Smoothness theorem for differential BV algebras by Terilla J. PDF

By Terilla J.

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Nun wol wir probirenn, ab- das asey 5, so waere 25 a 125, dann ist daz a 5 so wirt- 1(' cubica vom C 4, so komit wir wol 125 vnd (ist) gerecht. Das sibend spricht:5 1 chub gleich an 64/N. Daz ist seyn regel: albeg, wenn ein chub ist gleich ;;onn alz viI N, alzo du wild, daz a ist dy 1(' cubica vnd ab meher- waeren dan ein chub,6 tayl N in alz viI chubenn vnd sinnd alz viI 'te cubica vnnd komit daz a. Dorumb ab das a 4 ist, so ist chub 63. Das achte spricht: 7 1 chu vnd 2/q gleich 15 O. q vnd 2/[ gleich (15K).

Mynner 2. die negative Zahl mynder) 20,21,27, p. 3. das Kleinere 4 2 moch = mache 24, 38 modus = Methode 26, 38, p. modo 35 mol = mal 43 mugst = magst 28 sam = wenn 20, 28 sampt 25, 26 = zusammen 20 sammet schribe = schreibe 25 schryb 25 schreyb 20 = steht? 43 scheyt selbes = selbst 28 selbest 24, 28, 32. p. selbesz 23, 32 f. = dasselbe 27 selbigk setz = setzest 3 1 seynd = sind 23 SI = SIe 24, 25 sy = seI 23 si(n) = seIn 27 sineelbo = simile illo ? 26 .. -Abh. , p. , p. stund sthund 35 sthünd 19 suech = suche 37 sulbir = sollen wir 29 sulch(e) = solche 25,30 sull = soll 25 sullen = sollen 29 sult = sollst 29 summatur = wird addiert 27 summer = addiere 26, 4 2, 43 sun = Sohn 41 soen 41 szo = so 30 W wanen) wanen) was waz wer wcrd wer(e), weren vür fand 40 = Fahrt 41 = versehe 24 = verstehen 24, 29, p.

21) oder "durch" (5. 21 Das "Teilen in", z. B. ,,6x 4 in 3x" (5. 23). Statt "teilen in 2" liest man auch . 7: 1 " (5 "tel'1 en In \.. 24)·. Die Bruchrechnung ist nicht Gegenstand der Algebra; doch kommen Brüche bei den Aufgaben vor. Der Nenner wird hier einmal "die untere Figur" genannt (5. 43\ Das Potenzieren ist ein "multiplizieren in sich selbst" (5. 23). Zu den Potenzen der C nbekannten und ihren Symbolen, ihren "Kamen", den "denominationes" (5. 30) s. o. S. 10. Beim Rechnen mit ihnen weiß der Autor, daß bei einer Division der Grad des Divisors nicht größer sein darf als der des Dividenden.

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Smoothness theorem for differential BV algebras by Terilla J.


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