[Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica, fol. 417
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: 0.82.
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The machine reads it as
- PRINOIPTA MATHEMATICA.
- 1
- TTXPCX AZ ad AT cub, erit angulus C P_ (seu Inclinationis LIven
- horaria Variacio) ad angulum 33. 10. 333 ut IZZAZ XF C FCRT1VS.
- f ad AT cub. Q. F. I.
- FIxC ita se habene ex FIypochesi quod Luna in Orbe Circulari
- uniformiter grratur. Ouod s Orbis ille F llipricus (iE, motus me
- dioeris Nlodorum minuetur in racione axis minoris ad axem majo
- rem; uti supra expolicum est. Ec in eadem ratione minuetur
- etiam Inclinationis Variacio.
- Corol. T. Si ad Nn crigatur perpendiculum P F, Citque p M
- motus horarius Lunae in plano Rclipricae; ee perpendicula pR, MK
- in QT demissa ec uerinque producta OcCurrAnE YF in FY et B:
- erit IF ad AT ut HK ad Mp, ec TC ad FTp uE TZ ad AT:
- idcoque YYX TC equale kX FIpX FZ
- I
- N
- FIp NB ductae in rationem =: ec propterea Inclinationis Varia-
- A
- eio noraria ad 33, 10. 33 ut SIp MB ducta in AZX = = Z =
- 2d ATCub.
- A
- PC
- Corol. 2. Ideoque s Ferra ex Nodi singulis horis completis re-
- traherentur a locis luis novis, e in loca priora in instanci semper
- reducerentur, ut litus corum, per mensem inceorum periodicum,
- datus maneret; tora Inclinarionis Variatio tempore mensis illius
- FOret ad 33. 101. 337 ut 2goregatum omnium arcarum TIp MB,
- in revoluione puncti p genitarum, ec sub signis propriis + ee
- P
- conjunctarum, ductum in AZ, XFZX ∞ ad MPX AFcub. id
- ad MP X
- AZ cub. hoc eAt, ut circumterentia Aga duda in A Z X F Z.t
- ad 2MIpX AT quad.
- Corol. 3. Proinde in dato Nodorum licu, Variatio medioeris
- horaria, ex qua per mensem uniformiter continuata Variario illa
- menstrua generari poset, cAt ad 33. 10. 33 ut AZXFL
- L
- C ad 2AZ4 Eve v PDX 22KY
- TIh
- ad PGX4 AY, id
Cite
[Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica, fol. 417. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1041163592:0451?run=74