[Ps. 1], fol. 462
Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. Mean line confidence on this page: 0.90.
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The machine reads it as
- 462 IOE A N NZS LIUDDEMIE EPTST. I.
- Mlodum inveniendi omnes rationales Divisores ultimi
- Termini surdis es Fractionibus carentis.
- Cleimus Terminus aeguationis PFODO(IEX AUE CX unO
- aut ex pluribus Membris leu quanticatibus, per + e-
- junctis constabit. Si unius tantum Mlembri liC, notum est
- qua ratione iplius dirilores invenianeur. Ouod ( au-
- cem ex pluribus Membris constiterie, lapenumero diffi-
- cile est eos omnes repcrire. Ilinc ad eos inveniendos,
- considero scortim ultimum Perminum xquationis Pio-
- Polica, supponendo iplum ∞ 0, acque pro lubitu eligo
- aliquam exliceris, quam pro incoonita quantitace hu-
- jus ficta aequationis habeo, cujus respectu Actam Xqua-
- tionem illam in ordinem redigo.
- Exempligratia, ex ultimo Termino hujus aequationis,
- X = 4a ∞3 266 X X 4aCC X C4
- 7 aa -- 4 a aC = 4 a +
- 246 6a3 + 843C
- L 2 aC3
- ∞O
- L 3a466
- lumendo literam pro incognita quantitare, invenio xguatio
- nem hanc c+ 2 ac3 3 a acc +- 8a 3C - 4 a 7 ∞ 0.
- Deinde inquiro per antecedentes vel sequentes Re.
- oulas utrum haec licta per aliam racionalem dividi
- Possic; Si enim hoc heri negueat, manifectum estulti.
- mum Terminum aequationis Propolux nullos quoque
- dirilores rationales admierere (nili unitarem acque
- ipsum ulcimum Terminum inccorum inter dirilores
- numerare relimus; sedhi in aequationibus liceralibus,
- ubi omnes quanticates cundem dimentionum nume
- rum habene, nullius usUS (UME); Ouod E vero diridi
- Possie, oportet rurlus codem modo quaerere dirilores
- hujus dirisoris se quotientis, acque ita cridens erie,
- quo pacto omnesrationales aequationes, qua lianc Li
- etam
Cite
[Ps. 1], fol. 462. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/175905688X:0484?run=74