenna | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 460_D15 | Diatonic tetrachord 9/8 * 11/10 * 320/297, Al-Farabi | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 461_D15 | Diatonic tetrachord 9/8 * 15/14 * 448/405 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 462_D15 | Diatonic tetrachord 9/8 * 17/16 * 512/459 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 463_D15 | Diatonic tetrachord 9/8 * 18/17 * 272/243 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 464_D15 | Diatonic tetrachord 9/8 * 19/18 * 64/57 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 465_D15 | Diatonic tetrachord 56/51 * 9/8 * 68/63 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 466_D15 | Diatonic tetrachord 9/8 * 200/189 * 28/25 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 467_D15 | Diatonic tetrachord 184/171 * 9/8 * 76/69 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 468_D15 | Diatonic tetrachord 32/29 * 9/8 * 29/27 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 469_D15 | Diatonic tetrachord 121/108 * 9/8 * 128/121, Partch | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 470_D15 | Diatonic tetrachord 9/8 * 4096/3645 * 135/128 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 471_D15 | Diatonic tetrachord 9/8 * 7168/6561 * 243/224 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 472_D15 | Diatonic tetrachord 35/32 * 1024/945 * 9/8 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 473_D16 | Diatonic tetrachord 11/10 * 13/12 * 160/143, Al-Farabi | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 474_D17 | Diatonic tetrachord 12/11 * 11/10 * 10/9, Ptolemy | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 475_D17 | Diatonic tetrachord 10/9 * 10/9 * 27/25, Al-Farabi | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 476_D17 | Diatonic tetrachord 10/9 * 13/12 * 72/65, Avicenna | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 477_R1 | Reduplicated tetrachord 11/10 * 11/10 * 400/363 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 478_R2 | Reduplicated tetrachord 12/11 * 12/11 * 121/108, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 479_R3 | Reduplicated tetrachord 13/12 * 13/12 * 192/169, Avicenna | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 480_R4 | Reduplicated tetrachord 14/13 * 14/13 * 169/147, Avicenna | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 481_R5 | Reduplicated tetrachord 15/14 * 15/14 * 784/675, Avicenna | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 482_R6 | Reduplicated tetrachord 2187/2048 * 16777216/14348907 * 2187/2048, Palmer | 3 | 498.0 | 3 | Divisions of the Tetrachord |
| 483_R7 | Reduplicated tetrachord 17/16 * 17/16 * 1024/867 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 484_R8 | Reduplicated tetrachord 18/17 * 18/17 * 289/243 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 485_R9 | Reduplicated tetrachord 256/243 * 256/243 * 19683/16384 | 3 | 498.0 | 3 | Divisions of the Tetrachord |
| 486_R10 | Reduplicated tetrachord 22/21 * 147/121 * 22/21 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 487_R11 | Reduplicated tetrachord 25/24 * 25/24 * 768/625 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 488_R12 | Reduplicated tetrachord 28/27 * 28/27 * 243/196 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 489_R13 | Reduplicated tetrachord 34/33 * 34/33 * 363/289 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 490_R14 | Reduplicated tetrachord 36/35 * 36/35 * 1225/972 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 491_R15 | Reduplicated tetrachord 40/39 * 40/39 * 507/400 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 492_R16 | Reduplicated tetrachord 46/45 * 46/45 * 675/529 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 493_M1 | Miscellaneous tetrachord 176/175 * 175/174 * 29/22 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 494_M2 | Miscellaneous tetrachord 25/19 * 931/925 * 148/147 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 495_M3 | Miscellaneous tetrachord 128/127 * 127/126 * 21/16 | 3 | 498.0 | 127 | Divisions of the Tetrachord |
| 496_M4 | Miscellaneous tetrachord 21/16 * 656/651 * 124/123 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 497_M5 | Miscellaneous tetrachord 104/103 * 103/102 * 17/13 | 3 | 498.0 | 103 | Divisions of the Tetrachord |
| 498_M6 | Miscellaneous tetrachord 17/13 * 429/425 * 100/99 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 499_M7 | Miscellaneous tetrachord 98/97 * 97/96 * 64/49 | 3 | 498.0 | 97 | Divisions of the Tetrachord |
| 500_M8 | Miscellaneous tetrachord 92/91 * 91/90 * 30/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 501_M9 | Miscellaneous tetrachord 90/89 * 89/88 * 176/135 | 3 | 498.0 | 89 | Divisions of the Tetrachord |
| 502_M10 | Miscellaneous tetrachord 88/87 * 87/86 * 43/33 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 503_M11 | Miscellaneous tetrachord 86/85 * 85/84 * 56/43 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 504_M12 | Miscellaneous tetrachord 84/83 * 83/82 * 82/63 | 3 | 498.0 | 83 | Divisions of the Tetrachord |
| 505_M13 | Miscellaneous tetrachord 82/81 * 81/80 * 160/123 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 506_M14 | Miscellaneous tetrachord 13/10 * 250/247 * 76/75 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 507_M15 | Miscellaneous tetrachord 78/77 * 77/76 * 152/117 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 508_M16 | Miscellaneous tetrachord 76/75 * 75/74 * 74/57 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 509_M17 | Miscellaneous tetrachord 74/73 * 73/72 * 48/37 | 3 | 498.0 | 73 | Divisions of the Tetrachord |
| 510_M18 | Miscellaneous tetrachord 70/69 * 69/68 * 136/105 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 511_M19 | Miscellaneous tetrachord 22/17 * 357/352 * 64/63 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 512_M20 | Miscellaneous tetrachord 58/57 * 57/56 * 112/87 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 513_M21 | Miscellaneous tetrachord 87/86 * 43/42 * 112/87 | 3 | 498.0 | 43 | Divisions of the Tetrachord |
| 514_M22 | Miscellaneous tetrachord 87/85 * 85/84 * 112/87 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 515_M23 | Miscellaneous tetrachord 68/53 * 53/52 * 52/51 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 516_M24 | Miscellaneous tetrachord 136/133 * 133/130 * 65/51 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 517_M25 | Miscellaneous tetrachord 68/67 * 67/65 * 65/51 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 518_M26 | Miscellaneous tetrachord 34/33 * 66/65 * 65/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 519_M27 | Miscellaneous tetrachord 68/67 * 67/54 * 18/17 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 520_M28 | Miscellaneous tetrachord 25/24 * 32/31 * 31/25 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 521_M29 | Miscellaneous tetrachord 68/55 * 55/54 * 18/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 522_M30 | Miscellaneous tetrachord 68/67 * 67/63 * 21/17 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 523_M31 | Miscellaneous tetrachord 68/65 * 65/63 * 21/17 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 524_M32 | Miscellaneous tetrachord 36/35 * 256/243 * 315/256 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 525_M33 | Miscellaneous tetrachord 64/63 * 16/15 * 315/256 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 526_M34 | Miscellaneous tetrachord 64/63 * 2187/2048 * 896/729 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 527_M35 | Miscellaneous tetrachord 36/35 * 135/128 * 896/729 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 528_M36 | Miscellaneous tetrachord 28/27 * 2187/1792 * 256/243 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 529_M37 | Miscellaneous tetrachord 16/15 * 2240/2187 * 2187/1792 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 530_M38 | Miscellaneous tetrachord 28/27 * 128/105 * 135/128 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 531_M39 | Miscellaneous tetrachord 17/16 * 32/31 * 62/51 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 532_M40 | Miscellaneous tetrachord 20/19 * 57/47 * 47/45 | 3 | 498.0 | 47 | Divisions of the Tetrachord |
| 533_M41 | Miscellaneous tetrachord 360/349 * 349/327 * 109/90 | 3 | 498.0 | 349 | Divisions of the Tetrachord |
| 534_M42 | Miscellaneous tetrachord 24/23 * 115/109 * 109/90 | 3 | 498.0 | 109 | Divisions of the Tetrachord |
| 535_M43 | Miscellaneous tetrachord 240/229 * 229/218 * 109/90 | 3 | 498.0 | 229 | Divisions of the Tetrachord |
| 536_M44 | Miscellaneous tetrachord 19/18 * 24/23 * 23/19 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 537_M45 | Miscellaneous tetrachord 15/14 * 36/35 * 98/81 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 538_M46 | Miscellaneous tetrachord 28/27 * 16/15 * 135/112 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 539_M47 | Miscellaneous tetrachord 24/23 * 115/96 * 16/15 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 540_M48 | Miscellaneous tetrachord 256/243 * 243/230 * 115/96 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 541_M49 | Miscellaneous tetrachord 68/67 * 67/56 * 56/51 | 3 | 498.0 | 67 | Divisions of the Tetrachord |
| 542_M50 | Miscellaneous tetrachord 68/57 * 19/18 * 18/17 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 543_M51 | Miscellaneous tetrachord 15/14 * 266/255 * 68/57 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 544_M52 | Miscellaneous tetrachord 256/243 * 243/229 * 229/192 | 3 | 498.0 | 229 | Divisions of the Tetrachord |
| 545_M53 | Miscellaneous tetrachord 32/31 * 13/12 * 31/26 | 3 | 498.0 | 31 | Divisions of the Tetrachord |
| 546_M54 | Miscellaneous tetrachord 240/227 * 227/214 * 107/90 | 3 | 498.0 | 227 | Divisions of the Tetrachord |
| 547_M55 | Miscellaneous tetrachord 360/347 * 347/321 * 107/90 | 3 | 498.0 | 347 | Divisions of the Tetrachord |
| 548_M56 | Miscellaneous tetrachord 7168/6561 * 36/35 * 1215/1024 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 549_M57 | Miscellaneous tetrachord 16/15 * 1215/1024 * 256/243 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 550_M58 | Miscellaneous tetrachord 28/27 * 1024/945 * 1215/1024 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 551_M59 | Miscellaneous tetrachord 120/113 * 113/106 * 53/45 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 552_M60 | Miscellaneous tetrachord 180/173 * 173/159 * 53/45 | 3 | 498.0 | 173 | Divisions of the Tetrachord |
| 553_M61 | Miscellaneous tetrachord 90/83 * 166/159 * 53/45 | 3 | 498.0 | 83 | Divisions of the Tetrachord |
| 554_M62 | Miscellaneous tetrachord 24/23 * 115/106 * 53/45 | 3 | 498.0 | 53 | Divisions of the Tetrachord |
| 555_M63 | Miscellaneous tetrachord 34/29 * 58/57 * 19/17 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 556_M64 | Miscellaneous tetrachord 10/9 * 117/100 * 40/39 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 557_M65 | Miscellaneous tetrachord 120/113 * 113/97 * 97/90 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 558_M66 | Miscellaneous tetrachord 13/12 * 55/52 * 64/55 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 559_M67 | Miscellaneous tetrachord 68/65 * 65/56 * 56/51 | 3 | 498.0 | 17 | Divisions of the Tetrachord |
| 560_M68 | Miscellaneous tetrachord 12/11 * 297/256 * 256/243 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 561_M69 | Miscellaneous tetrachord 28/27 * 81/70 * 10/9 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 562_M70 | Miscellaneous tetrachord 81/70 * 2240/2187 * 9/8 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 563_M71 | Miscellaneous tetrachord 81/70 * 256/243 * 35/32 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 564_M72 | Miscellaneous tetrachord 135/128 * 7168/6561 * 81/70 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 565_M73 | Miscellaneous tetrachord 60/59 * 59/51 * 17/15 | 3 | 498.0 | 59 | Divisions of the Tetrachord |
| 566_M74 | Miscellaneous tetrachord 40/37 * 37/32 * 16/15 | 3 | 498.0 | 37 | Divisions of the Tetrachord |
| 567_M75 | Miscellaneous tetrachord 16/15 * 280/243 * 243/224 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 568_M76 | Miscellaneous tetrachord 36/35 * 9/8 * 280/243 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 569_M77 | Miscellaneous tetrachord 8/7 * 81/80 * 280/243 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 570_M78 | Miscellaneous tetrachord 46/45 * 132/115 * 25/22 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 571_M79 | Miscellaneous tetrachord 16/15 * 12/11 * 55/48 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 572_M80 | Miscellaneous tetrachord 10/9 * 63/55 * 22/21 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 573_M81 | Miscellaneous tetrachord 30/29 * 116/103 * 103/90 | 3 | 498.0 | 103 | Divisions of the Tetrachord |
| 574_M82 | Miscellaneous tetrachord 360/343 * 343/309 * 103/90 | 3 | 498.0 | 103 | Divisions of the Tetrachord |
| 575_M83 | Miscellaneous tetrachord 40/39 * 143/125 * 25/22 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 576_M84 | Miscellaneous tetrachord 68/65 * 65/57 * 19/17 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 577_M85 | Miscellaneous tetrachord 256/243 * 729/640 * 10/9 | 3 | 498.0 | 5 | Divisions of the Tetrachord |
| 578_M86 | Miscellaneous tetrachord 30/29 * 58/51 * 17/15 | 3 | 498.0 | 29 | Divisions of the Tetrachord |
| 579_M87 | Miscellaneous tetrachord 23/21 * 14/13 * 26/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 580_M88 | Miscellaneous tetrachord 23/22 * 44/39 * 26/23 | 3 | 498.0 | 23 | Divisions of the Tetrachord |
| 581_M89 | Miscellaneous tetrachord 14/13 * 260/231 * 11/10 | 3 | 498.0 | 13 | Divisions of the Tetrachord |
| 582_M90 | Miscellaneous tetrachord 4096/3645 * 35/32 * 243/224 | 3 | 498.0 | 7 | Divisions of the Tetrachord |
| 583_M91 | Miscellaneous tetrachord 38/35 * 35/32 * 64/57 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 584_M92 | Miscellaneous tetrachord 19/17 * 17/16 * 64/57 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 585_M93 | Miscellaneous tetrachord 11/10 * 95/88 * 64/57 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 586_M94 | Miscellaneous tetrachord 240/221 * 221/202 * 101/90 | 3 | 498.0 | 101 | Divisions of the Tetrachord |
| 587_M95 | Miscellaneous tetrachord 15/14 * 112/101 * 101/90 | 3 | 498.0 | 101 | Divisions of the Tetrachord |
| 588_M96 | Miscellaneous tetrachord 120/113 * 113/101 * 101/90 | 3 | 498.0 | 113 | Divisions of the Tetrachord |
| 589_M97 | Miscellaneous tetrachord 533/483 * 575/533 * 28/25 | 3 | 498.0 | 41 | Divisions of the Tetrachord |
| 590_M98 | Miscellaneous tetrachord 19/17 * 85/76 * 16/15 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 591_M99 | Miscellaneous tetrachord 19/17 * 1156/1083 * 19/17 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 592_M100 | Miscellaneous tetrachord 68/63 * 21/19 * 19/17 | 3 | 498.0 | 19 | Divisions of the Tetrachord |
| 593_M101 | Miscellaneous tetrachord 10/9 * 108/97 * 97/90 | 3 | 498.0 | 97 | Divisions of the Tetrachord |
| 594_T1 | Aristoxenian style tetrachord 2 + 2 + 26, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 595_T2 | Aristoxenian style tetrachord 2.5 + 2.5 + 25, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 596_T3 | Aristoxenian style tetrachord 2 + 3 + 25, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 597_T4 | Aristoxenian style tetrachord 3 + 3 + 24, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 598_T5 | Aristoxenian style tetrachord 2 + 4 + 24, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 599_T6 | Aristoxenian style tetrachord 2 + 5 + 23, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 600_T7 | Aristoxenian style tetrachord 7/3 + 14/3 + 23, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 601_T8 | Aristoxenian style tetrachord 4 + 3 + 23, Chapter 3 | 3 | 500.0 | Divisions of the Tetrachord | |
| 602_T9 | Aristoxenian style tetrachord 3.5 + 3.5 + 23, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 603_T10 | Aristoxenian style tetrachord 2 + 6 + 22, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 604_T11 | Aristoxenian style tetrachord 4 + 4 + 22, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 605_T12 | Aristoxenian style tetrachord 8/3 + 16/3 + 22, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 606_T13 | Aristoxenian style tetrachord 3 + 5 + 22, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 607_T14 | Aristoxenian style tetrachord 4.5 + 3.5 + 22, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 608_T15 | Aristoxenian style tetrachord 2 + 7 + 21, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 609_T16 | Aristoxenian style tetrachord 3 + 6 + 21, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 610_T17 | Aristoxenian style tetrachord 4.5 + 4.5 + 21, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 611_T18 | Aristoxenian style tetrachord 4 + 5 + 21, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 612_T19 | Aristoxenian style tetrachord 6 + 3 + 21, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 613_T20 | Aristoxenian style tetrachord 6 + 20 + 4, Savas | 3 | 500.0 | Divisions of the Tetrachord | |
| 614_T21 | Aristoxenian style tetrachord 10/3 + 20/3 + 20, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 615_T22 | Aristoxenian style tetrachord 5 + 5 + 20, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 616_T23 | Aristoxenian style tetrachord 5.5 + 5.5 + 19, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 617_T24 | Aristoxenian style tetrachord 11/3 + 22/3 + 19, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 618_T25 | Aristoxenian style tetrachord 5 + 19 + 6, Xenakis | 3 | 500.0 | Divisions of the Tetrachord | |
| 619_T26 | Aristoxenian style tetrachord 5 + 6 + 19, Macran | 3 | 500.0 | Divisions of the Tetrachord | |
| 620_T27 | Aristoxenian style tetrachord 2 + 10 + 18, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 621_T28 | Aristoxenian style tetrachord 3 + 9 + 18, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 622_T29 | Aristoxenian style tetrachord 4 + 8 + 18, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 623_T30 | Aristoxenian style tetrachord 4.5 + 7.5 + 18, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 624_T31 | Aristoxenian style tetrachord 6 + 6 + 18, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 625_T32 | Aristoxenian style tetrachord 5 + 7 + 18, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 626_T33 | Aristoxenian style tetrachord 6 + 18 + 6, Athanasopoulos | 3 | 500.0 | Divisions of the Tetrachord | |
| 627_T34 | Aristoxenian style tetrachord 13/3 + 26/3 + 17, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 628_T35 | Aristoxenian style tetrachord 6.5 + 6.5 + 17, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 629_T36 | Aristoxenian style tetrachord 2 + 16 + 12, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 630_T37 | Aristoxenian style tetrachord 14/3 + 28/3 + 16, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 631_T38 | Aristoxenian style tetrachord 5 + 9 + 16, Winnington-Ingram | 3 | 500.0 | Divisions of the Tetrachord | |
| 632_T39 | Aristoxenian style tetrachord 8 + 16 + 6, Savas | 3 | 500.0 | Divisions of the Tetrachord | |
| 633_T40 | Aristoxenian style tetrachord 7 + 16 + 7, Xenakis; Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 634_T41 | Aristoxenian style tetrachord 2 + 13 + 15, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 635_T42 | Aristoxenian style tetrachord 3 + 12 + 15, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 636_T43 | Aristoxenian style tetrachord 4 + 11 + 15, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 637_T44 | Aristoxenian style tetrachord 5 + 10 + 15, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 638_T45 | Aristoxenian style tetrachord 6 + 9 + 15, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 639_T46 | Aristoxenian style tetrachord 7 + 8 + 15, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 640_T47 | Aristoxenian style tetrachord 7.5 + 7.5 + 15, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 641_T48 | Aristoxenian style tetrachord 9 + 15 + 6, Athanasopoulos | 3 | 500.0 | Divisions of the Tetrachord | |
| 642_T49 | Aristoxenian style tetrachord 2 + 14 + 14, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 643_T50 | Aristoxenian style tetrachord 4 + 14 + 12, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 644_T51 | Aristoxenian style tetrachord 5 + 11 + 14, Winnington-Ingram | 3 | 500.0 | Divisions of the Tetrachord | |
| 645_T52 | Aristoxenian style tetrachord 16/3 + 32/3 + 14, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 646_T53 | Aristoxenian style tetrachord 8 + 8 + 14, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 647_T54 | Aristoxenian style tetrachord 4.5 + 13.5 + 12, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 648_T55 | Aristoxenian style tetrachord 5 + 12 + 13, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 649_T56 | Aristoxenian style tetrachord 4 + 13 + 13, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 650_T57 | Aristoxenian style tetrachord 17/3 + 34/3 + 13, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 651_T58 | Aristoxenian style tetrachord 8.5 + 8.5 + 13, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 652_T59 | Aristoxenian style tetrachord 6 + 12 + 12, Aristoxenos | 3 | 500.0 | Divisions of the Tetrachord | |
| 653_T60 | Aristoxenian style tetrachord 12 + 11 + 7, Xenakis | 3 | 500.0 | Divisions of the Tetrachord | |
| 654_T61 | Aristoxenian style tetrachord 10 + 8 + 12, Savas | 3 | 500.0 | Divisions of the Tetrachord | |
| 655_T62 | Aristoxenian style tetrachord 12 + 9 + 9, Al-Farabi; Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 656_T63 | Aristoxenian style tetrachord 8 + 11 + 11, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 657_T64 | Aristoxenian style tetrachord 9.5 + 9.5 + 11, Chapter 4 | 3 | 500.0 | Divisions of the Tetrachord | |
| 658_T65 | Aristoxenian style tetrachord 10 + 10 + 10, Al-Farabi | 3 | 500.0 | Divisions of the Tetrachord | |
| 659_T66 | Aristoxenian style tetrachord 12 + 13 + 3, Tiby | 3 | 494.0 | Divisions of the Tetrachord | |
| 660_T67 | Aristoxenian style tetrachord 12 + 5 + 11, Tiby | 3 | 494.0 | Divisions of the Tetrachord | |
| 661_T68 | Aristoxenian style tetrachord 12 + 9 + 7, Tiby | 3 | 494.0 | Divisions of the Tetrachord | |
| 662_T69 | Aristoxenian style tetrachord 9 + 12 + 7, Tiby | 3 | 494.0 | Divisions of the Tetrachord | |
| 663_T70 | Tempered tetrachord in cents 22.7 + 22.7 + 454.4, Chapter 5 | 3 | 499.8 | Divisions of the Tetrachord | |
| 664_T71 | Tempered tetrachord in cents 37.5 + 37.5 + 425, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 665_T72 | Tempered tetrachord in cents 62.5 + 62.5 + 375, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 666_T73 | Tempered tetrachord in cents 95 + 115 + 290, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 667_T74 | Tempered tetrachord in cents 89 + 289 + 122, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 668_T75 | Tempered tetrachord in cents 87.5 + 287.5 + 125, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 669_T76 | Tempered tetrachord in cents 83.3 + 283.3 + 133.3, Chapter 5 | 3 | 499.9 | Divisions of the Tetrachord | |
| 670_T77 | Tempered tetrachord in cents 75 + 275 + 150, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 671_T78 | Tempered tetrachord in cents 100 + 275 + 125, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 672_T79 | Tempered tetrachord in cents 55 + 170 + 275, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 673_T80 | Tempered tetrachord in cents 66.7 + 266.7 + 166.7, Chapter 5 | 3 | 500.1 | Divisions of the Tetrachord | |
| 674_T81 | Tempered tetrachord in cents 233.3 + 16.7 + 250, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 675_T82 | Tempered tetrachord in cents 225 + 25 + 250, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 676_T83 | Tempered tetrachord in cents 66.7 + 183.3 + 250, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 677_T84 | Tempered tetrachord in cents 75 + 175 + 250, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 678_T85 | Tempered tetrachord in cents 125 + 125 + 250, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 679_T86 | Tempered tetrachord in cents 105 + 145 + 250, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 680_T87 | Tempered tetrachord in cents 110 + 140 + 250, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 681_T88 | Tempered tetrachord in cents 87.5 + 237.5 + 175, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 682_T89 | Tempered tetrachord in cents 233.3 + 166.7 + 100, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 683_T90 | Tempered tetrachord in cents 212.5 + 62.5 + 225, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 684_T91 | Tempered tetrachord in cents 225 + 75 + 200, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 685_T92 | Tempered tetrachord in cents 225 + 175 + 100, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 686_T93 | Tempered tetrachord in cents 87.5 + 187.5 + 225, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 687_T94 | Tempered tetrachord in cents 212.5 + 162.5 + 125, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 688_T95 | Tempered tetrachord in cents 100 + 187.5 + 212.5, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 689_T96 | Tempered tetrachord in cents 212.5 + 137.5 + 150, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 690_T97 | Tempered tetrachord in cents 200 + 125 + 175, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 691_T98 | Tempered tetrachord in cents 145 + 165 + 190, Chapter 5 | 3 | 500.0 | Divisions of the Tetrachord | |
| 692_S1 | Semi-tempered tetrachord 16/((9*sqrt(3))) * 16/((9*sqrt(3))) * 81/64 | 3 | 498.0 | Divisions of the Tetrachord | |
| 693_S2 | Semi-tempered tetrachord 1.26376 * 1.05231 * 1.0026 | 3 | 498.0 | Divisions of the Tetrachord | |
| 694_S3 | Semi-tempered tetrachord (4/3)**(1/10) * (4/3)**(1/10) * (4/3)**(8/10) | 3 | 498.0 | Divisions of the Tetrachord | |
| 695_S4 | Semi-tempered tetrachord (4/3)**(2/15) * (4/3)**(2/15) * (4/3)**(11/15) | 3 | 498.0 | Divisions of the Tetrachord | |
| 696_S5 | Semi-tempered tetrachord (4/3)**(3/20) * (4/3)**(7/60) * (4/3)**(11/15) | 3 | 498.0 | Divisions of the Tetrachord | |
| 697_S6 | Semi-tempered tetrachord (4/3)**(3/20) * (4/3)**(3/20) * (4/3)**(7/10) | 3 | 498.0 | Divisions of the Tetrachord | |
| 698_S7 | Semi-tempered tetrachord (4/3)**(1/5) * (4/3)**(1/10) * (4/3)**(7/10) | 3 | 498.0 | Divisions of the Tetrachord | |
| 699_S8 | Semi-tempered tetrachord 1.21677 * 1.03862 * 1.05505 | 3 | 498.0 | Divisions of the Tetrachord | |
| 700_S9 | Semi-tempered tetrachord (4/3)**(1/5) * (4/3)**(1/5) * (4/3)**(3/5) | 3 | 498.0 | Divisions of the Tetrachord | |
| 701_S10 | Semi-tempered tetrachord (4/3)**(2/15) * (4/3)**(4/15) * (4/3)**(3/5) | 3 | 498.0 | Divisions of the Tetrachord | |
| 702_S11 | Semi-tempered tetrachord (3*sqrt(2))/4 * (3*sqrt(2))/4 * 32/27 | 3 | 498.0 | Divisions of the Tetrachord | |
| 703_S12 | Semi-tempered tetrachord 1.18046 * 1.06685 * 1.05873 | 3 | 498.0 | Divisions of the Tetrachord | |
| 704_S13 | Semi-tempered tetrachord 1.05956 * 1.06763 * 1.17876 | 3 | 498.2 | Divisions of the Tetrachord | |
| 705_S14 | Semi-tempered tetrachord 1.17867 * 1.06763 * 1.05963 | 3 | 498.2 | Divisions of the Tetrachord | |
| 706_S15 | Semi-tempered tetrachord 1.17851 * 1.06771 * 1.05963 | 3 | 498.1 | Divisions of the Tetrachord | |
| 707_S16 | Semi-tempered tetrachord 1.17691 * 1.06807 * 1.06069 | 3 | 498.0 | Divisions of the Tetrachord | |
| 708_S17 | Semi-tempered tetrachord (4/3)**(1/5) * (4/3)**(3/10) * (4/3)**(1/2) | 3 | 498.0 | Divisions of the Tetrachord | |
| 709_S18 | Semi-tempered tetrachord 1.07457 * 1.07457 * 1.154701 | 3 | 498.0 | Divisions of the Tetrachord | |
| 710_S19 | Semi-tempered tetrachord (4/3)**(2/15) * (4/3)**(7/15) * (4/3)**(2/5) | 3 | 498.0 | Divisions of the Tetrachord | |
| 711_S20 | Semi-tempered tetrachord 1.13847 * 1.125 * 1.041 | 3 | 498.0 | Divisions of the Tetrachord | |
| 712_S21 | Semi-tempered tetrachord (4/3)**(3/20) * (4/3)**(9/20) * (4/3)**(2/5) | 3 | 498.0 | Divisions of the Tetrachord | |
| 713_S22 | Semi-tempered tetrachord 1.13371 * 1.125 * 1.0454 | 3 | 498.0 | Divisions of the Tetrachord | |
| 714_S23 | Semi-tempered tetrachord 1.13315 * 1.125 * 1.04595 | 3 | 498.1 | Divisions of the Tetrachord | |
| 715_S24 | Semi-tempered tetrachord 1.09185 * 1.07803 * 1.13278 | 3 | 498.0 | Divisions of the Tetrachord | |
| 716_S25 | Semi-tempered tetrachord 1.09291 * 1.078328 * 1.13137 | 3 | 498.0 | Divisions of the Tetrachord | |
| 717_S26 | Semi-tempered tetrachord 1.09301 * 1.07837 * 1.13122 | 3 | 498.0 | Divisions of the Tetrachord | |
| 718_S27 | Semi-tempered tetrachord 1.09429 * 1.07874 * 1.1295 | 3 | 498.0 | Divisions of the Tetrachord | |
| 719_S28 | Semi-tempered tetrachord 1.1295 * 1.125 * 1.0493 | 3 | 498.0 | Divisions of the Tetrachord | |
| 720_S29 | Semi-tempered tetrachord 1.08866 * 1.125 * 1.08866 | 3 | 498.0 | Divisions of the Tetrachord | |
| 721_S30 | Semi-tempered tetrachord (4/3)**(1/5) * (4/3)**(2/5) * (4/3)**(2/5) | 3 | 498.0 | Divisions of the Tetrachord | |
| 722_S31 | Semi-tempered tetrachord (4/3)**(1/3) * (4/3)**(1/3) * (4/3)**(1/3) | 3 | 498.0 | Divisions of the Tetrachord | |
| 723_S32 | Semi-tempered tetrachord (4/3)**(2/5) * (4/3)**(3/10) * (4/3)**(3/10) | 3 | 498.0 | Divisions of the Tetrachord | |
| edo-01 | 1 equal division of the octave | 1 | 1200.0 | EDO | |
| edo-02 | 2 equal divisions of the octave | 2 | 1200.0 | EDO | |
| edo-03 | 3 equal divisions of the octave | 3 | 1200.0 | EDO | |
| edo-04 | 4 equal divisions of the octave | 4 | 1200.0 | EDO | |
| edo-05 | 5 equal divisions of the octave | 5 | 1200.0 | EDO | |
| edo-06 | 6 equal divisions of the octave | 6 | 1200.0 | EDO | |
| edo-07 | 7 equal divisions of the octave | 7 | 1200.0 | EDO | |
| edo-08 | 8 equal divisions of the octave | 8 | 1200.0 | EDO | |
| edo-09 | 9 equal divisions of the octave | 9 | 1200.0 | EDO | |
| edo-10 | 10 equal divisions of the octave | 10 | 1200.0 | EDO | |
| edo-11 | 11 equal divisions of the octave | 11 | 1200.0 | EDO | |
| edo-12 | 12 equal divisions of the octave | 12 | 1200.0 | EDO | |
| edo-13 | 13 equal divisions of the octave | 13 | 1200.0 | EDO | |
| edo-14 | 14 equal divisions of the octave | 14 | 1200.0 | EDO | |
| edo-15 | 15 equal divisions of the octave | 15 | 1200.0 | EDO | |
| edo-16 | 16 equal divisions of the octave | 16 | 1200.0 | EDO | |
| edo-17 | 17 equal divisions of the octave | 17 | 1200.0 | EDO | |
| edo-18 | 18 equal divisions of the octave | 18 | 1200.0 | EDO | |
| edo-19 | 19 equal divisions of the octave | 19 | 1200.0 | EDO | |
| edo-20 | 20 equal divisions of the octave | 20 | 1200.0 | EDO | |
| edo-21 | 21 equal divisions of the octave | 21 | 1200.0 | EDO | |
| edo-22 | 22 equal divisions of the octave | 22 | 1200.0 | EDO | |
| edo-23 | 23 equal divisions of the octave | 23 | 1200.0 | EDO | |
| edo-24 | 24 equal divisions of the octave | 24 | 1200.0 | EDO | |
| edo-25 | 25 equal divisions of the octave | 25 | 1200.0 | EDO | |
| edo-26 | 26 equal divisions of the octave | 26 | 1200.0 | EDO | |
| edo-27 | 27 equal divisions of the octave | 27 | 1200.0 | EDO | |
| edo-28 | 28 equal divisions of the octave | 28 | 1200.0 | EDO | |
| edo-29 | 29 equal divisions of the octave | 29 | 1200.0 | EDO | |
| edo-30 | 30 equal divisions of the octave | 30 | 1200.0 | EDO | |
| edo-31 | 31 equal divisions of the octave | 31 | 1200.0 | EDO | |
| edo-32 | 32 equal divisions of the octave | 32 | 1200.0 | EDO | |
| edo-33 | 33 equal divisions of the octave | 33 | 1200.0 | EDO | |
| edo-34 | 34 equal divisions of the octave | 34 | 1200.0 | EDO | |
| edo-35 | 35 equal divisions of the octave | 35 | 1200.0 | EDO | |
| edo-36 | 36 equal divisions of the octave | 36 | 1200.0 | EDO | |
| edo-37 | 37 equal divisions of the octave | 37 | 1200.0 | EDO | |
| edo-38 | 38 equal divisions of the octave | 38 | 1200.0 | EDO | |
| edo-39 | 39 equal divisions of the octave | 39 | 1200.0 | EDO | |
| edo-40 | 40 equal divisions of the octave | 40 | 1200.0 | EDO | |
| edo-41 | 41 equal divisions of the octave | 41 | 1200.0 | EDO | |
| edo-42 | 42 equal divisions of the octave | 42 | 1200.0 | EDO | |
| edo-43 | 43 equal divisions of the octave | 43 | 1200.0 | EDO | |
| edo-44 | 44 equal divisions of the octave | 44 | 1200.0 | EDO | |
| edo-45 | 45 equal divisions of the octave | 45 | 1200.0 | EDO | |
| edo-46 | 46 equal divisions of the octave | 46 | 1200.0 | EDO | |
| edo-47 | 47 equal divisions of the octave | 47 | 1200.0 | EDO | |
| edo-48 | 48 equal divisions of the octave | 48 | 1200.0 | EDO | |
| edo-49 | 49 equal divisions of the octave | 49 | 1200.0 | EDO | |
| edo-50 | 50 equal divisions of the octave | 50 | 1200.0 | EDO | |
| edo-51 | 51 equal divisions of the octave | 51 | 1200.0 | EDO | |
| edo-52 | 52 equal divisions of the octave | 52 | 1200.0 | EDO | |
| edo-53 | 53 equal divisions of the octave | 53 | 1200.0 | EDO | |
| edo-54 | 54 equal divisions of the octave | 54 | 1200.0 | EDO | |
| edo-55 | 55 equal divisions of the octave | 55 | 1200.0 | EDO | |
| edo-56 | 56 equal divisions of the octave | 56 | 1200.0 | EDO | |
| edo-57 | 57 equal divisions of the octave | 57 | 1200.0 | EDO | |
| edo-58 | 58 equal divisions of the octave | 58 | 1200.0 | EDO | |
| edo-59 | 59 equal divisions of the octave | 59 | 1200.0 | EDO | |
| edo-60 | 60 equal divisions of the octave | 60 | 1200.0 | EDO | |
| edo-61 | 61 equal divisions of the octave | 61 | 1200.0 | EDO | |
| edo-62 | 62 equal divisions of the octave | 62 | 1200.0 | EDO | |
| edo-63 | 63 equal divisions of the octave | 63 | 1200.0 | EDO | |
| edo-64 | 64 equal divisions of the octave | 64 | 1200.0 | EDO | |
| edo-65 | 65 equal divisions of the octave | 65 | 1200.0 | EDO | |
| edo-66 | 66 equal divisions of the octave | 66 | 1200.0 | EDO | |
| edo-67 | 67 equal divisions of the octave | 67 | 1200.0 | EDO | |
| edo-68 | 68 equal divisions of the octave | 68 | 1200.0 | EDO | |
| edo-69 | 69 equal divisions of the octave | 69 | 1200.0 | EDO | |
| edo-70 | 70 equal divisions of the octave | 70 | 1200.0 | EDO | |
| edo-71 | 71 equal divisions of the octave | 71 | 1200.0 | EDO | |
| edo-72 | 72 equal divisions of the octave | 72 | 1200.0 | EDO | |
| 08_kleismic | Proper subset of Kleismic (in 19-tET). | 8 | 1200.0 | Mailing lists | |
| 08_o8 | Mode 8 of the harmonic series. | 8 | 1200.0 | 13 | Mailing lists |
| 08_pajara8-symmetric | TOP pajara (symmetric form). | 8 | 1196.9 | Mailing lists | |
| 08_wauchope_symmetrical | Two 10:12:15:18 chords rooted a 7:5 apart. | 8 | 1200.0 | 7 | Mailing lists |
| 09highschool | Nine note Highschool scale | 9 | 1200.0 | 5 | Mailing lists |
| 1-6-cmt_31-tone | 31 | 1200.0 | Mailing lists | ||
| 10-13-58 | Single chain pseudo-MOS of major and neutral thirds in 58et | 10 | 1200.0 | Mailing lists | |
| 10_serpent1 | Two pentatonic chains of 7:4's rooted a 5:4 apart, tuned in 31-tet. | 10 | 1200.0 | Mailing lists | |
| 10_serpent2 | Two pentatonic chains of 3:2's rooted a 7:4 apart, tuned in 31-tet. | 10 | 1200.0 | Mailing lists | |
| 10highschool1 | First 10-note Highschool scale | 10 | 1200.0 | 7 | Mailing lists |
| 10highschool2 | Second 10-note Highschool scale | 10 | 1200.0 | 7 | Mailing lists |
| 11-17 | 11 out of 17-tet | 11 | 1200.0 | Mailing lists | |
| 11lwt | 11-limit Rational Well-temperament | 12 | 1200.0 | 11 | Mailing lists |
| 12-31 | 12 out of 31-tET, meantone Eb-G# | 12 | 1200.0 | Mailing lists | |
| 12-of-blackjack | Paul Erlich's 12-tone proper Blackjack subset in 72-EDO | 12 | 1200.0 | Mailing lists | |
| 12-of-blackjack-11 | A 12-tone 11-limit subset of Blackjack | 12 | 1200.0 | Mailing lists | |
| 12-of-blackjack-7-9-11 | A 12-tone subset of Blackjack with six 4-7-9-11 tetrads | 12 | 1200.0 | Mailing lists | |
| 122edo_1-6-cmt_31-tone | 31 | 1200.0 | Mailing lists | ||
| 12_Sorgean_6th-comma | Sorgean 1/6-Pyth-comma temperament SSSSLSLLLSLL. | 12 | 1200.0 | Mailing lists | |
| 12_class | 31 dyads covered by 4 tetrads (7-limit). | 12 | 1200.0 | 7 | Mailing lists |
| 12_fun | Rational well temperament based on 577/289, 3/2, and 19/16. | 12 | 1197.0 | 577 | Mailing lists |
| 12_lumma_5thcomma246 | 1/5-comma SLSSLLLSLLLS temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_5thcomma246_tuning_69860_70000 | 1/5-comma SLSSLLLSLLLS temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_5thcomma327 | 1/5-comma SSSLSLLLSLLL temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_6thcomma1335 | 1/6-comma SSSLSLLSLLLS temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_6thcomma2226 | 1/6-comma SSSSLLLSLLLS temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_6thcomma2226_tuning_69860_70000 | 1/6-comma SSSSLLLSLLLS temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_7thcomma2262 | 1/7-comma SSSSLLSSLLLS temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_7thcomma2343 | 1/7-comma SSSSSLSLLSLL temperament. | 12 | 1200.0 | Mailing lists | |
| 12_lumma_vrwt | [2 3 17 19] well temperament. | 12 | 1200.0 | 19 | Mailing lists |
| 12_max7 | 32 7-limit dyads in 12 notes, Paul Hahn. | 12 | 1200.0 | 7 | Mailing lists |
| 12_moh-ha-ha | Rational well temperament. | 12 | 1200.0 | 29 | Mailing lists |
| 12_o10-plus2125 | Harmonic series 10-20, plus 21/20 and 25/20. | 12 | 1200.0 | 19 | Mailing lists |
| 12_o8x13 | Two harmonic series segments (cap 16) rooted a 3:2 apart. | 12 | 1200.0 | 13 | Mailing lists |
| 12_prism | 225:224 scale by Carl Lumma. | 12 | 1200.0 | 7 | Mailing lists |
| 12edo | PIAGUI | 12 | 1200.0 | Mailing lists | |
| 12highschool1 | First 12-note Highschool scale | 12 | 1200.0 | 7 | Mailing lists |
| 12highschool1-rodan | 12highschool1 tempered in 13-limit POTE-tuned rodan | 12 | 1200.0 | Mailing lists | |
| 12highschool2 | Second 12-note Highschool scale | 12 | 1200.0 | 7 | Mailing lists |
| 12highschool2-miracle | 12highschool2 tempered in 11-limit POTE-tuned miracle | 12 | 1200.0 | Mailing lists | |
| 12highschool3 | Third 12-note Highschool scale | 12 | 1200.0 | 7 | Mailing lists |
| 12of26-IbnSina-plus | Tempering of Ibn Sina's 1/1-14/13-7/6-4/3-3/2-21/13-7/4-2/1 | 12 | 1200.0 | Mailing lists | |
| 12root618phi | 12 root of 0.61803 phi | 12 | 618.0 | Mailing lists | |
| 12throotofphi | 12th root pf phi | 11 | 763.6 | Mailing lists | |
| 12throotofphi_tuning_97758_97761 | 12th root of phi tuning (Chris Vaisvil's idea) | 12 | 833.1 | Mailing lists | |
| 12to30harm12 | 12 to 30 in octave harm | 15 | 1200.0 | 29 | Mailing lists |
| 12to30subharm12 | subharmonic 12 to 30 in 15 | 15 | 1200.0 | 29 | Mailing lists |
| 13-31-mean | 13 out of 31 scale, a meantone analogue of Blackjack | 13 | 1200.0 | Mailing lists | |
| 13-31a | 31-tET Orwell[13] | 13 | 1200.0 | Mailing lists | |
| 13-53a | 53-tET Orwell[13] | 13 | 1200.0 | Mailing lists | |
| 13-84a | 84-tET Orwell[13] | 13 | 1200.0 | Mailing lists | |
| 14_13-12 | Temperament with just 14/13 apotome, close to Pepper Noble Fifth | 12 | 1200.0 | Mailing lists | |
| 14_13-parapyth17 | Interpretation of Jake Freivald's Cantonpenta with just 14/13 | 17 | 1200.0 | Mailing lists | |
| 15-27 | 15 out of 27-ET | 15 | 1200.0 | Mailing lists | |
| 15highschool1 | First 15-note Highschool scale | 15 | 1200.0 | 7 | Mailing lists |
| 15highschool2 | Second 15-note Highschool scale | 15 | 1200.0 | 7 | Mailing lists |
| 16-miracle | 16 out of 53 within 5/3 miracle scale | 16 | 884.4 | Mailing lists | |
| 16-miracle-oct | 21 out of 72 within 2/1 miracle scale, from 16-of-53 within 5/3 | 21 | 1200.0 | Mailing lists | |
| 17-tET | 17-EDO | 17 | 1200.0 | Mailing lists | |
| 17wt | Well Temperament 17 - George Secor | 17 | 1200.0 | Mailing lists | |
| 17x2_55 | Two complete 17-tET chains spaced for pure 7:6 (~55.106 cents) | 34 | 1200.0 | Mailing lists | |
| 18rat | 11-limit version of 18edo | 18 | 1200.0 | 11 | Mailing lists |
| 19berger | Tom dent's 19berger scale | 11 | 1200.0 | 2423 | Mailing lists |
| 19highschool1 | First 19-note Highschool scale | 19 | 1200.0 | 7 | Mailing lists |
| 19highschool2 | Second 19-note Highschool scale | 19 | 1200.0 | 7 | Mailing lists |
| 19otti | Tom Dent's 19otti scale | 12 | 1200.0 | 383 | Mailing lists |
| 2.3.5-7.11-9.diamond | 10 | 1200.0 | 11 | Mailing lists | |
| 2011-may-31 | May 31, 2011 scale -- based on 5.11.31 subgroup | 12 | 1117.2 | 31 | Mailing lists |
| 21-23-25-27 | 21 23 25 27 | 13 | 1200.0 | 23 | Mailing lists |
| 22 | 22-tone equal temperament | 22 | 1200.0 | Mailing lists | |
| 22highschool | 22-note Highschool scale | 22 | 1200.0 | 7 | Mailing lists |
| 24_limit_rainbow | 24 limit rainbow John O'Sullivan | 12 | 1200.0 | 23 | Mailing lists |
| 26EDO-IbnSina | Tempering of Ibn Sina's 1/1-14/13-7/6-4/3-3/2-21/13-7/4-2/1 | 7 | 1200.0 | Mailing lists | |
| 31ET-11-lim | 11-limit 31-equal subset | 12 | 1200.0 | Mailing lists | |
| 31edo-top | 31EDO, 5-, 7-, and 11-limit TOP tuning (all identical) | 31 | 1201.5 | Mailing lists | |
| 37-EDO_generator11_8 | 11 | 1200.0 | Mailing lists | ||
| 41cosine | 41-tone cosine-function well temperament | 41 | 1200.0 | Mailing lists | |
| 43-46 | 43 notes of 43&46 regular temperament | 43 | 1200.0 | Mailing lists | |
| 44_39-12 | 12-note chromatic tuning with 352:351, 364:363 (G=1/1, Eb-G#) | 12 | 1200.0 | 13 | Mailing lists |
| 44_39-12_C | 44_39-12.scl with C as 1/1 (Eb-G#) | 12 | 1200.0 | 13 | Mailing lists |
| 44_39-diat1 | Diatonic involving 352:351 and 364:363 | 7 | 1200.0 | 13 | Mailing lists |
| 48temp | 48-tone chain of 1/9-schisma tempered fifths | 48 | 1200.0 | Mailing lists | |
| 5151 | 5151 temperament III (1197/709.5/696). | 12 | 1197.0 | Mailing lists | |
