Leibniz-Handschriften zur Mathematik LH 35, 14, 2, fol. 38r
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.
Original at the GWLB · Page image · Annotations (IIIF) · Download text
One image of two folio pages side by side, registered by the library under both labels (also fol. 37v); this page is its right half.
The machine reads it as
- erit angulus glactus infinite majoz circutani it
- inter binos quo libet possuit infacila inseri: (+ uno pt.
- (+ potestne curva esse, ubi mulgtetur ubique lex anguli
- ylactus +). oncipi debet ullima velvertas
- qua cum motus cessat.
- sputia quae horpus cjente quacumu velocitate
- regulari desuurbit sunt in ipso motus initro n duplicata
- rave femrorum ressr cosententur eum tempira per
- liveas AD, et adimutae per tempora scerordinatas
- et. _db DB, EC spatia his velocitatitu
- descirpta eunl ut meae ABd AE hoc est un mox
- ostendetur in ipso motus initio in duplica rave temporum
- Ad, AE. superest jum ut ostendamus duas
- quasque figuras sic esse. de figurs si
- demonstratur. sint curvae ABC et A.bc
- e
- similes et utiaque tangatur a recta Ag in A
- patet postlemo areus curvilinens coincidere
- cm snt
- cum rectiliaeis, et sc esse nduplica
- brangula smilia coincidere, esse in duplicata rave samtia latem
- tiomblogorumHit p. 36 siquando dixero quantitates
- minimas evarescentes vel ullimas, non lcellibo determinatas
- sed semper diminuendas sine linate
- sig parallela ipsi PS. et ex Z ad pS perpendicularis L
- irla Rius non differt comnparabiliter b as, concurreate ins
- adeorque nec 3 ab aut T ab NVd aestimat noster.
- vim peritionis centripetam per Re ducta 1: in quadratam
- scilicae spatia semper est in rive
- vis centri pellae seu cellortatis et tengoris quad rati temporis
- Nota
- smper
- temporis feut: p5e7
- sacile calcula generat inveniri ZR : p5. GF senvis centripeti
- nempe in srimisestis elementis
- in eo losu quo est Aq infinte parva vimiu quaelo debet tangens
- et dende hursus o langa differentiodifferentialis
Cite
Leibniz-Handschriften zur Mathematik LH 35, 14, 2, fol. 38r. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/00068202:0075?run=74