[Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica, fol. 406
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: 0.89.
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The machine reads it as
- 406
- PHTLOSOPMLLE NATDRALIS
- B.MoNDIUS, Tune ad inricem uE F ad 59,575. Ergo cum motus medius
- ExorenarE horarius Lunx (respectu Aixarum) (IC 32. 56. 271. 12173, motus
- horarius Nodi in hoc catu erit 33. 10. 33. 12. Aliis autem in
- casibus motus ilte horarius crit ad 33. 10. 33. 12. UE Conten-
- cum sub sinubus angulorum erium YP I, P YN, dc STN (scu
- distanciarum Lunae a Juadraturas Lunxe 2 Nodo, de Nodi a Solc)
- ad cubum Radii. Pt quories signum anguli alicujus de 2firmatiro
- in negacirum, deque negatiro in aftirmatirum mutatur, debebit
- motus regrestirus in progressirum ex progressirus in regressirum
- mutari. Onde Ec uc Nodi progrediantur quoties Luna inter Oua-
- draturam alterutram ex Nodum Quadraturae proximum vertatur.
- aliis in calibus regrediuntur, ec per excestum regresus supra PFO-
- sressum, singulis mensibus feruntur in antecedentia.
- Corol. 2. TTinc A 2 dati arcus quam minimi P M terminis F
- e M ad lineam Quadraturas jungentem Dg demittantur perpen-
- dicula FR, Mk, cademque produeantur donec secent lineam
- Nodorum Nn in D et d; erit motus horarius Nodorum ut arca
- MDD a ee quadratum lineae AL conjunctim. Sunto enim
- PR, DYI _C AZ PraeCICH ICS AuS. NeMPC PR sinuS di-
- AtaleIA Lunae a Ouadratura, F FF sinas lancixe Lunxe a Nodo, et
- AZ linus distantix Nodi a Solc: ec erie veteado coe
- tUm PXCX P FCX AZ. EA autem Z Z ad P R UE F M ad Rks
- adcoqu dataS PY ec F M eA RR ipA F R proporrionaliS.
- noulo
- EA _ A2 2 a 2 alLLsterea PHI
Cite
[Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica, fol. 406. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1041163592:0440?run=74