| 53of94 | garibaldi[53] MOS in 94-edo | 53 | 1200.0 | Mailing lists | |
| 53out_of256ADO | 53-tones out of the harmonic partials 256...512Hz absolute | 53 | 1200.0 | 347 | Mailing lists |
| 55edo_1-6-cmt_31-tone | 31 | 1200.0 | Mailing lists | ||
| 7-9-11-13 | 7 9 11 13 | 13 | 1200.0 | 13 | Mailing lists |
| 7-and-12 | 7-note and 12-note equal temperament, coinciding on Bb | 18 | 1200.0 | Mailing lists | |
| 705-17 | 17-note MOS, fifth 705 cents, near-just 13/8 | 17 | 1200.0 | Mailing lists | |
| 79MOS_Suz-i_Dilara | Tuning for Suz-i Dilara in Ozan Yarman's 79MOS | 7 | 1200.0 | Mailing lists | |
| 7_6-on-3_2-tempered | 14 | 1199.8 | Mailing lists | ||
| 7_6-on-3_2-untempered | 14 | 1206.6 | 7 | Mailing lists | |
| 9tonegoldsilvercombined | 9 note gold silver combined may 8th 2009 | 9 | 1200.0 | Mailing lists | |
| AlexMalcom1721 | Alexander Malcoms's ~[1721] tuning, compiled by A . Sparschuh | 12 | 1200.0 | 19 | Mailing lists |
| Archytas3genera | All three Archytas's gerenra at once: diatonic+chromatic+enharmonic | 11 | 1200.0 | 7 | Mailing lists |
| B | Porcupine triad | 3 | 1200.0 | Mailing lists | |
| BP13 | 13 | 1902.0 | 7 | Mailing lists | |
| Bach_Cup | Septenarian interpretation of J.S.Bach's cup compiled by A.Sparschuh | 12 | 1200.0 | 523 | Mailing lists |
| Bendeler | Bendeler, as quoted by Toepfer, compiled by A.Sparschuh | 12 | 1200.0 | 11 | Mailing lists |
| Broadwood | Broadwood's Usual (Ellis #2) Victorian Well-temperament | 12 | 1200.0 | Mailing lists | |
| DIMENSIONEC | Dimension EC Scale | 12 | 1200.0 | Mailing lists | |
| DIMENSIONEC2 | Dimension EC Scale | 12 | 1200.0 | Mailing lists | |
| Dent-YN-RWT | Tom Dent's Young-Neidhardt well-temperament (rationalized by G. Secor) | 12 | 1200.0 | 887 | Mailing lists |
| Dent_523WT | Tom Dent's 5/32-comma proportional-beating well-temperament | 12 | 1200.0 | Mailing lists | |
| Descartes_Hexa | Descartes 3 nested ~1650 hexachords:voices(B)-flat,naturall and in [B] | 12 | 1200.0 | 5 | Mailing lists |
| DimensionECF | Dimension ECF (Dimension Tuning Optimized for Fifths) | 11 | 1047.2 | Mailing lists | |
| DimensionECF_tuning_96545_96545 | Dimension ECF (Dimension Tuning Optimized for Fifths) | 12 | 1200.0 | Mailing lists | |
| EC2lesfip | Lesfip scale from EC2, 13 cents, 11-limit union {15/11, 22/15} | 12 | 1200.0 | Mailing lists | |
| EClesfip | Lesfip scale from EC, 13 cents, 11-limit union {15/11, 22/15} | 12 | 1200.0 | Mailing lists | |
| Eikosany | 3)6 1.3.5.7.9.11 Eikosany (1.3.5 tonic) | 20 | 1200.0 | 11 | Mailing lists |
| Ensemble_almost_JI | epimoric Ensemble ~JI @ A4=440Hz by Andreas Sparschuh | 12 | 1200.0 | 313 | Mailing lists |
| First_Five_Golden_Cuts_of_Phi | 6 | 833.1 | Mailing lists | ||
| ForCarl1 | 12 | 1200.0 | 29 | Mailing lists | |
| ForCarl2 | 12 | 1200.0 | 19 | Mailing lists | |
| ForCarl3 | 12 | 1200.0 | 19 | Mailing lists | |
| ForCarl4 | 12 | 1200.0 | 229 | Mailing lists | |
| ForCarl5 | 12 | 1200.0 | 383 | Mailing lists | |
| ForJustin-pentatonic001 | Pentatonic mode for Justin, possibly applicable to Japanese styles | 5 | 1200.0 | 11 | Mailing lists |
| ForJustin001 | Scale for Justin, possibly applicable to Japanese modes | 7 | 1200.0 | 13 | Mailing lists |
| G55500011111C4G | G -5 D -5 A -5 E B F# -1 C# -1 G# -1 Eb -1 Bb -1 F -1 C -4 G.scl | 12 | 1200.0 | Mailing lists | |
| G66600011111C1G | G -6 D -6 A -6 E B F# -1 C# -1 G# -1 Eb -1 Bb -1 F -1 C -1 G.scl | 12 | 1200.0 | Mailing lists | |
| GoldenRatio | Successive divisions of the octave by the Golden Section | 13 | 1200.0 | Mailing lists | |
| Golden_MOS_02 | period Phi, generator second successive golden section of Phi, Bobro | 9 | 833.1 | Mailing lists | |
| Golden_MOS_03 | period Phi, generator third successive golden section of Phi, Bobro | 7 | 833.1 | Mailing lists | |
| Golden_MOS_04 | period Phi, generator 4th successive golden section of Phi, Bobro | 11 | 833.1 | Mailing lists | |
| Golden_MOS_Just_7 | 7 | 968.8 | Mailing lists | ||
| Groenewald_simplified_Bach | Journal: Ars Organi Volume#57, Issue 1, March(2009) p.39 | 12 | 1200.0 | Mailing lists | |
| Horowitz | Leonard G.Horowitz's DMD,MA,MPH,DNM(hon.) scale completed by Sparschuh | 12 | 1200.0 | 313 | Mailing lists |
| J_P_Mander | John Pike Mander's Adlington-Hall organ tuning | 12 | 1200.0 | Mailing lists | |
| J_P_Mander_SC | John Pike Mander's Adlington-Hall organ tuning compiled by A.Sparschuh | 12 | 1200.0 | Mailing lists | |
| JoanAlbertBan18tone | Pure 18-tone JI tone-scale (in dutch: 'toonschaal') | 18 | 1200.0 | 5 | Mailing lists |
| Keenan4 | Chain of quarter-4ths MOS, 6 tetrads, max abs err 18c | 10 | 1200.0 | Mailing lists | |
| LIMITofSEVEN | Limit of Seven | 6 | 1200.0 | 7 | Mailing lists |
| LummaVRWT | Carl Lumma's (2,3,17,19) VRWT (transposed 1/2-step downward) | 12 | 1200.0 | 19 | Mailing lists |
| Lumma_in_72 | Carl Lumma's scale in 72-EDO | 12 | 1200.0 | Mailing lists | |
| MEANTONE-KILLER | 15 circulating notes of porcupine (/ sort of nusecond in the far keys) | 15 | 1200.0 | Mailing lists | |
| MersenneStar | Marin Mersenne's dodecatonic 5-limit Star compiled by A.Sparschuh | 12 | 1200.0 | 5 | Mailing lists |
| Miracle-12 | A chain of 12 Miracle generators for mapping to standard keyboard | 12 | 1200.0 | Mailing lists | |
| Neidhard1724rationalETapprox | from his "Canone Harmonico" extracted and compiled by A.Sparschuh | 12 | 1200.0 | Mailing lists | |
| Newton_14_out_of_53 | from drawing: Cambridge Univ.Lib.,Ms.Add.4000,fol.105v ; November 1665 | 14 | 1178.5 | 5 | Mailing lists |
| Newton_ext_mixolydian | kernel of the 8 pitch-classes core from N's 14 tones out of 53 | 8 | 1200.0 | 5 | Mailing lists |
| O3-24 | O3 or "Ozone" (24): just 22/21 limma, 7/4, 11/6 (1024-EDO version) | 24 | 1200.0 | Mailing lists | |
| O3-quasi-meso-iph7_Cs | Disjunct tetrachords ~1/1-56/51-26/21-4/3 a bit like Dudon's meso-iph7.scl | 7 | 1200.0 | Mailing lists | |
| O3-rast_moha_Cup | Mode of Rast + Mohajira (Dudon) with near-pure 59/48 and 12:11 steps | 7 | 1200.0 | Mailing lists | |
| O3-ri24 | Rational intonation version of O3 (24), subdivision of 896:891 | 24 | 1200.0 | 223 | Mailing lists |
| O3-zalzalian12_D | Sampling of Zalzalian maqam/dastgah modes, slendro/pelog modes | 12 | 1200.0 | Mailing lists | |
| OzYarmanApprox | Ozan Yarman's 79-MOS-159ET splendid-beating rat. approx. by Sparschuh | 12 | 1200.0 | 47 | Mailing lists |
| PHITER-revised | golden 12 tone a*cd*f*hi*k*mn>O<pq* note 1299.072 added | 12 | 1666.0 | Mailing lists | |
| Pavarotti_438Hz | sounds best @ Luciano Pavarotti's own demanded absolute pitch: 438Hz | 12 | 1200.0 | 491 | Mailing lists |
| PerfDif12 | Perfect difference scale for 133-EDO | 12 | 1200.0 | Mailing lists | |
| PerfDif14 | Perfect difference scale for 183-EDO | 14 | 1200.0 | Mailing lists | |
| PerfDif24 | Perfect difference scale for 553-EDO | 24 | 1200.0 | Mailing lists | |
| PizarroJIapprox | Rational approximation of Mario Pizarro's JI, compiled by A.Sparschuh | 12 | 1200.0 | 97 | Mailing lists |
| Porcupine15Lesfip | asdljfkhlaksjdhfkasdgfaoiusdhfkejgflkjadshlfdkjhad | 15 | 1200.0 | Mailing lists | |
| ProposedVariationOnSparschuh442wideFrench5th | Proposed revision: step 9 (A) at 885/529, 890.9 cents -- Margo Schulter | 12 | 1200.0 | 353 | Mailing lists |
| Schlick1511_variation | Variation on Schlick (1511), all 5ths within 7c of pure | 12 | 1200.0 | Mailing lists | |
| Secor-VRWT | George Secor's Victorian rational well-temperament (based on Ellis #2) | 12 | 1200.0 | 54419 | Mailing lists |
| Secor17-ZRT | George Secor's 17-tone Zany Rational Temperament, 27 Jan 2012 | 17 | 1200.0 | 401 | Mailing lists |
| Secor1_4TX | George Secor's rational 1/4-comma temperament extraordinaire | 12 | 1200.0 | 61837 | Mailing lists |
| Secor1_7MCRWT | George Secor's 1/7-comma minimum-contrast rational well-temperament | 12 | 1200.0 | 428221 | Mailing lists |
| Secor2_11WT | George Secor's rational 2/11-comma well-temperament | 12 | 1200.0 | 883 | Mailing lists |
| Secor5_23STX | George Secor's synchronous 5/23-comma temperament extraordinaire | 12 | 1200.0 | 353 | Mailing lists |
| Secor5_23TX | George Secor's rational 5/23-comma temperament extraordinaire | 12 | 1200.0 | 4397 | Mailing lists |
| Secor5_23TX_tuning_87190_87190 | George Secor's synchronous 5/23-comma temperament extraordinaire | 12 | 1200.0 | 1051 | Mailing lists |
| Secor5_23TX_tuning_88708_88894 | George Secor's synchronous 5/23-comma temperament extraordinaire | 12 | 1200.0 | 631 | Mailing lists |
| SecorVRWT-24e | George Secor's 24-triad proportional-beating Victorian rational well-temperament (24e), based on Ellis #2 | 12 | 1200.0 | 653 | Mailing lists |
| SecorWTPB-24d | George Secor's 24-triad proportional-beating well-temperament (24d) | 12 | 1200.0 | 223 | Mailing lists |
| Secor_WT1-7 | George Secor's 1/7-comma well-temperament | 12 | 1200.0 | Mailing lists | |
| Secor_WT1-7_tuning_59689_60264 | George Secor's 1/7-comma well-temperament | 12 | 1200.0 | Mailing lists | |
| SilverRatio | Silver Ratio scale | 13 | 1200.0 | Mailing lists | |
| Sp11eys440Hz | Sparschuh's rational '11-eyes' interpretation of Arnolt Schlick (1511) | 12 | 1200.0 | 1171 | Mailing lists |
| Sp41limW3 | Sparschuh's 41-limit Werckmeister #3 interpretation for J.S.Bach | 12 | 1200.0 | 41 | Mailing lists |
| Sp43lim_high_contr | Sparschuh's 43-limit 'high-key-contrast' bi-epimoric well-temp. [2010] | 12 | 1200.0 | 59183 | Mailing lists |
| Sp53Ragismatic | Sparschuh's [2010] almost-JI Ragismatic 4375/4374 based 53-tone | 53 | 1200.0 | 911 | Mailing lists |
| Sp53in13lim | Sparschuh's overtone-series 1:3:5:7:9:11:13:15 interpolation (2012) | 53 | 1200.0 | 59 | Mailing lists |
| Sp53rat | Sparschuh's [2010] rational 53-tone with some epimoric biased 5ths | 53 | 1200.0 | 23 | Mailing lists |
| Sp53via19lim | Sparschuh's Symmetric 53-tone well-temperament via 19-limit (2012) | 53 | 1200.0 | 19 | Mailing lists |
| Sp5LimDodek | Sparschuh's 5-limit dodecatonics with two Kirnberger 5ths: C-G & A-E | 12 | 1200.0 | 5 | Mailing lists |
| Sp7th_part_SC | Sparschuh's epimoric two- and one-7th part of Snytonic-Comma [2010] | 12 | 1200.0 | 283 | Mailing lists |
| SpBruckner | Sparschuh's view of Bruckner's "dissonant 5th"D-A=40/27 in C-major key | 12 | 1200.0 | 313 | Mailing lists |
| SpChoirTone456Hz | Sparschuh's [2010] Choir-tone modification of Werckmeister #3 | 12 | 1200.0 | 683 | Mailing lists |
| SpDoubEpi11lim | Sparschuh's [2010] double (5ths & 3rds) epimoric 11-lim. dodecatonics | 12 | 1200.0 | 11 | Mailing lists |
| SpDyadRat53 | Sparschuh's [2010] Dyadic-Rational 53 in Philolaos/Boethius style | 53 | 1200.0 | 853 | Mailing lists |
| SpDyadRat53_tuning_89066_89410 | Sparschuh's [2010] Dyadic-Rational 53 in Philolaos/Boethius style | 53 | 1200.0 | 853 | Mailing lists |
| SpOldVienna | Sparschuh's 'old-Vienna' classics for abs.pitch A4=421.5Hz [2008] | 12 | 1200.0 | 281 | Mailing lists |
| SpUndecanarian | Sparschuh's [2010] epimoric 11-limit decomposition of the PC | 12 | 1200.0 | 11 | Mailing lists |
| Sp_11_lim_53 | Sparschuh's 11-limit cyclic 53-tone in terms of 'Dyadic fractions' | 53 | 1200.0 | 911 | Mailing lists |
| Sp_41_23_bi_epi | Sparschuh's 41- and 23-limit bi-epimoric well-temperament [2010] | 12 | 1200.0 | 41 | Mailing lists |
| Sp_refi_Ki_3 | Sparschuh's [2010] refined epimoric Kirnberger III variant | 12 | 1200.0 | 107 | Mailing lists |
| Spa53tone256Hz | Sparschuh's 24:27:30:32:36:40:45:48=GGG:AAA:BBB\:CC:DD:EE\:GGb in 53 | 53 | 1200.0 | 44971 | Mailing lists |
| SpaOldPiano | Sparschuh's-Old-Piano in absolute Hertzians and (Cents approximation) | 12 | 1200.0 | 1039 | Mailing lists |
| SpaRational53Coll | Sparschuh's Rational 53-tone generalized 3n-1 Collatz-sequence | 53 | 1200.0 | 6571 | Mailing lists |
| Spa_s_s_7_lim | Sparschuh's 7-limit ~JI cycle of a dozen tempered 5ths | 12 | 1200.0 | 7 | Mailing lists |
| Sparschuh12 | Sparschuh's old piano @ c"=575Hz & a"=880Hz in 'Septenarian' style | 12 | 1200.0 | 131 | Mailing lists |
| Sparschuh2009organ885Hz | for neoBaroque pipe-organs with fusing 3rds C-E, G-B & F-A | 12 | 1200.0 | 557 | Mailing lists |
| Sparschuh2009well885Hz | modern pianos with an fusing 3rd: C-E ~+0.654...c "sharp" above 5/4 | 12 | 1200.0 | 353 | Mailing lists |
| Sparschuh440Hz | c"526#555 d"589#624 e"658 f"702#740 g"788#832 a"880#936 b"987 | 12 | 1200.0 | 263 | Mailing lists |
| Sparschuh442French | Sparschuh's neo-Baroque French @ a=442Hz & C:E:G = 4:5:6 | 12 | 1200.0 | 67 | Mailing lists |
| Sparschuh_proposal_Mietke | c'243#256 d'272#288 e'304 f'324#342 g'364#384 a'406#432 b'456 | 12 | 1200.0 | 29 | Mailing lists |
| StanhopeMonochord | Stanhope's (1806) monochord string lenghts compiled by A.Sparschuh | 12 | 1200.0 | 113 | Mailing lists |
| TO-1043 | Possible 10/43-comma temperament ordinaire | 12 | 1200.0 | Mailing lists | |
| TO-523 | Possible 5/23-comma temperament ordinaire | 12 | 1200.0 | Mailing lists | |
| Tolerant-Secor-17 | Tolerant temperament (rank 3: 324:325, 351:352, 363:364), Secor 17 "triple delight" mapping | 17 | 1200.0 | Mailing lists | |
| Tolerant-Secor-29 | Tolerant temperament (rank 3: 324:325, 351:352, 363:364), Secor 29 mapping | 29 | 1200.0 | Mailing lists | |
| Tolerant-Secor-41 | Tolerant temperament (rank 3: 324:325, 351:352, 363:364), Secor 41 mapping | 41 | 1200.0 | Mailing lists | |
| WTPB-24a | George Secor's 24-triad proportional-beating well-temperament (24a) | 12 | 1200.0 | 127 | Mailing lists |
| WTPB-24b | George Secor's 24-triad proportional-beating well-temperament (24b) | 12 | 1200.0 | 1019 | Mailing lists |
| WTPB-24c | George Secor's 24-triad proportional-beating well-temperament (24c) | 12 | 1200.0 | 683 | Mailing lists |
| Wier53 | Danny Wier's schismatically-altered 53-Pythagorgean scale (2002) | 53 | 1200.0 | 7 | Mailing lists |
| Yarman24 | Ozan Yarman's tuning including Rameau circle (TL #76333) | 24 | 1200.0 | Mailing lists | |
| YoungMonochord | stringlengths in: 'Philosophical Transactions,vol90,London,(1800)' | 12 | 1200.0 | 94723 | Mailing lists |
| aaron | Aaron Johnson scale | 12 | 1200.0 | 19 | Mailing lists |
| aaron245 | TOP tuned 245/243-planar tempering of aaron.scl | 12 | 1200.0 | Mailing lists | |
| aaron_tuning_53040_53059 | akj 64/63 729/686 Fokker block | 12 | 1200.0 | 7 | Mailing lists |
| abacbadabc | 7-limit scale with mean variety four | 10 | 1200.0 | 7 | Mailing lists |
| abacbadabc-marvtrans | Transversal of marvel tempering of 7-limit scale with mean variety four | 10 | 1200.0 | 5 | Mailing lists |
| addenda14 | Lesfip version of addenda, 14 cent error bars | 7 | 1200.0 | Mailing lists | |
| addendaopt | Lesfip version of addenda, 10 cent error bars | 7 | 1200.0 | Mailing lists | |
| akea46_13 | Tridecimal Akea[46] hobbit minimax tuning | 46 | 1200.0 | Mailing lists | |
| akj | 64/63 6561/6272 Fokker block 5,5,4,4 | 12 | 1200.0 | 7 | Mailing lists |
| akj19_12 | Fokker block from 81/80, 361/360 and 513/512 | 12 | 1200.0 | 19 | Mailing lists |
| akj245 | TOP tuned 245/243-planar tempering of akj.scl | 12 | 1200.0 | Mailing lists | |
| akj_temperament | temperament based on 5/4, 24/19, and 19/15 filling the octave | 12 | 1200.0 | Mailing lists | |
| akjmagic | TOP tuned magic tempering of akj.scl | 12 | 1201.3 | Mailing lists | |
| al-farabi_chrom | Al Farabi's Chromatic c700 AD | 7 | 1200.0 | 19 | Mailing lists |
| al-farabi_chrom2 | Al-Farabi's Chromatic permuted | 7 | 1200.0 | 7 | Mailing lists |
| alabake | Baked alaska, with brats of 2 and 3/2 | 12 | 1198.8 | Mailing lists | |
| alafried | Fried alaska, with octave-fifth brats of 1 and 2 | 12 | 1196.3 | Mailing lists | |
| albionbyz | Albion 225/224 planar scale | 12 | 1200.0 | Mailing lists | |
| alternative12 | Superset of Buzurg al-Erin with 13/11, 39/22 | 12 | 1200.0 | 13 | Mailing lists |
| amity53pure | Amity[53] in pure-fifths tuning | 53 | 1200.0 | Mailing lists | |
| apol | synmav3 in apollo {100/99, 225/224} temperament | 7 | 1200.0 | Mailing lists | |
| appalachian | Synchronous beating quasi-1/4 syntonic comma meantone temperament | 12 | 1200.0 | 107 | Mailing lists |
| arab_segah-99edo | 99-edo Arab Segah with extra slightly raised leading tone to final | 8 | 1200.0 | Mailing lists | |
| arch_enh_cheese | Archytas' enharmonic with just 5/4's 'round a circle of 5-ET | 15 | 1200.0 | Mailing lists | |
| archytas12 | Archytas[12] (64/63) hobbit, 9-limit minimax | 12 | 1200.0 | Mailing lists | |
| archytas12_tuning-math_19356_19356 | A distributionally even scale in archytas (64/63 planar) temperament, ababacbababc | 12 | 1197.0 | Mailing lists | |
| archytas12sync | Archytas[12] (64/63) hobbit, sync beating | 12 | 1200.0 | Mailing lists | |
| archytas7 | Archytas (64/63) hobbit in POTE tuning | 7 | 1200.0 | Mailing lists | |
| archytas7_tuning-math_19356_19356 | A distributionally even scale in archytas (64/63 planar) temperament, abacabc | 7 | 1197.0 | Mailing lists | |
| archytas8 | A distributionally even scale in archytas (64/63 planar) temperament, abacbabc | 8 | 1197.0 | Mailing lists | |
| ares12 | Ares[12] (64/63&100/99) hobbit, POTE tuning | 12 | 1200.0 | Mailing lists | |
| ares12opt | Lesfip scale derived from Ares[12], 13 cents, 11-limit | 12 | 1200.0 | Mailing lists | |
| arrow1 | "Arrow I" well-temperament | 12 | 1200.0 | Mailing lists | |
| arrow2 | "Arrow II" well-temperament | 12 | 1200.0 | Mailing lists | |
| as1511ms | Possible well-tempered interpretation of Arnold Schlick's tuning of 1555 | 12 | 1200.0 | Mailing lists | |
| asbru | Modified bifrost | 12 | 1200.0 | Mailing lists | |
| augene15br1 | Augene[15] with a brat of 1 | 15 | 1200.0 | Mailing lists | |
| bad | badscale | 7 | 1200.0 | 823 | Mailing lists |
| badings1 | Henk Badings, harmonic scale, Lydomixolydisch | 9 | 1586.3 | 13 | Mailing lists |
| badings2 | Henk Badings, subharmonic scale, Dorophrygisch | 9 | 1586.3 | 13 | Mailing lists |
| bailey | Rationalized Paul Bailey well temperament | 12 | 1200.0 | 191 | Mailing lists |
| bala_ribbon | Parizekmic scale based on a double Bala sequence | 12 | 1200.0 | 83 | Mailing lists |
| bala_ribbon19 | Parizekmic scale based on a double Bala sequence | 19 | 1200.0 | 443 | Mailing lists |
| bala_ribbon24 | Parizekmic scale based on a double Bala sequence | 24 | 1200.0 | 443 | Mailing lists |
| balasept-above | 5.7.13.15 tuning based on a single Balasept sequence | 12 | 1200.0 | 277 | Mailing lists |
| balasept-under | 5.7.13.15.21 tuning based on a single Balasept sequence | 12 | 1200.0 | 277 | Mailing lists |
| bayes_alt12 | Alternate Bayesian construction | 12 | 1200.0 | Mailing lists | |
| beardsley | David Beardsley's scale used in "Science Friction". superparticular | 12 | 1200.0 | 19 | Mailing lists |
| beatles17 | 17-note MOS of beatles temperament | 17 | 1198.2 | Mailing lists | |
| beep9-pelog | Beep-9 approximation of pelog scale | 7 | 1200.0 | Mailing lists | |
| betacub | inverted 3x3x3 9-limit quintad cube beta (5120/5103) synch tempered | 46 | 1200.0 | Mailing lists | |
| bicycle | 13-limit harmonic bicycle, George Secor, 1963 | 12 | 1200.0 | 13 | Mailing lists |
| bidiatonic | 14 note modmos of meantone, mos of 12&50 | 14 | 1200.0 | Mailing lists | |
| bigblok | Bigblok | 28 | 1200.0 | 7 | Mailing lists |
| biggulp-bunya | biggulp tempered in POTE-tuned 13-limit bunya | 12 | 1200.0 | Mailing lists | |
| bihex-top | Bihexany in octoid TOP tuning | 12 | 1200.3 | Mailing lists | |
| bihex540 | Bihexany in 540/539 tempering | 12 | 1199.8 | Mailing lists | |
| bihexany | Hole around [0, 1/2, 1/2, 1/2] | 12 | 1200.0 | 11 | Mailing lists |
| bihexany-octoid | Octoid tempering of bihexany, 600-equal | 12 | 1200.0 | Mailing lists | |
| blackbeat15 | Blackwood[15] with brats of -1 | 15 | 1200.0 | Mailing lists | |
| blackjack | Paul Erlich, Tuning list ~5-May-2001, 7/72 octave generator | 21 | 1200.0 | Mailing lists | |
| blackjack_r | Rational "Wilson/Grady"-style version, Paul Erlich, TL 28-11-2001 | 21 | 1200.0 | 11 | Mailing lists |
| blackjack_tuning_30510_30510 | MOS of 11-limit "MIRACLE" temperament, Erlich & Keenan, TL 2-5-2001 | 21 | 1200.0 | Mailing lists | |
| blackjb | marvel (1,1) tuning of pipedum_21b | 21 | 1200.0 | Mailing lists | |
| blaj | Detempered Blackjack in 1/4 kleismic marvel tuning | 21 | 1200.0 | Mailing lists | |
| blueji-cataclysmic | blueji tempered in 13-limit POTE-tuned cataclysmic | 12 | 1200.0 | Mailing lists | |
| bluesji | 7-limit JI version of Graham Breed's Blues scale | 12 | 1200.0 | 7 | Mailing lists |
| bluesrag | ragismic tempered bluesji in 8419et | 12 | 1200.0 | Mailing lists | |
| bohpier25 | Bohpier[25] in 41-et tuning | 25 | 1200.0 | Mailing lists | |
| boogie | Paul Hjelmstad's boogie woogie scale | 10 | 1200.0 | 7 | Mailing lists |
| boop19 | 19 note detempered sensi MOS boop (245/243) scale, rms tuning | 19 | 1200.0 | Mailing lists | |
| bptemp | Tempered version of the Bohlen-Pierce scale | 13 | 1902.0 | Mailing lists | |
| bptemp2 | BP tempered using a different generator | 13 | 1902.0 | Mailing lists | |
| brac | circulating temperament with simple beat ratios | 12 | 1200.0 | 4691 | Mailing lists |
| brect33 | 3x3 breed rectangle scale, <9 15 22 26| epimorphic | 9 | 1200.0 | 7 | Mailing lists |
| brect35 | 3x5 breed rectangle scale, <15 25 36 43| epimorphic | 15 | 1200.0 | 7 | Mailing lists |
| brect37 | 3x7 breed rectangle scale, <21 35 50 60| epimorphic | 21 | 1200.0 | 7 | Mailing lists |
| brect73 | 7x3 breed rectangle scale, <21 33 49 59| epimorphic | 21 | 1200.0 | 7 | Mailing lists |
| bree3 | Third breed ball around 49/40-7/4 | 12 | 1200.0 | 7 | Mailing lists |
| breed-46-17-41-parapyth17 | Graham Breed 17-note parapyth (key 14 like pipedum_17c.scl) | 17 | 1200.0 | Mailing lists | |
| breed14 | a 49/48 and 81/80 Fokker block in breed plane | 14 | 1200.0 | 7 | Mailing lists |
| breed14_tuning_58799_58809 | a 49/48 and 81/80 Fokker block in breed plane | 14 | 1200.0 | 7 | Mailing lists |
| breedhf | Breed with a half-fifth period | 4 | 351.0 | Mailing lists | |
| breedpump | Comma pump in breed (2401/2400 planar) | 16 | 1200.0 | 7 | Mailing lists |
| breetet2 | doubled Breed tetrad | 13 | 1200.0 | 7 | Mailing lists |
| breetet3 | tripled Breed tetrad | 25 | 1200.0 | 7 | Mailing lists |
| breezb | Alternative block to breeza 40353607/40000000 & 40960000/40353607 | 27 | 1200.0 | 7 | Mailing lists |
| bug | "Bug I" well-temperament | 12 | 1200.0 | Mailing lists | |
| bug-pelog | Pelog-like subset of bug[9] | 7 | 1200.0 | Mailing lists | |
| butterfly1 | "Butterfly I" well-temperament | 12 | 1200.0 | Mailing lists | |
| butterfly2 | "Butterfly II" well-temperament | 12 | 1200.0 | Mailing lists | |
| buzurg1 | Variant of Buzurg (Qutb al Din al-Shirazi, Persian theorist, c. 1300) | 8 | 1200.0 | 13 | Mailing lists |
| buzurg10decoid | buzurg_al-erin10 in decoid temperament, POTE tuning | 10 | 1200.0 | Mailing lists | |
| buzurg_al-erin10 | Decatonic with septimal Buzurg, Rastlike modes (cf. Secor, blarney.txt) | 10 | 1200.0 | 13 | Mailing lists |
| byzantine | Superset of several Byzantine scales by Rami Vitale, TL 29-Aug-2001 | 23 | 1200.0 | 7 | Mailing lists |
| cal42 | 42-n 4 Cal by G.W.Smith "required" | 42 | 1200.0 | Mailing lists | |
| cal46 | 46 note scale for Caleb | 46 | 1200.0 | Mailing lists | |
| caleb44 | caleb46 massacred | 44 | 1200.0 | Mailing lists | |
| caleb46 | 46 note 13-limit epimorphic scale | 46 | 1200.0 | 13 | Mailing lists |
| caleb46_4 | caleb46 re-tweaked | 46 | 1200.0 | Mailing lists | |
| caleb46_tuning_92330_92333 | 46 note tweaked epimorphic scale by G.W.Smith, mod by caleb | 46 | 1200.0 | Mailing lists | |
| canton | A 2.3.11/7.13/7 subgroup scale | 12 | 1200.0 | 13 | Mailing lists |
| canton-esque | 17\29 (3/2) generator, accurate 2.3.7/5.11/5.13/5 canton-like scale | 12 | 1200.0 | Mailing lists | |
| cantonpenta | Canton scale in 13-limit pentacircle (351/350 and 364/363) temperament, 271et | 12 | 1200.0 | Mailing lists | |
| cantonpentamint58 | rank-3 variant on Gene Ward Smith's Cantonpenta with just 12:13:14 | 58 | 1200.0 | Mailing lists | |
| carl | Carl's 5-limit transversal | 11 | 1200.0 | 5 | Mailing lists |
| cata34 | Catakleismic[34] in 71/269 generator tuning | 34 | 1200.0 | Mailing lists | |
| catakleismic34semitransversal | 17 note 2.3.7 semitransversal of Catakleismic[34] | 17 | 1200.0 | 7 | Mailing lists |
| catakleismic34trans | Catakleismic[34] 2.5.7 transversal | 34 | 1200.0 | 7 | Mailing lists |
| cauldron | Circulating temperament with two pure 9/7 thirds | 12 | 1200.0 | Mailing lists | |
| cbrat31 | A circulating scale with 22 pure major thirds and eight +4 brats | 31 | 1200.0 | 39982270421 | Mailing lists |
| centmarv | 1/4-kleismic marvel tempered centaur/meandin | 12 | 1200.0 | Mailing lists | |
| centr | Marvel projection to the 5-limit of centaur | 12 | 1200.0 | 5 | Mailing lists |
| ch9_1 | Four tetrads one <9 14 21 26| permutation epimorphic | 9 | 1200.0 | 7 | Mailing lists |
| ch9_2 | Four tetrads two <9 14 21 26| permutation epimorphic | 9 | 1200.0 | 7 | Mailing lists |
| ch9_3 | Four tetrads three | 9 | 1200.0 | 7 | Mailing lists |
| ch9_4 | Four tetrads four | 9 | 1200.0 | 7 | Mailing lists |
| ch9_5 | Four tetrads five | 9 | 1200.0 | 7 | Mailing lists |
| ch9_6 | Four tetrads six | 9 | 1200.0 | 7 | Mailing lists |
| chain_of_minor_thirds | 19-note chain of minor thirds | 19 | 1200.0 | 5 | Mailing lists |
| chair | Iterated 13-limit 6 cent optimization of c'sHAIR2 | 36 | 1200.0 | Mailing lists | |
| choraled_scale | Scale used in "choraled" by Gene Ward Smith | 26 | 1200.0 | Mailing lists | |
| chris | 11-note 5-limit meantone lesfip | 11 | 1200.0 | Mailing lists | |
| chris_tuning_96501_96501 | 12-note 5-limit meantone lesfip | 12 | 1200.0 | Mailing lists | |
| circ19 | 19 note circulating temperament | 19 | 1200.0 | Mailing lists | |
| circ5120 | Circle of seven minor, six major, and one subminor thirds in 531-et | 14 | 1200.0 | Mailing lists | |
| circle31 | Approximate 31edo with 18 5^(1/4) fifths, 12 (56/5)^(1/6) fifths, and a (4096/6125)*sqrt(5) | 31 | 1200.0 | Mailing lists | |
| circos | [1, 3] weight range weighted least squares circulating temperament | 12 | 1200.0 | Mailing lists | |
| circu | A circulating temperament | 12 | 1200.0 | 1997 | Mailing lists |
| classr | Marvel projection to the 5-limit of class | 12 | 1200.0 | 5 | Mailing lists |
| coherent49 | Generator is the positive root of x^4 - x^2 - 1 | 49 | 1200.0 | Mailing lists | |
| coherent_shrutis-schismaticTranp | complementing 11 shrutis: 96/95 transposition of coherent_shrutis.scl | 12 | 1200.0 | 19 | Mailing lists |
| coll7 | Seven note Collatz cycle scale, -17 starting point | 7 | 1200.0 | 61 | Mailing lists |
| compton48 | Compton[48] 11-limit tweaked | 48 | 1200.0 | Mailing lists | |
| cons21 | Set of intervals with num + den <= 21 not exceeding 2/1 | 24 | 1200.0 | 13 | Mailing lists |
| cpak12 | optimal tetrad pack scale = cv1 | 12 | 1200.0 | 7 | Mailing lists |
| cpak15 | optimal tetrad pack scale | 15 | 1200.0 | 7 | Mailing lists |
| cpak19 | optimal tetrad pack scale | 19 | 1200.0 | 7 | Mailing lists |
| cpak19a | First 19-epimorphic ordered tetrad pack scale | 19 | 1200.0 | 7 | Mailing lists |
| cpak19b | Second 19-epimorphic ordered tetrad pack scale | 19 | 1200.0 | 7 | Mailing lists |
| cpak22 | optimal tetrad pack scale | 22 | 1200.0 | 7 | Mailing lists |
| cpak31 | optimal tetrad pack scale | 31 | 1200.0 | 7 | Mailing lists |
| cupid | Decatonic MOS from 13-tET. | 10 | 1200.0 | Mailing lists | |
| cv1 | First 12/5 <12 19 28 34| epimorphic | 12 | 1200.0 | 7 | Mailing lists |
| cv11 | Eleventh 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 | Mailing lists |
| cv13 | Thirteenth 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 | Mailing lists |
| cv5 | Fifth 12/5 scale <12 19 28 34| epimorphic = inverse hen12 | 12 | 1200.0 | 7 | Mailing lists |
| cv7 | Seventh 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 | Mailing lists |
| cv9 | Ninth 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 | Mailing lists |
| cw12_11 | CalkinWilf(<12 19 28 34 42|) | 12 | 1200.0 | 11 | Mailing lists |
| cw12_5 | CalkinWilf(<12 19 28|) = ariel1 | 12 | 1200.0 | 5 | Mailing lists |
| cw19_11 | CalkinWilf(<19 30 44 53 66|) | 19 | 1200.0 | 11 | Mailing lists |
| cw19_5 | CalkinWilf(<19 30 44|) | 19 | 1200.0 | 5 | Mailing lists |
| cw19_7 | CalkinWilf(<19 30 44 53|) | 19 | 1200.0 | 7 | Mailing lists |
| cx1 | First 10/4 scale = erlich11 <10 16 23 28| epimorphic | 10 | 1200.0 | 7 | Mailing lists |
| cx2 | Second 10/4 scale <10 16 23 28| epimorphic | 10 | 1200.0 | 7 | Mailing lists |
| cx3 | Third 10/4 scale <10 16 23 28| epimorphic | 10 | 1200.0 | 7 | Mailing lists |
| cx4 | Fourth 10/4 scale <10 16 23 28| epimorphic | 10 | 1200.0 | 7 | Mailing lists |
| cx5 | Fifth 10/4 scale <10 17 24 29| epimorphic | 10 | 1200.0 | 7 | Mailing lists |
| cxi1 | First 11/5 <11 17 26 31| permutation epimorphic scale | 11 | 1200.0 | 7 | Mailing lists |
| cxi2 | Second 11/5 <11 17 26 31| permutation epimorphic scale | 11 | 1200.0 | 7 | Mailing lists |
| decab | (10/9) <=> (16/15) transform of decaa | 10 | 1200.0 | 7 | Mailing lists |
| decac | inversion of decaa | 10 | 1200.0 | 7 | Mailing lists |
| decad | inversion of decab | 10 | 1200.0 | 7 | Mailing lists |
| dekany_laka205 | Dekany laka convex closure of the 2)5 Dekany 1.3.5.7.11 (1.3 tonic) | 29 | 1200.0 | Mailing lists | |
| dentirrmean | Tom Dent's 7-limit irregular meantone | 12 | 1200.0 | 7 | Mailing lists |
| deporcy | A 15-note chord-based detempering of 7-limit porcupine | 15 | 1200.0 | 7 | Mailing lists |
| dhexmarv | Dualhex in 11-limit minimax Marvel ({225/224, 385/384}-planar) | 12 | 1200.0 | Mailing lists | |
| diab17ascl | [25, 125, 175, 2401, 12005] breed diamond | 17 | 1200.0 | 7 | Mailing lists |
| diab19_612 | diab19a in 612 et tuning | 19 | 1200.0 | Mailing lists | |
| diaclose | Convex closure of 7-limit diamond in breed plane | 17 | 1200.0 | 7 | Mailing lists |
| diaconv2401 | Breed convex closure of 7-limit diamond | 17 | 1200.0 | 7 | Mailing lists |
| diadiaschis1 | Diadiaschisma scale 2048/2025 67108864/66430125 | 12 | 1200.0 | 5 | Mailing lists |
| diadiaschis2 | Diadiaschisma scale 2048/2025 67108864/66430125 | 12 | 1200.0 | 5 | Mailing lists |
| diadie1 | First Diadie 2048/2025 128/125 scale = lumma5r.scl | 12 | 1200.0 | 5 | Mailing lists |
| diadie2 | Second Diadie 2048/2025 128/125 scale ~ pipedum_12a.scl | 12 | 1200.0 | 5 | Mailing lists |
| diadieorw1 | 84-et version of diadie1.scl (similar to lumma.scl) | 12 | 1200.0 | Mailing lists | |
| diadieorw2 | 84-et version of diadie2.scl | 12 | 1200.0 | Mailing lists | |
| dialeastsquares | Least squares diatonic | 7 | 1200.0 | Mailing lists | |
| diam7pluswoo | Contains 7-limit diamond; in [10/3 7/2 11] marvel woo tuning | 17 | 1200.6 | Mailing lists | |
| diamond9keemic | Keemic (875/864) tempering of 9-limit diamond, POTE tuning | 19 | 1200.0 | Mailing lists | |
| diamond9plus | 9-limit tonality diamond extended with two secors | 21 | 1200.0 | Mailing lists | |
| diamond9plus-marvel | Marvel tempering of diamond9 plus secors up and down | 21 | 1200.0 | Mailing lists | |
| diaopt5 | 5-limit optimized diatonic | 7 | 1200.0 | Mailing lists | |
| diaopt7 | 7-limit optimized diatonic | 7 | 1200.0 | Mailing lists | |
| diasynch34 | Diaschismic[34] in circulating synch (brat=-1) tuning | 34 | 1200.0 | Mailing lists | |
| didymus19sync | Didymus[19] hobbit (81/80) in synchronized tuning | 19 | 1200.0 | Mailing lists | |
| didymus9 | A distributionally even scale in didymus (81/80 planar) temperament, aabacabac | 9 | 1201.4 | Mailing lists | |
| diet | Diatonic-type scale inside Wookie[58] | 7 | 1200.0 | Mailing lists | |
| diff19-9-4 | Scale derived from (19,9,4) Type Q cyclic difference set, 19edo | 10 | 1200.0 | Mailing lists | |
| diff31-h8 | (31, 15, 7) type H8 cyclic difference set, 31edo | 16 | 1200.0 | Mailing lists | |
| diff31-q | (31, 15, 7) type Q cyclic difference set, 31edo | 16 | 1200.0 | Mailing lists | |
| dimensionsquared | dimension squared | 12 | 1200.0 | Mailing lists | |
| div28 | Dividing 5 into 28 equal parts | 28 | 2786.3 | Mailing lists | |
| dodek | Sault Dodekaphonic | 12 | 1200.0 | 5 | Mailing lists |
| doubleduo | Ellis duodene union 11/9 times the duodene in 240et | 24 | 1200.0 | Mailing lists | |
| driftwood_30 | Driftwood - 10 out of 30 | 10 | 1200.0 | Mailing lists | |
| dualhex | Aaron Johnson's dual-hexany CPS January 2 2004 | 12 | 1200.0 | 7 | Mailing lists |
| dualhexk | Aaron Johnson's dual-hexany in 1/4-kleismic | 12 | 1200.0 | Mailing lists | |
| duo | 72-et tempered version of the Ellis duodene | 12 | 1200.0 | Mailing lists | |
| duo101 | Ellis duodene tempered in 101-et | 12 | 1200.0 | Mailing lists | |
| duodene | Ellis's Duodene : genus [33355] | 12 | 1200.0 | 5 | Mailing lists |
| duowell | Ellis duodene well-tuned to fifth=(7168/11)^(1/16) third=(11/7)^(1/2) | 12 | 1200.0 | Mailing lists | |
| dwarf12_7 | Dwarf(<12 19 28 34|) five major triads, four minor triads two otonal pentads | 12 | 1200.0 | 7 | Mailing lists |
| dwarf12marv | Marvelous dwarf: 1/4 kleismic tempered duodene | 12 | 1200.0 | Mailing lists | |
| dwarf15marv | Marvelous dwarf: 1/4 kleismic dwarf(<15 24 35|) subset rosatimarv | 15 | 1200.0 | Mailing lists | |
| dwarf17_5 | Dwarf(<17 27 39|) = wilson_17 | 17 | 1200.0 | 5 | Mailing lists |
| dwarf17marveq | Semimarvelous dwarf: equal beating dwarf(<17 27 40|) | 17 | 1200.0 | Mailing lists | |
| dwarf19marv | Marvelous dwarf: 1/4 kleismic dwarf(<19 30 44|) = inverse wilson1 | 19 | 1200.0 | Mailing lists | |
| dwarf25marv | Marvelous Dwarf: 1/4 kleismic dwarf(<25 40 58|) = genus(15^4) | 25 | 1200.0 | Mailing lists | |
| dwarf27_7tempered | Irregularly tempered Dwarf(<27 43 63 76|) | 27 | 1200.0 | Mailing lists | |
| dwarf6_7 | Dwarf(<6 10 14 17|) | 6 | 1200.0 | 7 | Mailing lists |
| eb24-moha-bayyati-septimal_Eb | Lower Mohajira tetrachord with 21/16; upper Bayyati ~12:13:14:16 | 7 | 1200.0 | Mailing lists | |
| eidohole5 | Fifth eikohole ball | 42 | 1200.0 | 11 | Mailing lists |
| eikobag | twelve note C(6, 3) combination product bag from <1 3 3 5 7 9> | 12 | 1200.0 | 7 | Mailing lists |
| eikocenter | The 2-3-5-7-9-11 Eikosany plus a tonal center note | 21 | 1200.0 | 11 | Mailing lists |
| eikohole1 | First eikohole ball <6 9 13 17 20|-epimorphic | 6 | 1200.0 | 11 | Mailing lists |
| eikohole2 | Second eikohole ball | 18 | 1200.0 | 11 | Mailing lists |
| eikohole3 | Third eikohole ball = eikosany | 20 | 1200.0 | 11 | Mailing lists |
| eikohole6 | Sixth eikohole ball | 54 | 1200.0 | 11 | Mailing lists |
| eikoseven | Seven-limit version of 385/384-tempered Eikosany | 20 | 1200.0 | 7 | Mailing lists |
| eleven_eyes_dodecatonics | 12 subset 5ths out of 53 starting from a'=440Hz | 12 | 1200.0 | 139 | Mailing lists |
| elevenlim | Eleven-limit otonal chord | 6 | 1200.0 | 11 | Mailing lists |
| elf87 | Elf[87], a strictly proper MOS of elf, the 224&311 temperament | 87 | 1200.0 | Mailing lists | |
| elfkeenanismic12 | Keenanismic tempered [12/11, 8/7, 6/5, 5/4, 4/3, 11/8, 3/2, 8/5, 5/3, 7/4, 11/6, 2], 284et tuning | 12 | 1200.0 | Mailing lists | |
| elfkeenanismic7 | Keenanismic tempered [8/7, 5/4, 4/3, 3/2, 8/5, 7/4, 2] = cross_7, 284et tuning | 7 | 1200.0 | Mailing lists | |
| enn36 | TM reduced detempering of Ennealimmal[36] | 36 | 1200.0 | 7 | Mailing lists |
| enn45 | Detempered Ennealimmal[45], TM reduced | 45 | 1200.0 | 7 | Mailing lists |
| enn45ji | Detempered Ennealimma[45], Hahn reduced | 45 | 1200.0 | 7 | Mailing lists |
| enn72 | Ennealimmal[72] in 3600 et | 72 | 1200.0 | Mailing lists | |
| ennea45 | Ennealimmal-45, in a 7-limit least-squares tuning | 45 | 1200.0 | Mailing lists | |
| ennea72 | Ennealimmal[72] in 612-et tuning (strictly proper) | 72 | 1200.0 | Mailing lists | |
| ennon13 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 13 | 1902.0 | 7 | Mailing lists |
| ennon15 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 15 | 1902.0 | 7 | Mailing lists |
| ennon28 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 28 | 1902.0 | 7 | Mailing lists |
| ennon43 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 43 | 1902.0 | 7 | Mailing lists |
| erb10 | erlich10 in 50/49 (-1,5) tuning; approximate pajara | 10 | 1200.0 | Mailing lists | |
| euler20 | 3^5 5^4 Euler genus tempered by 225/224-planar | 20 | 1200.0 | Mailing lists | |
| euler24 | 3^6 5^4 Euler genus tempered by 225/224-planar | 24 | 1200.0 | Mailing lists | |
| evangelina | Erv Wilson's everyday go-to scale (Kraig Grady, T66325). | 22 | 1200.0 | 17 | Mailing lists |
| even12a | first maximally even {15/14,16/15,21/20,25/24} scale | 12 | 1200.0 | 7 | Mailing lists |
| even12b | second maximally even {15/14,16/15,21/20,25/24} scale | 12 | 1200.0 | 7 | Mailing lists |
| ex1 | Secor extraordinary one | 12 | 1200.0 | 56124137 | Mailing lists |
| ex2 | Secor extraordinary two | 12 | 1200.0 | 1490459 | Mailing lists |
| ex3 | Secor extraordinary three | 12 | 1200.0 | 1904297 | Mailing lists |
| farabi22ud | Al-Farabi 22 note ud scale | 22 | 1200.0 | 17 | Mailing lists |
| farabi9 | Al-Farabi 9 note ud scale | 9 | 1200.0 | 11 | Mailing lists |
| fib10 | first thirteen fibonacci numbers reduced to the octave | 10 | 1200.0 | 233 | Mailing lists |
| fifaug | Three circles of four (56/11)^(1/4) fifths with 11/7 as wolf | 15 | 1200.0 | Mailing lists | |
| fivecrys1 | First 5-limit crystal ball | 7 | 1200.0 | 5 | Mailing lists |
| fivecrys2 | Second 5-limit crystal ball | 19 | 1200.0 | 5 | Mailing lists |
| fivelim | Five-limit otonal chord | 3 | 1200.0 | 5 | Mailing lists |
| fokjack1 | First 128/125 and ampersand Fokker block | 21 | 1200.0 | 5 | Mailing lists |
| fokker_12 | Fokker's 7-limit 12-tone just scale | 12 | 1200.0 | 7 | Mailing lists |
| fokkerblock | 2.7.13 Fokker block (Carl Lumma's definition) with UVs 343/338, 28672/28561 | 10 | 1200.0 | 13 | Mailing lists |
| fortheloveofa5th | for the love of a 5th | 9 | 1200.0 | Mailing lists | |
| freefokkerblock | 2.7.13 Fokker block (free-floating parallelogram definition) with UVs 343/338, 28672/28561 | 10 | 1200.0 | 13 | Mailing lists |
| gamelan_om | Other Music gamelan (7 limit black keys) | 12 | 1200.0 | 7 | Mailing lists |
| garibaldi24 | Garibaldi[24] in 94-et tuning | 24 | 1200.0 | Mailing lists | |
| genggong | Genggong polos scale, harmonics 5 through 9 | 5 | 1200.0 | 7 | Mailing lists |
| genum1125 | Transposed genus(1125) minus a note; permutation epimorphic | 11 | 1200.0 | 5 | Mailing lists |
| geo | George Secor style circulating temperament | 12 | 1200.0 | 1033 | Mailing lists |
| george | George Secor inspired circulating temperament | 12 | 1200.0 | Mailing lists | |
| gizmo14 | Parapyth set, three ~4:6:7:9:11:13 hexads on 1/1, 9/8, 3/2 (MET-24 version) | 14 | 1200.0 | Mailing lists | |
| gizmo14-ji_transversal | Possible JI transversal of gizmo14.scl or gizmo14-pote.scl | 14 | 1200.0 | 13 | Mailing lists |
| gizmo14-pote | Gizmo in Parapyth POTE, three ~4:6:7:9:11:13 hexads on 1/1, 9/8, 3/2 | 14 | 1200.0 | Mailing lists | |
| glamma | Glamma = reca1c2, <12 19 27 34|-epimorphic | 12 | 1200.0 | 7 | Mailing lists |
| gldspec | The golden spectrum | 12 | 1200.0 | Mailing lists | |
| godzilla9 | Godzilla[9] in 19et tuning (4\19 generator) | 9 | 1200.0 | Mailing lists | |
| golden-triforce | triforce[15] | 15 | 1200.0 | Mailing lists | |
| gorgo-pelog | Pelog-like subset of gorgo[9] | 7 | 1205.8 | Mailing lists | |
| grady_14 | Kraig Grady, letter to Lou Harrison, published in 1/1 7 (1) 1991 p5. | 14 | 1200.0 | 7 | Mailing lists |
| graham | Graham's 5-limit transversal | 11 | 1200.0 | 5 | Mailing lists |
| graileq | 56% RMS grail + 44% JI grail | 12 | 1200.0 | Mailing lists | |
| grailrms | RMS optimized Holy Grail | 12 | 1200.0 | Mailing lists | |
| guiron77 | Guiron[77] (118&159 temperament) in 159-et | 77 | 1200.0 | Mailing lists | |
| ha22 | Modified Hahn reduced 22-note scale | 22 | 1200.0 | 7 | Mailing lists |
| hahn12 | Hahn-reduced 12 note scale | 12 | 1200.0 | 7 | Mailing lists |
| hahn15 | Hahn-reduced 15 note scale | 15 | 1200.0 | 7 | Mailing lists |
| hahn16 | Hahn-reduced 16 note scale | 16 | 1200.0 | 7 | Mailing lists |
| hahn19 | Hahn-reduced 19 note scale | 19 | 1200.0 | 7 | Mailing lists |
| hahn22 | Hahn-reduced 22 note scale | 22 | 1200.0 | 7 | Mailing lists |
| hahnmaxr | Paul Hahn's 12_hahn7 marvel projected to the 5-limit | 12 | 1200.0 | 5 | Mailing lists |
| hammond12 | Hammond organ scale, 1/1=277.0731707 Hz, A=440, see hammond.scl for the ratios | 12 | 1200.0 | 73 | Mailing lists |
| handblue | "Handy Blues" of Pitch Palette, 7-limit | 12 | 1200.0 | 7 | Mailing lists |
| hanson11 | 11-tone hanson MOS (1/1 is A) | 11 | 1200.0 | Mailing lists | |
| hanson11_tuning_95828_95886 | Hanson[11] (Kleismic[11]) in 53-et | 11 | 1200.0 | Mailing lists | |
| hanson7 | Hanson[7] in 53-et tuning | 7 | 1200.0 | Mailing lists | |
| harcb12 | Scale of 16 harmonics from C and 16 subharmonics from B | 12 | 1200.0 | 13 | Mailing lists |
| harisev | Seven-limit scale of Michael Harrison | 34 | 1200.0 | 7 | Mailing lists |
| harm12s | Harmonics 1 to 12 and subharmonics mixed | 11 | 1200.0 | 11 | Mailing lists |
| harm16a | Fifth octave of the harmonic overtone series | 15 | 1145.0 | 31 | Mailing lists |
| harmoniciousscale | Harmonicious 12-tone scale | 12 | 1200.0 | Mailing lists | |
| hemball | Ball 2 around tetrad lattice hole, TOP hemiwuerschmidt tempered | 38 | 1199.7 | Mailing lists | |
| hemi13 | Hemiwuerschmidt[13] in pure 7s tuning | 13 | 1200.0 | Mailing lists | |
| hemi6 | Hemiwuerschmidt[6] in pure 7s tuning | 6 | 1200.0 | Mailing lists | |
| hemienn82 | Hemiennealimmal[72] in 612-et tuning (strictly proper) | 72 | 1200.0 | Mailing lists | |
| hemifamcyc | Hemifamity cycle of thirds scale, nearest to proper | 14 | 1200.0 | Mailing lists | |
