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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 5
# Folio 8v, page id 00068207:0012
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orollariu F Sequitur 1. Si Z sit unitas, cum quovis dato numero b
n
3. 4. 5. 6. 7. etc. etc. haberi solutionem integris, est enim perpetuo
b = dato. y = b - 1. X = b - 2.
Corol. 2. Cum nullo dato numerobhaberi possunt plures, so.
futionet in integru, quam tres, ut suora insinuatu est.
Coroll. 3. Si Utu E= 1 reperiri non possit, quod dividi queat sine
fractione per b. tunc 1. b admittit tantu unam solutionem pZ = 1.
Coroll. 4. Duo valores Z sorater unitatem) simul additi
exhibent 2B. datu b. ut b = 8. erit Z = 3 et = 5.
= 12
Unde habito uno valore Z (praeter unitatem) cujus 22- 1. dividi queat
sine fractione per b, statim habetu alter valor 7 p detractionem.
Tac interea sufficiant super insigni hoc Problemate;
es
in quo an mentem Lerit. CQti Tua assecutus sim, in
formari seto, et in eo. quod mihi deest, erudim.