[Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica, fol. 388
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- PTITLOSODHLA NATDRALIS
- SFSREHaTE PROPOSITIO XXI THEOREMA XVII.
- Puncta sEquinoctialia recredi, e axem Terrae sineulis revoluii
- onibus annuis nutando bis inclinari in Eclipticam e bis re-
- dire ad positionem priorem.
- Patet per Corol. 20. Prop. LXVI. Lib. I. Mocus tamen iste
- nutandi perexisuus cnet debec, ec rix aut ne rix quidem sen-
- Abilis.
- PROPOSITTOZZIL TETEOREMA ZVIII.
- Motus omnes Lunares, omne sque moruum inaequalitates ex alla-
- tis Principiis consequi.
- Planetas majores, interea dum circa Solem Feruntur, porse alios
- minores circum se revolrentes Planetas deferre, ee minores illos in
- Kllipsibus, umbilicos in ceneris majorum habentibus, revolvi de
- DerO PAFCE PEF PFOD. LXV. LIb. T. Actione aucem Solis DerEUFBA
- buntur eorum mocus multimode, iisque adficientur inxqualicari.
- BuS quxe in LUna nOTFA NOFANEUF. HxC utique (per C OrOL 2.
- 3, 43 eE 5. PFOD. LXVE.) velocius movetur, ac radio ad Terram
- ducto describit aream pro tempore majorem, Orbemque habet
- minus currum, aeque adeo proxius accedit ad Perram, in Syzygiis
- quam in Ouadraturis, nisi quatenus impedie morus Rccentricitatis.
- iccentricitas enim maxima est (per Corol. 9. ProP. LXVT.) ubi
- apogaum Lunae in Sy2ygiis versacur, se minima ubi idem in Oua-
- draturis consistie; ex inde Luna in Perigno relocior est et nobis
- provior, in Apoexo aurem cardior de remocior in Syzrsiis quam
- in Ouadraturis. Progreditur insuper Apoexum, de regrediuntur
- Nodis sed motu inaquabili. EF Apoexum quidem (per Corol. y
- eE 8. PFOP. L.XVT.) relocius prosreditur in Syzysiis suis, cardius
- regreditur in Ouadraturis, se excestu prosrenus supra regressum
- annuatim fertur in consequentia. Nodi aurem (Der Corol. II.
- PFOD. LXVI.) quiescune in Syzysiis suis, ee relocissime regrediun-
- cur in Ouadraturis. Sed d major est Lunae lacicudo maxima in
- ipsius Ouadracuris (per Corol. 1O. PFOD. LXVI.) quam in SyZY-
- siis: ee mocus meduis cardior in Peribielio Perrxe (Per CorOl. 6.
- PrOP
- DE MONDI
Cite
[Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica, fol. 388. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/1041163592:0422?run=74