| hemifamity27 | (3/2)^9 * (10/9)^3 hemifamity tempered | 27 | 1200.0 | Mailing lists | |
| hemiwuer24 | Hemiwurschmidt[24] in 229-et tuning | 24 | 1200.0 | Mailing lists | |
| hemw | Hemiwuerschmidt TOP tempering of 43 notes of septimal ball 3 | 41 | 1199.7 | Mailing lists | |
| hen12 | Adjusted Hahn12 | 12 | 1200.0 | 7 | Mailing lists |
| hen22 | Adjusted Hahn22 | 22 | 1200.0 | 7 | Mailing lists |
| hexat11a | Hexatonic scale (2-2-2-2-1-2) in 11-tET | 6 | 1200.0 | Mailing lists | |
| hexy | Maximized 9-limit harmony containing a hexany | 12 | 1200.0 | 7 | Mailing lists |
| hi19_72 | inverted smithgw_hahn19 in 72-et | 19 | 1200.0 | Mailing lists | |
| hi19marv | inverted smithgw_hahn19 in 1/4 kleismic tempering | 19 | 1200.0 | Mailing lists | |
| hirajoshi | Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.112 | 5 | 1200.0 | Mailing lists | |
| hirajoshi2 | Japanese pentatonic koto scale, theoretical. Helmholz/Ellis p.519, nr.110 | 5 | 1200.0 | 5 | Mailing lists |
| hirajoshi3 | Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.111 | 5 | 1199.0 | Mailing lists | |
| hjelm | Paul Hjelmstad's "blues" scale tuning@yahoo May 27, 2005 | 6 | 1200.0 | 7 | Mailing lists |
| hjelmconv | convex closure in breed plane of hjelm.scl | 10 | 1200.0 | 7 | Mailing lists |
| htct29b | Circulating variation on George Secor's HTT-29 | 29 | 1200.0 | Mailing lists | |
| igs | Seven notes of myna in 89et | 7 | 1200.0 | Mailing lists | |
| iko7 | Seven-limit tuning of ikosany.scl | 31 | 1200.0 | 7 | Mailing lists |
| ikosany | Convex closure of Eikosany in 385/384-tempering, 140-et tuning | 31 | 1200.0 | Mailing lists | |
| indiang | Shruti/Mathieu's Magic Mode scale in 94-et (garibaldi) temperament | 22 | 1200.0 | Mailing lists | |
| indianold494 | Ellis Old Indian Chromatic in 494-edo | 22 | 1200.0 | Mailing lists | |
| indianred | 32805/32768 Hahn-reduced | 22 | 1200.0 | 5 | Mailing lists |
| indians | Shruti/Mathieu's Magic Mode scale in 289-equal (schismic) temperament | 22 | 1200.0 | Mailing lists | |
| indiansouth | South Indian sruti scale of P. Sambamoorthy | 22 | 1200.0 | 31 | Mailing lists |
| indpar | Parizek shruti scale | 22 | 1200.0 | 5 | Mailing lists |
| iran_diat | Iranian Diatonic from Dariush Anooshfar, Safi-a-ddin Armavi's scale from 125 ET | 7 | 1200.0 | Mailing lists | |
| irregular | 46 note scale from 31 & 17 | 46 | 1200.0 | Mailing lists | |
| islandude | Dudon(676/675) in 940et | 13 | 1200.0 | Mailing lists | |
| ji_12 | Basic JI with 7-limit tritone | 12 | 1200.0 | 7 | Mailing lists |
| jioct12 | 12-tone JI version of the Messiaens octatonic scale | 12 | 1200.0 | 5 | Mailing lists |
| jiri24a | Just/rational intonation system -- with circulating 24-note set | 24 | 1200.0 | 29 | Mailing lists |
| jobbit12_5 | 12-note 5-limit JI hobbit | 12 | 1200.0 | 5 | Mailing lists |
| john20110212 | john 2011 02 12 best | 20 | 1200.0 | 13 | Mailing lists |
| johnson_ratwell | a rational well-temperament with five 24/19's | 12 | 1200.0 | 139 | Mailing lists |
| jot17 | Just octachord tuning -- 9:8-4:3-9:8 division, 17 steps (7 + 3 + 7), C-C | 17 | 1200.0 | 23 | Mailing lists |
| jot17a | Just octachord tuning -- 4:3-9:8-4:3 division, 17 steps (7 + 3 + 7), Bb-Bb | 17 | 1200.0 | 23 | Mailing lists |
| jove41 | Jove[41] 17-limit hobbit in 243et | 41 | 1200.0 | Mailing lists | |
| jsmith17 | J. Smith 17-note well-temperament | 17 | 1200.0 | Mailing lists | |
| jsmith24 | J. Smith 5-limit JI scale April 8, 2006 tuning@yahoo | 24 | 1200.0 | 5 | Mailing lists |
| jubilee10asym1 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | Mailing lists | |
| jubilee10asym2 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | Mailing lists | |
| jubilee10asym3 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | Mailing lists | |
| jubilee10asym4 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | Mailing lists | |
| jubilee10sym1 | A distributionally even scale in jubilee (50/49 planar) temperament, aabacaabac | 10 | 1199.3 | Mailing lists | |
| jubilee10sym2 | A distributionally even scale in jubilee (50/49 planar) temperament, aabacaabac | 10 | 1199.3 | Mailing lists | |
| jubilee12sym | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacaabaac | 12 | 1199.3 | Mailing lists | |
| jubilismic10 | Jubilismic[10] (50/49) hobbit minimax tuning | 10 | 1200.0 | Mailing lists | |
| julius22 | Julius[22] hobbit (176/175&896/891) in POTE tuning | 22 | 1200.0 | Mailing lists | |
| julius24 | Julius[24] hobbit (176/175&896/891) in POTE tuning | 24 | 1200.0 | Mailing lists | |
| just7_12 | 7-limit 12 tone scale | 12 | 1200.0 | 7 | Mailing lists |
| kb2_118 | 118 equal version of Kirnberger 2 | 12 | 1200.0 | Mailing lists | |
| keemun11 | Keemun[11] = Hanson[11] = Kleismic[11] in 53-et tuning | 11 | 1200.0 | Mailing lists | |
| keen1 | Keenanismic tempering of [5/4, 11/8, 3/2, 12/7, 2], 284et tuning | 5 | 1200.0 | Mailing lists | |
| keen2 | Keenanismic tempering of [8/7, 5/4, 11/8, 12/7, 2], 284et tuning | 5 | 1200.0 | Mailing lists | |
| keen3 | Keenanismic tempering of [6/5, 11/8, 3/2, 7/4, 2], 284et tuning | 5 | 1200.0 | Mailing lists | |
| keen4 | Keenanismic tempering of [12/11, 5/4, 3/2, 12/7, 2], 284et tuning | 5 | 1200.0 | Mailing lists | |
| keen5 | Keenanismic tempering of [6/5, 11/8, 3/2, 12/7, 2], 284et tuning | 5 | 1200.0 | Mailing lists | |
| keen6 | Keenanismic tempering of [12/11, 5/4, 3/2, 7/4, 2], 284et tuning | 5 | 1200.0 | Mailing lists | |
| keenan | Dave Keenan 31-tet mode with three 4:5:6:7 tetrads plus three inverted | 12 | 1200.0 | Mailing lists | |
| keenan5 | 11-limit with distrib 224:225 and 384:385, max err 2.7c, Dave Keenan 24-Dec-99 | 22 | 1200.0 | Mailing lists | |
| keenan5_269 | Keenan5 as a catakleismic scale with 71/269 generator | 31 | 1200.0 | Mailing lists | |
| keenan5_tuning_7341_7341 | 11-limit, 31 tones, 9 hexads within 2.7c of just, Dave Keenan 27-Dec-99 | 31 | 1200.0 | Mailing lists | |
| keentet | The five keenanismic triads, plus o- and u-tonal, in 284edo | 8 | 1200.0 | Mailing lists | |
| kelletat | Herbert Kelletat's Bach-tuning (1967) | 12 | 1200.0 | Mailing lists | |
| kesred12_5 | Kees reduced 5-limit 12-note scale = Hahn reduced | 12 | 1200.0 | 5 | Mailing lists |
| kirkwood | Scale based on Kirkwood gaps of the asteroid belt | 8 | 1200.0 | 7 | Mailing lists |
| kirnberger1 | Kirnberger's temperament 1 (1766) | 12 | 1200.0 | Mailing lists | |
| kirnberger2 | Kirnberger 2: 1/2 synt. comma. "Die Kunst des reinen Satzes" (1774) | 12 | 1200.0 | Mailing lists | |
| kirnberger3 | Kirnberger 3: 1/4 synt. comma (1744) | 12 | 1200.0 | Mailing lists | |
| kleis | Kleismic detempered circle of minor thirds | 19 | 1200.0 | 5 | Mailing lists |
| kleismic34trans | Kleismic[34] transversal (detempering) | 34 | 1200.0 | 5 | Mailing lists |
| kpnobl12 | Keenan Pepper's "Noble Fifth" with chromatic/diatonic semitone = Phi (12) | 12 | 1200.0 | Mailing lists | |
| kred12_5 | Kees reduced 5-limit centered on |1 1 1>/3 = rousseau.scl | 12 | 1200.0 | 5 | Mailing lists |
| laka-dwarf | Laka tempered (205et) dwarf(<17 27 40 48 59 63 70|) | 17 | 1200.0 | Mailing lists | |
| lazy | JI tuning for Lazy Summer Afternoon | 12 | 1200.0 | 7 | Mailing lists |
| leapday12 | Leapday[12] in 46-et tuning | 12 | 1200.0 | Mailing lists | |
| leapday17 | Leapday[17] in 46-et tuning | 17 | 1200.0 | Mailing lists | |
| lehman-bach | Brad Lehman's Bach keyboard temperament | 12 | 1200.0 | Mailing lists | |
| lemba | Lemba temperament (4 down, 3 up) | 8 | 601.7 | Mailing lists | |
| lemba12 | Lemba[12] in 270-et (poptimal) | 12 | 1200.0 | Mailing lists | |
| lemba16 | 16 note lemba scale in 270 tuning (poptimal) | 16 | 1200.0 | Mailing lists | |
| lemba22 | Lemba[22] in 270-et (poptimal) | 22 | 1200.0 | Mailing lists | |
| lemba26 | 26 note lemba scale in 270 tuning (poptimal) | 26 | 1200.0 | Mailing lists | |
| lescirc13 | 5-limit 13-cent lesfip of tweaked 12edo with 501.0 and 699.0 cent notes | 12 | 1200.0 | Mailing lists | |
| lescirc14 | 5-limit 14-cent lesfip of tweaked 12edo with 501.0 and 699.0 cent notes | 12 | 1200.0 | Mailing lists | |
| lester_tester | Excellent 7-limit scale, independently discovered by Erv Wilson. | 12 | 1200.0 | 7 | Mailing lists |
| limx15 | Linear 5-limit temperament with minor third as generator | 15 | 1200.0 | Mailing lists | |
| lin76-34 | Two 12-note chains, ~704.160 cents, 34 4ths apart (32 4ths = 7:6) | 24 | 1200.0 | Mailing lists | |
| line40 | |11 -10 -10 10> tempered line scale in 2080et tuning | 40 | 1200.0 | Mailing lists | |
| locomotive | A 2.9.11.13 subgroup scale | 12 | 1200.0 | 13 | Mailing lists |
| lumma | Carl Lumma, 7-limit, 6 tetrads + 4 triads within 2c of Just, TL 19-2-99 | 12 | 1200.0 | Mailing lists | |
| lumma_synchtrinesplus2 | The 12-tone equal temperament with 2:3:4 brats of +2 | 12 | 1197.4 | Mailing lists | |
| lumma_wauchope-major | Two 8:10:12:15 chords rooted a 7:5 apart. | 8 | 1200.0 | 7 | Mailing lists |
| m2scra | Rational approximation to 2/7-comma meantone (1/1 = 262.9333Hz) | 12 | 1200.0 | 3923 | Mailing lists |
| madagascar19 | Madagascar[19] (19&53&58) hobbit in 313et tuning | 19 | 1200.0 | Mailing lists | |
| mag22 | 22 note magic temperament | 22 | 1200.0 | Mailing lists | |
| magic | magic chord test | 12 | 1200.0 | 7 | Mailing lists |
| magic10 | Magic[10] in 41-et tuning | 10 | 1200.0 | Mailing lists | |
| magic13 | Magic[13] in 41-et (7-limit poptimal) | 13 | 1200.0 | Mailing lists | |
| magic16septimage | Magic[16] in regular Septimage tuning | 16 | 1200.0 | Mailing lists | |
| magic16terzbirat | Magic[16] in regular Terzbirat tuning | 16 | 1200.0 | Mailing lists | |
| magic7 | Magic[7] in 41-et tuning | 7 | 1200.0 | Mailing lists | |
| majraj1 | Majraj 648/625 6561/6250 scale | 12 | 1200.0 | 5 | Mailing lists |
| majraj2 | Majraj 648/625 6561/6250 scale | 12 | 1200.0 | 5 | Mailing lists |
| majraj3 | Majraj 648/625 6561/6250 scale | 12 | 1200.0 | 5 | Mailing lists |
| majsyn1 | First Majsyn 648/625 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| majsyn2 | Second Majsyn 648/625 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| majsyn3 | 648/625 and 81/80 Fokker block, Gene Ward Smith. | 12 | 1200.0 | 5 | Mailing lists |
| malcolmm | Malcolm's monochord in 1/4-kleisma marvel | 12 | 1200.0 | Mailing lists | |
| mandelbaum7 | Mandelbaum's 7-limit 19-tone scale | 19 | 1200.0 | 7 | Mailing lists |
| mandelbaum7keemun | Keemun Fokkerization of mandelbaum7 | 19 | 1200.0 | 7 | Mailing lists |
| marpurg | Marpurg, Versuch ueber die musikalische Temperatur (1776), p. 153 | 12 | 1200.0 | Mailing lists | |
| marpurg2 | Marpurg 2. Neue Methode (1790) | 12 | 1200.0 | Mailing lists | |
| marvbiz | 1/4 kleismic tempered marvel "byzantine" scale | 19 | 1200.0 | Mailing lists | |
| marvel11 | Marvel[11] hobbit in 197et | 11 | 1200.0 | Mailing lists | |
| marveldene | BlueJI in 197et (= Duodene, etc, in 197et) | 12 | 1200.0 | Mailing lists | |
| mavchrome1 | First 25/24&135/128 scale = diff7b helmholtz trab7 | 7 | 1200.0 | 5 | Mailing lists |
| mavchrome2 | Second 25/24&135/128 scale inverse mavchrome3 | 7 | 1200.0 | 5 | Mailing lists |
| mavchrome3 | Third 25/24&135/128 scale inverse mavchrome2 | 7 | 1200.0 | 5 | Mailing lists |
| mavchrome4 | Fourth 25/24&135/128 scale inverse mavchrome5 | 7 | 1200.0 | 5 | Mailing lists |
| mavchrome5 | Fifth 25/24&135/128 scale = transposed turkish inverse mavchrome4 | 7 | 1200.0 | 5 | Mailing lists |
| mavchrome6 | Sixth 25/24&135/128 scale = redfield | 7 | 1200.0 | 5 | Mailing lists |
| mavchrome7 | Seventh 25/24&135/128 scale = Dwarf(<7 11 16|) zarlino | 7 | 1200.0 | 5 | Mailing lists |
| mavdie1 | First 128/125&135/128 scale = Dwarf(<19 14 21|) = efg3355 | 9 | 1200.0 | 5 | Mailing lists |
| mavila9 | 9-note scale of mavila temperament (TOP tuning) | 9 | 1206.5 | Mailing lists | |
| mavlim1 | First 27/25&135/128 scale | 9 | 1200.0 | 5 | Mailing lists |
| mavsynch16 | Mavilla[16] in synch (brat=-1) tuning | 16 | 1200.0 | Mailing lists | |
| mavsynch7 | Mavilla[7] in synch (brat=-1) tuning | 7 | 1200.0 | Mailing lists | |
| max1 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 49/48 | 12 | 1200.0 | 7 | Mailing lists |
| max2 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 49/48 | 12 | 1200.0 | 7 | Mailing lists |
| max3 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 50/49 | 12 | 1200.0 | 7 | Mailing lists |
| max4 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 50/49 | 12 | 1200.0 | 7 | Mailing lists |
| max5 | 31 intervals 26 triads 6 tetrads two pentads smallest step 50/49 | 12 | 1200.0 | 7 | Mailing lists |
| max6 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 50/49 | 12 | 1200.0 | 7 | Mailing lists |
| mean2-5 | 2/5-comma meantone, Eb-G#, C-C | 12 | 1200.0 | Mailing lists | |
| mean2-5_19 | 2/5-comma meantone, Gb-B# (19) | 19 | 1200.0 | Mailing lists | |
| mean24rat | Meantone[24] in a rational tuning with brats of 4 | 24 | 1200.0 | 2863099537 | Mailing lists |
| mean441 | 7-limit JI meantone, 441-et detempered | 12 | 1200.0 | 7 | Mailing lists |
| meande12 | chord-based detempering of 7-limit meantone | 12 | 1200.0 | 7 | Mailing lists |
| meandia | Detempered Meantone[21]; contains 7-limit diamond | 21 | 1200.0 | 7 | Mailing lists |
| meandin | inverted detempered 7-limit meantone | 12 | 1200.0 | 7 | Mailing lists |
| meanqr | 270-et Hahn reduced rational 6125/4096 Meantone[12] | 12 | 1200.0 | 7 | Mailing lists |
| meanqratapprox | A very close approximation of quarter-comma meantone | 12 | 1200.0 | 647 | Mailing lists |
| meanquar | 1/4-comma meantone scale. Pietro Aaron's temperament (1523) | 12 | 1200.0 | Mailing lists | |
| meanquar_16 | 1/4-comma mean-tone scale with split C#/Db, D#/Eb, G#/Ab and A#/Bb | 16 | 1200.0 | Mailing lists | |
| meanquar_19 | 19 of 1/4-comma meantone scale | 19 | 1200.0 | Mailing lists | |
| meanred | 171-et Hahn reduced rational Meantone[12] | 12 | 1200.0 | 7 | Mailing lists |
| meantop | TOP 5&7 limit meantone | 12 | 1201.7 | Mailing lists | |
| meantune | Meantune scale/temperament | 16 | 1200.0 | Mailing lists | |
| mecaa | {225/224, 441/440} tempering of decad, 72-et version | 10 | 1200.0 | Mailing lists | |
| meso-iph12 | Partial Meso-Iph fifth transposition of two Iph fractal series | 12 | 1200.0 | 521 | Mailing lists |
| meso-iph7 | Neutral diatonic variation based on two Iph fractal series | 7 | 1200.0 | 521 | Mailing lists |
| met12 | Milder Extended Temperament, 5ths average 703.711 cents | 12 | 1200.0 | Mailing lists | |
| met24 | Milder Extended Temperament, 5ths avg. 703.658c, spaced 57.422c | 24 | 1200.0 | Mailing lists | |
| met24-alternative12_Cup | Buzurg al-Erin 10 plus approx 13/11, 39/22 | 12 | 1200.0 | Mailing lists | |
| met24-bayyati9_fsharp | Set for Maqam Bayyati and Maqam Shuri | 9 | 1200.0 | Mailing lists | |
| met24-buzurg_al-erin10_Cup | Decatonic with septimal Buzurg & Rastlike modes | 10 | 1200.0 | Mailing lists | |
| met24-canonical | Smoothed MET-24 in 2048-EDO, generators (2/1, 703.711c, 57.422c) | 24 | 1200.0 | Mailing lists | |
| met24-ji1 | Possible JI interpretation of MET-24 | 24 | 1200.0 | 13 | Mailing lists |
| met24-ji3_A | JI interpretation of MET-24, 1/1 is A or 22/13 of C-C version | 24 | 1200.0 | 13 | Mailing lists |
| met24-oceania_C | "Orwellian" peloglike pentatonic | 5 | 1200.0 | Mailing lists | |
| met24-parapyth17-fokker_g | MET-24 parapyth for Keenan Pepper's JI block; key 14 like pipedum_17c.scl | 17 | 1200.0 | Mailing lists | |
| met24-pentatonic-5prime_A | Approximate 7/6-11/8-3/2-13/8-2/1 | 5 | 1200.0 | Mailing lists | |
| met24-pentatonic-proper_5-prime_F | Approximate 63/52-11/8-3/2-7/4-2/1 | 5 | 1200.0 | Mailing lists | |
| met24-ptolemy_hom_Bup | Tempering of Ptolemy's Homalon or Equable Diatonic | 7 | 1200.0 | Mailing lists | |
| met24-quasi_11-EDO_Ebup | Emulation of 11-EDO | 11 | 1200.0 | Mailing lists | |
| met24-quasi_5-EDO_F | One of George Secor's alternatives for 5-EDO (blarney.txt) | 5 | 1200.0 | Mailing lists | |
| met24-quasi_6-EDO | Emulation of 6-EDO | 6 | 1200.0 | Mailing lists | |
| met24-quasi_8-EDO_Cup | Emulation of 8-EDO | 8 | 1200.0 | Mailing lists | |
| met24-secorian_9-like_Bb | Emulation of 9-EDO | 9 | 1200.0 | Mailing lists | |
| met24-semineutral17_Fs | 17-CS semineutral sixth from two large major thirds (~63:81:104) | 17 | 1200.0 | Mailing lists | |
| met24-slendro10-var_C | Variation on slendro10.scl | 5 | 1200.0 | Mailing lists | |
| met24-slendrob1-var_Ebup | Variation on slendrob1.scl | 5 | 1200.0 | Mailing lists | |
| met24-wilson_rast-bayyati17_Dup | Tempering of Wilson's Rast-Bayyati Matrix (17) | 17 | 1200.0 | Mailing lists | |
| met24-xenonajdi6_Fup | Curious hexatonic like Najdi (17: 3 3 2 2 3 2 2), 3 3 2 3 3 3 | 6 | 1200.0 | Mailing lists | |
| met24c-cs12-archytan-maqam_cup | Constant Structure, tempered subdivision of Archytas Chromatic | 12 | 1200.0 | Mailing lists | |
| met24pote | MET-24 parapyth temperament Fokker block in POTE tuning | 24 | 1200.0 | Mailing lists | |
| metdia | Consists of the tetrads of detempered Meantone[21] = meandia.scl | 19 | 1200.0 | 7 | Mailing lists |
| michael7 | Michael's 7-note, more or less 7-limit scale | 7 | 1200.0 | Mailing lists | |
| mif7 | Lesfip scale derived from michael7 | 7 | 1200.0 | Mailing lists | |
| mike | Mike 11:9:7:4 Lesfip scale | 11 | 1200.0 | Mailing lists | |
| miller19 | Herman Miller circulating based on {225/224, 1029/1000} | 19 | 1202.9 | Mailing lists | |
| minvera12 | Minvera[12] (99/98&176/175) 11-limit hobbit, POTE tuning | 12 | 1200.0 | Mailing lists | |
| mir10 | Mir10 | 10 | 1200.0 | Mailing lists | |
| mir11 | Mir11 | 11 | 1200.0 | Mailing lists | |
| mir12 | Mir12 | 12 | 1200.0 | Mailing lists | |
| mir8 | tet3a in 72-et | 8 | 1200.0 | Mailing lists | |
| mir9 | Mir9 | 9 | 1200.0 | Mailing lists | |
| miracle24 | Miracle[24] in 72-et tuning | 24 | 1200.0 | Mailing lists | |
| miracle24_tuning_66493_66493 | Miracle[24] in 72-tET tuning. | 24 | 1200.0 | Mailing lists | |
| miracle3 | 41 out of 72-tET Pythagorean scale "Miracle/Studloco", Erlich/Keenan 2001 | 41 | 1200.0 | Mailing lists | |
| miracle41 | Miracle-41, in a 7-limit least-squares tuning | 41 | 1200.0 | Mailing lists | |
| miracle41s | Miracle-41 with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976 | 41 | 1200.0 | Mailing lists | |
| mircube | Major harmonic cube of 27 tetrads in TOP miracle tuning | 31 | 1200.6 | Mailing lists | |
| mistyschism1 | Mistyschism scale 2048/2025 67108864/66430125 | 12 | 1200.0 | 5 | Mailing lists |
| mistyschism2 | Mistyschism scale 2048/2025 67108864/66430125 = duoden12.scl | 12 | 1200.0 | 5 | Mailing lists |
| mistyschism3 | Mistyschism scale 2048/2025 67108864/66430125 | 12 | 1200.0 | 5 | Mailing lists |
| mistyschism4 | Mistyschism scale 2048/2025 67108864/66430125 | 12 | 1200.0 | 5 | Mailing lists |
| mixed-quarters | mixed quartertones | 12 | 1200.0 | Mailing lists | |
| mmmgeo1 | Scale for MakeMicroMusic in Peppermint 24, maybe a bit like Georgian tunings | 7 | 1200.0 | Mailing lists | |
| mmmgeo2 | Scale for MakeMicroMusic in Peppermint 24, maybe a bit like Georgian tunings | 7 | 1220.8 | Mailing lists | |
| mmmgeo3a | Peppermint 24 scale for MakeMicroMusic, maybe a bit "Georgian-like"? | 7 | 1200.0 | Mailing lists | |
| mmmgeo4a | Peppermint 24 scale for MakeMicroMusic, maybe a bit "Georgian-like"? | 7 | 1200.0 | Mailing lists | |
| mmmgeo4b | Peppermint 24 scale for MakeMicroMusic, maybe a bit "Georgian-like"? | 7 | 1200.0 | Mailing lists | |
| moantone12 | Moantone[12] in 86edo | 12 | 1200.0 | Mailing lists | |
| modmos12a | A 12-note modmos in 50-et meantone | 12 | 1200.0 | Mailing lists | |
| modmos13a | 13 note modmos of hemiwuerschmidt in 229-et poptimal | 13 | 1200.0 | Mailing lists | |
| moh | Rational mohajira, 11/9 generator | 7 | 1200.0 | 11 | Mailing lists |
| mohaj-bala_213 | Parizekmic Mohajira+Bala scale, based on a double Bala sequence | 12 | 1200.0 | 71 | Mailing lists |
| mohaj-bala_443 | Parizekmic Mohajira+Bala scale, based on a double Bala sequence | 12 | 1200.0 | 443 | Mailing lists |
| mohajira-to-slendro | From Mohajira to Aeolian and Slendros | 12 | 1200.0 | 11 | Mailing lists |
| monzo_pyth-quartertone | 24 | 1200.0 | Mailing lists | ||
| monzo_sumerian_12edo_2place | Monzo - most accurate 2-place sexagesimal 12edo approximation | 12 | 1200.0 | 2857 | Mailing lists |
| monzo_sumerian_12edo_simp | Monzo - simplified 2-place sexagesimal 12edo approximation | 12 | 1200.0 | 283 | Mailing lists |
| monzoblock37 | Symmetrical 13-limit Fokker block containing all of the primes as scale degrees | 37 | 1200.0 | 13 | Mailing lists |
| mostly-elevens-scale | Scale derived mostly from elevens. | 17 | 1200.0 | 11 | Mailing lists |
| mostly-elevens-scale-tempered-to-72-EDO | 17 | 1200.0 | Mailing lists | ||
| mothra11br4 | Mothra[11] with a brat of 4 | 11 | 1200.0 | Mailing lists | |
| mothra11rat | Mothra[11] with exact 8/7 as generator | 11 | 1200.0 | 7 | Mailing lists |
| mothra11sub | Mothra[11] with subminor third beats | 11 | 1200.0 | Mailing lists | |
| mothra16br4 | Mothra[16] with a brat of 4 | 16 | 1200.0 | Mailing lists | |
| msdiat7 | Diatonic scale, symmetrical tetrachords based on 14:11 and 13:11 thirds | 7 | 1200.0 | 13 | Mailing lists |
| mts12 | Meantone with stretched octaves | 12 | 1202.4 | Mailing lists | |
| mttfokker | MTT-24-like Fokker block in POTE parapyth tuning | 24 | 1200.0 | Mailing lists | |
| mund45 | Tenney reduced 11-limit Miracle[45] | 45 | 1200.0 | 11 | Mailing lists |
| mundeuc45 | Euclidean reduced detempered Miracle[45] with Tenney tie-breaker | 45 | 1200.0 | 11 | Mailing lists |
| murat17 | Murat[17] with 16/55 generator | 17 | 1200.0 | Mailing lists | |
| murat24 | Murat[24] with 16/55 generator | 24 | 1200.0 | Mailing lists | |
| myna15br25 | Myna[15] with a brat of 5/2 | 15 | 1200.0 | Mailing lists | |
| myna15br3 | Myna[15] with a brat of 3 | 15 | 1200.0 | Mailing lists | |
| myna23 | 23 notes of myna temperament, 7-limit TOP tuning (Paul Erlich). | 23 | 1198.8 | Mailing lists | |
| myna23_makemicromusic_27704_27727 | Myna[23] in 89et tuning | 23 | 1200.0 | Mailing lists | |
| myna23_tuning_66272_66321 | 23 notes of myna temperament, 7-limit TOP tuning (Paul Erlich). | 23 | 1198.8 | Mailing lists | |
| myna7opt | Lesfip version of 7-limit Myna[7] | 7 | 1200.0 | Mailing lists | |
| mysterious | Spectras Mysterious Ratios | 7 | 1200.0 | Mailing lists | |
| mystery58 | Mystery temperament with 16 cent generator | 58 | 1200.0 | Mailing lists | |
| nakika12 | Nakika[12] (100/99&245/242) hobbit, 41et tuning | 12 | 1200.0 | Mailing lists | |
| neidhardt1 | Neidhardt I temperament (1724) | 12 | 1200.0 | Mailing lists | |
| neoSeptenarius | a328/329eb2960/2961F#C#G#1664/1665EbBbf1052/1053c1314/1315g5890/5913d1760/1767a | 12 | 1200.0 | 263 | Mailing lists |
| neogeb24 | Neo-Gothic e-based lineotuning (T/S or Blackwood's R=e, ~2.71828), 24 notes | 24 | 1200.0 | Mailing lists | |
| neogji12 | Neo-Gothic 12-note JI tuning (primes 2/3/7/11) F-F with Eb key as D+1 | 12 | 1200.0 | 11 | Mailing lists |
| neogp16a | Scale from mainly prime-to-prime ratios and octave complements (Gb-D#) | 16 | 1200.0 | 137 | Mailing lists |
| neogw17a | Neo-Gothic well-temperament (14:11, 9:7 hypermeantone fifths) | 17 | 1200.0 | Mailing lists | |
| neutr_pent2 | Quasi-Neutral Pentatonic 2, 15/13 x 52/45 in each trichord, after Dudon | 5 | 1200.0 | 13 | Mailing lists |
| newts | 11-limit scale with boatload of neutral thirds | 41 | 1200.0 | Mailing lists | |
| ninelim | Nine-limit otonal chord | 5 | 1200.0 | 7 | Mailing lists |
| nomar3a | Non-octave marvel | 5 | 500.0 | Mailing lists | |
| nonepi | Non epimorphic scale | 7 | 1200.0 | 73 | Mailing lists |
| notchedcube | Otonal tetrads sharing a note with the root tetrad, a notched chord cube | 28 | 1200.0 | 7 | Mailing lists |
| nptmarv | John's NPT/Marvelous Dwarf/Duodene in 240-equal (marvel) tempering | 12 | 1200.0 | Mailing lists | |
| nufip15 | A 15-note lesfip mutant nusecond, target 11-limit diamond, error limit 12 cents | 15 | 1200.0 | Mailing lists | |
| o3-parapyth17_g | O3 parapyth17 for Fokker block, key 14 like pipedum_17c.scl | 17 | 1200.0 | Mailing lists | |
| octa68 | Octacot[68] in 150edo | 68 | 1200.0 | Mailing lists | |
| octacot27 | Octacot[27] in 88 cent (150et) tuning | 27 | 1200.0 | Mailing lists | |
| octasquare25 | 5x5 generator square octagar tempered scale | 25 | 1200.0 | Mailing lists | |
| octo | octone in 612 equal | 8 | 1200.0 | Mailing lists | |
| octoid72 | Octoid[72] in 224-et tuning | 72 | 1200.0 | Mailing lists | |
| octoid80 | Octoid[80] in 224-et tuning | 80 | 1200.0 | Mailing lists | |
| octone | octone around 49/40-7/4 interval | 8 | 1200.0 | 7 | Mailing lists |
| octone_tuning-math_12214_12214 | octone around 60/49-7/4 interval | 8 | 1200.0 | 7 | Mailing lists |
| omaha | Omaha 2.3.11 scale | 12 | 1200.0 | 11 | Mailing lists |
| opt23354 | Generator of ~233.54 cents, 8/7 + 1029/1024^7/25, least squares 12:14:18:21 | 31 | 1200.0 | Mailing lists | |
| or7r6 | Octave-reduced 2d tuning with 6^(1/7) as generator | 12 | 1200.0 | Mailing lists | |
| or9 | Orwell[9] in 1728/1715 (0,-1) tuning | 9 | 1200.0 | Mailing lists | |
| org1373a | English organ tuning (1373) with 18:17:16 ficta semitones (Eb-G#) | 12 | 1200.0 | 17 | Mailing lists |
| org1373a_tuning_34979_36356 | English organ tuning (1373) with 18:17:16 accidental semitones (Eb-G#) | 12 | 1200.0 | 17 | Mailing lists |
| orwell12_rms | 12 note Orwell scale, TOP-RMS tuning | 12 | 1200.6 | Mailing lists | |
| orwell13 | Orwell[13] in 115-et (7-limit poptimal) | 13 | 1200.0 | Mailing lists | |
| orwell13eb | Equal beating version of Orwell[13], x^10 + 2x^3 - 8 generator | 13 | 1200.0 | Mailing lists | |
| orwellian13 | A distributionally even scale in orwellian temperament, abacbacabcabc | 13 | 1199.4 | Mailing lists | |
| orwellian9 | A distributionally even scale in orwellian temperament, ababababc | 9 | 1199.4 | Mailing lists | |
| over19 | Dwarf scale for 43-limit patent val of 19edo | 19 | 1200.0 | 43 | Mailing lists |
| oz17 | 80-et commas 13-limit detempering of a chain of 16 fifths | 17 | 1200.0 | 13 | Mailing lists |
| ozan80 | Ozan[80] (80&159 temperament) in 159-et | 80 | 1200.0 | Mailing lists | |
| ozan80_tuning-math_11729_11784 | 80-et version of Ozan Yarman scale | 12 | 1200.0 | Mailing lists | |
| ozancirc | Circulating temperament in Ozan Yarman's 159-equal tuning | 12 | 1200.0 | Mailing lists | |
| ozanwell | Ozan Yarmen well temperament | 12 | 1200.0 | Mailing lists | |
| pajcirc | circulating pajara/diaschismic based 22 note scale with integer brats | 22 | 1200.0 | Mailing lists | |
| parapyth12 | A triple Fokker block of the 2.3.7.11.13 temperament called "parapyth" (TOP tuning) | 12 | 1199.5 | Mailing lists | |
| parapyth12-7 | 2.3.7 transversal of parapyth12 | 12 | 1200.0 | 7 | Mailing lists |
| parapyth12trans | A JI transversal of parapyth17.scl for use in calculations. If you temper out 352/351 and 364/363 it becomes parapyth17. | 12 | 1200.0 | 13 | Mailing lists |
| parapyth17 | A triple Fokker block of the 2.3.7.11.13 temperament called "parapyth" (TOP tuning) | 17 | 1199.5 | Mailing lists | |
| parapyth17trans | A JI transversal of parapyth17.scl for use in calculations. If you temper out 352/351 and 364/363 it becomes parapyth17. | 17 | 1200.0 | 13 | Mailing lists |
| parizek_7lqmtd2 | 7-limit Quasi-meantone no. 2 (1/1 is D) | 12 | 1200.0 | 7 | Mailing lists |
| parizek_ji1 | Petr Parizek, 12-tone septimal tuning, 2002. | 12 | 1200.0 | 7 | Mailing lists |
| parizek_syndiat | Petr Parizek, diatonic scale with syntonic alternatives | 12 | 1200.0 | 5 | Mailing lists |
| parizekmic14 | Parizekmic[14] (676/675 tempering), POTE tuning | 14 | 1200.0 | Mailing lists | |
| parizekmic5 | Parizekmic[5], (676/675 tempering), POTE tuning | 5 | 1200.0 | Mailing lists | |
| parizekmic9 | Parizekmic[9] (676/675 tempering), POTE tuning | 9 | 1200.0 | Mailing lists | |
| part7_12 | Partial 7-limit half-octave temperament | 12 | 1200.0 | Mailing lists | |
| partch-29-av | 29-tone JI scale from Partch's Adapted Viola 1928-30 | 29 | 1200.0 | 11 | Mailing lists |
| partch-41combo | 41-tone JI combination from Partch's 29-tone and 37-tone scales | 41 | 1200.0 | 11 | Mailing lists |
| partch_37 | From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol.9(2) | 37 | 1200.0 | 11 | Mailing lists |
| patheq58 | Aug2-plus-spacing and 21-fifths pathways to 5/4 equally (in)accurate | 58 | 1200.0 | Mailing lists | |
| pelog11i | George Secor's isopelogic scale with ~537.84194 generator and just 13/11 | 11 | 1200.0 | Mailing lists | |
| pelog_mal | Malaysian Pelog, Pierre Genest: Diff?rentes gammes encore en usage | 5 | 1200.0 | 13 | Mailing lists |
| pelog_pa | "Blown fifth" pelog, von Hornbostel, type a. | 7 | 1200.0 | Mailing lists | |
| pelog_pb | "Primitive" Pelog, step of blown semi-fourths, von Hornbostel, type b. | 7 | 1200.0 | Mailing lists | |
| pentatonic-2_3_7_11_13 | Pentatonic, primes 2-3-7-11-13 | 5 | 1200.0 | 13 | Mailing lists |
| pentatonic-proper_5-prime | Strictly proper 2-3-7-11-13 pentatonic | 5 | 1200.0 | 13 | Mailing lists |
| pep_dudon_ibina_E | Peppermint tempering of Dudon's Ibina: 72:78:88:96:108:117:128:144 | 7 | 1200.0 | Mailing lists | |
| pepbuzrg | Peppermint 24 version of Buzurg variant (cf. buzurg1.scl) | 8 | 1200.0 | Mailing lists | |
| peppermint-parapyth17_g | Peppermint parapyth17 from Fokker block; key 14 like pipedum_17c.scl | 17 | 1200.0 | Mailing lists | |
| peprmint | Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6 | 24 | 1200.0 | Mailing lists | |
| peprmintA | Peppermint 24 with A as 1/1 (KEY 18 of C version) | 24 | 1200.0 | Mailing lists | |
| peprmint_key1 | Peppermint with C* or Sagittal C/|\ as 1/1 (24) | 24 | 1200.0 | Mailing lists | |
| perdeler23-symmetrical | Maqam/Dastgah tuning, mirror symmetry, two flavors of neutral 2nd-3rd-6th-7th | 23 | 1200.0 | Mailing lists | |
| perz | Perz-Edwards 27 note 7-limit scale | 27 | 1200.0 | 7 | Mailing lists |
| phi_6 | Phi equal division by 6 | 6 | 833.1 | Mailing lists | |
| phillips | Phillips C scale | 22 | 1200.0 | Mailing lists | |
| phillips19 | Pauline Phillips, 19 note organ manual scale | 19 | 1200.0 | Mailing lists | |
| phillips19_1 | Pauline Phillips 5 cent margin optimized | 19 | 1200.0 | Mailing lists | |
| phillips19_3 | Pauline Phillips 2.5 cent margin optimized | 19 | 1200.0 | Mailing lists | |
| phillips_22 | All-key 19-limit JI scale (2002), TL 21-10-2002 | 22 | 1200.0 | 19 | Mailing lists |
| phillips_ji | Pauline Phillips, JI 0 #/b "C" scale (2002), TL 8-10-2002 | 21 | 1200.0 | 19 | Mailing lists |
| phillips_tuning_39746_39990 | Pauline Phillips, organ manual scale, TL 7-10-2002 | 12 | 1200.0 | Mailing lists | |
| phiter6tone | 6 | 833.0 | Mailing lists | ||
| piaguilike2 | Like Mario Pizarro's Piagui: steps of (9/8)^1/2 and (128/81)^1/8 | 12 | 1200.0 | Mailing lists | |
| piaji-helmholtz | "PiaJI" scale tempered to TOP helmholtz | 12 | 1200.1 | Mailing lists | |
| plum | 686/675 comma pump scale in 46et | 12 | 1200.0 | Mailing lists | |
| pluto17 | 17 | 1200.0 | Mailing lists | ||
| poole100 | Henry Ward Poole's 100 note 7-limit scale, Helmholtz page 474 | 100 | 1200.0 | 7 | Mailing lists |
| porc15 | Pocupine[15] in 7-limit minimax tuning | 12 | 976.4 | Mailing lists | |
| porchrome1 | First 25/24&250/243 scale = synchrome1 diff7 ptolemy_diat al_farabi_diat2 | 7 | 1200.0 | 5 | Mailing lists |
| porchrome2 | Second 25/24&250/243 scale = inverse porchrome3 | 7 | 1200.0 | 5 | Mailing lists |
| porchrome3 | Third 25/24&250/243 scale = inverse porchrome2 | 7 | 1200.0 | 5 | Mailing lists |
| porchrome4 | Fourth 25/24&250/243 scale = inverse porchrome5 | 7 | 1200.0 | 5 | Mailing lists |
| porchrome5 | Fifth 25/24&250/243 scale = inverse porchrome4 | 7 | 1200.0 | 5 | Mailing lists |
| porchrome6 | Sixth 25/24&250/243 scale = transposed liu_minor inverse porchrome7 | 7 | 1200.0 | 5 | Mailing lists |
| porchrome7 | Seventh 25/24&250/243 scale = inverse porchrome6 | 7 | 1200.0 | 5 | Mailing lists |
| porcufip15 | Prcupine[15] lesfip scale, 11-limit diamond, 15 cents tolerance | 15 | 1200.0 | Mailing lists | |
| porcuopt | Porcupine[15] lesfip scale, 11-limit diamond, 15 cents tolerance | 15 | 1200.0 | Mailing lists | |
| porcupine | POTE porcupine[7] MOS | 7 | 1200.0 | Mailing lists | |
| porcupine15 | Porcupine[15] in 22et tuning | 15 | 1200.0 | Mailing lists | |
| porcupine15fip | Lesfip version of Porcupine[15], 11-limit diamond target, 15 cent tolerance | 15 | 1200.0 | Mailing lists | |
| pork15 | Porupine-related lesfip scale | 15 | 1200.0 | Mailing lists | |
| portent11 | A distributionally even scale in portent temperament, abababababc | 11 | 1200.5 | Mailing lists | |
| portent46 | 17-limit Portent[46] hobbit | 46 | 1200.0 | Mailing lists | |
| portsmouth | Portsmouth, a 2.3.7.11 subgroup scale | 12 | 1200.0 | 11 | Mailing lists |
| precata19 | Cata[19] transversal | 19 | 1200.0 | 13 | Mailing lists |
| prelude_in_shur | Tuning set for _Prelude in Shur for Erv Wilson_ (10) | 10 | 1200.0 | Mailing lists | |
| pris | Optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale. | 12 | 1200.0 | 7 | Mailing lists |
| prodigy12 | Prodigy[12] 225/224&441/440 hobbit, 72et tuning | 12 | 1200.0 | Mailing lists | |
| prop19_10 | Negri[10] = 10-19.scl, Negri's 10+9 scale | 10 | 1200.0 | Mailing lists | |
| prop19_7a | Diatonic major | 7 | 1200.0 | Mailing lists | |
| prop19_7b | Harmonic minor | 7 | 1200.0 | Mailing lists | |
| prop19_7c | Harmonic major (inverse harmonic minor) | 7 | 1200.0 | Mailing lists | |
| prop19_7d | Melodic minor | 7 | 1200.0 | Mailing lists | |
| prop19_7e | 3/19 MOS | 7 | 1200.0 | Mailing lists | |
| prop19_7f | Sixth 7-note 19-et strictly proper scale | 7 | 1200.0 | Mailing lists | |
| prop19_8a | Sensi[8] = Mandelbaum 8/19 = Oljare Octatonic | 8 | 1200.0 | Mailing lists | |
| prop19_8b | Second proper 8 note scale in 19-et, two sizes of interval | 8 | 1200.0 | Mailing lists | |
| prop19_8c | Third proper 8-note 19-et scale, single larger interval | 8 | 1200.0 | Mailing lists | |
| prop19_9a | Negri[9] = 09-19.scl | 9 | 1200.0 | Mailing lists | |
| prop19_9b | Alternative proper 9-note 19-et scale | 9 | 1200.0 | Mailing lists | |
| prop19_g | Seventh 7-note 19-et strictly proper scale | 7 | 1200.0 | Mailing lists | |
| prop31strange | Strange diatonic-like strictly proper scale | 7 | 1200.0 | Mailing lists | |
| propsep | proper septicyclic 1029/1024-tempered scale in 252 et | 11 | 1200.0 | Mailing lists | |
| pseudo_Odo_octatonics | pyth. 3-limit 5ths chain of 8 pitch-classes: Bb-F-C-G-D-A-E-B | 8 | 1200.0 | 3 | Mailing lists |
| pship | Pauline (225/224) tempered 10 note scale | 10 | 1200.0 | Mailing lists | |
| pure7-6mnt | Meantone with pure 7:6, based on 836.75 TU for 64:63 | 12 | 1200.0 | Mailing lists | |
| pyclesfip17 | 9-limit 15 cent lesfip derived from Pycnic[17] | 17 | 1200.0 | Mailing lists | |
| pygmie | Pygmie scale | 5 | 1200.0 | 7 | Mailing lists |
| pyth_17 | 17-tone Pythagorean scale | 17 | 1200.0 | 3 | Mailing lists |
| qcmlji24 | 24-note adaptive JI (Eb-G#/F'-A#') for Lasso's Prologue to _Prophetiae_ | 24 | 1200.0 | Mailing lists | |
| qcmqd8_4 | F-C# in 1/4-comma meantone, other 5ths ~4.888 cents wide or (2048/2025)^(1/4) | 12 | 1200.0 | Mailing lists | |
| qm2 | Qm(2) 7-note quasi-miracle scale | 7 | 1200.0 | Mailing lists | |
| qm3a | Qm(3) 10-note quasi-miracle scale, mode A | 10 | 1200.0 | Mailing lists | |
| qm3b | Qm(3) 10-note quasi-miracle scale, mode B | 10 | 1200.0 | Mailing lists | |
| qmean | 41 limit quasi-meantone detempered from 181/311 fifth | 12 | 1200.0 | 41 | Mailing lists |
| qmeb3 | Equal beating quasi-meantone tuning no. 3 - F...A# (1/1 = 262Hz) | 12 | 1200.0 | 1091 | Mailing lists |
| quadraparizekmic39 | Quadraparizekmic[39]; 7/135 octave generator | 39 | 1200.0 | Mailing lists | |
| quart | 1/4-comma meantone with a period of 5^(1/4) and a tone generator | 44 | 2786.3 | Mailing lists | |
| quasi-phillips | Quasi-Phillips 19 note scale | 19 | 1200.0 | Mailing lists | |
| quasi_11-EDO | Emulation of 11-EDO | 11 | 1200.0 | 13 | Mailing lists |
| quasi_6-EDO | Emulation of 6-EDO | 6 | 1200.0 | 13 | Mailing lists |
| quasi_8-EDO | Emulation of 8-EDO | 8 | 1200.0 | 13 | Mailing lists |
| quasi_9-EDO | Emulation of 9-EDO | 9 | 1200.0 | 13 | Mailing lists |
| quasic22 | A 22 note quasi-circulating scale | 22 | 1200.0 | 5 | Mailing lists |
| quest24 | Two circles of Quest-12 at 128:125 diesis (~41.059c) apart | 24 | 1200.0 | Mailing lists | |
| qujus1 | scale 1 420 2,2,2,2 1.897095 0.538729 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus10 | scale 10 840 2,2,1,1 4.109804 0.207795 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus11 | scale 11 840 2,2,1,1 4.109804 0.207795 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus12 | scale 12 840 2,2,1,1 4.109804 0.207795 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus13 | scale 13 420 2,2,1,1 4.109804 0.194943 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus14 | scale 14 840 2,2,1,1 4.109804 0.194943 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus15 | scale 15 1568 2,2,1,1 2.801371 0.193741 impropriety 0.044238 | 12 | 1200.0 | 7 | Mailing lists |
| qujus16 | scale 16 1568 2,2,1,1 4.109804 0.193741 impropriety 0.044238 | 12 | 1200.0 | 7 | Mailing lists |
| qujus17 | scale 17 1568 2,2,1,1 4.109804 0.135448 impropriety 0.044238 | 12 | 1200.0 | 7 | Mailing lists |
| qujus18 | scale 18 1960 2,2,1,1 4.109804 0.135448 improriety 0.044238 | 12 | 1200.0 | 7 | Mailing lists |
| qujus2 | scale 2 840 2,2,2,2 2.330127 0.344658 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus3 | scale 3 840 2,2,2,2 2.330127 0.344658 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus4 | scale 4 840 2,2,2,2 2.330127 0.308814 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus5 | scale 5 840 2,2,2,2 2.330127 0.308814 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus6 | scale 6 420 2,2,2,2 2.330127 0.272970 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus7 | scale 7 840 2,2,1,1 4.109804 0.266088 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus8 | scale 8 840 2,2,1,1 4.109804 0.266088 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qujus9 | scale 9 420 2,2,1,1 4.109804 0.27795 strictly proper | 12 | 1200.0 | 7 | Mailing lists |
| qx1 | breed tempered |-15 0 -2 7> |-9 0 -7-9> Fokker block | 31 | 1200.0 | Mailing lists | |
| qx2 | breed tempered |-15 0 -2 7> |-9 0 -7-9> Fokker block | 31 | 1200.0 | Mailing lists | |
| ra1 | random 1 scale, "Inverse quahog" | 7 | 1200.0 | Mailing lists | |
| ra2 | random 2 | 7 | 1200.0 | Mailing lists | |
| ragaldoj | Raga-like medieval European Dorian mode with 7/6 and 7/4, just version | 7 | 1200.0 | 13 | Mailing lists |
| ragaldor | Raga-like medieval European Dorian mode with ~7/6 and ~7/4, tempered version | 7 | 1200.0 | Mailing lists | |
| raghib | 7-limit version of Idris Raghib Bey scale | 24 | 1200.0 | 7 | Mailing lists |
| ragisyn1 | Ragasyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn10 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn11 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn12 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn2 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn3 | Ragasyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn4 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn5 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn6 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn7 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn8 | Ragasyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| ragisyn9 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 | Mailing lists |
| rain123 | Raintree scale tuned to 123-et | 12 | 1200.0 | Mailing lists | |
| rain159 | Raintree scale tuned to 159-edo | 12 | 1200.0 | Mailing lists | |
| rainbow | Circulating 1/4-comma meantone | 12 | 1200.0 | Mailing lists | |
| raintree | Raintree scale | 12 | 1200.0 | 5 | Mailing lists |
| ramx15 | Untempered version of the 5-limit minor third chain | 15 | 1200.0 | 5 | Mailing lists |
| raph | Raph recurrent sequence, series Phi17 & Phi93 | 12 | 1200.0 | 191 | Mailing lists |
| rat-19et | Rational approximation of 19 equal temperament using 121/81 and 6/5 | 19 | 1200.0 | 11 | Mailing lists |
| rat12 | 72-et Hahn reduced 12-fairly-equal well-temperament | 12 | 1200.0 | 7 | Mailing lists |
| rat19 | 171-et Hahn reduced 7-limit 19-almost-equal | 19 | 1200.0 | 7 | Mailing lists |
| rational_canasta | Rational version of Canasta MIRACLE-31 scale by Joe Monzo | 31 | 1200.0 | 13 | Mailing lists |
| rational_canasta_tuning_22793_23190 | Rational version of Canasta MIRACLE-31 scale by Joe Monzo | 31 | 1200.0 | 13 | Mailing lists |
| ratwell | 7-limit rational well-temperament | 12 | 1200.0 | 7 | Mailing lists |
| ratwolf | Eleven fifths of (418/5)^(1/11) and one 20/13 wolf | 12 | 1200.0 | Mailing lists | |
| raven | John O'Sullivan's raven scale | 12 | 1200.0 | Mailing lists | |
| raven-JI | a 7-limit JI scale due to John O'Sullivan | 7 | 1200.0 | 7 | Mailing lists |
| raven_tuning_104807_104811 | John O'Sullivan's raven scale | 12 | 1200.0 | 7 | Mailing lists |
| rbuzurg-buzurg8_Cup | Buzurg pentachord plus 133-229-133 tetrachord at ~3/2 | 8 | 1200.0 | Mailing lists | |
| rbuzurg-buzurg_hijaz_Cup | Qutb al-Din al-Shirazi's Buzurg plus upper Hijaz (JI 12:11-7:6-22:21) | 8 | 1200.0 | Mailing lists | |
| rectoo | Hahn-reduced circle of fifths via <12 19 27 34| kernel | 12 | 1200.0 | 7 | Mailing lists |
| recurrence4-3 | step = 1.22074408460576, quantiz 10c, f0=25Hz | 68 | 11888.3 | Mailing lists | |
| red72_11 | Canonical 11-limit reduced scale | 72 | 1200.0 | 11 | Mailing lists |
| red72_11geo | Geometric 11-limit reduced scale | 72 | 1200.0 | 11 | Mailing lists |
| red72_11pro | Prooijen 11-limit reduced scale | 72 | 1200.0 | 11 | Mailing lists |
| reflections | 7-limit (slightly tempered) "reflections" scale | 12 | 1200.0 | Mailing lists | |
| reg705_24 | Regular 705-cent temperament, 24 of 80-tET | 24 | 1200.0 | Mailing lists | |
| regular | 7 note scale from some Dicot temperament. | 7 | 1200.0 | Mailing lists | |
| rhombmarv | TOP Marvel version of rhomb.scl | 19 | 1200.5 | Mailing lists | |
| ri17isha | Rational intonation (RI) scale with some "17-ish" features (24 notes) | 24 | 1200.0 | 31 | Mailing lists |
| rodan41 | Rodan[41] in 128-et tuning | 41 | 1200.0 | Mailing lists | |
| rodpoole | Rod Poole's 13-limit scale | 17 | 1200.0 | 13 | Mailing lists |
| rosatimarv | 1/4-kleismic marvel tempering of rosati_21.scl | 21 | 1200.0 | Mailing lists | |
| s-n-buzurg | Decaphonic system inspired by medieval Persian mode Buzurg (Safi al-Din) | 12 | 1200.0 | 13 | Mailing lists |
| sc1 | Secor1 | 12 | 1200.0 | 2248769 | Mailing lists |
| sc2 | Secor2 | 12 | 1200.0 | 765143 | Mailing lists |
| sc3 | Secor3 | 12 | 1200.0 | 418819 | Mailing lists |
| sc3_17_1 | {153/152, 289/288, 513/512} Fokker block #1 | 12 | 1200.0 | 17 | Mailing lists |
| sc3_17_2 | {153/152, 289/288, 513/512} Fokker block #2 | 12 | 1200.0 | 17 | Mailing lists |
| sc3_17_3 | {153/152, 289/288, 513/512} Fokker block #3 | 12 | 1200.0 | 17 | Mailing lists |
| sc3_17_4 | {153/152, 289/288, 513/512} Fokker block #4 | 12 | 1200.0 | 17 | Mailing lists |
| sc4 | Secor4 | 12 | 1200.0 | 3855857 | Mailing lists |
| schis24 | 24 tone schismic temperament in its 94-et incarnation | 24 | 1200.0 | Mailing lists | |
| schis41 | Tenney reduced version of Wilson_41 | 41 | 1200.0 | 11 | Mailing lists |
| schisdia1 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 | Mailing lists |
| schisdia2 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 | Mailing lists |
| schisdia3 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 | Mailing lists |
| schisdia4 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 | Mailing lists |
| schisdia5 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 | Mailing lists |
| schisdia6 | Schisdia 32805/32768 2048/2025 scale ~ ramis tamil_vi syndia1 | 12 | 1200.0 | 5 | Mailing lists |
| schismatic12 | Schismatic[12] in 171-et tuning | 12 | 1200.0 | Mailing lists | |
| schisynch17 | Schismatic[17] in synch (brat=-1) tuning | 17 | 1200.0 | Mailing lists | |
| schisynch29 | Schismatic[29] in synch (brat=-1) tuning | 29 | 1200.0 | Mailing lists | |
| scj22_a | <3125/3072 250/243> Fokker block | 22 | 1200.0 | 5 | Mailing lists |
| scj22b | <2048/2025 250/243> Fokker block | 22 | 1200.0 | 5 | Mailing lists |
| scj22c | <2048/2025 3125/3072> Fokker block | 22 | 1200.0 | 5 | Mailing lists |
| scott | Wilson's Scott scale, wilson1, in minimax minerva tempering | 19 | 1200.0 | Mailing lists | |
| sctemp19 | 225/224-tempered Fokker block for <81/80, 3125/3072> | 19 | 1200.0 | Mailing lists | |
| sctemp22 | 225/224-tempered Fokker block for <2048/2025, 3125/3072> | 22 | 1200.0 | Mailing lists | |
| se1 | Secor extraordinare 1 | 12 | 1200.0 | 103801 | Mailing lists |
| se2 | Secor extraordinare 2 | 12 | 1200.0 | 573007 | Mailing lists |
| secab | {126/125, 176/175} tempering of decab, 328-et version | 10 | 1200.0 | Mailing lists | |
| secac | {126/125, 176/175} tempering of decac, 328-et version | 10 | 1200.0 | Mailing lists | |
| secad | {126/125, 176/175} tempering of decad, 328-et version | 10 | 1200.0 | Mailing lists | |
| secor | George Secor's well temperament with 5 pure 11/7 and 3 near just 11/6 | 17 | 1200.0 | Mailing lists | |
| secor12_1 | George Secor's 12-tone temperament ordinaire #1, proportional beating | 12 | 1200.0 | Mailing lists | |
| secor12_1_tuning_59689_60205 | George Secor's 12-tone temperament ordinaire #1, proportional beating | 12 | 1200.0 | Mailing lists | |
| secor12_2 | George Secor's 12-tone well-temperament #2, with 7 just fifths | 12 | 1200.0 | Mailing lists | |
| secor17w | George Secor's well temperament, fifths at (1936:49)^(1/9) and (56:11)^(1/4) | 17 | 1200.0 | Mailing lists | |
| secor29tolerant | Version of George Secor's secor29htt in tolerant temperament, POTE tuning | 29 | 1200.0 | Mailing lists | |
| secor41htt-parapyth17 | George Secor's 41-HTT, parapyth17 for Fokker block, key 14 like pipedum17_c.scl | 17 | 1200.0 | Mailing lists | |
| secor_19p3 | George Secor's 19+3 well temperament (v.0) with ten ~5/17-comma (equal-beating) fifths and 3 pure 9:11 | 22 | 1200.0 | Mailing lists | |
| secor_19wt | George Secor's 19-tone well temperament with ten 5/17-comma fifths | 19 | 1200.0 | Mailing lists | |
| secor_34wt | George Secor's 34-tone well temperament (with 10 exact 11/7) | 34 | 1200.0 | Mailing lists | |
| secor_WT2-11 | George Secor's 2/11-comma well-temperament, proportional beating | 12 | 1200.0 | Mailing lists | |
| secor_WT2-11R | Secor 2/11-comma well-temperament, Gene Ward Smith rational version | 12 | 1200.0 | 1033 | Mailing lists |
| secoralternative10 | George Secor "meantone alternative", {196/195, 676/675}-tempering in POTE tuning of 2.3.5.7.13 scale | 10 | 1200.0 | Mailing lists | |
| secorte08 | George Secor extraordinare temperament, rationalized version | 12 | 1200.0 | 28591 | Mailing lists |
| secorteo4 | rational version of secor_TEO4 | 12 | 1200.0 | 31721 | Mailing lists |
| secorwt08 | George Secor well-temperament, rationalized version | 12 | 1200.0 | 502429 | Mailing lists |
| secrat | Rationalized Secor well-temperament | 12 | 1200.0 | 566653 | Mailing lists |
| segah-haji_aqa | Iranian Segah Dastgah on setar of Haji Aqa Mohammad Irani (Jean During) | 6 | 1200.0 | Mailing lists | |
| segah-zalzalian | Arabic Segah (or Sikah) based on zalzal.scl (step 5 = 1/1) | 7 | 1200.0 | 11 | Mailing lists |
| segah99 | segah_rat in 99ef tempering | 7 | 1200.0 | Mailing lists | |
| segah_rat | Rationalized Arabic Segh | 7 | 1200.0 | 11 | Mailing lists |
| semafip | Lesfip scale related to Semaphore[9] | 9 | 1200.0 | Mailing lists | |
| semimaj1 | First 16/15&648/625 scale = smithgw_star transposed cluster8f | 8 | 1200.0 | 5 | Mailing lists |
| semimaj2 | Second 16/15&648/625 scale = transposed smithgw_star2 cluster8c | 8 | 1200.0 | 5 | Mailing lists |
| semineutral_36-ED2 | Semineutral tuning in 36-EDO, 0-433.33-866.67 cents | 17 | 1200.0 | Mailing lists | |
| semipor1 | First 16/15&250/243 = 648/625&250/243 scale | 8 | 1200.0 | 5 | Mailing lists |
| semipor2 | Second 16/15&250/243 = 648/625&250/243 scale | 8 | 1200.0 | 5 | Mailing lists |
| semipor3 | Third 16/15&250/243 = 648/625&250/243 scale = inverse semipor4 | 8 | 1200.0 | 5 | Mailing lists |
| semipor4 | Fourth 16/15&250/243 = 648/625&250/243 scale = inverse semipor3 | 8 | 1200.0 | 5 | Mailing lists |
| semipor5 | Fifth 16/15&250/243 = 648/625&250/243 scale = inverse semipor6 | 8 | 1200.0 | 5 | Mailing lists |
| semipor6 | Sixth 16/15&250/243 = 648/625&250/243 scale = inverse semipor5 | 8 | 1200.0 | 5 | Mailing lists |
| semipor7 | Seventh 16/15&250/243 = 648/625&250/243 scale = inverse semipor8 | 8 | 1200.0 | 5 | Mailing lists |
| semipor8 | Eigth 16/15&250/243 scale = 648/625&250/243 inverse semipor7 | 8 | 1200.0 | 5 | Mailing lists |
| semisixths-8 | 8-note MOS of Semisixths [7, 9, 13, -2, 1, 5] temperament, TOP tuning | 8 | 1198.4 | Mailing lists | |
| sengic7 | A distributionally even scale in sengic temperament | 7 | 1200.4 | Mailing lists | |
| sengic8 | A distributionally even scale in sengic temperament | 8 | 1200.4 | Mailing lists | |
| sengic9 | A distributionally even scale in sengic temperament | 9 | 1200.4 | Mailing lists | |
| sensi11 | Sensi[11] (Semisixths[11]) in 84edo tunig | 11 | 1200.0 | Mailing lists | |
| sensi19br1 | Sensi[19] with a brat of 1 | 19 | 1200.0 | Mailing lists | |
| sensidia | Detempered Sensi[27]; contains 7-limit diamond | 27 | 1200.0 | 7 | Mailing lists |
| sensisynch19 | Sensi[19] in synch (brat=-1) tuning | 19 | 1200.0 | Mailing lists | |
| sentdia | Consists of the tetrads of detempered Sensi[27] = sensidia.scl | 21 | 1200.0 | 7 | Mailing lists |
| sep | Septanarius scale? | 12 | 1200.0 | 139 | Mailing lists |
| septenarian29 | C-major-JI and 2 harmonic overtone-series 1:3:5:7:9:11:15 over F & C | 29 | 1200.0 | 313 | Mailing lists |
| septenarian53well | Sparschuh's 53 generalization of Werckmeister's septenarius | 53 | 1200.0 | 174763 | Mailing lists |
| septenarius | Septenarius scale ('Werckmeister VI') | 12 | 1200.0 | 139 | Mailing lists |
| septenarius440Hzmk2 | TD's septenarius @ middle c'=262Hz or a'=440Hz | 12 | 1200.0 | 139 | Mailing lists |
| septenarius_GG49Hz | sparschuh's version @ middle-c'=262Hz or a'=440Hz | 12 | 1200.0 | 131 | Mailing lists |
| septenarius_tuning_69724_69750 | Septenarius scale ('Werckmeister VI') | 12 | 1200.0 | 139 | Mailing lists |
| septicyc | septicyclic 1029/1024-tempered scale, 252 et | 11 | 1200.0 | Mailing lists | |
| sevenlim | Seven-limit otonal chord | 4 | 1200.0 | 7 | Mailing lists |
| sevish | Sevish JI scale | 12 | 1200.0 | 11 | Mailing lists |
| sevish159 | 159et tempered version of Sevish JI scale | 12 | 1200.0 | Mailing lists | |
| sf1 | sf1 = Sikah | 7 | 1200.0 | Mailing lists | |
| sf2 | sf2 | 7 | 1200.0 | Mailing lists | |
| sf3 | sf3 | 7 | 1200.0 | Mailing lists | |
| sf4 | sf4 | 7 | 1200.0 | Mailing lists | |
| sf5 | sf5 | 7 | 1200.0 | Mailing lists | |
| sha | Three chains of sqrt(3/2) separated by 10/7 | 24 | 1200.0 | Mailing lists | |
| shahin | Mohajeri Shahin Iranian style scale tuning@yahoo April 9 2006 | 18 | 1200.0 | 89 | Mailing lists |
| shahin118 | Shahin scale in 118-et | 18 | 1200.0 | Mailing lists | |
| sheiman_michael-phi_section | Michael Sheiman's Phi Section scale, from Tuning List | 9 | 833.1 | Mailing lists | |
| shrutarfrets | Paul Erlich's Shrutar fretting, tempered in cooperation with Dave Keenan | 22 | 1200.0 | Mailing lists | |
| shur17 | Peppermint 17-note thirdtone set for Persian dastgah-ha | 17 | 1200.0 | Mailing lists | |
| simplemint24 | Rank 3 temperament (2-3-7-9-11-13), 704c 5th, 58c spacing (1200-EDO) | 24 | 1200.0 | Mailing lists | |
| sims | Ezra Sims' 18-tone mode | 18 | 1200.0 | 31 | Mailing lists |
| sk13 | 13-limit JI scale with 14 complete septads | 41 | 1200.0 | 13 | Mailing lists |
| sk3_17_1 | {289/288, 2187/2176} block #1 | 12 | 1200.0 | 17 | Mailing lists |
| sk3_17_2 | {289/288, 2187/2176} block #2 | 12 | 1200.0 | 17 | Mailing lists |
| sk3_17_4 | {289/288, 2187/2176} block #4 | 12 | 1200.0 | 17 | Mailing lists |
| sk3_17_5 | {289/288, 2187/2176} block #5 | 12 | 1200.0 | 17 | Mailing lists |
| slen19 | (1,7) 49/48 tempering of synslenstar; very near godzilla, 19 circulating | 19 | 1200.0 | Mailing lists | |
| slendro10 | Low gender from Singaraja (banjar Lod Peken), Bali, 1/12 Hz, McPhee, 1966 | 5 | 1200.0 | Mailing lists | |
| slendro_m-mean | Wilson meantone from Bb to F# extended in a Slendro M on black keys | 12 | 1200.0 | 2689 | Mailing lists |
| slendro_pc | "Blown fifth" modern slendro, von Hornbostel | 5 | 1200.0 | Mailing lists | |
| slendrob1 | Gamelan miring of Musadikrama, desa Katur, Bajanegara. 1/1C4 Hz | 5 | 1200.0 | Mailing lists | |
| smalldi11 | Small diesic 11-note block, <10/9, 126/125, 1728/1715> commas | 11 | 1200.0 | 7 | Mailing lists |
| smalldi19a | Small diesic 19-note block, <16/15, 126/125, 1728/1715> commas | 19 | 1200.0 | 7 | Mailing lists |
| smalldi19b | Small diesic 19-note block, <16/15, 126/125, 2401/2400> commas | 19 | 1200.0 | 7 | Mailing lists |
| smalldi19c | Small diesic 19-note scale containing glumma | 19 | 1200.0 | 7 | Mailing lists |
| smalldiglum19 | Small diesic "glumma" variant of 19-note MOS, 31/120 version | 19 | 1200.0 | Mailing lists | |
| smalldimos11 | Small diesic 11-note MOS, 31/120 version | 11 | 1200.0 | Mailing lists | |
| smalldimos19 | Small diesic 19-note MOS, 31/120 version | 19 | 1200.0 | Mailing lists | |
| smith-exotic1 | Exotic temperament featuring four pure 14/11 thirds and two pure fifths | 12 | 1200.0 | Mailing lists | |
| sonic13 | A distributionally even scale in sonic temperament, ababababababc | 13 | 1200.3 | Mailing lists | |
| sonic15 | A distributionally even scale in sonic temperament, abababababababc | 15 | 1200.3 | Mailing lists | |
| spars | Sparschuh circulating scale | 12 | 1200.0 | 53 | Mailing lists |
| sparschuch | Modified Collatz sequence well-temperament | 12 | 1200.0 | 157 | Mailing lists |
| sparschuh1 | Sparchuh scale | 12 | 1200.0 | 283 | Mailing lists |
| sparschuh1999 | Sparschuh's 1999 interpetation of J.S. Bach's 1722 WTC squiggles | 12 | 1200.0 | 157 | Mailing lists |
| sparschuhJSBloops440Hz | Sparschuh's 2007 interpretation of J.S. Bach's WTC loops @ 440 cps | 12 | 1200.0 | 1483 | Mailing lists |
| sparschuhPiano | from Andreas Sparschuh's violin strings G 296/297 D 295/296 A 294/295 | 12 | 1200.0 | 523 | Mailing lists |
| sqrtphi | Sqrtphi[23], the 23-note MOS of the 49&72 temperament in sqrt(phi) tuning | 23 | 1200.0 | Mailing lists | |
| squares8 | Squares[8] in 31et | 8 | 1200.0 | Mailing lists | |
| squiggle_clavichord | A559:600E1796:1797H448:449F#C#G#D#1702:1701b852:851F1916:1917C1436:1437G200:201A | 12 | 1200.0 | 599 | Mailing lists |
| squiggle_harpsichord | A559:600E1796:1797H448:449F#C#G#568:567Eb428:427b640.5:641.5F766.4:767.4C1436:1437G200:201A | 12 | 1200.0 | 1279 | Mailing lists |
| stanhope | Well temperament of Charles, third earl of Stanhope (1806) | 12 | 1200.0 | Mailing lists | |
| star11a | Star11a hobbit block = prehobbit11 | 11 | 1200.0 | 5 | Mailing lists |
| starling11 | Starling[11] hobbit <11 18 26 31| in <135 214 314 379| tuning | 11 | 1200.0 | Mailing lists | |
| starling11_tuning-math_19356_19356 | A distributionally even scale in starling temperament, abacbabcabc | 11 | 1199.8 | Mailing lists | |
| starling7 | A distributionally even scale in starling temperament, abababc | 7 | 1199.8 | Mailing lists | |
| starra | 12 note {126/125, 176/175} scale, 328-et version | 12 | 1200.0 | Mailing lists | |
| starrb | 12 note {126/125, 176/175} scale, 328-et version | 12 | 1200.0 | Mailing lists | |
| starrc | 12 note {126/125, 176/175} scale, 328-et version | 12 | 1200.0 | Mailing lists | |
| steldek1 | Stellated two out of 1 3 5 7 9 dekany. | 30 | 1200.0 | 7 | Mailing lists |
| steldia | Stellated hexany plus diamond; superparticular ratios | 18 | 1200.0 | 7 | Mailing lists |
| stelhex-catakleismic | stelhex tempered in 13-limit POTE-tuned catakleismic | 12 | 1200.0 | Mailing lists | |
| stellar | stellar scale in 1/4 kleismic marvel tempering | 20 | 1200.0 | Mailing lists | |
| stellar5 | marvel scale stellar in 5-limit detempering | 20 | 1200.0 | 5 | Mailing lists |
| sternbrocot4 | level 4 of the Stern-Brocot tree | 16 | 1200.0 | 13 | Mailing lists |
| strange16 | Lesfip scale, 11-limit diamond, 10 cents tolerance | 16 | 1200.0 | Mailing lists | |
| strangeion | 19-limit "dodekaphonic" scale (19 & 17). | 12 | 1200.0 | 19 | Mailing lists |
| studwacko | Tweaked miracle41s.scl | 41 | 1200.0 | Mailing lists | |
| supermagic10 | A distributionally even scale in supermagic temperament, abacbacabc | 10 | 1201.0 | Mailing lists | |
| supermagic11 | A distributionally even scale in supermagic temperament, abacbabcabc | 11 | 1201.1 | Mailing lists | |
| supermagic7 | A distributionally even scale in supermagic temperament, abababc | 7 | 1201.0 | Mailing lists | |
| superstelleated_delete_evens_cps_17 | superstellated CPS delete evens 17 | 17 | 1200.0 | 17 | Mailing lists |
| suzz | {385/384, 441/440} suzz in 190-et version | 10 | 1200.0 | Mailing lists | |
| sync_beat_11-limit | synchronous beating 11-limit scale for C4=264Hz or A4=444Hz | 12 | 1200.0 | 131 | Mailing lists |
| synchrome2 | Second 25/24&81/80 = inverse synchrome3 | 7 | 1200.0 | 5 | Mailing lists |
| synchrome3 | Third 25/24&81/80 = ionic and inverse synchrome2 | 7 | 1200.0 | 5 | Mailing lists |
| synchrome4 | Fourth 25/24&81/80 = inverse synchrome5 | 7 | 1200.0 | 5 | Mailing lists |
| synchrome5 | Fifth 25/24&81/80 = inverse synchrome4 | 7 | 1200.0 | 5 | Mailing lists |
| synchronous_12 | Synchronous-beating alternative to 12-ET | 12 | 1200.0 | 887 | Mailing lists |
| synchtrinesplus2 | The 12-tone equal temperament with 2:3:4 brats of +2. | 12 | 1197.4 | Mailing lists | |
| syncmt1a | Synchronous meantone tuning for good major triads | 12 | 1200.0 | Mailing lists | |
| syncmt3 | Synchronous Meantone Tuning 3 | 12 | 1200.0 | Mailing lists | |
| syncmt4 | Synchronous meantone tuning 4 | 12 | 1200.0 | Mailing lists | |
| syndia1 | First 81/80 2048/2025 Fokker block = ramis.scl | 12 | 1200.0 | 5 | Mailing lists |
| syndia2 | Second 81/80 2048/2025 Fokker block | 12 | 1200.0 | 5 | Mailing lists |
| syndia3 | Third 81/80 2048/2025 Fokker block | 12 | 1200.0 | 5 | Mailing lists |
| syndia4 | 81/80 and 2048/2025 Fokker block, Gene Ward Smith. | 12 | 1200.0 | 5 | Mailing lists |
| syndia5 | Fifth 81/80 2048/2025 Fokker block = pipedum_12.scl | 12 | 1200.0 | 5 | Mailing lists |
| syndia6 | Sixth 81/80 2048/2025 Fokker block | 12 | 1200.0 | 5 | Mailing lists |
| syndie | 81/80 and 128/125 Fokker block, Gene Ward Smith. | 12 | 1200.0 | 5 | Mailing lists |
| syndie1 | First Syndie scale ~ sauveur_ji.scl | 12 | 1200.0 | 5 | Mailing lists |
| syndie2 | Second Syndie scale = fogliano1.scl | 12 | 1200.0 | 5 | Mailing lists |
| syndie3 | Third Syndie scale ~ duodene.scl = efg33355.scl | 12 | 1200.0 | 5 | Mailing lists |
| syndwell3 | Syndie #3 in 3~(469762048/11)^(1/16) 5~(176/7)^(1/2) well tuning | 12 | 1200.0 | Mailing lists | |
| synmav1 | First 81/80&135/128 scale Pythagorean | 7 | 1200.0 | 3 | Mailing lists |
| synmav2 | Second 81/80&135/128 scale = didy_diat ptolemy_diat3 inverse synmav3 | 7 | 1200.0 | 5 | Mailing lists |
| synmav3 | Third 81/80&135/128 scale = al-farabi_g1 indian-sagrami inverse synmav2 | 7 | 1200.0 | 5 | Mailing lists |
| synmav4 | Fourth 81/80&135/128 scale inverse synmav5 | 7 | 1200.0 | 5 | Mailing lists |
| synmav5 | Fifth 81/80&135/128 scale = inverse synmav4 | 7 | 1200.0 | 5 | Mailing lists |
| synpor2 | Second 81/80&250/243 scale = inverse synpor3 | 7 | 1200.0 | 5 | Mailing lists |
| synpor3 | Third 81/80&250/243 scale = inverse synpor2 | 7 | 1200.0 | 5 | Mailing lists |
| synpor4 | Fourth 81/80&250/243 scale = transposed liu_major inverse synpor5 | 7 | 1200.0 | 5 | Mailing lists |
| synpor5 | Fifth 81/80&250/243 scale = transposed al-farabi_dor inverse synpor4 | 7 | 1200.0 | 5 | Mailing lists |
| synpor6 | Sixth 81/80&250/243 scale = inverse synpor7 | 7 | 1200.0 | 5 | Mailing lists |
| synpor7 | Seventh 81/80&250/243 scale = inverse synpor6 | 7 | 1200.0 | 5 | Mailing lists |
| synslenstar | Harmony optimal {49/48, 81/80, 126/125} Fokker block | 19 | 1200.0 | 7 | Mailing lists |
| synstargam | Maximal harmony {81/80, 126/125, 1029/1024} Fokker block | 31 | 1200.0 | 7 | Mailing lists |
| tamil_vi | Vilarippalai scale in Tamil music, Vidyasankar Sundaresan | 12 | 1200.0 | 5 | Mailing lists |
| tapek-ribbon | Eq-diff ribbon extension of Superpyth, made of two Tapek sequences | 12 | 1200.0 | 4273 | Mailing lists |
| tedorian | Eb Dorian in temperament extraordinaire -- neo-medieval style | 7 | 1200.0 | Mailing lists | |
| ten58 | 58 Tenny reduced via 11-limit commas {126/125,243/242,441/440,896/891} | 58 | 1200.0 | 11 | Mailing lists |
| tenn41a | 29&41 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 | Mailing lists |
| tenn41b | 41&53 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 | Mailing lists |
| tenn41c | 53&118 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 | Mailing lists |
| tenn58 | Chain of 11/9s -28 to 29 Tenney reduced by {243/242,441/440,896/891} | 58 | 1200.0 | 11 | Mailing lists |
| tenred5_12m | Tenney reduced in 1/4-kleisma marvel | 12 | 1200.0 | Mailing lists | |
| terrain | JI version of generated scale for 63/50 and 10/9 | 12 | 1200.0 | 7 | Mailing lists |
| tertia78 | Tertiaseptal[78] in 140-et tuning | 78 | 1200.0 | Mailing lists | |
| tertiadia1 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadia2 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadia3 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadia4 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadia5 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadia6 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadie1 | First Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadie2 | Second Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadie3 | Third Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 | Mailing lists |
| tertiadie4 | Fourth Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 | Mailing lists |
| testing | Two #15 chords in 72-ET. | 8 | 2500.0 | Mailing lists | |
| tet3a | Eight notes, two major one minor tetrad | 8 | 1200.0 | 7 | Mailing lists |
| tetra | {225/224, 385/384} tempering of two-tetrachord 12-note scale | 12 | 1200.0 | Mailing lists | |
| tetratetra | tetratetradic scale on 6:7:9:11! 22:27:33 on degree 11! spooky pentatonic! | 12 | 1200.0 | 11 | Mailing lists |
| tgm | 12 | 1201.8 | Mailing lists | ||
| thirds | Major and minor 3rds paralleogram. | 12 | 1200.0 | 5 | Mailing lists |
| thirteenlim | Thirteen-limit otonal chord | 7 | 1200.0 | 13 | Mailing lists |
| thrush12 | Thrush[12] (126/125, 176/175) hobbit in the POTE tuning | 12 | 1200.0 | Mailing lists | |
| thrush15 | Thrush[15] hobbit 7&9 limit minimax tuning | 15 | 1200.0 | Mailing lists | |
| thunor46 | Thunor[46] hobbit in 494et | 46 | 1200.0 | Mailing lists | |
| toof1 | 12&224[80] in 224-et tuning | 80 | 1200.0 | Mailing lists | |
| toof2 | 31&224[69] in 224-et tuning | 69 | 1200.0 | Mailing lists | |
| top-orwell-22 | TOP-MAX orwell[22] | 22 | 1199.5 | Mailing lists | |
| trab19_72 | 72-et trab19 | 19 | 1200.0 | Mailing lists | |
| trab19marv | 1/4 kleismic tempered trab19 | 19 | 1200.0 | Mailing lists | |
| trance1 | Michael's scale | 7 | 1200.0 | 151 | Mailing lists |
| tranh3 | Sa Mac Dan Tranh scale | 6 | 1200.0 | 19 | Mailing lists |
| triaphonic_17 | 17-tone Triaphonic Cycle, conjunctive form on 4/3, 7/6 and 9/7 | 17 | 1200.0 | 23 | Mailing lists |
| triharmon | The triharmonic scale | 20 | 2400.0 | Mailing lists | |
| trikelismic102 | Trikleimsic[102] in 159-et tuning | 102 | 1200.0 | Mailing lists | |
| trikleismic57 | Trikleismic[57] in 159-et tuning | 57 | 1200.0 | Mailing lists | |
| tripenta | 6/31 generator supermajor seconds tripentatonic scale | 15 | 1200.0 | Mailing lists | |
| triskabree12 | Twelvth 16807/12800&117649/100000 scale = inverse triskabree13 | 13 | 1200.0 | 7 | Mailing lists |
| trithagorean13--tritavewith5_3generator | Tritave scale with a 5/3 generator. | 13 | 1902.0 | 5 | Mailing lists |
| tritriad3d | From 1/1 7/6 5/3, a variant of the 3.5.7 triad | 7 | 1200.0 | 7 | Mailing lists |
| tsaharuk24 | Rational version of Tsaharuk linear temperament | 24 | 1200.0 | 59 | Mailing lists |
| turquoise17 | Turquoise 17, 1024-ED2: ~33:36:39:42:44 at steps 0, 7, 10 | 17 | 1200.0 | Mailing lists | |
| turquoise17-104ed2 | Turquoise 17 in 104-tET/ED2, ~33:36:39:42:44 at steps 0 7 10 | 17 | 1200.0 | Mailing lists | |
| tutone13 | 2.9.5.7.11 with {81/80, 126/125, 99/98} temperament in 16\99 tuning | 13 | 1200.0 | Mailing lists | |
| twofifths1 | 152&159[75] in 159-et tuning | 75 | 1200.0 | Mailing lists | |
| twofifths2 | 19&159[64] in 159-et tuning | 64 | 1200.0 | Mailing lists | |
| undeviginti57 | Undeviginti[57] (152&171) in 171-et tuning | 57 | 1200.0 | Mailing lists | |
| unimajor | A 2.3.11/7 subgroup scale | 12 | 1200.0 | 11 | Mailing lists |
| unimajorpenta | Pentacircle (896/891) tempered unimajor, 259et tuning | 12 | 1200.0 | Mailing lists | |
| unimarv19 | Unimarv[19] (Unidecimal marvel 225/224&385/384) hobbit in POTE tuning | 19 | 1200.0 | Mailing lists | |
| unknown | Is this scale known? | 7 | 1200.0 | 11 | Mailing lists |
| urania24 | Urania[24] hobbit (81/80, 121/120) in POTE tuning | 24 | 1200.0 | Mailing lists | |
| uruk | Jon Lyle Smith's "Uruk" scale | 17 | 1200.0 | 7 | Mailing lists |
| ushaq99 | yarman_ushaq in 99ef tempering | 8 | 1200.0 | Mailing lists | |
| val-werck | Vallotti-Young and Werckmeister III, 10 cents least squares optimized | 12 | 1200.0 | Mailing lists | |
| vala | synstargam tempered by 126/125 (-5/3,2) tuning; very near valentine | 31 | 1200.0 | Mailing lists | |
| valamute | Mutant Valentine[31] 13-limit least squares optimum | 31 | 1200.0 | Mailing lists | |
| valenporc15 | Valentine-porcupine circulating strictly proper 15-note lesfip scale, 11 limit diamond target, 13.8 to 15.5 cent tolerance | 15 | 1200.0 | Mailing lists | |
| valentine15 | Valentine[15] in 46-et tuning | 15 | 1200.0 | Mailing lists | |
| valid6 | well-temperament with six pure fifths | 12 | 1200.0 | Mailing lists | |
| variant-on-marcel_12 | Expansion of Marcel de Velde's JI tuning, TL #90805 (9 July 2010) | 12 | 1200.0 | 13 | Mailing lists |
| vicentino2q441 | Vicentino's second tuning in 441-edo | 36 | 1200.0 | Mailing lists | |
| vicentino36 | Vicentino's second tuning of 1555 | 36 | 1200.0 | Mailing lists | |
| vines_ovovo10eb5w6w7_0_D | 4:5:6:7 equal beating in 1 of 10 keysigs, an Eronyme temperament | 10 | 1200.0 | Mailing lists | |
| vines_ovovo22eb9w14w15_00_D | 8:9:14:15 equal beating in 3 of 22 keysigs, a Mark L. Vines ovovo temperament | 22 | 1200.0 | Mailing lists | |
| vines_ovovo27eb5w6w7_00_D | 4:5:6:7 equal beating in 12 of 27 keysigs, a Pivot-Vijayaraghavan slendro temperament | 27 | 1200.0 | Mailing lists | |
| walker | Robert Walker's 2.3.11.13 scale | 7 | 1200.0 | 13 | Mailing lists |
| well1 | First well-temperament | 12 | 1200.0 | 15287 | Mailing lists |
| well2 | Second well-temperament | 12 | 1200.0 | 38303 | Mailing lists |
| well270a | 270 et ordinaire 6*157+6*158 | 12 | 1200.0 | Mailing lists | |
| well270b | 270 et ordinaire 156+4*157+7*158 | 12 | 1200.0 | Mailing lists | |
| well270c | 270 et ordinaire 2*156+2*157+8*158 | 12 | 1200.0 | Mailing lists | |
| well270d | 270 et ordinaire 3*156+9*158 | 12 | 1200.0 | Mailing lists | |
| well_Violin2Piano | temper from violin empty strings G 296/297 D 295/296 A 294/295 E | 12 | 1200.0 | 523 | Mailing lists |
| wellfip17 | 17-note lesfip scale, 11-limit diamond target, 8.6 to 10.8 cents tolerance | 17 | 1200.0 | Mailing lists | |
| wendell1 | Robert Wendell's Natural Synchronous well-temperament (2003) | 12 | 1200.0 | Mailing lists | |
| wendell1r | Rational version of wendell1.scl by Gene Ward Smith | 12 | 1200.0 | 5107 | Mailing lists |
| wendell2 | Robert Wendell's Very Mild Synchronous well-temperament (2003) | 12 | 1200.0 | Mailing lists | |
| werck3 | Andreas Werckmeister's temperament III (the most famous one, 1681) | 12 | 1200.0 | Mailing lists | |
| werck4 | Andreas Werckmeister's temperament IV | 12 | 1200.0 | Mailing lists | |
| werckmeister3_eb | Harmonic equal-beating meta-version of the famous Well Temperament | 12 | 1200.0 | 613 | Mailing lists |
| werckmeister3_eb89-l | Harmonic equal-beating version of the famous Well Temperament | 12 | 1200.0 | 89 | Mailing lists |
| werckmeisterIV_variant | Werckmeister IV with 1/3 syntonic comma temperings | 12 | 1200.0 | Mailing lists | |
| west | "The common Western scale of just intonation" | 12 | 1200.0 | 17 | Mailing lists |
| west12 | Wilson Encompassing Spectrum Tuning (Metameantone-based) | 12 | 1200.0 | Mailing lists | |
| whelp1 | well-temperament with one pure third | 12 | 1200.0 | Mailing lists | |
| whelp2 | well-temperament with two pure thirds | 12 | 1200.0 | Mailing lists | |
| whelp3 | well-temperament with three pure thirds | 12 | 1200.0 | Mailing lists | |
| wier_cl | Danny Wier, ClownTone (2003) | 12 | 1200.0 | 19 | Mailing lists |
| wilclav | Erv Wilson's clavochord scale from Xenharmonikon 4 | 19 | 1200.0 | 11 | Mailing lists |
| wilcmarv11 | Wilson Class scale in 11-limit minimax Marvel | 12 | 1200.0 | Mailing lists | |
| wilcmarv7 | Wilson Class scale in 1/4-kleisma Marvel | 12 | 1200.0 | Mailing lists | |
| wilson_class | Class Scale, Erv Wilson, 9 july 1967 | 12 | 1200.0 | 7 | Mailing lists |
| wookie58 | Wookie[58], a 58&113 temperament MOS, in 171-et tuning | 58 | 1200.0 | Mailing lists | |
| woz31 | 2401/2400 norm reduced 31 | 31 | 1200.0 | 7 | Mailing lists |
| wreck_a | Wreckmeister A temperament | 12 | 1200.0 | Mailing lists | |
| wreck_b | Wreckmeister B temperament | 12 | 1200.0 | Mailing lists | |
| xenoga24 | Xeno-Gothic rational adaptive tuning, 3-7 ratios (keyboards 64:63 apart) | 24 | 1200.0 | 7 | Mailing lists |
| xenogj24 | Neo-Gothic 3/17-flavor JI (keyboards 459:448 apart) | 24 | 1200.0 | 17 | Mailing lists |
| xid1 | Semisixth in two octaves | 16 | 2400.0 | Mailing lists | |
| xid2 | Semitenth in two octaves | 16 | 2400.0 | Mailing lists | |
| yarman_ushaq | 10-tone Ushaq/Huseyni by Ozan Yarman | 10 | 1200.0 | 13 | Mailing lists |
| young | Thomas Young well temperament (1807), also Luigi Malerbi nr.2 (1794) | 12 | 1200.0 | Mailing lists | |
| young2 | Thomas Young well temperament no.2, ca. 1800 | 12 | 1200.0 | Mailing lists | |
| zarlin16 | Zarlino's 16-note JI scale implemented on an instrument with split keys | 16 | 1200.0 | 5 | Mailing lists |
| zarte84 | Temperament extraordinaire, Zarlino's 2/7-comma meantone (F-C#) | 12 | 1200.0 | Mailing lists | |
| zarte84n | Zarlino temperament extraordinaire, 1024-tET mapping | 12 | 1200.0 | Mailing lists | |
| zartehijaz1 | Scale from Zarlino temperament extraordinaire -- lower Hijaz tetrachord | 9 | 1200.0 | Mailing lists | |
| zarvo30 | TOP 2.3.5.11 zarvo[30] | 30 | 1200.5 | Mailing lists | |
| zenop | Lesfip scale derived from Zen, using J O'S "good" intervals, 256/255 | 12 | 1200.0 | Mailing lists | |
| zest12-100-tET | 100-tET/EDO version of Zest-12 circle (two in Zest-24) | 12 | 1200.0 | Mailing lists | |
| zest24 | Zarlino Extraordinaire Spectrum Temperament (two circles at ~50.28c apart) | 24 | 1200.0 | Mailing lists | |
| zest24-100tET | Zest-24 realized in 100-tET or 100-EDO | 24 | 1200.0 | Mailing lists | |
| zest24-Bbup | Tuning set starting from Bb* (24) | 24 | 1200.0 | Mailing lists | |
| zest24-supergoya17plus3_Db | Goya-17 plus 484, 676, and 1180 cents | 20 | 1200.0 | Mailing lists | |
| zest24_Suz-i_Dilara_Abup | Zest-24 Suz-i Dilara similar to tuning in Ozan Yarman's 79MOS | 7 | 1200.0 | Mailing lists | |
| zest24_Suz-i_Dilara_Dbup | Zest-24 Suz-i Dilara, approximately septimal | 7 | 1200.0 | Mailing lists | |
| zest24_Suz-i_Dilara_Gbup | Zest-24 Suz-i Dilara near suggested values in Ozan Yarman's 79MOS | 7 | 1200.0 | Mailing lists | |
| zeta12 | 12 equal zeta tuning | 12 | 1197.7 | Mailing lists | |
| zeus22 | Zeus[22] hobbit (121/120&176/175) in POTE tuning | 22 | 1200.0 | Mailing lists | |
| zeus24 | Zeus[24] hobbit (121/120&176/175) in POTE tuning | 24 | 1200.0 | Mailing lists | |
| zeus7 | A distributionally even scale in zeus temperament, aabacab | 7 | 1200.2 | Mailing lists | |
| zeus7a | A distributionally even scale in zeus temperament | 7 | 1200.2 | Mailing lists | |
| zeus7b | A distributionally even scale in zeus temperament | 7 | 1200.2 | Mailing lists | |
| zeus8 | A distributionally even scale in zeus temperament | 8 | 1200.2 | Mailing lists | |
| zorro | zarlino union inverted zarlino | 11 | 1200.0 | 5 | Mailing lists |
| xen02-wilson-arabic | Classic Arabic System of 17 tones (for Gary) | 17 | 1200.0 | 5 | Xenharmonikon |
| xen02-wilson-combination-sets | 1*3*5*7*9*11 Combination Sets - 1 3 5 7 9 11 Diamondic Cross-Set | 32 | 1200.0 | 11 | Xenharmonikon |
| xen02-wilson-indic | Indic system of 22 s'ruti (for you, Lou) | 22 | 1200.0 | 5 | Xenharmonikon |
| xen03-colvig-gamelan-7-11 | Colvig's American Gamelan 7-11 scale | 5 | 1200.0 | 11 | Xenharmonikon |
| xen03-secor-partch | Partch Monophonic Fabric | 43 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-acute-05 | Acute, linear-mapped intonational system, 5 notes | 5 | 1200.0 | 7 | Xenharmonikon |
| xen03-wilson-acute-07 | Acute, linear-mapped intonational system, 7 notes | 7 | 1200.0 | 7 | Xenharmonikon |
| xen03-wilson-acute-12 | Acute, linear-mapped intonational system, 12 notes | 12 | 1200.0 | 7 | Xenharmonikon |
| xen03-wilson-acute-17 | Acute, linear-mapped intonational system, 17 notes | 17 | 1200.0 | 7 | Xenharmonikon |
| xen03-wilson-acute-22 | Acute, linear-mapped intonational system, 22 notes | 22 | 1200.0 | 7 | Xenharmonikon |
| xen03-wilson-baglama | Turkish Baglama Scale (as inferred from string lengths by E.W.) | 17 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-negative-05 | Negative, linear-mapped intonational system, 5 notes | 5 | 1200.0 | 5 | Xenharmonikon |
| xen03-wilson-negative-07 | Negative, linear-mapped intonational system, 7 notes | 7 | 1200.0 | 5 | Xenharmonikon |
| xen03-wilson-negative-12 | Negative, linear-mapped intonational system, 12 notes | 12 | 1200.0 | 5 | Xenharmonikon |
| xen03-wilson-negative-19 | Negative, linear-mapped intonational system, 19 notes | 19 | 1200.0 | 7 | Xenharmonikon |
| xen03-wilson-negative-31 | Negative, linear-mapped intonational system, 31 notes | 31 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-partch | Harry Partch's Scale on the Bosanquet keyboard | 41 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-positive-05 | Positive, linear-mapped intonational system, 5 notes | 5 | 1200.0 | 3 | Xenharmonikon |
| xen03-wilson-positive-07 | Positive, linear-mapped intonational system, 7 notes | 7 | 1200.0 | 3 | Xenharmonikon |
| xen03-wilson-positive-12 | Positive, linear-mapped intonational system, 12 notes | 12 | 1200.0 | 3 | Xenharmonikon |
| xen03-wilson-positive-17 | Positive, linear-mapped intonational system, 17 notes | 17 | 1200.0 | 5 | Xenharmonikon |
| xen03-wilson-positive-29 | Positive, linear-mapped intonational system, 29 notes | 29 | 1200.0 | 7 | Xenharmonikon |
| xen03-wilson-positive-41 | Positive, linear-mapped intonational system, 41 notes | 41 | 1200.0 | 11 | Xenharmonikon |
| xen05-harrison-cinna | Scale for 'Incidental Music for Corneille's "Cinna"' | 12 | 1200.0 | 7 | Xenharmonikon |
| xen05-secor-2 | Secor No. 2 | 12 | 1200.0 | Xenharmonikon | |
| xen05-secor-3 | Secor No. 3 | 12 | 1200.0 | Xenharmonikon | |
| xen05-secor-high-tolerance | Secor 15-limit high tolerance temperament | 29 | 1200.0 | Xenharmonikon | |
| xen05-secor-high-tolerance-19 | Secor 15-limit high tolerance temperament, 19-tone subset | 19 | 1200.0 | Xenharmonikon | |
| xen05-secor-high-tolerance-31 | Secor 15-limit high tolerance temperament, extended for 31-tone keyboard | 31 | 1200.0 | Xenharmonikon | |
| xen05-walker-golden | Scale used in the composition 'The Golden Net' | 21 | 1200.0 | 11 | Xenharmonikon |
| xen05-wilson-scott | A Scale for Scott | 19 | 1200.0 | 5 | Xenharmonikon |
| xen06-london-ditone-diatonic | Tuning for 'Eight Pieces for Harp in Ditone Diatonic' | 7 | 1200.0 | 3 | Xenharmonikon |
| xen06-polansky-study-1 | Octave I and II tuning for 'Piano Study #5 (For JPR)' | 12 | 1200.0 | 7 | Xenharmonikon |
| xen06-polansky-study-3 | Octave III tuning for 'Piano Study #5 (For JPR)' | 12 | 1200.0 | 13 | Xenharmonikon |
| xen06-polansky-study-4 | Octave IV tuning for 'Piano Study #5 (For JPR)' | 12 | 1200.0 | 11 | Xenharmonikon |
| xen06-polansky-study-full | Full four octave tuning for 'Piano Study #5 (For JPR)' | 48 | 4800.0 | 13 | Xenharmonikon |
| xen06-vyshnegradski-nonoctave-1 | Non-octave scale based on the subminor ninth | 8 | 1250.0 | Xenharmonikon | |
| xen06-vyshnegradski-nonoctave-2 | Non-octave scale based on the neutral sixth | 5 | 850.0 | Xenharmonikon | |
| xen06-vyshnegradski-nonoctave-3 | Non-octave scale based on the double octave | 11 | 2400.0 | Xenharmonikon | |
| xen06-wilson-clavichord-19 | Scale for the Clavichord-19 | 19 | 1200.0 | 11 | Xenharmonikon |
| xen07-chalmers-19-31 | 19-31 | 19 | 1200.0 | 7 | Xenharmonikon |
| xen07-chalmers-19-31-equal | 19 of 31-Equal | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-19-50-equal | 19 of 50 Equal | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-19-equal | 19-Equal | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-ariel | Ariel | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-chalmers | Chalmers | 19 | 1200.0 | 7 | Xenharmonikon |
| xen07-chalmers-diaphonic-a | Wilson's Diaphonic Cycles A | 19 | 1200.0 | 31 | Xenharmonikon |
| xen07-chalmers-diaphonic-b | Wilson's Diaphonic Cycles B | 19 | 1200.0 | 31 | Xenharmonikon |
| xen07-chalmers-diaphonic-c | Wilson's Diaphonic Cycles C | 19 | 1200.0 | 31 | Xenharmonikon |
| xen07-chalmers-diaphonic-d | Wilson's Diaphonic Cycles D | 19 | 1200.0 | 31 | Xenharmonikon |
| xen07-chalmers-fifth-comma | 19 of 1/5 Comma | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-fokker | Fokker | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-fokker-h | Fokker-H | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-fokker-k | Fokker-K | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-fokker-l | Fokker-L | 19 | 1200.0 | 7 | Xenharmonikon |
| xen07-chalmers-hanson | Hanson-19 | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-hanson-just | Hanson-19 | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-kornerup | Kornerup | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-lst | 3.5.7 LST | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-mandelbaum-1 | Mandelbaum-1 | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-mandelbaum-2 | Mandelbaum-2 | 19 | 1200.0 | 7 | Xenharmonikon |
| xen07-chalmers-meantone | 19 of Meantone | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-mercator | Mercator | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-opelt | Opelt | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-partch | Partch | 19 | 1200.0 | 7 | Xenharmonikon |
| xen07-chalmers-perrett | Perrett | 19 | 1200.0 | 7 | Xenharmonikon |
| xen07-chalmers-rvf-1 | RVF-1 | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-rvf-2 | RVF-2 | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-rvf-3 | RVF-3 | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-scalatron | Scalatron-19 | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-sixth-comma | 19 of 1/6 Comma | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-smith | Smith-19 | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-smith-just | Smith-19 | 19 | 1200.0 | 7 | Xenharmonikon |
| xen07-chalmers-two-ninth-comma | 19 of 2/9 Comma | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-two-seventh-comma | 19 of 2/7 Comma | 19 | 1200.0 | Xenharmonikon | |
| xen07-chalmers-wurschmidt-1 | Wurschmidt-1 | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-chalmers-wurschmidt-2 | Wurschmidt-2 | 19 | 1200.0 | 5 | Xenharmonikon |
| xen07-forster-diamond | Tuning of the Diamond Marimba II | 41 | 1200.0 | 13 | Xenharmonikon |
| xen07-harrison-thoughts-1 | Pelog based on partials 12/13/14/17/18/19/21 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen07-harrison-thoughts-2 | Pelog based on partials 10/11/12/14/15/16/18 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen07-harrison-thoughts-3 | Pelog based on partials 30/32/35/40/44/47/54 | 7 | 1200.0 | 47 | Xenharmonikon |
| xen07-harrison-thoughts-4 | Slendro with steps 8/7, 7/6, 9/8, 8/7, 7/6 | 5 | 1200.0 | 7 | Xenharmonikon |
| xen07-harrison-thoughts-5 | Slendro based on partials 12/14/16/18/21 | 5 | 1200.0 | 7 | Xenharmonikon |
| xen07-harrison-thoughts-6 | Slendro based on partials 12/14/16/19/21 | 5 | 1200.0 | 19 | Xenharmonikon |
| xen07-harrison-thoughts-7 | Slendro with steps 5/4, 16/15, 9/8, 81/64, 256/243 | 5 | 1200.0 | 5 | Xenharmonikon |
| xen07-harrison-thoughts-8 | Partials 6/7/8/9/11 | 5 | 1200.0 | 11 | Xenharmonikon |
| xen07-london-didymus | Scale for 'Solo in Didymus's Chromatic' | 7 | 1200.0 | 5 | Xenharmonikon |
| xen07-morrison-decimal | Just approximation to ten tone equal temperament. | 10 | 1200.0 | 13 | Xenharmonikon |
| xen07-rosenthal-four-duets-1 | Scale for part I of 'Four duets for bowed psaltery and harp' | 7 | 1200.0 | 5 | Xenharmonikon |
| xen07-rosenthal-four-duets-2 | Scale for part II of 'Four duets for bowed psaltery and harp' | 8 | 1200.0 | 5 | Xenharmonikon |
| xen07-rosenthal-four-duets-3 | Scale for parts III and IV of 'Four duets for bowed psaltery and harp' | 7 | 1200.0 | 5 | Xenharmonikon |
| xen07-rosenthal-helix | Scale for 'Helix Song' | 10 | 1200.0 | 11 | Xenharmonikon |
| xen07-walker-fathomless | Scale for '...out of the fathomless Dark / into the limitless Light...' | 21 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-11-13 | Tritriadic scale built from 1:11:13 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-3-5 | Tritriadic scale built from 1:3:5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-3-7 | Tritriadic scale built from 1:3:7 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-5-11 | Tritriadic scale built from 1:5:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-5-13 | Tritriadic scale built from 1:5:13 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-5-7 | Tritriadic scale built from 1:5:7 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-7-11 | Tritriadic scale built from 1:7:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-7-9 | Tritriadic scale built from 1:7:9 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-11-12 | Tritriadic scale built from 10:11:12 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-11-15 | Tritriadic scale built from 10:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-12-15 | Tritriadic scale built from 10:12:15 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-13-15 | Tritriadic scale built from 10:13:15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-13-18 | Tritriadic scale built from 10:13:18 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-14-15 | Tritriadic scale built from 10:14:15 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-15-11 | Tritriadic scale built from 10:15:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-13-15 | Tritriadic scale built from 11:13:15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-14-20 | Tritriadic scale built from 11:14:20 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-15-20 | Tritriadic scale built from 11:15:20 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-16-20 | Tritriadic scale built from 11:16:20 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-18-15 | Tritriadic scale built from 11:18:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-20-18 | Tritriadic scale built from 11:20:18 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-8-6 | Tritriadic scale built from 11:8:6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-12-13-18 | Tritriadic scale built from 12:13:18 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-12-17-18 | Tritriadic scale built from 12:17:18 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-13-14-16 | Tritriadic scale built from 13:14:16 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-14-15-17 | Tritriadic scale built from 14:15:17 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-14-16-17 | Tritriadic scale built from 14:16:17 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-14-16-21 | Tritriadic scale built from 14:16:21 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-14-17-21 | Tritriadic scale built from 14:17:21 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-14-18-21 | Tritriadic scale built from 14:18:21 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-15-18-22 | Tritriadic scale built from 15:18:22 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-16-19-24 | Tritriadic scale built from 16:19:24 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen09-chalmers-tritriadic-16-21-24 | Tritriadic scale built from 16:21:24 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-17-15-14 | Tritriadic scale built from 17:15:14 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-17-16-14 | Tritriadic scale built from 17:16:14 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-17-19-21 | Tritriadic scale built from 17:19:21 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen09-chalmers-tritriadic-18-22-27 | Tritriadic scale built from 18:22:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-21-19-17 | Tritriadic scale built from 21:19:17 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-24-27 | Tritriadic scale built from 22:24:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-24-33 | Tritriadic scale built from 22:24:33 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-25-27 | Tritriadic scale built from 22:25:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-26-33 | Tritriadic scale built from 22:26:33 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-27-33 | Tritriadic scale built from 22:27:33 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-28-33 | Tritriadic scale built from 22:28:33 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-33-24 | Tritriadic scale built from 22:33:24 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-24-33-44 | Tritriadic scale built from 24:33:44 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-24-35-26 | Tritriadic scale built from 24:35:26 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-26-30-39 | Tritriadic scale built from 26:30:39 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-26-32-39 | Tritriadic scale built from 26:32:39 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-26-33-39 | Tritriadic scale built from 26:33:39 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-26-34-39 | Tritriadic scale built from 26:34:39 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-26-35-48 | Tritriadic scale built from 26:35:48 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-27-24-22 | Tritriadic scale built from 27:24:22 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-27-25-22 | Tritriadic scale built from 27:25:22 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-28-33-42 | Tritriadic scale built from 28:33:42 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-3-4-5 | Tritriadic scale built from 3:4:5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-chalmers-tritriadic-3-5-7 | Tritriadic scale built from 3:5:7 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-3-7-9 | Tritriadic scale built from 3:7:9 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-32-39-48 | Tritriadic scale built from 32:39:48 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-34-36-51 | Tritriadic scale built from 34:36:51 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-34-39-51 | Tritriadic scale built from 34:39:51 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-34-42-51 | Tritriadic scale built from 34:42:51 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen09-chalmers-tritriadic-38-48-47 | Tritriadic scale built from 38:48:47 | 7 | 1200.0 | 47 | Xenharmonikon |
| xen09-chalmers-tritriadic-4-5-6 | Tritriadic scale built from 4:5:6 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-chalmers-tritriadic-5-6-7 | Tritriadic scale built from 5:6:7 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-5-7-9 | Tritriadic scale built from 5:7:9 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-5-9-8 | Tritriadic scale built from 5:9:8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-chalmers-tritriadic-54-64-81 | Tritriadic scale built from 54:64:81 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-chalmers-tritriadic-6-10-11 | Tritriadic scale built from 6:10:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-6-7-8 | Tritriadic scale built from 6:7:8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-6-7-9 | Tritriadic scale built from 6:7:9 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-chalmers-tritriadic-6-8-11 | Tritriadic scale built from 6:8:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-64-81-96 | Tritriadic scale built from 64:81:96 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-chalmers-tritriadic-7-10-13 | Tritriadic scale built from 7:10:13 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-7-11-13 | Tritriadic scale built from 7:11:13 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-7-8-11 | Tritriadic scale built from 7:8:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-7-9-11 | Tritriadic scale built from 7:9:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-7-9-13 | Tritriadic scale built from 7:9:13 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-8-11-12 | Tritriadic scale built from 8:11:12 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-8-14-13 | Tritriadic scale built from 8:14:13 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-8-9-10 | Tritriadic scale built from 8:9:10 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-chalmers-tritriadic-9-10-11 | Tritriadic scale built from 9:10:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-9-11-13 | Tritriadic scale built from 9:11:13 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-9-13-10 | Tritriadic scale built from 9:13:10 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-chalmers-tritriadic-9-7-10 | Tritriadic scale built from 9:7:10 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-grady-dekany-a | Dekany A | 10 | 1200.0 | 11 | Xenharmonikon |
| xen09-grady-dekany-b | Dekany B | 10 | 1200.0 | 11 | Xenharmonikon |
| xen09-polansky-will-you-miss-me | Scale for 'Will You Miss Me' | 17 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-02-01 | Marwa permutation 1 from Figure 2, Pythagoras 256/243 9/8 9/8 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-wilson-marwa-02-02 | Marwa permutation 2 from Figure 2, Pythagoras 256/243 9/8 9/8 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-wilson-marwa-02-03 | Marwa permutation 3 from Figure 2, Pythagoras 256/243 9/8 9/8 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-wilson-marwa-02-04 | Marwa permutation 4 from Figure 2, Pythagoras 256/243 9/8 9/8 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-wilson-marwa-02-05 | Marwa permutation 5 from Figure 2, Pythagoras 256/243 9/8 9/8 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-wilson-marwa-02-06 | Marwa permutation 6 from Figure 2, Pythagoras 256/243 9/8 9/8 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-wilson-marwa-03-01 | Marwa permutation 1 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-02 | Marwa permutation 2 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-03 | Marwa permutation 3 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-04 | Marwa permutation 4 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-05 | Marwa permutation 5 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-06 | Marwa permutation 6 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-07 | Marwa permutation 7 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-08 | Marwa permutation 8 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-09 | Marwa permutation 9 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-10 | Marwa permutation 10 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-11 | Marwa permutation 11 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-12 | Marwa permutation 12 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-13 | Marwa permutation 13 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-14 | Marwa permutation 14 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-03-15 | Marwa permutation 15 from Figure 3, Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-01 | Marwa permutation 1 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-02 | Marwa permutation 2 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-03 | Marwa permutation 3 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-04 | Marwa permutation 4 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-05 | Marwa permutation 5 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-06 | Marwa permutation 6 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-07 | Marwa permutation 7 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-08 | Marwa permutation 8 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-09 | Marwa permutation 9 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-10 | Marwa permutation 10 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-11 | Marwa permutation 11 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-12 | Marwa permutation 12 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-13 | Marwa permutation 13 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-14 | Marwa permutation 14 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-04-15 | Marwa permutation 15 from Figure 4, Didymus 16/15 10/9 9/8 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-05-01 | Marwa permutation 1 from Figure 5, Pythagoras 256/243 9/8 9/8 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen09-wilson-marwa-06-01 | Marwa permutation 1 from Figure 6, Didymus/Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-06-02 | Marwa permutation 2 from Figure 6, Didymus/Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-06-03 | Marwa permutation 3 from Figure 6, Didymus/Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-06-04 | Marwa permutation 4 from Figure 6, Didymus/Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-06-05 | Marwa permutation 5 from Figure 6, Didymus/Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-06-06 | Marwa permutation 6 from Figure 6, Didymus/Ptolemy 16/15 9/8 10/9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-07-01 | Marwa permutation 1 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-02 | Marwa permutation 2 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-03 | Marwa permutation 3 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-04 | Marwa permutation 4 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-05 | Marwa permutation 5 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-06 | Marwa permutation 6 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-07 | Marwa permutation 7 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-08 | Marwa permutation 8 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-09 | Marwa permutation 9 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-10 | Marwa permutation 10 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-11 | Marwa permutation 11 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-12 | Marwa permutation 12 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-13 | Marwa permutation 13 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-14 | Marwa permutation 14 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-07-15 | Marwa permutation 15 from Figure 7, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-08-01 | Marwa permutation 1 from Figure 8, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-08-02 | Marwa permutation 2 from Figure 8, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-08-03 | Marwa permutation 3 from Figure 8, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-08-04 | Marwa permutation 4 from Figure 8, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-08-05 | Marwa permutation 5 from Figure 8, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-08-06 | Marwa permutation 6 from Figure 8, Archytas 28/27 8/7 9/8 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-09-01 | Marwa permutation 1 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-02 | Marwa permutation 2 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-03 | Marwa permutation 3 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-04 | Marwa permutation 4 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-05 | Marwa permutation 5 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-06 | Marwa permutation 6 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-07 | Marwa permutation 7 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-08 | Marwa permutation 8 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-09 | Marwa permutation 9 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-10 | Marwa permutation 10 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-11 | Marwa permutation 11 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-12 | Marwa permutation 12 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-13 | Marwa permutation 13 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-14 | Marwa permutation 14 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-15 | Marwa permutation 15 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-16 | Marwa permutation 16 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-17 | Marwa permutation 17 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-18 | Marwa permutation 18 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-19 | Marwa permutation 19 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-09-20 | Marwa permutation 20 from Figure 9, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-10-01 | Marwa permutation 1 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-02 | Marwa permutation 2 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-03 | Marwa permutation 3 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-04 | Marwa permutation 4 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-05 | Marwa permutation 5 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-06 | Marwa permutation 6 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-07 | Marwa permutation 7 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-08 | Marwa permutation 8 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-09 | Marwa permutation 9 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-10 | Marwa permutation 10 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-11 | Marwa permutation 11 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-12 | Marwa permutation 12 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-13 | Marwa permutation 13 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-14 | Marwa permutation 14 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-15 | Marwa permutation 15 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-16 | Marwa permutation 16 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-17 | Marwa permutation 17 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-18 | Marwa permutation 18 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-19 | Marwa permutation 19 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-20 | Marwa permutation 20 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-11a-01 | Marwa permutation 1 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-02 | Marwa permutation 2 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-03 | Marwa permutation 3 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-04 | Marwa permutation 4 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-05 | Marwa permutation 5 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-06 | Marwa permutation 6 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-07 | Marwa permutation 7 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-08 | Marwa permutation 8 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-09 | Marwa permutation 9 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11a-10 | Marwa permutation 10 from Figure 11a, Hawkins 16/15 135/128 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-01 | Marwa permutation 1 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-02 | Marwa permutation 2 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-03 | Marwa permutation 3 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-04 | Marwa permutation 4 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-05 | Marwa permutation 5 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-06 | Marwa permutation 6 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-07 | Marwa permutation 7 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-08 | Marwa permutation 8 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-09 | Marwa permutation 9 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-11b-10 | Marwa permutation 10 from Figure 11b, Hawkins 135/128 16/15 32/27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-01 | Marwa permutation 1 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-02 | Marwa permutation 2 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-03 | Marwa permutation 3 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-04 | Marwa permutation 4 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-05 | Marwa permutation 5 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-06 | Marwa permutation 6 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-07 | Marwa permutation 7 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-08 | Marwa permutation 8 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-09 | Marwa permutation 9 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-12-10 | Marwa permutation 10 from Figure 12, Helmholtz 16/15 16/15 75/64 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-01 | Marwa permutation 1 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-02 | Marwa permutation 2 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-03 | Marwa permutation 3 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-04 | Marwa permutation 4 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-05 | Marwa permutation 5 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-06 | Marwa permutation 6 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-07 | Marwa permutation 7 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-08 | Marwa permutation 8 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-09 | Marwa permutation 9 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-13-10 | Marwa permutation 10 from Figure 13, Al-Farabi 10/9 10/9 27/25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-01 | Marwa permutation 1 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-02 | Marwa permutation 2 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-03 | Marwa permutation 3 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-04 | Marwa permutation 4 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-05 | Marwa permutation 5 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-06 | Marwa permutation 6 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-07 | Marwa permutation 7 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-08 | Marwa permutation 8 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-09 | Marwa permutation 9 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14a-10 | Marwa permutation 10 from Figure 14a, Didymus 16/15 25/24 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-01 | Marwa permutation 1 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-02 | Marwa permutation 2 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-03 | Marwa permutation 3 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-04 | Marwa permutation 4 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-05 | Marwa permutation 5 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-06 | Marwa permutation 6 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-07 | Marwa permutation 7 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-08 | Marwa permutation 8 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-09 | Marwa permutation 9 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-14b-10 | Marwa permutation 10 from Figure 14b, Didymus 25/24 16/15 6/5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen09-wilson-marwa-15a-01 | Marwa permutation 1 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-02 | Marwa permutation 2 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-03 | Marwa permutation 3 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-04 | Marwa permutation 4 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-05 | Marwa permutation 5 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-06 | Marwa permutation 6 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-07 | Marwa permutation 7 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-08 | Marwa permutation 8 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-09 | Marwa permutation 9 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-10 | Marwa permutation 10 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-01 | Marwa permutation 1 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-02 | Marwa permutation 2 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-03 | Marwa permutation 3 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-04 | Marwa permutation 4 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-05 | Marwa permutation 5 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-06 | Marwa permutation 6 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-07 | Marwa permutation 7 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-08 | Marwa permutation 8 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-09 | Marwa permutation 9 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-10 | Marwa permutation 10 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-16a-01 | Marwa permutation 1 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-02 | Marwa permutation 2 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-03 | Marwa permutation 3 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-04 | Marwa permutation 4 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-05 | Marwa permutation 5 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-06 | Marwa permutation 6 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-07 | Marwa permutation 7 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-08 | Marwa permutation 8 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-09 | Marwa permutation 9 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16a-10 | Marwa permutation 10 from Figure 16a, Schlesinger 16/15 15/13 13/12 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-01 | Marwa permutation 1 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-02 | Marwa permutation 2 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-03 | Marwa permutation 3 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-04 | Marwa permutation 4 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-05 | Marwa permutation 5 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-06 | Marwa permutation 6 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-07 | Marwa permutation 7 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-08 | Marwa permutation 8 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-09 | Marwa permutation 9 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-16b-10 | Marwa permutation 10 from Figure 16b, Schlesinger 13/12 15/13 16/15 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen09-wilson-marwa-17a-01 | Marwa permutation 1 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-02 | Marwa permutation 2 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-03 | Marwa permutation 3 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-04 | Marwa permutation 4 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-05 | Marwa permutation 5 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-06 | Marwa permutation 6 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-07 | Marwa permutation 7 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-08 | Marwa permutation 8 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-09 | Marwa permutation 9 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17a-10 | Marwa permutation 10 from Figure 17a, Archytas 28/27 36/35 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-01 | Marwa permutation 1 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-02 | Marwa permutation 2 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-03 | Marwa permutation 3 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-04 | Marwa permutation 4 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-05 | Marwa permutation 5 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-06 | Marwa permutation 6 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-07 | Marwa permutation 7 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-08 | Marwa permutation 8 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-09 | Marwa permutation 9 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-17b-10 | Marwa permutation 10 from Figure 17b, Archytas 36/35 28/27 5/4 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen09-wilson-marwa-18a-01 | Marwa permutation 1 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-02 | Marwa permutation 2 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-03 | Marwa permutation 3 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-04 | Marwa permutation 4 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-05 | Marwa permutation 5 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-06 | Marwa permutation 6 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-07 | Marwa permutation 7 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-08 | Marwa permutation 8 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-09 | Marwa permutation 9 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-10 | Marwa permutation 10 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-01 | Marwa permutation 1 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-02 | Marwa permutation 2 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-03 | Marwa permutation 3 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-04 | Marwa permutation 4 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-05 | Marwa permutation 5 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-06 | Marwa permutation 6 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-07 | Marwa permutation 7 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-08 | Marwa permutation 8 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-09 | Marwa permutation 9 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-10 | Marwa permutation 10 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-chalmers-tritriadic-13-23-21 | Tritriadic scale built from 13:23:21 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-15-27-25 | Tritriadic scale built from 15:27:25 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-chalmers-tritriadic-17-13-19 | Tritriadic scale built from 17:13:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen10-chalmers-tritriadic-17-21-25 | Tritriadic scale built from 17:21:25 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen10-chalmers-tritriadic-17-25-19 | Tritriadic scale built from 17:25:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen10-chalmers-tritriadic-17-5-25 | Tritriadic scale built from 17:5:25 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen10-chalmers-tritriadic-17-7-23 | Tritriadic scale built from 17:7:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-19-21-23 | Tritriadic scale built from 19:21:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-19-27-21 | Tritriadic scale built from 19:27:21 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen10-chalmers-tritriadic-19-7-21 | Tritriadic scale built from 19:7:21 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen10-chalmers-tritriadic-21-1-23 | Tritriadic scale built from 21:1:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-21-15-23 | Tritriadic scale built from 21:15:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-23-17-25 | Tritriadic scale built from 23:17:25 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-3-11-15 | Tritriadic scale built from 3:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-chalmers-tritriadic-5-1-27 | Tritriadic scale built from 5:1:27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-chalmers-tritriadic-5-17-27 | Tritriadic scale built from 5:17:27 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen10-chalmers-tritriadic-5-27-9 | Tritriadic scale built from 5:27:9 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-chalmers-tritriadic-7-19-25 | Tritriadic scale built from 7:19:25 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen10-chalmers-tritriadic-7-23-19 | Tritriadic scale built from 7:23:19 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-7-25-23 | Tritriadic scale built from 7:25:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen10-chalmers-tritriadic-7-3-19 | Tritriadic scale built from 7:3:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen10-chalmers-tritriadic-7-9-25 | Tritriadic scale built from 7:9:25 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-01-01 | Purvi modulation 1 from Figure 1, Pythagoras (9/8 9/8 256/243) all 3 permutations | 7 | 1200.0 | 3 | Xenharmonikon |
| xen10-wilson-purvi-01-02 | Purvi modulation 2 from Figure 1, Pythagoras (9/8 9/8 256/243) all 3 permutations | 7 | 1200.0 | 3 | Xenharmonikon |
| xen10-wilson-purvi-01-03 | Purvi modulation 3 from Figure 1, Pythagoras (9/8 9/8 256/243) all 3 permutations | 7 | 1200.0 | 3 | Xenharmonikon |
| xen10-wilson-purvi-01-04 | Purvi modulation 4 from Figure 1, Pythagoras (9/8 9/8 256/243) all 3 permutations | 7 | 1200.0 | 3 | Xenharmonikon |
| xen10-wilson-purvi-01-05 | Purvi modulation 5 from Figure 1, Pythagoras (9/8 9/8 256/243) all 3 permutations | 7 | 1200.0 | 3 | Xenharmonikon |
| xen10-wilson-purvi-01-06 | Purvi modulation 6 from Figure 1, Pythagoras (9/8 9/8 256/243) all 3 permutations | 7 | 1200.0 | 3 | Xenharmonikon |
| xen10-wilson-purvi-01-07 | Purvi modulation 7 from Figure 1, Pythagoras (9/8 9/8 256/243) all 3 permutations | 7 | 1200.0 | 3 | Xenharmonikon |
| xen10-wilson-purvi-02a-01 | Purvi modulation 1 from Figure 2a, Helmholtz (75/64 16/15 16/15), (16/15 16/15 75/64) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02a-02 | Purvi modulation 2 from Figure 2a, Helmholtz (75/64 16/15 16/15), (16/15 16/15 75/64) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02a-03 | Purvi modulation 3 from Figure 2a, Helmholtz (75/64 16/15 16/15), (16/15 16/15 75/64) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02a-04 | Purvi modulation 4 from Figure 2a, Helmholtz (75/64 16/15 16/15), (16/15 16/15 75/64) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02a-05 | Purvi modulation 5 from Figure 2a, Helmholtz (75/64 16/15 16/15), (16/15 16/15 75/64) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02a-06 | Purvi modulation 6 from Figure 2a, Helmholtz (75/64 16/15 16/15), (16/15 16/15 75/64) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02a-07 | Purvi modulation 7 from Figure 2a, Helmholtz (75/64 16/15 16/15), (16/15 16/15 75/64) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02b-01 | Purvi modulation 1 from Figure 2b, Helmholtz (16/15 75/64 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02b-02 | Purvi modulation 2 from Figure 2b, Helmholtz (16/15 75/64 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02b-03 | Purvi modulation 3 from Figure 2b, Helmholtz (16/15 75/64 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02b-04 | Purvi modulation 4 from Figure 2b, Helmholtz (16/15 75/64 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02b-05 | Purvi modulation 5 from Figure 2b, Helmholtz (16/15 75/64 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02b-06 | Purvi modulation 6 from Figure 2b, Helmholtz (16/15 75/64 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-02b-07 | Purvi modulation 7 from Figure 2b, Helmholtz (16/15 75/64 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-03a-01 | Purvi modulation 1 from Figure 3a, Al-Farabi (8/7 8/7 49/48), (49/48 8/7 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03a-02 | Purvi modulation 2 from Figure 3a, Al-Farabi (8/7 8/7 49/48), (49/48 8/7 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03a-03 | Purvi modulation 3 from Figure 3a, Al-Farabi (8/7 8/7 49/48), (49/48 8/7 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03a-04 | Purvi modulation 4 from Figure 3a, Al-Farabi (8/7 8/7 49/48), (49/48 8/7 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03a-05 | Purvi modulation 5 from Figure 3a, Al-Farabi (8/7 8/7 49/48), (49/48 8/7 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03a-06 | Purvi modulation 6 from Figure 3a, Al-Farabi (8/7 8/7 49/48), (49/48 8/7 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03a-07 | Purvi modulation 7 from Figure 3a, Al-Farabi (8/7 8/7 49/48), (49/48 8/7 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03b-01 | Purvi modulation 1 from Figure 3b, Al-Farabi (8/7 49/48 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03b-02 | Purvi modulation 2 from Figure 3b, Al-Farabi (8/7 49/48 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03b-03 | Purvi modulation 3 from Figure 3b, Al-Farabi (8/7 49/48 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03b-04 | Purvi modulation 4 from Figure 3b, Al-Farabi (8/7 49/48 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03b-05 | Purvi modulation 5 from Figure 3b, Al-Farabi (8/7 49/48 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03b-06 | Purvi modulation 6 from Figure 3b, Al-Farabi (8/7 49/48 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-03b-07 | Purvi modulation 7 from Figure 3b, Al-Farabi (8/7 49/48 8/7) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-04-01 | Purvi modulation 1 from Figure 4, Archytas (8/7 9/8 28/27) all 6 permutations | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-04-02 | Purvi modulation 2 from Figure 4, Archytas (8/7 9/8 28/27) all 6 permutations | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-04-03 | Purvi modulation 3 from Figure 4, Archytas (8/7 9/8 28/27) all 6 permutations | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-04-04 | Purvi modulation 4 from Figure 4, Archytas (8/7 9/8 28/27) all 6 permutations | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-04-05 | Purvi modulation 5 from Figure 4, Archytas (8/7 9/8 28/27) all 6 permutations | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-04-06 | Purvi modulation 6 from Figure 4, Archytas (8/7 9/8 28/27) all 6 permutations | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-04-07 | Purvi modulation 7 from Figure 4, Archytas (8/7 9/8 28/27) all 6 permutations | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-05-01 | Purvi modulation 1 from Figure 5, Didymus/Ptolemy (10/9 9/8 16/15) all 6 permutations | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-05-02 | Purvi modulation 2 from Figure 5, Didymus/Ptolemy (10/9 9/8 16/15) all 6 permutations | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-05-03 | Purvi modulation 3 from Figure 5, Didymus/Ptolemy (10/9 9/8 16/15) all 6 permutations | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-05-04 | Purvi modulation 4 from Figure 5, Didymus/Ptolemy (10/9 9/8 16/15) all 6 permutations | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-05-05 | Purvi modulation 5 from Figure 5, Didymus/Ptolemy (10/9 9/8 16/15) all 6 permutations | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-05-06 | Purvi modulation 6 from Figure 5, Didymus/Ptolemy (10/9 9/8 16/15) all 6 permutations | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-05-07 | Purvi modulation 7 from Figure 5, Didymus/Ptolemy (10/9 9/8 16/15) all 6 permutations | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06a-01 | Purvi modulation 1 from Figure 6a, Al-Farabi (10/9 10/9 27/25), (27/25 10/9 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06a-02 | Purvi modulation 2 from Figure 6a, Al-Farabi (10/9 10/9 27/25), (27/25 10/9 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06a-03 | Purvi modulation 3 from Figure 6a, Al-Farabi (10/9 10/9 27/25), (27/25 10/9 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06a-04 | Purvi modulation 4 from Figure 6a, Al-Farabi (10/9 10/9 27/25), (27/25 10/9 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06a-05 | Purvi modulation 5 from Figure 6a, Al-Farabi (10/9 10/9 27/25), (27/25 10/9 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06a-06 | Purvi modulation 6 from Figure 6a, Al-Farabi (10/9 10/9 27/25), (27/25 10/9 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06a-07 | Purvi modulation 7 from Figure 6a, Al-Farabi (10/9 10/9 27/25), (27/25 10/9 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06b-01 | Purvi modulation 1 from Figure 6b, Al-Farabi (10/9 27/25 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06b-02 | Purvi modulation 2 from Figure 6b, Al-Farabi (10/9 27/25 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06b-03 | Purvi modulation 3 from Figure 6b, Al-Farabi (10/9 27/25 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06b-04 | Purvi modulation 4 from Figure 6b, Al-Farabi (10/9 27/25 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06b-05 | Purvi modulation 5 from Figure 6b, Al-Farabi (10/9 27/25 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06b-06 | Purvi modulation 6 from Figure 6b, Al-Farabi (10/9 27/25 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-06b-07 | Purvi modulation 7 from Figure 6b, Al-Farabi (10/9 27/25 10/9) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-07a-01 | Purvi modulation 1 from Figure 7a, Kathleen Schlesinger (13/12 16/15 15/13), (15/13 13/12 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07a-02 | Purvi modulation 2 from Figure 7a, Kathleen Schlesinger (13/12 16/15 15/13), (15/13 13/12 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07a-03 | Purvi modulation 3 from Figure 7a, Kathleen Schlesinger (13/12 16/15 15/13), (15/13 13/12 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07a-04 | Purvi modulation 4 from Figure 7a, Kathleen Schlesinger (13/12 16/15 15/13), (15/13 13/12 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07a-05 | Purvi modulation 5 from Figure 7a, Kathleen Schlesinger (13/12 16/15 15/13), (15/13 13/12 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07a-06 | Purvi modulation 6 from Figure 7a, Kathleen Schlesinger (13/12 16/15 15/13), (15/13 13/12 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07a-07 | Purvi modulation 7 from Figure 7a, Kathleen Schlesinger (13/12 16/15 15/13), (15/13 13/12 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07b-01 | Purvi modulation 1 from Figure 7b, Kathleen Schlesinger (15/13 16/15 13/12), (16/15 13/12 15/13) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07b-02 | Purvi modulation 2 from Figure 7b, Kathleen Schlesinger (15/13 16/15 13/12), (16/15 13/12 15/13) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07b-03 | Purvi modulation 3 from Figure 7b, Kathleen Schlesinger (15/13 16/15 13/12), (16/15 13/12 15/13) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07b-04 | Purvi modulation 4 from Figure 7b, Kathleen Schlesinger (15/13 16/15 13/12), (16/15 13/12 15/13) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07b-05 | Purvi modulation 5 from Figure 7b, Kathleen Schlesinger (15/13 16/15 13/12), (16/15 13/12 15/13) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07b-06 | Purvi modulation 6 from Figure 7b, Kathleen Schlesinger (15/13 16/15 13/12), (16/15 13/12 15/13) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07b-07 | Purvi modulation 7 from Figure 7b, Kathleen Schlesinger (15/13 16/15 13/12), (16/15 13/12 15/13) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07c-01 | Purvi modulation 1 from Figure 7c, Kathleen Schlesinger (16/15 15/13 13/12), (13/12 15/13 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07c-02 | Purvi modulation 2 from Figure 7c, Kathleen Schlesinger (16/15 15/13 13/12), (13/12 15/13 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07c-03 | Purvi modulation 3 from Figure 7c, Kathleen Schlesinger (16/15 15/13 13/12), (13/12 15/13 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07c-04 | Purvi modulation 4 from Figure 7c, Kathleen Schlesinger (16/15 15/13 13/12), (13/12 15/13 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07c-05 | Purvi modulation 5 from Figure 7c, Kathleen Schlesinger (16/15 15/13 13/12), (13/12 15/13 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07c-06 | Purvi modulation 6 from Figure 7c, Kathleen Schlesinger (16/15 15/13 13/12), (13/12 15/13 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-07c-07 | Purvi modulation 7 from Figure 7c, Kathleen Schlesinger (16/15 15/13 13/12), (13/12 15/13 16/15) | 7 | 1200.0 | 13 | Xenharmonikon |
| xen10-wilson-purvi-08a-01 | Purvi modulation 1 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-02 | Purvi modulation 2 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-03 | Purvi modulation 3 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-04 | Purvi modulation 4 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-05 | Purvi modulation 5 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-06 | Purvi modulation 6 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-07 | Purvi modulation 7 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-01 | Purvi modulation 1 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-02 | Purvi modulation 2 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-03 | Purvi modulation 3 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-04 | Purvi modulation 4 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-05 | Purvi modulation 5 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-06 | Purvi modulation 6 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-07 | Purvi modulation 7 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-01 | Purvi modulation 1 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-02 | Purvi modulation 2 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-03 | Purvi modulation 3 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-04 | Purvi modulation 4 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-05 | Purvi modulation 5 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-06 | Purvi modulation 6 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-07 | Purvi modulation 7 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-09a-01 | Purvi modulation 1 from Figure 9a, Hawkins (135/128 16/15 32/27), (32/27 135/128 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09a-02 | Purvi modulation 2 from Figure 9a, Hawkins (135/128 16/15 32/27), (32/27 135/128 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09a-03 | Purvi modulation 3 from Figure 9a, Hawkins (135/128 16/15 32/27), (32/27 135/128 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09a-04 | Purvi modulation 4 from Figure 9a, Hawkins (135/128 16/15 32/27), (32/27 135/128 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09a-05 | Purvi modulation 5 from Figure 9a, Hawkins (135/128 16/15 32/27), (32/27 135/128 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09a-06 | Purvi modulation 6 from Figure 9a, Hawkins (135/128 16/15 32/27), (32/27 135/128 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09a-07 | Purvi modulation 7 from Figure 9a, Hawkins (135/128 16/15 32/27), (32/27 135/128 16/15) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09b-01 | Purvi modulation 1 from Figure 9b, Hawkins (32/27 16/15 135/128), (16/15 135/128 32/27) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09b-02 | Purvi modulation 2 from Figure 9b, Hawkins (32/27 16/15 135/128), (16/15 135/128 32/27) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09b-03 | Purvi modulation 3 from Figure 9b, Hawkins (32/27 16/15 135/128), (16/15 135/128 32/27) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09b-04 | Purvi modulation 4 from Figure 9b, Hawkins (32/27 16/15 135/128), (16/15 135/128 32/27) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09b-05 | Purvi modulation 5 from Figure 9b, Hawkins (32/27 16/15 135/128), (16/15 135/128 32/27) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09b-06 | Purvi modulation 6 from Figure 9b, Hawkins (32/27 16/15 135/128), (16/15 135/128 32/27) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09b-07 | Purvi modulation 7 from Figure 9b, Hawkins (32/27 16/15 135/128), (16/15 135/128 32/27) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09c-01 | Purvi modulation 1 from Figure 9c, Hawkins (135/128 32/27 16/15) (16/15 32/27 135/128) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09c-02 | Purvi modulation 2 from Figure 9c, Hawkins (135/128 32/27 16/15) (16/15 32/27 135/128) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09c-03 | Purvi modulation 3 from Figure 9c, Hawkins (135/128 32/27 16/15) (16/15 32/27 135/128) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09c-04 | Purvi modulation 4 from Figure 9c, Hawkins (135/128 32/27 16/15) (16/15 32/27 135/128) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09c-05 | Purvi modulation 5 from Figure 9c, Hawkins (135/128 32/27 16/15) (16/15 32/27 135/128) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09c-06 | Purvi modulation 6 from Figure 9c, Hawkins (135/128 32/27 16/15) (16/15 32/27 135/128) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-09c-07 | Purvi modulation 7 from Figure 9c, Hawkins (135/128 32/27 16/15) (16/15 32/27 135/128) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10a-01 | Purvi modulation 1 from Figure 10a, Didymus (16/15 25/24 6/5), (6/5 16/15 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10a-02 | Purvi modulation 2 from Figure 10a, Didymus (16/15 25/24 6/5), (6/5 16/15 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10a-03 | Purvi modulation 3 from Figure 10a, Didymus (16/15 25/24 6/5), (6/5 16/15 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10a-04 | Purvi modulation 4 from Figure 10a, Didymus (16/15 25/24 6/5), (6/5 16/15 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10a-05 | Purvi modulation 5 from Figure 10a, Didymus (16/15 25/24 6/5), (6/5 16/15 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10a-06 | Purvi modulation 6 from Figure 10a, Didymus (16/15 25/24 6/5), (6/5 16/15 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10a-07 | Purvi modulation 7 from Figure 10a, Didymus (16/15 25/24 6/5), (6/5 16/15 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10b-01 | Purvi modulation 1 from Figure 10b, Didymus (6/5 25/24 16/15), (25/24 16/15 6/5) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10b-02 | Purvi modulation 2 from Figure 10b, Didymus (6/5 25/24 16/15), (25/24 16/15 6/5) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10b-03 | Purvi modulation 3 from Figure 10b, Didymus (6/5 25/24 16/15), (25/24 16/15 6/5) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10b-04 | Purvi modulation 4 from Figure 10b, Didymus (6/5 25/24 16/15), (25/24 16/15 6/5) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10b-05 | Purvi modulation 5 from Figure 10b, Didymus (6/5 25/24 16/15), (25/24 16/15 6/5) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10b-06 | Purvi modulation 6 from Figure 10b, Didymus (6/5 25/24 16/15), (25/24 16/15 6/5) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10b-07 | Purvi modulation 7 from Figure 10b, Didymus (6/5 25/24 16/15), (25/24 16/15 6/5) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10c-01 | Purvi modulation 1 from Figure 10c, Didymus (25/24 6/5 16/15), (16/15 6/5 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10c-02 | Purvi modulation 2 from Figure 10c, Didymus (25/24 6/5 16/15), (16/15 6/5 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10c-03 | Purvi modulation 3 from Figure 10c, Didymus (25/24 6/5 16/15), (16/15 6/5 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10c-04 | Purvi modulation 4 from Figure 10c, Didymus (25/24 6/5 16/15), (16/15 6/5 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10c-05 | Purvi modulation 5 from Figure 10c, Didymus (25/24 6/5 16/15), (16/15 6/5 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10c-06 | Purvi modulation 6 from Figure 10c, Didymus (25/24 6/5 16/15), (16/15 6/5 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-10c-07 | Purvi modulation 7 from Figure 10c, Didymus (25/24 6/5 16/15), (16/15 6/5 25/24) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen10-wilson-purvi-11a-01 | Purvi modulation 1 from Figure 11a, Archytas (28/27 36/35 5/4), (5/4 28/27 36/35) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11a-02 | Purvi modulation 2 from Figure 11a, Archytas (28/27 36/35 5/4), (5/4 28/27 36/35) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11a-03 | Purvi modulation 3 from Figure 11a, Archytas (28/27 36/35 5/4), (5/4 28/27 36/35) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11a-04 | Purvi modulation 4 from Figure 11a, Archytas (28/27 36/35 5/4), (5/4 28/27 36/35) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11a-05 | Purvi modulation 5 from Figure 11a, Archytas (28/27 36/35 5/4), (5/4 28/27 36/35) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11a-06 | Purvi modulation 6 from Figure 11a, Archytas (28/27 36/35 5/4), (5/4 28/27 36/35) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11a-07 | Purvi modulation 7 from Figure 11a, Archytas (28/27 36/35 5/4), (5/4 28/27 36/35) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11b-01 | Purvi modulation 1 from Figure 11b, Archytas (5/4 36/35 28/27), (36/35 28/27 5/4) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11b-02 | Purvi modulation 2 from Figure 11b, Archytas (5/4 36/35 28/27), (36/35 28/27 5/4) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11b-03 | Purvi modulation 3 from Figure 11b, Archytas (5/4 36/35 28/27), (36/35 28/27 5/4) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11b-04 | Purvi modulation 4 from Figure 11b, Archytas (5/4 36/35 28/27), (36/35 28/27 5/4) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11b-05 | Purvi modulation 5 from Figure 11b, Archytas (5/4 36/35 28/27), (36/35 28/27 5/4) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11b-06 | Purvi modulation 6 from Figure 11b, Archytas (5/4 36/35 28/27), (36/35 28/27 5/4) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11b-07 | Purvi modulation 7 from Figure 11b, Archytas (5/4 36/35 28/27), (36/35 28/27 5/4) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11c-01 | Purvi modulation 1 from Figure 11c, Archytas (28/27 5/4 36/35), (36/35 5/4 28/27) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11c-02 | Purvi modulation 2 from Figure 11c, Archytas (28/27 5/4 36/35), (36/35 5/4 28/27) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11c-03 | Purvi modulation 3 from Figure 11c, Archytas (28/27 5/4 36/35), (36/35 5/4 28/27) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11c-04 | Purvi modulation 4 from Figure 11c, Archytas (28/27 5/4 36/35), (36/35 5/4 28/27) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11c-05 | Purvi modulation 5 from Figure 11c, Archytas (28/27 5/4 36/35), (36/35 5/4 28/27) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11c-06 | Purvi modulation 6 from Figure 11c, Archytas (28/27 5/4 36/35), (36/35 5/4 28/27) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wilson-purvi-11c-07 | Purvi modulation 7 from Figure 11c, Archytas (28/27 5/4 36/35), (36/35 5/4 28/27) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen10-wolf-sands | Scale from 'Trio: The Sands' | 12 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-04-01 | Sterea, a Lyra tuning: Tonic Diatonic | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-04-02a | Malaka, a Lyra tuning: Soft or Intense Chromatic and Tonic Diatonic | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-04-02b | Malaka, a Lyra tuning: Soft or Intense Chromatic and Tonic Diatonic | 7 | 1200.0 | 11 | Xenharmonikon |
| xen11-chalmers-tetrachordal-04-03 | Metabolika, another Lyra tuning: Soft Diatonic and Tonic Diatonic | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-04-04 | Iasti-Aiolikai, a Kithara tuning: Tonic Diatonic and Ditonic Diatonic | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-04-05 | Iastia or Lydia, Kithara tunings: Intense Diatonic and Tonic Diatonic | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-01 | Transposition by A | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-02 | Transposition by B | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-03 | Transposition by 4/3, Mixolydian Mode | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-04 | Transposition by 3/2, Dorian Mode | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-05 | Transposition by 2/B | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-06 | Transposition by 2/A | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-07 | Transposition by 9/8 & 3/2, Hypodorian Mode | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-08 | Transposition by 4/3B | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-09 | Transposition by 4/3A | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-10 | Transposition by A/B | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-06-11 | Transposition by B/A | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-01 | Transposition and Inversion by A, 6 tones, a Hexany | 6 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-02 | Transposition and Inversion by B, 6 tones, a Hexany | 6 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-03 | Transposition and Inversion by 4/3, 7 tones, Psi-Mixolydian | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-04 | Transposition and Inversion by 3/2, 7 tones, Psi-Dorian | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-05 | Transposition and Inversion by 2/B, 8 tones, an Octony | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-06 | Transposition and Inversion by 2/A, 8 tones, an Octony | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-07 | Transposition and Inversion by 9/8 & 3/2, 7 tones, Psi-Hypodorian 1 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-08 | Transposition and Inversion by 9/8 & 3/2, 7 tones, Psi-Hypodorian 2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-09 | Transposition and Inversion by 1/1, 6 tones, a Hexany | 6 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-10 | Transposition and Inversion by 4/3B, 8 tones, an Octony | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-11 | Transposition and Inversion by 4/3A, 8 tones, an Octony | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-12 | Tetrachordal Hexany, 6 tones, A-Mode | 6 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-13 | Euler's Genus Musicum, 8 tones, an Octony | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-14 | Transposition and Inversion by B/A, 8 tones, an Octony | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-08-15 | Transposition and Inversion by A/B, 8 tones, an Octony | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-10-01 | Thirteen Tone Octave Modular Diamond | 13 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-10-02 | Eight Tone Fourth Modular Diamond | 8 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-10-03 | Prime-Prime and Inverted-Inverted Heptatonic Diamonds, 27 Tones | 27 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-10-04 | Prime-Inverted Heptatonic Diamond, 25 Tones | 25 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-10-05 | Inverted-Prime Heptatonic Diamond, 25 Tones | 25 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-10-06 | Stellated Tetrachordal Hexany, 14 Tones | 14 | 1200.0 | 7 | Xenharmonikon |
| xen11-chalmers-tetrachordal-10-07 | Stellated Hexany, Entry #1 of Table 7., 14 tones, Permuted Tetrachord | 14 | 1200.0 | 7 | Xenharmonikon |
| xen11-garcia-linear-29 | Linear series of alternating 15/13 and 52/45 | 29 | 1200.0 | 13 | Xenharmonikon |
| xen11-wilsonsmithgrady-marimba | Marimba design, Inverted D'alessandro Kbd Program | 36 | 1200.0 | 11 | Xenharmonikon |
| xen11-wolf-pelog | Pelog based on stacking 7/6 | 7 | 1202.1 | Xenharmonikon | |
| xen11-wolf-pelog-2 | Pelog based on stacking 7/6, pitches 2 and 6 lowered | 7 | 1202.1 | Xenharmonikon | |
| xen11-wolf-pelog-extended | Pelog based on stacking 7/6, extended to 9 tones | 9 | 1202.1 | Xenharmonikon | |
| xen12-chalmers-tritriadic-dm-1-21-23 | Tritriadic D->M scale built from 1:21:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-1-3-11 | Tritriadic D->M scale built from 1:3:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-1-5-27 | Tritriadic D->M scale built from 1:5:27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-1-7-17 | Tritriadic D->M scale built from 1:7:17 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-11-27-9 | Tritriadic D->M scale built from 11:27:9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-11-5-3 | Tritriadic D->M scale built from 11:5:3 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-13-17-19 | Tritriadic D->M scale built from 13:17:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-13-23-7 | Tritriadic D->M scale built from 13:23:7 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-13-9-5 | Tritriadic D->M scale built from 13:9:5 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-15-11-5 | Tritriadic D->M scale built from 15:11:5 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-15-21-23 | Tritriadic D->M scale built from 15:21:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-17-21-7 | Tritriadic D->M scale built from 17:21:7 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-17-23-25 | Tritriadic D->M scale built from 17:23:25 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-17-27-5 | Tritriadic D->M scale built from 17:27:5 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-19-21-17 | Tritriadic D->M scale built from 19:21:17 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-19-25-7 | Tritriadic D->M scale built from 19:25:7 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-21-23-19 | Tritriadic D->M scale built from 21:23:19 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-21-25-17 | Tritriadic D->M scale built from 21:25:17 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-23-19-7 | Tritriadic D->M scale built from 23:19:7 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-23-21-13 | Tritriadic D->M scale built from 23:21:13 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-25-19-17 | Tritriadic D->M scale built from 25:19:17 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-25-23-7 | Tritriadic D->M scale built from 25:23:7 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-25-27-11 | Tritriadic D->M scale built from 25:27:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-27-21-19 | Tritriadic D->M scale built from 27:21:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-27-23-17 | Tritriadic D->M scale built from 27:23:17 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-27-25-15 | Tritriadic D->M scale built from 27:25:15 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-27-9-5 | Tritriadic D->M scale built from 27:9:5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-3-11-27 | Tritriadic D->M scale built from 3:11:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-3-5-15 | Tritriadic D->M scale built from 3:5:15 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-3-7-19 | Tritriadic D->M scale built from 3:7:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-5-15-27 | Tritriadic D->M scale built from 5:15:27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-5-17-25 | Tritriadic D->M scale built from 5:17:25 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-5-17-7 | Tritriadic D->M scale built from 5:17:7 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-5-3-1 | Tritriadic D->M scale built from 5:3:1 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-5-9-11 | Tritriadic D->M scale built from 5:9:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-7-13-1 | Tritriadic D->M scale built from 7:13:1 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-7-17-23 | Tritriadic D->M scale built from 7:17:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-7-19-21 | Tritriadic D->M scale built from 7:19:21 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-7-9-5 | Tritriadic D->M scale built from 7:9:5 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-9-11-15 | Tritriadic D->M scale built from 9:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-9-25-7 | Tritriadic D->M scale built from 9:25:7 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-9-5-1 | Tritriadic D->M scale built from 9:5:1 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-1-21-23 | Tritriadic M->T scale built from 1:21:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-11-27-9 | Tritriadic M->T scale built from 11:27:9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-11-5-3 | Tritriadic M->T scale built from 11:5:3 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-13-17-19 | Tritriadic M->T scale built from 13:17:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-13-23-7 | Tritriadic M->T scale built from 13:23:7 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-13-9-5 | Tritriadic M->T scale built from 13:9:5 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-15-11-5 | Tritriadic M->T scale built from 15:11:5 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-15-21-23 | Tritriadic M->T scale built from 15:21:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-17-21-7 | Tritriadic M->T scale built from 17:21:7 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-17-23-25 | Tritriadic M->T scale built from 17:23:25 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-17-27-5 | Tritriadic M->T scale built from 17:27:5 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-19-21-17 | Tritriadic M->T scale built from 19:21:17 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-19-25-7 | Tritriadic M->T scale built from 19:25:7 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-21-23-19 | Tritriadic M->T scale built from 21:23:19 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-21-25-17 | Tritriadic M->T scale built from 21:25:17 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-23-19-7 | Tritriadic M->T scale built from 23:19:7 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-23-21-13 | Tritriadic M->T scale built from 23:21:13 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-25-19-17 | Tritriadic M->T scale built from 25:19:17 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-25-23-7 | Tritriadic M->T scale built from 25:23:7 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-25-27-11 | Tritriadic M->T scale built from 25:27:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-27-21-19 | Tritriadic M->T scale built from 27:21:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-27-23-17 | Tritriadic M->T scale built from 27:23:17 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-27-25-15 | Tritriadic M->T scale built from 27:25:15 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-27-5-1 | Tritriadic M->T scale built from 27:5:1 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-27-9-5 | Tritriadic M->T scale built from 27:9:5 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-3-11-27 | Tritriadic M->T scale built from 3:11:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-3-5-15 | Tritriadic M->T scale built from 3:5:15 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-3-7-19 | Tritriadic M->T scale built from 3:7:19 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-5-15-27 | Tritriadic M->T scale built from 5:15:27 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-5-17-25 | Tritriadic M->T scale built from 5:17:25 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-5-17-7 | Tritriadic M->T scale built from 5:17:7 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-5-9-11 | Tritriadic M->T scale built from 5:9:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-7-17-23 | Tritriadic M->T scale built from 7:17:23 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-7-19-21 | Tritriadic M->T scale built from 7:19:21 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-7-9-5 | Tritriadic M->T scale built from 7:9:5 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-9-11-15 | Tritriadic M->T scale built from 9:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-9-25-7 | Tritriadic M->T scale built from 9:25:7 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen12-hanson-02-ten | Ten tones, Figure 2 | 10 | 1200.0 | 5 | Xenharmonikon |
| xen12-hanson-06-53-just | 53 tones, tonal function, Figure 6 | 53 | 1200.0 | 5 | Xenharmonikon |
| xen12-hanson-06-basic | Basic group of 19 of 53 tones, Figure 6 | 19 | 1200.0 | Xenharmonikon | |
| xen12-hanson-06-basic-just | Basic group of 19 of 53 tones, tonal function, Figure 6 | 19 | 1200.0 | 5 | Xenharmonikon |
| xen12-hanson-11-chain-19 | Chain of minor thirds in 19EDO, Figure 11 | 19 | 1200.0 | Xenharmonikon | |
| xen12-hanson-11-chain-34 | Chain of minor thirds in 34EDO, Figure 11 | 19 | 1200.0 | Xenharmonikon | |
| xen12-hanson-11-chain-72 | Chain of minor thirds in 72EDO, Figure 11 | 19 | 1200.0 | Xenharmonikon | |
| xen12-hanson-11-chain-87 | Chain of minor thirds in 87EDO, Figure 11 | 19 | 1200.0 | Xenharmonikon | |
| xen12-hanson-12-ogdoadic-diamond | Ogdoadic Diamond, Figure 12 | 49 | 1200.0 | 13 | Xenharmonikon |
| xen12-hanson-13-three-ogdoadic-diamonds | 3 Ogdoadic Diamonds (at 1/1, 4/3 & 3/2), Figure 13 | 91 | 1200.0 | 13 | Xenharmonikon |
| xen12-wilson-02-hexany | 3-5-7-11 Hexany, Figure 2 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06-mandala | The 3-5-7-11 Mandala, Figure 6 | 14 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06b-genus | 3*5*7*11 Genus, Figure 6b | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06c-4C1-tetrany | 3-5-7-11 4C1 tetrany, Figure 6c | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06c-4C3-tetrany | 3-5-7-11 4C3 tetrany, Figure 6c | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06d-diamond | 1-3-5-7 diamond, Figure 6d | 13 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-06d-major-tetrad | 1-3-5-7 major tetrad, Figure 6d | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-06d-minor-tetrad | 1-3-5-7 minor tetrad, Figure 6d | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-07-eikosany | 1-3-7-9-11-15 Eikosany, Figure 7 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-07-eikosany-extended | 1-3-7-9-11-15 Eikosany with two added tones, Figure 7 | 22 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-00 | 1-3-7-9 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-01 | 1-3-7-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-02 | 1-3-7-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-03 | 1-3-9-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-04 | 1-3-9-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 5 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-05 | 1-3-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-06 | 1-7-9-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-07 | 1-7-9-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-08 | 1-7-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-09 | 1-9-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-10 | 3-7-9-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-11 | 3-7-9-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-12 | 3-7-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-13 | 3-9-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-14 | 7-9-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-00 | 1-3-7-9 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-01 | 1-3-7-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-02 | 1-3-7-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-03 | 1-3-9-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-04 | 1-3-9-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 5 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-05 | 1-3-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-06 | 1-7-9-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-07 | 1-7-9-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-08 | 1-7-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-09 | 1-9-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-10 | 3-7-9-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-11 | 3-7-9-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-12 | 3-7-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-13 | 3-9-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-14 | 7-9-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-00 | 1-3-7-9 4C2 Hexany, Figure 9 | 6 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-01 | 1-3-7-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-02 | 1-3-7-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-03 | 1-3-9-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-04 | 1-3-9-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 5 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-05 | 1-3-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-06 | 1-7-9-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-07 | 1-7-9-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-08 | 1-7-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-09 | 1-9-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-10 | 3-7-9-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-11 | 3-7-9-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-12 | 3-7-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-13 | 3-9-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-14 | 7-9-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-13-eikosany | 1-3-5-7-9-11 Eikosany, Figure 13 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-14-diamond | 1-3-5-7-9-11 Diamond, Figure 14 | 29 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-15-diamond-eikosany-intersection | Intersection of Diamond & Eikosany (1 3 5 7 9 11), Figure 15 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-15-diamond-eikosany-union | Union of Diamond & Eikosany (1 3 5 7 9 11), see Figure 15 | 37 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-20b-genus | Combination-product Sets (0,6) thru (6,6) 1 3 5 7 9 11, Figure 20b | 32 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-dalessandro | Genus 3*3*3*5*7*11*11 (& 8 pigtails), D'Alessandro, Figure 23 | 56 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-genus | Genus 3*3*3*5*7*11*11, subset of D'Alessandro, see Figure 23 | 48 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-repeated-1 | Lattice for Genus 3*3*3*5*7*11 (plus 6 pigtails), Repeated Patterins in "Dalessandro", Figure 23 | 38 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-repeated-2 | Lattice for Genus 3*3*3*5*7 (plus 4 pigtails), Repeated Patterins in "Dalessandro", Figure 23 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-24-dalessandro | "D'alessandro", 1.3.5.7.9.11 Combination-Product Set series, Figure 24 | 38 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C1-hexany | 1.3.5.7.9.11 6C1 Hexany, Figure 25 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C2-pentadekany | 1.3.5.7.9.11 6C2 Pentadekany, Figure 25 | 15 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C3-eikosany | 1.3.5.7.9.11 6C3 Eikosany, Figure 25 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C4-pentadekany | 1.3.5.7.9.11 6C4 Pentadekany, Figure 25 | 15 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C5-hexany | 1.3.5.7.9.11 6C5 Hexany, Figure 25 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-26-inverted-dallesandro | inverted "D'alessandro", Figure 26 | 36 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-30-double-dekany | 5C2 + 5C3 1-5-7-11-15 Double-Dekany, Figure 30 | 14 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-31-pentadic-diamond | 1-5-7-11-15 Pentadic Diamond, Figure 31 | 21 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-32-dekany | 5C2 1.5.7.11.15 Dekany, Figure 32 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-33-dekany | 5C3 1.5.7.11.15 Dekany, Figure 33 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-00 | 1-3-5-7 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-01 | 1-3-5-9 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 5 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-02 | 1-3-5-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-06 | 1-5-7-9 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-07 | 1-5-7-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-08 | 1-5-9-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-10 | 3-5-7-9 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-11 | 3-5-7-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-12 | 3-5-9-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-14 | 5-7-9-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-00 | 1-3-5-7 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-01 | 1-3-5-9 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 5 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-02 | 1-3-5-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-06 | 1-5-7-9 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-07 | 1-5-7-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-08 | 1-5-9-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-10 | 3-5-7-9 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-11 | 3-5-7-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-12 | 3-5-9-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-14 | 5-7-9-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-00 | 1-3-5-7 4C2 Hexany, Figure 39 | 6 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-01 | 1-3-5-9 4C2 Hexany, Figure 39 | 6 | 1200.0 | 5 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-02 | 1-3-5-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-06 | 1-5-7-9 4C2 Hexany, Figure 39 | 6 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-07 | 1-5-7-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-08 | 1-5-9-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-10 | 3-5-7-9 4C2 Hexany, Figure 39 | 6 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-11 | 3-5-7-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-12 | 3-5-9-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-14 | 5-7-9-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-00 | 1-3-5-7-9 5C2 Dekany, Figure 40 | 10 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-01 | 1-3-5-7-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-02 | 1-3-5-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-03 | 1-3-7-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-04 | 1-5-7-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-05 | 3-5-7-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-00 | 1-3-5-7-9 5C3 Dekany, Figure 40 | 10 | 1200.0 | 7 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-01 | 1-3-5-7-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-02 | 1-3-5-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-03 | 1-3-7-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-04 | 1-5-7-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-05 | 3-5-7-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-1 | Four Hexadic Tilebursts, Figure 41, top left | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-2 | Four Hexadic Tilebursts, Figure 41, top right | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-3 | Four Hexadic Tilebursts, Figure 41, bottom left | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-4 | Four Hexadic Tilebursts, Figure 41, bottom right | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-42-ogdoadic-tileburst-1 | Four Ogdoadic Tilebursts, Figure 42, top left | 28 | 1200.0 | 13 | Xenharmonikon |
| xen12-wilson-42-ogdoadic-tileburst-2 | Four Ogdoadic Tilebursts, Figure 42, top right | 28 | 1200.0 | 13 | Xenharmonikon |
| xen12-wilson-42-ogdoadic-tileburst-3 | Four Ogdoadic Tilebursts, Figure 42, bottom left | 28 | 1200.0 | 13 | Xenharmonikon |
| xen12-wilson-42-ogdoadic-tileburst-4 | Four Ogdoadic Tilebursts, Figure 42, bottom right | 27 | 1200.0 | 13 | Xenharmonikon |
| xen13-chalmers-13tet-5L3S | 5L+3S Eight-Tone Moment of Symmetry (MOS) | 8 | 1200.0 | Xenharmonikon | |
| xen13-grady-19-1 | 19 tone scale 1 | 19 | 1200.0 | 7 | Xenharmonikon |
| xen13-grady-19-2 | 19 tone scale 2 | 19 | 1200.0 | 11 | Xenharmonikon |
| xen13-grady-sophia | Sophia, 1.3.5.7.9 Double Dexany | 14 | 1200.0 | 7 | Xenharmonikon |
| xen13-mclaren-difference-table | 9-tone difference table scale | 9 | 1200.0 | Xenharmonikon | |
| xen13-mclaren-factorable-numbers | Factorable numbers scale | 5 | 884.4 | 13 | Xenharmonikon |
| xen13-mclaren-finite-continued-fraction-1 | Finite continued fraction scale #1 | 9 | 1151.3 | Xenharmonikon | |
| xen13-mclaren-infinite-continued-fraction-1 | Infinite continued fraction scale #1 | 14 | 1080.8 | Xenharmonikon | |
| xen13-mclaren-infinite-continued-fraction-2 | Infinite continued fraction scale #2 | 14 | 1187.3 | Xenharmonikon | |
| xen13-mclaren-infinite-continued-fraction-3 | Infinite continued fraction scale #3 | 16 | 1174.5 | Xenharmonikon | |
| xen13-mclaren-log-factorial-1 | Log factorial scale #1 | 5 | 1644.2 | Xenharmonikon | |
| xen13-mclaren-log-factorial-2 | Log factorial scale #2 | 5 | 1644.2 | Xenharmonikon | |
| xen13-mclaren-prime-indices | Prime indices scale | 12 | 1007.7 | 11 | Xenharmonikon |
| xen13-mclaren-recurrence-1 | Fibonacci scale (recurrence scale #1) | 8 | 1200.0 | 89 | Xenharmonikon |
| xen13-mclaren-recurrence-2 | Recurrence scale #2 | 7 | 1200.0 | 2273 | Xenharmonikon |
| xen13-mclaren-totient | n/totient(n) scale | 12 | 1088.3 | 31 | Xenharmonikon |
| xen13-morrison-7-steps-per-11-over-5 | 7 steps per 11:5 | 7 | 1365.0 | Xenharmonikon | |
| xen13-rapoport-13tet-diatonic | 13-tet diatonic scale | 10 | 1200.0 | Xenharmonikon | |
| xen14-darreg-telephone | Notes used for two-tone signalling on push-button telephones | 7 | 1474.0 | Xenharmonikon | |
| xen14-darreg-telephone-14 | Streched 14-tone equal temperament approximating push-button telephone tones | 14 | 1215.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-12-3 | Enrique Moreno's 12th root of 3 non-octave scale | 12 | 1902.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-13-3 | Pierce-Bohlen scale, 13th root of 3 | 13 | 1902.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-14-3 | 14th root of 3 non-octave scale | 14 | 1902.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-15-3 | 15th root of 3 non-octave scale | 15 | 1902.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-16-3 | 16th root of 3 non-octave scale | 16 | 1902.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-17-3 | 17th root of 3 non-octave scale | 17 | 1902.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-21-17 | 21st root of 17 non-octave scale | 21 | 4905.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-25-5 | Stockhausen's Studie II 25th root of 5 non-octave scale | 25 | 2786.3 | Xenharmonikon | |
| xen14-mclaren-nonoctave-30-3 | Erv Wilson's 30th root of 3 non-octave scale | 30 | 1902.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-31-5 | 31st root of 5 non-octave scale | 31 | 2786.3 | Xenharmonikon | |
| xen14-mclaren-nonoctave-37-31 | 37th root of 31 non-octave scale | 37 | 5945.0 | Xenharmonikon | |
| xen14-mclaren-nonoctave-38-7 | 38th root of 7 non-octave scale | 38 | 3368.8 | Xenharmonikon | |
| xen14-mclaren-nonoctave-44-5 | Erv Wilson's 44th root of 5 non-octave scale | 44 | 2786.3 | Xenharmonikon | |
| xen14-mclaren-nonoctave-e-pi | (e to the pi)th root of pi non-octave scale | 1 | 85.6 | Xenharmonikon | |
| xen14-mclaren-nonoctave-phi-5 | John McBryde's 5th root of phi | 5 | 833.1 | Xenharmonikon | |
| xen14-mclaren-nonoctave-phi-7 | John McBryde's 7th root of phi | 7 | 833.1 | Xenharmonikon | |
| xen14-mclaren-nonoctave-phi-9 | Walter O'Connell's 9 parts of Golden Section | 9 | 833.1 | Xenharmonikon | |
| xen14-polansky-horn | Scale from 'Horn' | 21 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-stretched-14-1 | Least-Squares Stretched 14-Tone Equal Temperament, Table 4 | 14 | 1213.5 | Xenharmonikon | |
| xen15-chalmers-stretched-14-2 | Least-Squares Stretched 14-Tone Equal Temperament, Table 6 | 14 | 1209.5 | Xenharmonikon | |
| xen15-chalmers-triadic-diamond-11-9 | Triadic diamond for M=11/9, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-11-9-tetrachord | Upper tetrachord 88/81 * 243/242 * 11/9 of triadic diamond for M=11/9, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-13-11 | Triadic diamond for M=13/11, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-13-11-tetrachord | Upper tetrachord 104/99 * 363/338 * 13/11 of triadic diamond for M=13/11, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-14-11 | Triadic diamond for M=14/11, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-14-11-tetrachord | Upper tetrachord 22/21 * 392/363 * 33/28 of triadic diamond for M=14/11, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-15-13 | Triadic diamond for M=15/13, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-15-13-tetrachord | Upper tetrachord 40/39 * 169/150 * 15/13 of triadic diamond for M=15/13, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-16-13 | Triadic diamond for M=16/13, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-16-13-tetrachord | Upper tetrachord 13/12 * 512/507 * 39/32 of triadic diamond for M=16/13, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-17-13 | Triadic diamond for M=17/13, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-17-13-tetrachord | Upper tetrachord 52/51 * 578/507 * 39/34 of triadic diamond for M=17/13, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-17-14 | Triadic diamond for M=17/14, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-17-14-tetrachord | Upper tetrachord 68/63 * 294/289 * 17/14 of triadic diamond for M=17/14, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-19-16 | Triadic diamond for M=19/16, D=3/2 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-19-16-tetrachord | Upper tetrachord 19/18 * 384/361 * 19/16 of triadic diamond for M=19/16, D=3/2 | 3 | 498.0 | 19 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-22-17 | Triadic diamond for M=22/17, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-22-17-tetrachord | Upper tetrachord 34/33 * 968/867 * 51/44 of triadic diamond for M=22/17, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-23-18 | Triadic diamond for M=23/18, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-23-18-tetrachord | Upper tetrachord 24/23 * 529/486 * 27/23 of triadic diamond for M=23/18, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-23-19 | Triadic diamond for M=23/19, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-23-19-tetrachord | Upper tetrachord 184/171 * 1083/1058 * 23/19 of triadic diamond for M=23/19, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-23-20 | Triadic diamond for M=23/20, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-23-20-tetrachord | Upper tetrachord 46/45 * 600/529 * 23/20 of triadic diamond for M=23/20, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-26-21 | Triadic diamond for M=26/21, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-26-21-tetrachord | Upper tetrachord 14/13 * 1352/1323 * 63/52 of triadic diamond for M=26/21, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-32-25 | Triadic diamond for M=32/25, D=3/2 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-32-25-tetrachord | Upper tetrachord 25/24 * 2048/1875 * 75/64 of triadic diamond for M=32/25, D=3/2 | 3 | 498.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-34-27 | Triadic diamond for M=34/27, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-34-27-tetrachord | Upper tetrachord 18/17 * 2312/2187 * 81/68 of triadic diamond for M=34/27, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-35-27 | Triadic diamond for M=35/27, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-35-27-tetrachord | Upper tetrachord 36/35 * 2450/2187 * 81/70 of triadic diamond for M=35/27, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-40-33 | Triadic diamond for M=40/33, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-40-33-tetrachord | Upper tetrachord 320/297 * 3267/3200 * 40/33 of triadic diamond for M=40/33, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-5-4 | Triadic diamond for M=5/4, D=3/2 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-5-4-tetrachord | Upper tetrachord 16/15 * 25/24 * 6/5 of triadic diamond for M=5/4, D=3/2 | 3 | 498.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-56-45 | Triadic diamond for M=56/45, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-56-45-tetrachord | Upper tetrachord 15/14 * 6272/6075 * 135/112 of triadic diamond for M=56/45, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-64-51 | Triadic diamond for M=64/51, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-64-51-tetrachord | Upper tetrachord 17/16 * 8192/7803 * 153/128 of triadic diamond for M=64/51, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-7-6 | Triadic diamond for M=7/6, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-7-6-tetrachord | Upper tetrachord 28/27 * 54/49 * 7/6 of triadic diamond for M=7/6, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-8-7 | Triadic diamond for M=8/7, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-8-7-tetrachord | Upper tetrachord 64/63 * 147/128 * 8/7 of triadic diamond for M=8/7, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-81-64 | Triadic diamond for M=81/64, D=3/2 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-81-64-tetrachord | Upper tetrachord 256/243 * 2187/2048 * 32/27 of triadic diamond for M=81/64, D=3/2 | 3 | 498.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-8192-6561 | Triadic diamond for M=8192/6561, D=3/2 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-8192-6561-tetrachord | Upper tetrachord 2187/2048 * 134217728/129140163 * 19683/16384 of triadic diamond for M=8192/6561, D=3/2 | 3 | 498.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-11-9 | Triadic reversed diamond for M=11/9, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-11-9-tetrachord | Tetrachord 12/11 * 121/108 * 12/11 of triadic reversed diamond for M=11/9, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-13-10 | Triadic reversed diamond for M=13/10, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-13-10-tetrachord | Tetrachord 40/39 * 507/400 * 40/39 of triadic reversed diamond for M=13/10, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-13-11 | Triadic reversed diamond for M=13/11, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-13-11-tetrachord | Tetrachord 44/39 * 507/484 * 44/39 of triadic reversed diamond for M=13/11, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-14-11 | Triadic reversed diamond for M=14/11, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-14-11-tetrachord | Tetrachord 22/21 * 147/121 * 22/21 of triadic reversed diamond for M=14/11, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-15-13 | Triadic reversed diamond for M=15/13, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-15-13-tetrachord | Tetrachord 15/13 * 676/675 * 15/13 of triadic reversed diamond for M=15/13, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-16-13 | Triadic reversed diamond for M=16/13, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-16-13-tetrachord | Tetrachord 13/12 * 192/169 * 13/12 of triadic reversed diamond for M=16/13, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-17-13 | Triadic reversed diamond for M=17/13, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-17-13-tetrachord | Tetrachord 52/51 * 867/676 * 52/51 of triadic reversed diamond for M=17/13, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-17-14 | Triadic reversed diamond for M=17/14, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-17-14-tetrachord | Tetrachord 56/51 * 867/784 * 56/51 of triadic reversed diamond for M=17/14, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-19-16 | Triadic reversed diamond for M=19/16, D=3/2 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-19-16-tetrachord | Tetrachord 64/57 * 1083/1024 * 64/57 of triadic reversed diamond for M=19/16, D=3/2 | 3 | 498.0 | 19 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-21-16 | Triadic reversed diamond for M=21/16, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-21-16-tetrachord | Tetrachord 64/63 * 1323/1024 * 64/63 of triadic reversed diamond for M=21/16, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-21-17 | Triadic reversed diamond for M=21/17, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-21-17-tetrachord | Tetrachord 68/63 * 1323/1156 * 68/63 of triadic reversed diamond for M=21/17, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-22-17 | Triadic reversed diamond for M=22/17, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-22-17-tetrachord | Tetrachord 34/33 * 363/289 * 34/33 of triadic reversed diamond for M=22/17, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-23-18 | Triadic reversed diamond for M=23/18, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-23-18-tetrachord | Tetrachord 24/23 * 529/432 * 24/23 of triadic reversed diamond for M=23/18, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-23-19 | Triadic reversed diamond for M=23/19, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-23-19-tetrachord | Tetrachord 76/69 * 1587/1444 * 76/69 of triadic reversed diamond for M=23/19, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-23-20 | Triadic reversed diamond for M=23/20, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-23-20-tetrachord | Tetrachord 23/20 * 1600/1587 * 23/20 of triadic reversed diamond for M=23/20, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-24-19 | Triadic reversed diamond for M=24/19, D=3/2 | 7 | 1200.0 | 19 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-24-19-tetrachord | Tetrachord 19/18 * 432/361 * 19/18 of triadic reversed diamond for M=24/19, D=3/2 | 3 | 498.0 | 19 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-26-21 | Triadic reversed diamond for M=26/21, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-26-21-tetrachord | Tetrachord 14/13 * 169/147 * 14/13 of triadic reversed diamond for M=26/21, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-27-22 | Triadic reversed diamond for M=27/22, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-27-22-tetrachord | Tetrachord 88/81 * 2187/1936 * 88/81 of triadic reversed diamond for M=27/22, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-27-23 | Triadic reversed diamond for M=27/23, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-27-23-tetrachord | Tetrachord 92/81 * 2187/2116 * 92/81 of triadic reversed diamond for M=27/23, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-30-23 | Triadic reversed diamond for M=30/23, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-30-23-tetrachord | Tetrachord 46/45 * 675/529 * 46/45 of triadic reversed diamond for M=30/23, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-32-25 | Triadic reversed diamond for M=32/25, D=3/2 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-32-25-tetrachord | Tetrachord 25/24 * 768/625 * 25/24 of triadic reversed diamond for M=32/25, D=3/2 | 3 | 498.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-32-27 | Triadic reversed diamond for M=32/27, D=3/2 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-32-27-tetrachord | Tetrachord 9/8 * 256/243 * 9/8 of triadic reversed diamond for M=32/27, D=3/2 | 3 | 498.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-33-26 | Triadic reversed diamond for M=33/26, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-33-26-tetrachord | Tetrachord 104/99 * 3267/2704 * 104/99 of triadic reversed diamond for M=33/26, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-33-28 | Triadic reversed diamond for M=33/28, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-33-28-tetrachord | Tetrachord 112/99 * 3267/3136 * 112/99 of triadic reversed diamond for M=33/28, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-34-27 | Triadic reversed diamond for M=34/27, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-34-27-tetrachord | Tetrachord 18/17 * 289/243 * 18/17 of triadic reversed diamond for M=34/27, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-35-27 | Triadic reversed diamond for M=35/27, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-35-27-tetrachord | Tetrachord 36/35 * 1225/972 * 36/35 of triadic reversed diamond for M=35/27, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-39-32 | Triadic reversed diamond for M=39/32, D=3/2 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-39-32-tetrachord | Tetrachord 128/117 * 4563/4096 * 128/117 of triadic reversed diamond for M=39/32, D=3/2 | 3 | 498.0 | 13 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-39-34 | Triadic reversed diamond for M=39/34, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-39-34-tetrachord | Tetrachord 39/34 * 4624/4563 * 39/34 of triadic reversed diamond for M=39/34, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-40-33 | Triadic reversed diamond for M=40/33, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-40-33-tetrachord | Tetrachord 11/10 * 400/363 * 11/10 of triadic reversed diamond for M=40/33, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-5-4 | Triadic reversed diamond for M=5/4, D=3/2 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-5-4-tetrachord | Tetrachord 16/15 * 75/64 * 16/15 of triadic reversed diamond for M=5/4, D=3/2 | 3 | 498.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-56-45 | Triadic reversed diamond for M=56/45, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-56-45-tetrachord | Tetrachord 15/14 * 784/675 * 15/14 of triadic reversed diamond for M=56/45, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-57-46 | Triadic reversed diamond for M=57/46, D=3/2 | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-57-46-tetrachord | Tetrachord 184/171 * 9747/8464 * 184/171 of triadic reversed diamond for M=57/46, D=3/2 | 3 | 498.0 | 23 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-6-5 | Triadic reversed diamond for M=6/5, D=3/2 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-6-5-tetrachord | Tetrachord 10/9 * 27/25 * 10/9 of triadic reversed diamond for M=6/5, D=3/2 | 3 | 498.0 | 5 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-64-51 | Triadic reversed diamond for M=64/51, D=3/2 | 7 | 1200.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-64-51-tetrachord | Tetrachord 17/16 * 1024/867 * 17/16 of triadic reversed diamond for M=64/51, D=3/2 | 3 | 498.0 | 17 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-7-6 | Triadic reversed diamond for M=7/6, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-7-6-tetrachord | Tetrachord 8/7 * 49/48 * 8/7 of triadic reversed diamond for M=7/6, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-81-64 | Triadic reversed diamond for M=81/64, D=3/2 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-81-64-tetrachord | Tetrachord 256/243 * 19683/16384 * 256/243 of triadic reversed diamond for M=81/64, D=3/2 | 3 | 498.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-8192-6561 | Triadic reversed diamond for M=8192/6561, D=3/2 | 7 | 1200.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-8192-6561-tetrachord | Tetrachord 2187/2048 * 16777216/14348907 * 2187/2048 of triadic reversed diamond for M=8192/6561, D=3/2 | 3 | 498.0 | 3 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-9-7 | Triadic reversed diamond for M=9/7, D=3/2 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-9-7-tetrachord | Tetrachord 28/27 * 243/196 * 28/27 of triadic reversed diamond for M=9/7, D=3/2 | 3 | 498.0 | 7 | Xenharmonikon |
| xen15-gilson-archytas-chromatic | Archytas' Chromatic | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-archytas-diatonic | Archytas' Diatonic (or Ptolemy's Diatonic Tonaion) | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-archytas-enharmonic | Archytas' Enharmonic | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-aristoxenus-chromatic-hemiolon | Aristoxenus' Chromatic Hemiolon | 7 | 1200.0 | 37 | Xenharmonikon |
| xen15-gilson-aristoxenus-chromatic-malakon | Aristoxenus' Chromatic Malakon | 7 | 1200.0 | 29 | Xenharmonikon |
| xen15-gilson-aristoxenus-chromatic-tonikon | Aristoxenus' Chromatic Tonikon (or Eratosthenes' Chromatic) | 7 | 1200.0 | 19 | Xenharmonikon |
| xen15-gilson-aristoxenus-diatonic-malakon | Aristoxenus' Diatonic Malakon | 7 | 1200.0 | 19 | Xenharmonikon |
| xen15-gilson-aristoxenus-diatonic-syntonon | Aristoxenus' Diatonic Syntonon | 7 | 1200.0 | 19 | Xenharmonikon |
| xen15-gilson-aristoxenus-enharmonic | Aristoxenus' Enharmonic | 7 | 1200.0 | 19 | Xenharmonikon |
| xen15-gilson-didymus-chromatic | Didymus Chromatic | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-gilson-didymus-diatonic | Didymus' Diatonic | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-gilson-eratosthenes-diatonic | Eratosthenes' Diatonic (or Ptolemy's Diatonic Ditonaion) | 7 | 1200.0 | 3 | Xenharmonikon |
| xen15-gilson-eratosthenes-enharmonic | Eratosthenes' Enharmonic | 7 | 1200.0 | 23 | Xenharmonikon |
| xen15-gilson-generalized-just-1 | Ten note just scale, two rows and five columns of chart on p.119 | 10 | 1200.0 | 5 | Xenharmonikon |
| xen15-gilson-generalized-just-2 | Scale based on product (25/24)**2 * (21/20)**3 * 16/15 * (8/7)**3 = 2 | 9 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-generalized-just-3 | Scale based on product (21/20)**3 * (16/15)**2 * (15/14)**3 * (10/9)**2 = 2 | 10 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-generalized-pythagorean-11-8-11 | Generalized Pythagorean Scale, 11/8 stacked 11=5+6 times | 11 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-11-8-13 | Generalized Pythagorean Scale, 11/8 stacked 13=6+7 times | 13 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-11-8-24 | Generalized Pythagorean Scale, 11/8 stacked 24=11+13 times | 24 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-11-8-37 | Generalized Pythagorean Scale, 11/8 stacked 37=17+20 times | 37 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-13-8-10 | Generalized Pythagorean Scale, 13/8 stacked 10=7+3 times | 10 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-13-8-3 | Generalized Pythagorean Scale, 13/8 stacked 3=2+1 times | 3 | 1200.0 | 13 | Xenharmonikon |
| xen15-gilson-generalized-pythagorean-13-8-7 | Generalized Pythagorean Scale, 13/8 stacked 7=5+2 times | 7 | 1200.0 | 13 | Xenharmonikon |
| xen15-gilson-generalized-pythagorean-15-8-10 | Generalized Pythagorean Scale, 15/8 stacked 10=9+1 times | 10 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-15-8-11 | Generalized Pythagorean Scale, 15/8 stacked 11=10+1 times | 11 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-15-8-32 | Generalized Pythagorean Scale, 15/8 stacked 32=29+3 times | 32 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-15-8-43 | Generalized Pythagorean Scale, 15/8 stacked 43=39+4 times | 43 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-18-17-12 | Generalized Pythagorean Scale, 18/17 stacked 12=1+11 times | 12 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-3-2-12 | Generalized Pythagorean Scale, 3/2 stacked 12=7+5 times | 12 | 1200.0 | 3 | Xenharmonikon |
| xen15-gilson-generalized-pythagorean-3-2-41 | Generalized Pythagorean Scale, 3/2 stacked 41=24+17 times | 41 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-3-2-5 | Generalized Pythagorean Scale, 3/2 stacked 5=3+2 times | 5 | 1200.0 | 3 | Xenharmonikon |
| xen15-gilson-generalized-pythagorean-3-2-53 | Generalized Pythagorean Scale, 3/2 stacked 53=31+22 times | 53 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-5-4-28 | Generalized Pythagorean Scale, 5/4 stacked 28=9+19 times | 28 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-5-4-59 | Generalized Pythagorean Scale, 5/4 stacked 59=19+40 times | 59 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-7-4-26 | Generalized Pythagorean Scale, 7/4 stacked 26=21+5 times | 26 | 1200.0 | Xenharmonikon | |
| xen15-gilson-generalized-pythagorean-7-4-5 | Generalized Pythagorean Scale, 7/4 stacked 5=4+1 times | 5 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-just-chromatic | Just Intonation Chromatic Scale (JICS) | 12 | 1200.0 | 5 | Xenharmonikon |
| xen15-gilson-just-diatonic | Just Intonation Diatonic Scale (JIDS) | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-gilson-just-pentatonic | Just Intonation Pentatonic Scale (JIPS) | 5 | 1200.0 | 5 | Xenharmonikon |
| xen15-gilson-ptolemy-chromatic-malakon | Ptolemy's Chromatic Malakon | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-ptolemy-chromatic-syntonon | Ptolemy's Chromatic Syntonon | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-gilson-ptolemy-diatonic-hemiolon | Ptolemy's Diatonic Hemiolon | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-gilson-ptolemy-diatonic-malakon | Ptolemy's Diatonic Malakon | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-gilson-ptolemy-diatonic-syntonon | Ptolemy's Diatonic Syntonon | 7 | 1200.0 | 5 | Xenharmonikon |
| xen15-gilson-pythagorean-chromatic | Pythagorean Intonation Chromatic Scale (PICS) | 12 | 1200.0 | 3 | Xenharmonikon |
| xen15-gilson-pythagorean-diatonic | Pythagorean Intonation Diatonic Scale (PIDS) | 7 | 1200.0 | 3 | Xenharmonikon |
| xen15-gilson-pythagorean-pentatonic | Pythagorean Intonation Pentatonic Scale (PIPS) | 5 | 1200.0 | 3 | Xenharmonikon |
| xen15-leedy-mixolydian | Just mixolydian | 7 | 1200.0 | 7 | Xenharmonikon |
| xen15-mclaren-e | e scale | 7 | 1731.2 | Xenharmonikon | |
| xen15-mclaren-integrated | Integrated non-self-similar scale #1 | 5 | 951.0 | Xenharmonikon | |
| xen15-mclaren-metal-bar | Metal bar scale | 14 | 1200.0 | Xenharmonikon | |
| xen15-mclaren-pi | pi scale | 7 | 1981.8 | Xenharmonikon | |
| xen15-mclaren-root-3 | Square root of 3 scale | 9 | 951.0 | Xenharmonikon | |
| xen15-mclaren-root-5 | Square root of 5 scale | 8 | 1393.2 | Xenharmonikon | |
| xen15-mclaren-root-7 | Square root of 7 scale | 7 | 1684.4 | Xenharmonikon | |
| xen15-oconnell-golden-section-11 | 11-note scale in 25 parts of Golden Section | 11 | 833.1 | Xenharmonikon | |
| xen15-oconnell-golden-section-14 | 14-note scale in 25 parts of Golden Section | 14 | 833.1 | Xenharmonikon | |
| xen15-oconnell-golden-section-18 | 18 parts of the Golden Section | 18 | 833.1 | Xenharmonikon | |
| xen15-oconnell-golden-section-25 | 25 parts of the Golden Section | 25 | 833.1 | Xenharmonikon | |
| xen15-oconnell-golden-section-25-pure | 25 pure octaves reduced by phi | 25 | 833.1 | Xenharmonikon | |
| xen15-oconnell-golden-section-7 | 7-note scale in 25 parts of Golden Section | 7 | 833.1 | Xenharmonikon | |
| xen15-oconnell-golden-section-9 | 9-note scale in 25 parts of Golden Section | 9 | 833.1 | Xenharmonikon | |
| xen16-burt-commas | Tuning for COMMAS | 13 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-01 | Scale 1 from Drones 1994 #2 | 12 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-02 | Scale 2 from Drones 1994 #2 | 11 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-03 | Scale 3 from Drones 1994 #2 | 12 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-04 | Scale 4 from Drones 1994 #2 | 11 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-05 | Scale 5 from Drones 1994 #2 | 11 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-06 | Scale 6 from Drones 1994 #2 | 12 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-07 | Scale 7 from Drones 1994 #2 | 11 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-08 | Scale 8 from Drones 1994 #2 | 12 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-09 | Scale 9 from Drones 1994 #2 | 11 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-10 | Scale 10 from Drones 1994 #2 | 12 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-11 | Scale 11 from Drones 1994 #2 | 11 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-12 | Scale 12 from Drones 1994 #2 | 12 | 1200.0 | 7 | Xenharmonikon |
| xen16-burt-drones-all | All notes from Drones 1994 #2 | 15 | 1200.0 | 7 | Xenharmonikon |
| xen16-grady-centaur | Centaur | 12 | 1200.0 | 7 | Xenharmonikon |
| xen16-hero-lambdoma-08 | 8 by 8 Lambdoma matrix | 42 | 7200.0 | 7 | Xenharmonikon |
| xen16-hero-lambdoma-16 | 16 by 16 Lambdoma matrix | 158 | 9600.0 | 13 | Xenharmonikon |
| xen16-mclaren-carlos-alpha | Wendy Carlos' Alpha scale | 1 | 78.0 | Xenharmonikon | |
| xen16-mclaren-carlos-beta | Wendy Carlos' Beta scale | 1 | 63.8 | Xenharmonikon | |
| xen16-mclaren-carlos-gamma | Wendy Carlos' Gamma scale | 1 | 35.1 | Xenharmonikon | |
| xen16-mclaren-nonoctave-16-5 | 16th root of 5, 6.8908 tones/octave | 16 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-20-3 | 20th root of 3, 12.6186 tones/octave | 20 | 1902.0 | Xenharmonikon | |
| xen16-mclaren-nonoctave-20-5 | 20th root of 5, 8.6135 tones/octave | 20 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-24-3 | 24th root of 3, 15.1423 tones/octave | 24 | 1902.0 | Xenharmonikon | |
| xen16-mclaren-nonoctave-24-5 | 24th root of 5, 10.3362 tones/octave | 24 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-24-7 | 24th root of 7, 8.549 tones/octave | 24 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-29-3 | 29th root of 3, 18.297 tones/octave | 29 | 1902.0 | Xenharmonikon | |
| xen16-mclaren-nonoctave-32-5 | 32nd root of 5, 13.7816 tones/octave | 32 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-34-3 | 34th root of 3, 21.4516 tones/octave | 34 | 1902.0 | Xenharmonikon | |
| xen16-mclaren-nonoctave-36-5 | 36th root of 5, 15.5044 tones/octave | 36 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-40-5 | 40th root of 5, 17.2271 tones/octave | 40 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-43-5 | 43rd root of 5, 18.5191 tones/octave | 43 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-47-5 | 47th root of 5, 20.2418 tones/octave | 47 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-52-5 | 52nd root of 5, 22.3952 tones/octave | 52 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-53-11 | 53rd root of 11, 15.3204 tones/octave | 53 | 4151.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-53-7 | 53rd root of 7, 18.879 tones/octave | 53 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-54-11 | 54th root of 11, 15.6095 tones/octave | 54 | 4151.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-58-7 | 58th root of 7, 20.66 tones/octave | 58 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-59-5 | 59th root of 5, 25.4099 tones/octave | 59 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-60-5 | 60th root of 5, 25.8406 tones/octave | 60 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-63-7 | 63rd root of 7, 22.4411 tones/octave | 63 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-64-5 | 64th root of 5, 27.5633 tones/octave | 64 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-65-11 | 65th root of 11, 18.7892 tones/octave | 65 | 4151.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-67-5 | 67th root of 5, 28.8553 tones/octave | 67 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-67-7 | 67th root of 7, 23.8659 tones/octave | 67 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-71-5 | 71th root of 5, 30.578 tones/octave | 71 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-71-7 | 71th root of 7, 25.2907 tones/octave | 71 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-72-7 | 72nd root of 7, 25.6469 tones/octave | 72 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-77-11 | 77th root of 11, 22.258 tones/octave | 77 | 4151.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-77-7 | 77th root of 7, 27.428 tones/octave | 77 | 3368.8 | Xenharmonikon | |
| xen16-mclaren-nonoctave-79-5 | 79th root of 5, 34.0234 tones/octave | 79 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-87-5 | 87th root of 5, 37.4689 tones/octave | 87 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-88-11 | 88th root of 11, 25.4377 tones/octave | 88 | 4151.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-88-5 | 88th root of 5, 37.8995 tones/octave | 88 | 2786.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-89-11 | 89th root of 11, 25.7268 tones/octave | 89 | 4151.3 | Xenharmonikon | |
| xen16-mclaren-nonoctave-95-11 | 95th root of 11, 27.4612 tones/octave | 95 | 4151.3 | Xenharmonikon | |
| xen17-bohlen-harmonic-1 | 13-tone non-tempered scale | 13 | 1902.0 | 7 | Xenharmonikon |
| xen17-bohlen-harmonic-2 | 12-tone non-tempered scale based on 4:7:10 triad | 12 | 1902.0 | 23 | Xenharmonikon |
| xen17-chalmers-ursell-quiggle-1 | Sarn Ursell's Quiggle Temperament, first kind | 12 | 1200.0 | Xenharmonikon | |
| xen17-chalmers-ursell-quiggle-2 | Sarn Ursell's Quiggle Temperament, second kind | 24 | 6699.0 | Xenharmonikon | |
| xen17-erlich-alternate-pentachordal-major | Decatonic mode: Alternate Pentachordal Major | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-alternate-pentachordal-minor | Decatonic mode: Alternate Pentachordal Minor | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-dynamic-symmetrical-major | Decatonic mode: Dynamic Symmetrical Major | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-dynamic-symmetrical-minor | Decatonic mode: Dynamic Symmetrical Minor | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-standard-pentachordal-major | Decatonic mode: Standard Pentachordal Major | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-standard-pentachordal-minor | Decatonic mode: Standard Pentachordal Minor | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-static-symmetrical-major | Decatonic mode: Static Symmetrical Major | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-static-symmetrical-minor | Decatonic mode: Static Symmetrical Minor | 10 | 1200.0 | Xenharmonikon | |
| xen17-erlich-unequal-22 | Unequal 22-tone tuning, Table 5 | 22 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-04 | 7 Iterated Arithmetic Means between 1/1 and 2/1 | 8 | 1200.0 | 13 | Xenharmonikon |
| xen18-ayers-table-05 | 6 Generalized Arithmetic Means between 1/1 and 2/1 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-ayers-table-11 | 7 Iterated Harmonic Means between 1/1 and 2/1 | 8 | 1200.0 | 13 | Xenharmonikon |
| xen18-ayers-table-12 | 5 Generalized Harmonic Means between 1/1 and 2/1 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen18-ayers-table-13-14 | Generalized Harmonic Mean scale from Table 13 and Table 14 | 12 | 1200.0 | 19 | Xenharmonikon |
| xen18-ayers-table-16 | 2nd Iteration of Musical Proportion between 1/1 and 2/1 | 7 | 1200.0 | 7 | Xenharmonikon |
| xen18-ayers-table-18 | 7 Iterated Subcontraries to the Harmonic Mean | 8 | 1200.0 | 3373 | Xenharmonikon |
| xen18-ayers-table-19 | 3 Iterated Harmonic Means and 3 Iterated Subcontraries to the Harmonic Mean | 7 | 1200.0 | 61 | Xenharmonikon |
| xen18-ayers-table-20 | 7 Iterated Geometric Means Between 1/1 and 2/1 (8-tone Equal Temperament) | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-23 | Inverted Geometric Means Between 1/1 and 2/1 Produce a Symmetrical Scale | 9 | 1200.0 | 3 | Xenharmonikon |
| xen18-ayers-table-24 | Generalized Geometric Means in Slendro Between 1/1 and 2/1 | 5 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-26 | 7 Iterated First Subcontraries to Geometric Means between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-28 | 7 Iterated Second Subcontraries to Geometric Means between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-30 | 7 Iterated Logarithmic Means between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-32 | 7 Iterated Counter-Logarithmic Means between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-33 | Logarithmic Means scale from Table 33 | 7 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-34 | 7 Iterated Root Mean Squares between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-35 | 7 Generalized Root Mean Squares between 1 and 2.5 | 8 | 1586.3 | Xenharmonikon | |
| xen18-ayers-table-37 | 7 Iterated Harmonic Square Means between 1/1 and 2/1 | 8 | 1200.0 | 14321 | Xenharmonikon |
| xen18-ayers-table-38 | Harmonic Square Means in Tetrachords between 1/1 and 4/3 and 3/2 and 2/1 | 7 | 1200.0 | 1201 | Xenharmonikon |
| xen18-ayers-table-39 | 7 Iterated Root Harmonic Square Means between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-40 | 7 Generalized Root Harmonic Square Means between 1.0 and 1.6 | 8 | 813.7 | Xenharmonikon | |
| xen18-ayers-table-41-42 | Fibonacci-Type Means scale from Table 41 and Table 42 | 7 | 1200.0 | 5 | Xenharmonikon |
| xen18-ayers-table-43 | 7 Fibonacci-Type Means between 1/1 and 2/1 | 8 | 1200.0 | 17 | Xenharmonikon |
| xen18-ayers-table-44 | Transposing 3 Fibonacci-Type Means to Lower Tetrachord Between 1/1 and 4/3 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-ayers-table-45 | Complementary Ratios to 3 Fibonacci-Type Means for Lower Tetrachord Between 1/1 and 4/3 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-ayers-table-46 | Reciprocals of Golden Mean in P4 | 3 | 498.0 | Xenharmonikon | |
| xen18-ayers-table-47 | Reciprocals of Golden Mean in Octave | 5 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-48 | 7 Iterated Reciprocals of Golden Means between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-49 | 7 Iterated First Unnamed Means between 1/1 and 2/1 | 8 | 1200.0 | 17 | Xenharmonikon |
| xen18-ayers-table-54 | 7 Iterated First Unnamed Means between 1/1 and 2/1, Weighted by Ratio 3/2 | 8 | 1200.0 | 53 | Xenharmonikon |
| xen18-ayers-table-55 | First Unnamed Mean scale from window in Table 55 | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-ayers-table-56 | 7 Iterated Second Unnamed Means between 1/1 and 2/1 | 8 | 1200.0 | 157 | Xenharmonikon |
| xen18-ayers-table-59 | 7 Iterated Second Unnamed Means between 1/1 and 2/1, Weighted by Ratio 3/2 | 8 | 1200.0 | 23 | Xenharmonikon |
| xen18-ayers-table-61 | 7 Iterated Third Unnamed Means between 1/1 and 2/1 | 8 | 1200.0 | Xenharmonikon | |
| xen18-ayers-table-62 | 7 Iterated Fourth Unnamed Means between 1/1 and 2/1 | 8 | 1200.0 | 17 | Xenharmonikon |
| xen18-ayers-table-63 | Didymos' Chromatic Tetrachord | 3 | 498.0 | 5 | Xenharmonikon |
| xen18-ayers-table-64 | Archytas' Enharmonic Tetrachord | 3 | 498.0 | 7 | Xenharmonikon |
| xen18-ayers-table-65 | 7 Iterated Mediants between 1/1 and 2/1 | 8 | 1200.0 | 7 | Xenharmonikon |
| xen18-ayers-table-71 | 7 Weighted Mediants between 1/1 and 2/1 | 8 | 1200.0 | 7 | Xenharmonikon |
| xen18-darreg-djami-17 | Seventeen-tone system | 17 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-busalik | Maqam Busalik | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-hidjaz | Maqam Hidjaz | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-husayni | Maqam Husayni | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-iraq-1 | Maqam Iraq, without bakiye | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-iraq-2 | Maqam Iraq, with bakiye | 8 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-isfahan-1 | Maqam Isfahan, bakiye between seventh and eighth degrees | 8 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-isfahan-2 | Maqam Isfahan, bakiye between sixth and seventh degrees | 8 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-nawa | Maqam Nawa | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-rahawi | Maqam Rahawi | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-rast | Maqam Rast | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-ushshak | Maqam Ushshak | 7 | 1200.0 | Xenharmonikon | |
| xen18-darreg-djami-zangule | Maqam Zangule | 7 | 1200.0 | Xenharmonikon | |
| xen18-erlich-amity-02 | 1L 1s MOS for Amity, L=860.38, s=339.47 | 2 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-03 | 1L 2s MOS for Amity, L=520.91, s=339.47 | 3 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-04 | 3L 1s MOS for Amity, L=339.47, s=181.44 | 4 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-07 | 4L 3s MOS for Amity, L=181.44, s=158.03 | 7 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-11 | 7L 4s MOS for Amity, L=158.03, s=23.41 | 11 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-18 | 7L 11s MOS for Amity, L=134.62, s=23.41 | 18 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-25 | 7L 18s MOS for Amity, L=111.21, s=23.41 | 25 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-32 | 7L 25s MOS for Amity, L=87.80, s=23.41 | 32 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-39 | 7L 32s MOS for Amity, L=64.39, s=23.41 | 39 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-46 | 7L 39s MOS for Amity, L=40.98, s=23.41 | 46 | 1199.8 | Xenharmonikon | |
| xen18-erlich-amity-53 | 46L 7s MOS for Amity, L=23.41, s=17.57 | 53 | 1199.8 | Xenharmonikon | |
| xen18-erlich-augene-03 | 3L MOS for Augene, L=399.02 | 3 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augene-06 | 3L 3s MOS for Augene, L=306.56, s=92.46 | 6 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augene-09 | 3L 6s MOS for Augene, L=214.10, s=92.46 | 9 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augene-12 | 3L 9s MOS for Augene, L=121.64, s=92.46 | 12 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augene-15 | 12L 3s MOS for Augene, L=92.46, s=29.18 | 15 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augene-27 | 12L 15s MOS for Augene, L=63.28, s=29.18 | 27 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augene-39 | 12L 27s MOS for Augene, L=34.10, s=29.18 | 39 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augmented-03 | 3L MOS for Augmented, L=399.02 | 3 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augmented-06 | 3L 3s MOS for Augmented, L=305.87, s=93.15 | 6 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augmented-09 | 3L 6s MOS for Augmented, L=212.72, s=93.15 | 9 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augmented-12 | 3L 9s MOS for Augmented, L=119.57, s=93.15 | 12 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augmented-15 | 12L 3s MOS for Augmented, L=93.15, s=26.42 | 15 | 1197.1 | Xenharmonikon | |
| xen18-erlich-augmented-27 | 12L 15s MOS for Augmented, L=66.73, s=26.42 | 27 | 1197.1 | Xenharmonikon | |
| xen18-erlich-august-03 | 3L MOS for August, L=399.99 | 3 | 1200.0 | Xenharmonikon | |
| xen18-erlich-august-06 | 3L 3s MOS for August, L=292.68, s=107.31 | 6 | 1200.0 | Xenharmonikon | |
| xen18-erlich-august-09 | 3L 6s MOS for August, L=185.37, s=107.31 | 9 | 1200.0 | Xenharmonikon | |
| xen18-erlich-august-12 | 9L 3s MOS for August, L=107.31, s=78.06 | 12 | 1200.0 | Xenharmonikon | |
| xen18-erlich-august-21 | 12L 9s MOS for August, L=78.06, s=29.25 | 21 | 1200.0 | Xenharmonikon | |
| xen18-erlich-beatles-02 | 1L 1s MOS for Beatles, L=842.38, s=354.72 | 2 | 1197.1 | Xenharmonikon | |
| xen18-erlich-beatles-03 | 1L 2s MOS for Beatles, L=487.66, s=354.72 | 3 | 1197.1 | Xenharmonikon | |
| xen18-erlich-beatles-04 | 3L 1s MOS for Beatles, L=354.72, s=132.94 | 4 | 1197.1 | Xenharmonikon | |
| xen18-erlich-beatles-07 | 3L 4s MOS for Beatles, L=221.78, s=132.94 | 7 | 1197.1 | Xenharmonikon | |
| xen18-erlich-beatles-10 | 7L 3s MOS for Beatles, L=132.94, s=88.84 | 10 | 1197.1 | Xenharmonikon | |
| xen18-erlich-beatles-17 | 10L 7s MOS for Beatles, L=88.84, s=44.10 | 17 | 1197.1 | Xenharmonikon | |
| xen18-erlich-beatles-27 | 10L 17s MOS for Beatles, L=44.74, s=44.10 | 27 | 1197.1 | Xenharmonikon | |
| xen18-erlich-beatles-37 | 27L 10s MOS for Beatles, L=44.10, s=0.64 | 37 | 1197.1 | Xenharmonikon | |
| xen18-erlich-blacksmith-05 | 5L MOS for Blacksmith, L=239.18 | 5 | 1195.9 | Xenharmonikon | |
| xen18-erlich-blacksmith-10 | 5L 5s MOS for Blacksmith, L=155.35, s=83.83 | 10 | 1195.9 | Xenharmonikon | |
| xen18-erlich-blacksmith-15 | 10L 5s MOS for Blacksmith, L=83.83, s=71.52 | 15 | 1195.9 | Xenharmonikon | |
| xen18-erlich-blacksmith-25 | 15L 10s MOS for Blacksmith, L=71.52, s=12.31 | 25 | 1195.9 | Xenharmonikon | |
| xen18-erlich-blackwood-05 | 5L MOS for Blackwood, L=238.87 | 5 | 1194.3 | Xenharmonikon | |
| xen18-erlich-blackwood-10 | 5L 5s MOS for Blackwood, L=158.78, s=80.09 | 10 | 1194.3 | Xenharmonikon | |
| xen18-erlich-blackwood-15 | 10L 5s MOS for Blackwood, L=80.09, s=78.69 | 15 | 1194.3 | Xenharmonikon | |
| xen18-erlich-blackwood-25 | 15L 10s MOS for Blackwood, L=78.69, s=1.40 | 25 | 1194.3 | Xenharmonikon | |
| xen18-erlich-bug-02 | 1L 1s MOS for Bug, L=939.7, s=260.3 | 2 | 1200.0 | Xenharmonikon | |
| xen18-erlich-bug-03 | 1L 2s MOS for Bug, L=679.4, s=260.3 | 3 | 1200.0 | Xenharmonikon | |
| xen18-erlich-bug-04 | 1L 3s MOS for Bug, L=419.1, s=260.3 | 4 | 1200.0 | Xenharmonikon | |
| xen18-erlich-bug-05 | 4L 1s MOS for Bug, L=260.3, s=158.8 | 5 | 1200.0 | Xenharmonikon | |
| xen18-erlich-bug-09 | 5L 4s MOS for Bug, L=158.8, s=101.5 | 9 | 1200.0 | Xenharmonikon | |
| xen18-erlich-catler-12 | 12L MOS for Catler, L=99.81 | 12 | 1197.7 | Xenharmonikon | |
| xen18-erlich-catler-24 | 12L 12s MOS for Catler, L=75.22, s=24.59 | 24 | 1197.7 | Xenharmonikon | |
| xen18-erlich-catler-36 | 12L 24s MOS for Catler, L=50.63, s=24.59 | 36 | 1197.7 | Xenharmonikon | |
| xen18-erlich-catler-48 | 12L 36s MOS for Catler, L=26.04, s=24.59 | 48 | 1197.7 | Xenharmonikon | |
| xen18-erlich-compton-12 | 12L MOS for Compton, L=100.05 | 12 | 1200.6 | Xenharmonikon | |
| xen18-erlich-compton-24 | 12L 12s MOS for Compton, L=84.92, s=15.13 | 24 | 1200.6 | Xenharmonikon | |
| xen18-erlich-compton-36 | 12L 24s MOS for Compton, L=69.79, s=15.13 | 36 | 1200.6 | Xenharmonikon | |
| xen18-erlich-compton-48 | 12L 36s MOS for Compton, L=54.66, s=15.13 | 48 | 1200.6 | Xenharmonikon | |
| xen18-erlich-compton-60 | 12L 48s MOS for Compton, L=39.53, s=15.13 | 60 | 1200.6 | Xenharmonikon | |
| xen18-erlich-compton-72 | 12L 60s MOS for Compton, L=24.40, s=15.13 | 72 | 1200.6 | Xenharmonikon | |
| xen18-erlich-cynder-02 | 1L 1s MOS for Cynder, L=969.18, s=232.52 | 2 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-03 | 1L 2s MOS for Cynder, L=736.66, s=232.52 | 3 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-04 | 1L 3s MOS for Cynder, L=504.14, s=232.52 | 4 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-05 | 1L 4s MOS for Cynder, L=271.62, s=232.52 | 5 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-06 | 5L 1s MOS for Cynder, L=232.52, s=39.10 | 6 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-11 | 5L 6s MOS for Cynder, L=193.42, s=39.10 | 11 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-16 | 5L 11s MOS for Cynder, L=154.32, s=39.10 | 16 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-21 | 5L 16s MOS for Cynder, L=115.22, s=39.10 | 21 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-26 | 5L 21s MOS for Cynder, L=76.12, s=39.10 | 26 | 1201.7 | Xenharmonikon | |
| xen18-erlich-cynder-31 | 26L 5s MOS for Cynder, L=39.10, s=37.02 | 31 | 1201.7 | Xenharmonikon | |
| xen18-erlich-dicot-02 | 1L 1s MOS for Dicot, L=854.44, s=353.22 | 2 | 1207.7 | Xenharmonikon | |
| xen18-erlich-dicot-03 | 1L 2s MOS for Dicot, L=501.22, s=353.22 | 3 | 1207.7 | Xenharmonikon | |
| xen18-erlich-dicot-04 | 3L 1s MOS for Dicot, L=353.22, s=148.00 | 4 | 1207.7 | Xenharmonikon | |
| xen18-erlich-dicot-07 | 3L 4s MOS for Dicot, L=205.22, s=148.00 | 7 | 1207.7 | Xenharmonikon | |
| xen18-erlich-dicot-10 | 7L 3s MOS for Dicot, L=148.00, s=57.22 | 10 | 1207.7 | Xenharmonikon | |
| xen18-erlich-dicot-17 | 7L 10s MOS for Dicot, L=90.78, s=57.22 | 17 | 1207.7 | Xenharmonikon | |
| xen18-erlich-dimipent-04 | 4L MOS for Dimipent, L=299.16 | 4 | 1196.6 | Xenharmonikon | |
| xen18-erlich-dimipent-08 | 4L 4s MOS for Dimipent, L=197.49, s=101.67 | 8 | 1196.6 | Xenharmonikon | |
| xen18-erlich-dimipent-12 | 8L 4s MOS for Dimipent, L=101.67, s=95.82 | 12 | 1196.6 | Xenharmonikon | |
| xen18-erlich-dimipent-20 | 12L 8s MOS for Dimipent, L=95.82, s=5.85 | 20 | 1196.6 | Xenharmonikon | |
| xen18-erlich-dimisept-04 | 4L MOS for Dimisept, L=298.53 | 4 | 1194.1 | Xenharmonikon | |
| xen18-erlich-dimisept-08 | 4L 4s MOS for Dimisept, L=197.08, s=101.45 | 8 | 1194.1 | Xenharmonikon | |
| xen18-erlich-dimisept-12 | 8L 4s MOS for Dimisept, L=101.45, s=95.63 | 12 | 1194.1 | Xenharmonikon | |
| xen18-erlich-dimisept-20 | 12L 8s MOS for Dimisept, L=95.63, s=5.82 | 20 | 1194.1 | Xenharmonikon | |
| xen18-erlich-dominant-02 | 1L 1s MOS for Dominant, L=699.35, s=495.88 | 2 | 1195.2 | Xenharmonikon | |
| xen18-erlich-dominant-03 | 2L 1s MOS for Dominant, L=495.88, s=203.47 | 3 | 1195.2 | Xenharmonikon | |
| xen18-erlich-dominant-05 | 2L 3s MOS for Dominant, L=292.41, s=203.47 | 5 | 1195.2 | Xenharmonikon | |
| xen18-erlich-dominant-07 | 5L 2s MOS for Dominant, L=203.47, s=88.94 | 7 | 1195.2 | Xenharmonikon | |
| xen18-erlich-dominant-12 | 5L 7s MOS for Dominant, L=114.53, s=88.94 | 12 | 1195.2 | Xenharmonikon | |
| xen18-erlich-dominant-17 | 12L 5s MOS for Dominant, L=88.94, s=25.59 | 17 | 1195.2 | Xenharmonikon | |
| xen18-erlich-doublewide-02 | 2L MOS for Doublewide, L=599.28 | 2 | 1198.6 | Xenharmonikon | |
| xen18-erlich-doublewide-04 | 2L 2s MOS for Doublewide, L=326.96, s=272.32 | 4 | 1198.6 | Xenharmonikon | |
| xen18-erlich-doublewide-06 | 4L 2s MOS for Doublewide, L=272.32, s=54.64 | 6 | 1198.6 | Xenharmonikon | |
| xen18-erlich-doublewide-10 | 4L 6s MOS for Doublewide, L=217.68, s=54.64 | 10 | 1198.6 | Xenharmonikon | |
| xen18-erlich-doublewide-14 | 4L 10s MOS for Doublewide, L=163.04, s=54.64 | 14 | 1198.6 | Xenharmonikon | |
| xen18-erlich-doublewide-18 | 4L 14s MOS for Doublewide, L=108.40, s=54.64 | 18 | 1198.6 | Xenharmonikon | |
| xen18-erlich-doublewide-22 | 18L 4s MOS for Doublewide, L=54.64, s=53.76 | 22 | 1198.6 | Xenharmonikon | |
| xen18-erlich-doublewide-40 | 22L 18s MOS for Doublewide, L=53.76, s=0.88 | 40 | 1198.6 | Xenharmonikon | |
| xen18-erlich-ennealimmal-09 | 9L MOS for Ennealimmal, L=133.337 | 9 | 1200.0 | Xenharmonikon | |
| xen18-erlich-ennealimmal-18 | 9L 9s MOS for Ennealimmal, L=84.313, s=49.024 | 18 | 1200.0 | Xenharmonikon | |
| xen18-erlich-ennealimmal-27 | 18L 9s MOS for Ennealimmal, L=49.024, s=35.289 | 27 | 1200.0 | Xenharmonikon | |
| xen18-erlich-ennealimmal-45 | 27L 18s MOS for Ennealimmal, L=35.289, s=13.735 | 45 | 1200.0 | Xenharmonikon | |
| xen18-erlich-ennealimmal-72 | 27L 45s MOS for Ennealimmal, L=21.554, s=13.735 | 72 | 1200.0 | Xenharmonikon | |
| xen18-erlich-ennealimmal-99 | 72L 27s MOS for Ennealimmal, L=13.735, s=7.819 | 99 | 1200.0 | Xenharmonikon | |
| xen18-erlich-father-02 | 1L 1s MOS for Father, L=738.5, s=447.4 | 2 | 1185.9 | Xenharmonikon | |
| xen18-erlich-father-03 | 2L 1s MOS for Father, L=447.4, s=291.1 | 3 | 1185.9 | Xenharmonikon | |
| xen18-erlich-father-05 | 3L 2s MOS for Father, L=291.1, s=156.3 | 5 | 1185.9 | Xenharmonikon | |
| xen18-erlich-father-08 | 5L 3s MOS for Father, L=156.3, s=134.8 | 8 | 1185.9 | Xenharmonikon | |
| xen18-erlich-flattone-02 | 1L 1s MOS for Flattone, L=695.40, s=507.14 | 2 | 1202.5 | Xenharmonikon | |
| xen18-erlich-flattone-03 | 2L 1s MOS for Flattone, L=507.14, s=188.26 | 3 | 1202.5 | Xenharmonikon | |
| xen18-erlich-flattone-05 | 2L 3s MOS for Flattone, L=318.88, s=188.26 | 5 | 1202.5 | Xenharmonikon | |
| xen18-erlich-flattone-07 | 5L 2s MOS for Flattone, L=188.26, s=130.62 | 7 | 1202.5 | Xenharmonikon | |
| xen18-erlich-flattone-12 | 7L 5s MOS for Flattone, L=130.62, s=57.64 | 12 | 1202.5 | Xenharmonikon | |
| xen18-erlich-flattone-19 | 7L 12s MOS for Flattone, L=72.98, s=57.64 | 19 | 1202.5 | Xenharmonikon | |
| xen18-erlich-flattone-26 | 19L 7s MOS for Flattone, L=57.64, s=15.34 | 26 | 1202.5 | Xenharmonikon | |
| xen18-erlich-flattone-45 | 19L 26s MOS for Flattone, L=42.30, s=15.34 | 45 | 1202.5 | Xenharmonikon | |
| xen18-erlich-garibaldi-02 | 1L 1s MOS for Garibaldi, L=702.64, s=498.12 | 2 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-03 | 2L 1s MOS for Garibaldi, L=498.12, s=204.52 | 3 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-05 | 2L 3s MOS for Garibaldi, L=293.60, s=204.52 | 5 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-07 | 5L 2s MOS for Garibaldi, L=204.52, s=89.08 | 7 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-12 | 5L 7s MOS for Garibaldi, L=115.44, s=89.08 | 12 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-17 | 12L 5s MOS for Garibaldi, L=89.08, s=26.36 | 17 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-29 | 12L 17s MOS for Garibaldi, L=62.72, s=26.36 | 29 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-41 | 12L 29s MOS for Garibaldi, L=36.36, s=26.36 | 41 | 1200.8 | Xenharmonikon | |
| xen18-erlich-garibaldi-53 | 41L 12s MOS for Garibaldi, L=26.36, s=10.00 | 53 | 1200.8 | Xenharmonikon | |
| xen18-erlich-hanson-02 | 1L 1s MOS for Hanson, L=883.22, s=317.07 | 2 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-03 | 1L 2s MOS for Hanson, L=566.15, s=317.07 | 3 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-04 | 3L 1s MOS for Hanson, L=317.07, s=249.08 | 4 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-07 | 4L 3s MOS for Hanson, L=249.08, s=67.99 | 7 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-11 | 4L 7s MOS for Hanson, L=181.09, s=67.99 | 11 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-15 | 4L 11s MOS for Hanson, L=113.10, s=67.99 | 15 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-19 | 15L 4s MOS for Hanson, L=67.99, s=45.11 | 19 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-34 | 19L 15s MOS for Hanson, L=45.11, s=22.88 | 34 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hanson-53 | 34L 19s MOS for Hanson, L=22.88, s=22.23 | 53 | 1200.3 | Xenharmonikon | |
| xen18-erlich-hedgehog-02 | 2L MOS for Hedgehog, L=598.45 | 2 | 1196.9 | Xenharmonikon | |
| xen18-erlich-hedgehog-04 | 2L 2s MOS for Hedgehog, L=436.13, s=162.32 | 4 | 1196.9 | Xenharmonikon | |
| xen18-erlich-hedgehog-06 | 2L 4s MOS for Hedgehog, L=273.81, s=162.32 | 6 | 1196.9 | Xenharmonikon | |
| xen18-erlich-hedgehog-08 | 6L 2s MOS for Hedgehog, L=162.32, s=111.49 | 8 | 1196.9 | Xenharmonikon | |
| xen18-erlich-hedgehog-14 | 8L 6s MOS for Hedgehog, L=111.49, s=50.83 | 14 | 1196.9 | Xenharmonikon | |
| xen18-erlich-hedgehog-22 | 8L 14s MOS for Hedgehog, L=60.66, s=50.83 | 22 | 1196.9 | Xenharmonikon | |
| xen18-erlich-hedgehog-30 | 22L 8s MOS for Hedgehog, L=50.83, s=9.83 | 30 | 1196.9 | Xenharmonikon | |
| xen18-erlich-helmholtz-02 | 1L 1s MOS for Helmholtz, L=701.79, s=498.28 | 2 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-03 | 2L 1s MOS for Helmholtz, L=498.28, s=203.51 | 3 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-05 | 2L 3s MOS for Helmholtz, L=294.77, s=203.51 | 5 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-07 | 5L 2s MOS for Helmholtz, L=203.51, s=91.26 | 7 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-12 | 5L 7s MOS for Helmholtz, L=112.25, s=91.26 | 12 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-17 | 12L 5s MOS for Helmholtz, L=91.26, s=20.99 | 17 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-29 | 12L 17s MOS for Helmholtz, L=70.27, s=20.99 | 29 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-41 | 12L 29s MOS for Helmholtz, L=49.28, s=20.99 | 41 | 1200.1 | Xenharmonikon | |
| xen18-erlich-helmholtz-53 | 12L 41s MOS for Helmholtz, L=28.29, s=20.99 | 53 | 1200.1 | Xenharmonikon | |
| xen18-erlich-injera-02 | 2L MOS for Injera, L=600.89 | 2 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-04 | 2L 2s MOS for Injera, L=507.28, s=93.61 | 4 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-06 | 2L 4s MOS for Injera, L=413.67, s=93.61 | 6 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-08 | 2L 6s MOS for Injera, L=320.06, s=93.61 | 8 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-10 | 2L 8s MOS for Injera, L=226.45, s=93.61 | 10 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-12 | 2L 10s MOS for Injera, L=132.84, s=93.61 | 12 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-14 | 12L 2s MOS for Injera, L=93.61, s=39.23 | 14 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-26 | 12L 14s MOS for Injera, L=54.38, s=39.23 | 26 | 1201.8 | Xenharmonikon | |
| xen18-erlich-injera-38 | 26L 12s MOS for Injera, L=39.23, s=15.15 | 38 | 1201.8 | Xenharmonikon | |
| xen18-erlich-keemun-02 | 1L 1s MOS for Keemun, L=885.35, s=317.84 | 2 | 1203.2 | Xenharmonikon | |
| xen18-erlich-keemun-03 | 1L 2s MOS for Keemun, L=567.51, s=317.84 | 3 | 1203.2 | Xenharmonikon | |
| xen18-erlich-keemun-04 | 3L 1s MOS for Keemun, L=317.84, s=249.67 | 4 | 1203.2 | Xenharmonikon | |
| xen18-erlich-keemun-07 | 4L 3s MOS for Keemun, L=249.67, s=68.17 | 7 | 1203.2 | Xenharmonikon | |
| xen18-erlich-keemun-11 | 4L 7s MOS for Keemun, L=181.50, s=68.17 | 11 | 1203.2 | Xenharmonikon | |
| xen18-erlich-keemun-15 | 4L 11s MOS for Keemun, L=113.33, s=68.17 | 15 | 1203.2 | Xenharmonikon | |
| xen18-erlich-keemun-19 | 15L 4s MOS for Keemun, L=68.17, s=45.16 | 19 | 1203.2 | Xenharmonikon | |
| xen18-erlich-keemun-34 | 19L 15s MOS for Keemun, L=45.16, s=23.01 | 34 | 1203.2 | Xenharmonikon | |
| xen18-erlich-lemba-02 | 2L MOS for Lemba, L=601.70 | 2 | 1203.4 | Xenharmonikon | |
| xen18-erlich-lemba-04 | 2L 2s MOS for Lemba, L=370.83, s=230.87 | 4 | 1203.4 | Xenharmonikon | |
| xen18-erlich-lemba-06 | 4L 2s MOS for Lemba, L=230.87, s=139.96 | 6 | 1203.4 | Xenharmonikon | |
| xen18-erlich-lemba-10 | 6L 4s MOS for Lemba, L=139.96, s=90.91 | 10 | 1203.4 | Xenharmonikon | |
| xen18-erlich-lemba-16 | 10L 6s MOS for Lemba, L=90.91, s=49.05 | 16 | 1203.4 | Xenharmonikon | |
| xen18-erlich-lemba-26 | 16L 10s MOS for Lemba, L=49.05, s=41.86 | 26 | 1203.4 | Xenharmonikon | |
| xen18-erlich-lemba-42 | 26L 16s MOS for Lemba, L=41.86, s=7.19 | 42 | 1203.4 | Xenharmonikon | |
| xen18-erlich-liese-02 | 1L 1s MOS for Liese, L=633.57, s=569.05 | 2 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-03 | 2L 1s MOS for Liese, L=569.05, s=64.52 | 3 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-05 | 2L 3s MOS for Liese, L=504.53, s=64.52 | 5 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-07 | 2L 5s MOS for Liese, L=440.01, s=64.52 | 7 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-09 | 2L 7s MOS for Liese, L=375.49, s=64.52 | 9 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-11 | 2L 9s MOS for Liese, L=310.97, s=64.52 | 11 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-13 | 2L 11s MOS for Liese, L=246.45, s=64.52 | 13 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-15 | 2L 13s MOS for Liese, L=181.93, s=64.52 | 15 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-17 | 2L 15s MOS for Liese, L=117.41, s=64.52 | 17 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-19 | 17L 2s MOS for Liese, L=64.52, s=52.89 | 19 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-36 | 19L 17s MOS for Liese, L=52.89, s=11.63 | 36 | 1202.6 | Xenharmonikon | |
| xen18-erlich-liese-55 | 19L 36s MOS for Liese, L=41.26, s=11.63 | 55 | 1202.6 | Xenharmonikon | |
| xen18-erlich-luna-02 | 1L 1s MOS for Luna, L=1006.784, s=193.196 | 2 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-03 | 1L 2s MOS for Luna, L=813.588, s=193.196 | 3 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-04 | 1L 3s MOS for Luna, L=620.392, s=193.196 | 4 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-05 | 1L 4s MOS for Luna, L=427.196, s=193.196 | 5 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-06 | 1L 5s MOS for Luna, L=234.000, s=193.196 | 6 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-07 | 6L 1s MOS for Luna, L=193.196, s=40.804 | 7 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-13 | 6L 7s MOS for Luna, L=152.392, s=40.804 | 13 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-19 | 6L 13s MOS for Luna, L=111.588, s=40.804 | 19 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-25 | 6L 19s MOS for Luna, L=70.784, s=40.804 | 25 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-31 | 25L 6s MOS for Luna, L=40.804, s=29.980 | 31 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-56 | 31L 25s MOS for Luna, L=29.980, s=10.824 | 56 | 1200.0 | Xenharmonikon | |
| xen18-erlich-luna-87 | 31L 56s MOS for Luna, L=19.156, s=10.824 | 87 | 1200.0 | Xenharmonikon | |
| xen18-erlich-magic-02 | 1L 1s MOS for Magic, L=820.48, s=380.80 | 2 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-03 | 1L 2s MOS for Magic, L=439.68, s=380.80 | 3 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-04 | 3L 1s MOS for Magic, L=380.80, s=58.88 | 4 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-07 | 3L 4s MOS for Magic, L=321.92, s=58.88 | 7 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-10 | 3L 7s MOS for Magic, L=263.04, s=58.88 | 10 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-13 | 3L 10s MOS for Magic, L=204.16, s=58.88 | 13 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-16 | 3L 13s MOS for Magic, L=145.28, s=58.88 | 16 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-19 | 3L 16s MOS for Magic, L=86.40, s=58.88 | 19 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-22 | 19L 3s MOS for Magic, L=58.88, s=27.52 | 22 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-41 | 19L 22s MOS for Magic, L=31.36, s=27.52 | 41 | 1201.3 | Xenharmonikon | |
| xen18-erlich-magic-60 | 41L 19s MOS for Magic, L=27.52, s=3.84 | 60 | 1201.3 | Xenharmonikon | |
| xen18-erlich-mavila-02 | 1L 1s MOS for Mavila, L=685.03, s=521.52 | 2 | 1206.5 | Xenharmonikon | |
| xen18-erlich-mavila-03 | 2L 1s MOS for Mavila, L=521.52, s=163.51 | 3 | 1206.5 | Xenharmonikon | |
| xen18-erlich-mavila-05 | 2L 3s MOS for Mavila, L=358.01, s=163.51 | 5 | 1206.5 | Xenharmonikon | |
| xen18-erlich-mavila-07 | 2L 5s MOS for Mavila, L=194.50, s=163.51 | 7 | 1206.5 | Xenharmonikon | |
| xen18-erlich-mavila-09 | 7L 2s MOS for Mavila, L=163.51, s=30.99 | 9 | 1206.5 | Xenharmonikon | |
| xen18-erlich-mavila-16 | 7L 9s MOS for Mavila, L=132.52, s=30.99 | 16 | 1206.5 | Xenharmonikon | |
| xen18-erlich-meantone-02 | 1L 1s MOS for Meantone, L=697.57, s=504.13 | 2 | 1201.7 | Xenharmonikon | |
| xen18-erlich-meantone-03 | 2L 1s MOS for Meantone, L=504.13, s=193.44 | 3 | 1201.7 | Xenharmonikon | |
| xen18-erlich-meantone-05 | 2L 3s MOS for Meantone, L=310.69, s=193.44 | 5 | 1201.7 | Xenharmonikon | |
| xen18-erlich-meantone-07 | 5L 2s MOS for Meantone, L=193.44, s=117.25 | 7 | 1201.7 | Xenharmonikon | |
| xen18-erlich-meantone-12 | 7L 5s MOS for Meantone, L=117.25, s=76.19 | 12 | 1201.7 | Xenharmonikon | |
| xen18-erlich-meantone-19 | 12L 7s MOS for Meantone, L=76.19, s=41.06 | 19 | 1201.7 | Xenharmonikon | |
| xen18-erlich-meantone-31 | 19L 12s MOS for Meantone, L=41.06, s=35.13 | 31 | 1201.7 | Xenharmonikon | |
| xen18-erlich-meantone-50 | 31L 19s MOS for Meantone, L=35.13, s=5.93 | 50 | 1201.7 | Xenharmonikon | |
| xen18-erlich-miracle-02 | 1L 1s MOS for Miracle, L=1083.91, s=116.72 | 2 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-03 | 1L 2s MOS for Miracle, L=967.19, s=116.72 | 3 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-04 | 1L 3s MOS for Miracle, L=850.47, s=116.72 | 4 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-05 | 1L 4s MOS for Miracle, L=733.75, s=116.72 | 5 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-06 | 1L 5s MOS for Miracle, L=617.03, s=116.72 | 6 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-07 | 1L 6s MOS for Miracle, L=500.31, s=116.72 | 7 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-08 | 1L 7s MOS for Miracle, L=383.59, s=116.72 | 8 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-09 | 1L 8s MOS for Miracle, L=266.87, s=116.72 | 9 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-10 | 1L 9s MOS for Miracle, L=150.15, s=116.72 | 10 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-11 | 10L 1s MOS for Miracle, L=116.72, s=33.43 | 11 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-21 | 10L 11s MOS for Miracle, L=83.29, s=33.43 | 21 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-31 | 10L 21s MOS for Miracle, L=49.86, s=33.43 | 31 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-41 | 31L 10s MOS for Miracle, L=33.43, s=16.43 | 41 | 1200.6 | Xenharmonikon | |
| xen18-erlich-miracle-72 | 31L 41s MOS for Miracle, L=17.00, s=16.43 | 72 | 1200.6 | Xenharmonikon | |
| xen18-erlich-myna-02 | 1L 1s MOS for Myna, L=888.94, s=309.89 | 2 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-03 | 1L 2s MOS for Myna, L=579.05, s=309.89 | 3 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-04 | 3L 1s MOS for Myna, L=309.89, s=269.16 | 4 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-07 | 4L 3s MOS for Myna, L=269.16, s=40.73 | 7 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-11 | 4L 7s MOS for Myna, L=228.43, s=40.73 | 11 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-15 | 4L 11s MOS for Myna, L=187.70, s=40.73 | 15 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-19 | 4L 15s MOS for Myna, L=146.97, s=40.73 | 19 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-23 | 4L 19s MOS for Myna, L=106.24, s=40.73 | 23 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-27 | 4L 23s MOS for Myna, L=65.51, s=40.73 | 27 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-31 | 27L 4s MOS for Myna, L=40.73, s=24.78 | 31 | 1198.8 | Xenharmonikon | |
| xen18-erlich-myna-58 | 31L 27s MOS for Myna, L=24.78, s=15.95 | 58 | 1198.8 | Xenharmonikon | |
| xen18-erlich-nautilus-02 | 1L 1s MOS for Nautilus, L=1119.69, s=82.97 | 2 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-03 | 1L 2s MOS for Nautilus, L=1036.72, s=82.97 | 3 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-04 | 1L 3s MOS for Nautilus, L=953.75, s=82.97 | 4 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-05 | 1L 4s MOS for Nautilus, L=870.78, s=82.97 | 5 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-06 | 1L 5s MOS for Nautilus, L=787.81, s=82.97 | 6 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-07 | 1L 6s MOS for Nautilus, L=704.84, s=82.97 | 7 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-08 | 1L 7s MOS for Nautilus, L=621.87, s=82.97 | 8 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-09 | 1L 8s MOS for Nautilus, L=538.90, s=82.97 | 9 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-10 | 1L 9s MOS for Nautilus, L=455.93, s=82.97 | 10 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-11 | 1L 10s MOS for Nautilus, L=372.96, s=82.97 | 11 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-12 | 1L 11s MOS for Nautilus, L=289.99, s=82.97 | 12 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-13 | 1L 12s MOS for Nautilus, L=207.02, s=82.97 | 13 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-14 | 1L 13s MOS for Nautilus, L=124.05, s=82.97 | 14 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-15 | 14L 1s MOS for Nautilus, L=82.97, s=41.08 | 15 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-29 | 14L 15s MOS for Nautilus, L=41.89, s=41.08 | 29 | 1202.7 | Xenharmonikon | |
| xen18-erlich-nautilus-43 | 29L 14s MOS for Nautilus, L=41.08, s=0.81 | 43 | 1202.7 | Xenharmonikon | |
| xen18-erlich-negripent-02 | 1L 1s MOS for Negripent, L=1075.68, s=126.14 | 2 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-03 | 1L 2s MOS for Negripent, L=949.54, s=126.14 | 3 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-04 | 1L 3s MOS for Negripent, L=823.40, s=126.14 | 4 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-05 | 1L 4s MOS for Negripent, L=697.26, s=126.14 | 5 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-06 | 1L 5s MOS for Negripent, L=571.12, s=126.14 | 6 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-07 | 1L 6s MOS for Negripent, L=444.98, s=126.14 | 7 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-08 | 1L 7s MOS for Negripent, L=318.84, s=126.14 | 8 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-09 | 1L 8s MOS for Negripent, L=192.70, s=126.14 | 9 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-10 | 9L 1s MOS for Negripent, L=126.14, s=66.56 | 10 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-19 | 10L 9s MOS for Negripent, L=66.56, s=59.58 | 19 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negripent-29 | 19L 10s MOS for Negripent, L=59.58, s=6.98 | 29 | 1201.8 | Xenharmonikon | |
| xen18-erlich-negrisept-02 | 1L 1s MOS for Negrisept, L=1078.35, s=124.84 | 2 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-03 | 1L 2s MOS for Negrisept, L=953.51, s=124.84 | 3 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-04 | 1L 3s MOS for Negrisept, L=828.67, s=124.84 | 4 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-05 | 1L 4s MOS for Negrisept, L=703.83, s=124.84 | 5 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-06 | 1L 5s MOS for Negrisept, L=578.99, s=124.84 | 6 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-07 | 1L 6s MOS for Negrisept, L=454.15, s=124.84 | 7 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-08 | 1L 7s MOS for Negrisept, L=329.31, s=124.84 | 8 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-09 | 1L 8s MOS for Negrisept, L=204.47, s=124.84 | 9 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-10 | 9L 1s MOS for Negrisept, L=124.84, s=79.63 | 10 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-19 | 10L 9s MOS for Negrisept, L=79.63, s=45.21 | 19 | 1203.2 | Xenharmonikon | |
| xen18-erlich-negrisept-29 | 19L 10s MOS for Negrisept, L=45.21, s=34.42 | 29 | 1203.2 | Xenharmonikon | |
| xen18-erlich-orson-02 | 1L 1s MOS for Orson, L=928.59, s=271.65 | 2 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-03 | 1L 2s MOS for Orson, L=656.94, s=271.65 | 3 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-04 | 1L 3s MOS for Orson, L=385.29, s=271.65 | 4 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-05 | 4L 1s MOS for Orson, L=271.65, s=113.64 | 5 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-09 | 4L 5s MOS for Orson, L=158.01, s=113.64 | 9 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-13 | 9L 4s MOS for Orson, L=113.64, s=44.37 | 13 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-22 | 9L 13s MOS for Orson, L=69.27, s=44.37 | 22 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-31 | 22L 9s MOS for Orson, L=44.37, s=24.90 | 31 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orson-53 | 31L 22s MOS for Orson, L=24.90, s=19.47 | 53 | 1200.2 | Xenharmonikon | |
| xen18-erlich-orwell-02 | 1L 1s MOS for Orwell, L=928.04, s=271.49 | 2 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-03 | 1L 2s MOS for Orwell, L=656.55, s=271.49 | 3 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-04 | 1L 3s MOS for Orwell, L=385.06, s=271.49 | 4 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-05 | 4L 1s MOS for Orwell, L=271.49, s=113.57 | 5 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-09 | 4L 5s MOS for Orwell, L=157.92, s=113.57 | 9 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-13 | 9L 4s MOS for Orwell, L=113.57, s=44.35 | 13 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-22 | 9L 13s MOS for Orwell, L=69.22, s=44.35 | 22 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-31 | 22L 9s MOS for Orwell, L=44.35, s=24.87 | 31 | 1199.5 | Xenharmonikon | |
| xen18-erlich-orwell-53 | 31L 22s MOS for Orwell, L=24.87, s=19.48 | 53 | 1199.5 | Xenharmonikon | |
| xen18-erlich-pajara-02 | 2L MOS for Pajara, L=598.45 | 2 | 1196.9 | Xenharmonikon | |
| xen18-erlich-pajara-04 | 2L 2s MOS for Pajara, L=491.88, s=106.57 | 4 | 1196.9 | Xenharmonikon | |
| xen18-erlich-pajara-06 | 2L 4s MOS for Pajara, L=385.31, s=106.57 | 6 | 1196.9 | Xenharmonikon | |
| xen18-erlich-pajara-08 | 2L 6s MOS for Pajara, L=278.74, s=106.57 | 8 | 1196.9 | Xenharmonikon | |
| xen18-erlich-pajara-10 | 2L 8s MOS for Pajara, L=172.17, s=106.57 | 10 | 1196.9 | Xenharmonikon | |
| xen18-erlich-pajara-12 | 10L 2s MOS for Pajara, L=106.57, s=65.60 | 12 | 1196.9 | Xenharmonikon | |
| xen18-erlich-pajara-22 | 12L 10s MOS for Pajara, L=65.60, s=40.97 | 22 | 1196.9 | Xenharmonikon | |
| xen18-erlich-pajara-34 | 22L 12s MOS for Pajara, L=40.97, s=24.63 | 34 | 1196.9 | Xenharmonikon | |
| xen18-erlich-passion-02 | 1L 1s MOS for Passion, L=1099.91, s=98.40 | 2 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-03 | 1L 2s MOS for Passion, L=1001.51, s=98.40 | 3 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-04 | 1L 3s MOS for Passion, L=903.11, s=98.40 | 4 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-05 | 1L 4s MOS for Passion, L=804.71, s=98.40 | 5 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-06 | 1L 5s MOS for Passion, L=706.31, s=98.40 | 6 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-07 | 1L 6s MOS for Passion, L=607.91, s=98.40 | 7 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-08 | 1L 7s MOS for Passion, L=509.51, s=98.40 | 8 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-09 | 1L 8s MOS for Passion, L=411.11, s=98.40 | 9 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-10 | 1L 9s MOS for Passion, L=312.71, s=98.40 | 10 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-11 | 1L 10s MOS for Passion, L=214.31, s=98.40 | 11 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-12 | 1L 11s MOS for Passion, L=115.91, s=98.40 | 12 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-13 | 12L 1s MOS for Passion, L=98.40, s=17.51 | 13 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-25 | 12L 13s MOS for Passion, L=80.89, s=17.51 | 25 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-37 | 12L 25s MOS for Passion, L=63.38, s=17.51 | 37 | 1198.3 | Xenharmonikon | |
| xen18-erlich-passion-49 | 12L 37s MOS for Passion, L=45.87, s=17.51 | 49 | 1198.3 | Xenharmonikon | |
| xen18-erlich-porcupine-02 | 1L 1s MOS for Porcupine, L=1034.59, s=162.32 | 2 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-03 | 1L 2s MOS for Porcupine, L=872.27, s=162.32 | 3 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-04 | 1L 3s MOS for Porcupine, L=709.95, s=162.32 | 4 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-05 | 1L 4s MOS for Porcupine, L=547.63, s=162.32 | 5 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-06 | 1L 5s MOS for Porcupine, L=385.31, s=162.32 | 6 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-07 | 1L 6s MOS for Porcupine, L=222.99, s=162.32 | 7 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-08 | 7L 1s MOS for Porcupine, L=162.32, s=60.67 | 8 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-15 | 7L 8s MOS for Porcupine, L=101.65, s=60.67 | 15 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-22 | 15L 7s MOS for Porcupine, L=60.67, s=40.98 | 22 | 1196.9 | Xenharmonikon | |
| xen18-erlich-porcupine-37 | 22L 15s MOS for Porcupine, L=40.98, s=19.69 | 37 | 1196.9 | Xenharmonikon | |
| xen18-erlich-ripple-02 | 1L 1s MOS for Ripple, L=1101.33, s=101.99 | 2 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-03 | 1L 2s MOS for Ripple, L=999.34, s=101.99 | 3 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-04 | 1L 3s MOS for Ripple, L=897.35, s=101.99 | 4 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-05 | 1L 4s MOS for Ripple, L=795.36, s=101.99 | 5 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-06 | 1L 5s MOS for Ripple, L=693.37, s=101.99 | 6 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-07 | 1L 6s MOS for Ripple, L=591.38, s=101.99 | 7 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-08 | 1L 7s MOS for Ripple, L=489.39, s=101.99 | 8 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-09 | 1L 8s MOS for Ripple, L=387.40, s=101.99 | 9 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-10 | 1L 9s MOS for Ripple, L=285.41, s=101.99 | 10 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-11 | 1L 10s MOS for Ripple, L=183.42, s=101.99 | 11 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-12 | 11L 1s MOS for Ripple, L=101.99, s=81.43 | 12 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-23 | 12L 11s MOS for Ripple, L=81.43, s=20.56 | 23 | 1203.3 | Xenharmonikon | |
| xen18-erlich-ripple-35 | 12L 23s MOS for Ripple, L=60.87, s=20.56 | 35 | 1203.3 | Xenharmonikon | |
| xen18-erlich-semaphore-02 | 1L 1s MOS for Semaphore, L=951.19, s=252.48 | 2 | 1203.7 | Xenharmonikon | |
| xen18-erlich-semaphore-03 | 1L 2s MOS for Semaphore, L=698.71, s=252.48 | 3 | 1203.7 | Xenharmonikon | |
| xen18-erlich-semaphore-04 | 1L 3s MOS for Semaphore, L=446.23, s=252.48 | 4 | 1203.7 | Xenharmonikon | |
| xen18-erlich-semaphore-05 | 4L 1s MOS for Semaphore, L=252.48, s=193.75 | 5 | 1203.7 | Xenharmonikon | |
| xen18-erlich-semaphore-09 | 5L 4s MOS for Semaphore, L=193.75, s=58.73 | 9 | 1203.7 | Xenharmonikon | |
| xen18-erlich-semaphore-14 | 5L 9s MOS for Semaphore, L=135.02, s=58.73 | 14 | 1203.7 | Xenharmonikon | |
| xen18-erlich-semaphore-19 | 5L 14s MOS for Semaphore, L=76.29, s=58.73 | 19 | 1203.7 | Xenharmonikon | |
| xen18-erlich-semaphore-24 | 19L 5s MOS for Semaphore, L=58.73, s=17.56 | 24 | 1203.7 | Xenharmonikon | |
| xen18-erlich-sensipent-02 | 1L 1s MOS for Sensipent, L=756.60, s=442.99 | 2 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensipent-03 | 2L 1s MOS for Sensipent, L=442.99, s=313.61 | 3 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensipent-05 | 3L 2s MOS for Sensipent, L=313.61, s=129.38 | 5 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensipent-08 | 3L 5s MOS for Sensipent, L=184.23, s=129.38 | 8 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensipent-11 | 8L 3s MOS for Sensipent, L=129.38, s=54.85 | 11 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensipent-19 | 8L 11s MOS for Sensipent, L=74.53, s=54.85 | 19 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensipent-27 | 19L 8s MOS for Sensipent, L=54.85, s=19.68 | 27 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensipent-46 | 19L 27s MOS for Sensipent, L=35.17, s=19.68 | 46 | 1199.6 | Xenharmonikon | |
| xen18-erlich-sensisept-02 | 1L 1s MOS for Sensisept, L=755.23, s=443.16 | 2 | 1198.4 | Xenharmonikon | |
| xen18-erlich-sensisept-03 | 2L 1s MOS for Sensisept, L=443.16, s=312.07 | 3 | 1198.4 | Xenharmonikon | |
| xen18-erlich-sensisept-05 | 3L 2s MOS for Sensisept, L=312.07, s=131.09 | 5 | 1198.4 | Xenharmonikon | |
| xen18-erlich-sensisept-08 | 3L 5s MOS for Sensisept, L=180.98, s=131.09 | 8 | 1198.4 | Xenharmonikon | |
| xen18-erlich-sensisept-11 | 8L 3s MOS for Sensisept, L=131.09, s=49.89 | 11 | 1198.4 | Xenharmonikon | |
| xen18-erlich-sensisept-19 | 8L 11s MOS for Sensisept, L=81.20, s=49.89 | 19 | 1198.4 | Xenharmonikon | |
| xen18-erlich-sensisept-27 | 19L 8s MOS for Sensisept, L=49.89, s=31.31 | 27 | 1198.4 | Xenharmonikon | |
| xen18-erlich-sensisept-46 | 27L 19s MOS for Sensisept, L=31.31, s=18.58 | 46 | 1198.4 | Xenharmonikon | |
| xen18-erlich-srutal-02 | 2L MOS for Srutal, L=599.56 | 2 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-04 | 2L 2s MOS for Srutal, L=494.86, s=104.70 | 4 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-06 | 2L 4s MOS for Srutal, L=390.16, s=104.70 | 6 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-08 | 2L 6s MOS for Srutal, L=285.46, s=104.70 | 8 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-10 | 2L 8s MOS for Srutal, L=180.76, s=104.70 | 10 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-12 | 10L 2s MOS for Srutal, L=104.70, s=76.06 | 12 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-22 | 12L 10s MOS for Srutal, L=76.06, s=28.64 | 22 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-34 | 12L 22s MOS for Srutal, L=47.42, s=28.64 | 34 | 1199.1 | Xenharmonikon | |
| xen18-erlich-srutal-46 | 34L 12s MOS for Srutal, L=28.64, s=18.78 | 46 | 1199.1 | Xenharmonikon | |
| xen18-erlich-superpyth-02 | 1L 1s MOS for Superpyth, L=708.17, s=489.43 | 2 | 1197.6 | Xenharmonikon | |
| xen18-erlich-superpyth-03 | 2L 1s MOS for Superpyth, L=489.43, s=218.74 | 3 | 1197.6 | Xenharmonikon | |
| xen18-erlich-superpyth-05 | 2L 3s MOS for Superpyth, L=270.69, s=218.74 | 5 | 1197.6 | Xenharmonikon | |
| xen18-erlich-superpyth-07 | 5L 2s MOS for Superpyth, L=218.74, s=51.95 | 7 | 1197.6 | Xenharmonikon | |
| xen18-erlich-superpyth-12 | 5L 7s MOS for Superpyth, L=166.79, s=51.95 | 12 | 1197.6 | Xenharmonikon | |
| xen18-erlich-superpyth-17 | 5L 12s MOS for Superpyth, L=114.84, s=51.95 | 17 | 1197.6 | Xenharmonikon | |
| xen18-erlich-superpyth-22 | 5L 17s MOS for Superpyth, L=62.89, s=51.95 | 22 | 1197.6 | Xenharmonikon | |
| xen18-erlich-superpyth-27 | 22L 5s MOS for Superpyth, L=51.95, s=10.94 | 27 | 1197.6 | Xenharmonikon | |
| xen18-erlich-tetracot-02 | 1L 1s MOS for Tetracot, L=1022.92, s=176.11 | 2 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-03 | 1L 2s MOS for Tetracot, L=846.81, s=176.11 | 3 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-04 | 1L 3s MOS for Tetracot, L=670.70, s=176.11 | 4 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-05 | 1L 4s MOS for Tetracot, L=494.59, s=176.11 | 5 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-06 | 1L 5s MOS for Tetracot, L=318.48, s=176.11 | 6 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-07 | 6L 1s MOS for Tetracot, L=176.11, s=142.37 | 7 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-13 | 7L 6s MOS for Tetracot, L=142.37, s=33.74 | 13 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-20 | 7L 13s MOS for Tetracot, L=108.63, s=33.74 | 20 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-27 | 7L 20s MOS for Tetracot, L=74.89, s=33.74 | 27 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-34 | 7L 27s MOS for Tetracot, L=41.15, s=33.74 | 34 | 1199.0 | Xenharmonikon | |
| xen18-erlich-tetracot-41 | 34L 7s MOS for Tetracot, L=33.74, s=7.41 | 41 | 1199.0 | Xenharmonikon | |
| xen18-erlich-vishnu-02 | 2L MOS for Vishnu, L=599.97 | 2 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-04 | 2L 2s MOS for Vishnu, L=528.82, s=71.15 | 4 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-06 | 2L 4s MOS for Vishnu, L=457.67, s=71.15 | 6 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-08 | 2L 6s MOS for Vishnu, L=386.52, s=71.15 | 8 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-10 | 2L 8s MOS for Vishnu, L=315.37, s=71.15 | 10 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-12 | 2L 10s MOS for Vishnu, L=244.22, s=71.15 | 12 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-14 | 2L 12s MOS for Vishnu, L=173.07, s=71.15 | 14 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-16 | 2L 14s MOS for Vishnu, L=101.92, s=71.15 | 16 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-18 | 16L 2s MOS for Vishnu, L=71.15, s=30.77 | 18 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-34 | 16L 18s MOS for Vishnu, L=40.38, s=30.77 | 34 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-50 | 34L 16s MOS for Vishnu, L=30.77, s=9.61 | 50 | 1199.9 | Xenharmonikon | |
| xen18-erlich-vishnu-84 | 34L 50s MOS for Vishnu, L=21.16, s=9.61 | 84 | 1199.9 | Xenharmonikon | |
| xen18-erlich-wurschmidt-02 | 1L 1s MOS for Wurschmidt, L=812.05, s=387.64 | 2 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-03 | 1L 2s MOS for Wurschmidt, L=424.41, s=387.64 | 3 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-04 | 3L 1s MOS for Wurschmidt, L=387.64, s=36.77 | 4 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-07 | 3L 4s MOS for Wurschmidt, L=350.87, s=36.77 | 7 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-10 | 3L 7s MOS for Wurschmidt, L=314.10, s=36.77 | 10 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-13 | 3L 10s MOS for Wurschmidt, L=277.33, s=36.77 | 13 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-16 | 3L 13s MOS for Wurschmidt, L=240.56, s=36.77 | 16 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-19 | 3L 16s MOS for Wurschmidt, L=203.79, s=36.77 | 19 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-22 | 3L 19s MOS for Wurschmidt, L=167.02, s=36.77 | 22 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-25 | 3L 22s MOS for Wurschmidt, L=130.25, s=36.77 | 25 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-28 | 3L 25s MOS for Wurschmidt, L=93.48, s=36.77 | 28 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-31 | 3L 28s MOS for Wurschmidt, L=56.71, s=36.77 | 31 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-34 | 31L 3s MOS for Wurschmidt, L=36.77, s=19.94 | 34 | 1199.7 | Xenharmonikon | |
| xen18-erlich-wurschmidt-65 | 34L 31s MOS for Wurschmidt, L=19.94, s=16.83 | 65 | 1199.7 | Xenharmonikon | |
| xen18-keenan-blackjack-guitar | Fret tunings for a blackjack guitar fretboard | 21 | 1200.0 | Xenharmonikon | |
| xen18-keenan-just-blackjack | 7-limit just-ification of Blackjack | 21 | 1200.0 | 7 | Xenharmonikon |
| xen18-mitchell-fractal-1 | Geordan's Scale, by eyeball | 10 | 1200.0 | Xenharmonikon | |
| xen18-mitchell-fractal-2 | Geordan's Scale, Erv Wilson's calculation | 10 | 1200.0 | Xenharmonikon | |
| xen18-schulter-707-10 | Ab-B portion in 17-WT | 10 | 1200.0 | Xenharmonikon | |
| xen18-schulter-707-12 | Temperament with fifth of 707.22045 | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-707-17 | Temperament with fifth of 707.22045 | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-707-24 | Temperament with fifth of 707.22045 | 24 | 1200.0 | Xenharmonikon | |
| xen18-schulter-707-56 | Temperament with fifth of 707.22045 | 56 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-2-12 | 1/2-Archytan temperament | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-2-17 | 1/2-Archytan temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-3-12 | 1/3-Archytan temperament | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-3-17 | 1/3-Archytan temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-4-12 | 1/4-Archytan temperament | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-4-17 | 1/4-Archytan temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-5-12 | 1/5-Archytan temperament | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-1-5-17 | 1/5-Archytan temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-5-26-12 | 5/26-Archytan temperament | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-archytan-5-26-17 | 5/26-Archytan temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-circulating | 17-note circulating temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-didymic-1-4-12 | 1/4-Didymic temperament | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-didymic-1-4-17 | 1/4-Didymic temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-harrison | A JI scale of Lou Harrison | 5 | 1200.0 | 7 | Xenharmonikon |
| xen18-schulter-harrison-17-wt | 17-WT realization of a JI scale of Lou Harrison | 5 | 1200.0 | Xenharmonikon | |
| xen18-schulter-pelog-like | A Pelog-like pentatonic in 17-WT | 5 | 1200.0 | Xenharmonikon | |
| xen18-schulter-pure-11-14 | Temperament with pure 11:14 major thirds, fifth of 704.377 cents | 12 | 1200.0 | Xenharmonikon | |
| xen18-schulter-pure-11-14-17 | Temperament with pure 11:14 major thirds, fifth of 704.377 cents | 17 | 1200.0 | Xenharmonikon | |
| xen18-schulter-pure-11-14-24 | Temperament with pure 11:14 major thirds, fifth of 704.377 cents | 24 | 1200.0 | Xenharmonikon | |
| xen18-schulter-pythagorean | 12-note Pythagorean tuning | 12 | 1200.0 | 3 | Xenharmonikon |
| xen18-schulter-symmetrical | A JI version of a symmetrical scale in 17-WT | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-schulter-zalzal | Zalzal's scale | 7 | 1200.0 | 11 | Xenharmonikon |
| xen18-schulter-zalzal-d | Zalzal's scale in 17-WT, on D | 7 | 1200.0 | Xenharmonikon | |
| xen18-schulter-zalzal-g | Mode of Zalzal's scale in 17-WT, on G | 7 | 1200.0 | Xenharmonikon | |
| xen18-secor-11-17-mos | MOS generated by 11o17 | 11 | 1200.0 | Xenharmonikon | |
| xen18-secor-13-limit-1-just | 13-limit just scale | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-secor-13-limit-1-tempered | 13-limit tempered scale | 7 | 1200.0 | Xenharmonikon | |
| xen18-secor-13-limit-2-just | 13-limit just scale, enharmonic alteration | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-secor-13-limit-2-tempered | 13-limit tempered scale, enharmonic alteration | 7 | 1200.0 | Xenharmonikon | |
| xen18-secor-17-plus-5-wt | Secor 17+5 Temperament | 22 | 1200.0 | Xenharmonikon | |
| xen18-secor-17-wt | Secor 17-tone Well Temperament | 17 | 1200.0 | Xenharmonikon | |
| xen18-secor-neutral-second-mos-1 | MOS generated by a neutral second | 9 | 1200.0 | Xenharmonikon | |
| xen18-secor-neutral-second-mos-2 | MOS generated by a neutral second | 8 | 1200.0 | Xenharmonikon | |
| xen18-secor-neutral-third-mos-1-just | MOS generated by a neutral third, just | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-secor-neutral-third-mos-1-tempered | MOS generated by a neutral third, tempered | 7 | 1200.0 | Xenharmonikon | |
| xen18-secor-neutral-third-mos-2-just | Transposition of a mode of MOS generated by a neutral third, just | 7 | 1200.0 | 13 | Xenharmonikon |
| xen18-secor-neutral-third-mos-2-tempered | Transposition of a mode of MOS generated by a neutral third, tempered | 7 | 1200.0 | Xenharmonikon |