[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 650
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- e Centro Cravitatis.
- Breri. Summa Demonstracions lle Fedic. Cu scut t P. O. 12 e 13 Cap. pla.
- ced. Ponderacionum Kationes craduntur, in hanc ulerecalem propolitionem con-
- Spireneu igualia Pondera circa axes aequatet as ponderare in ratione
- distantiarum a plano per Axem Terpendiculari; Et, Tnaquuu proportionaliter:
- (Ouacunque lc vol aIs, Velllibra ad Porizoe potu, ce PCeMCLM
- Motus cransoae Teitra, are secios stem, Tire linc ad culic ertas Labras,
- lire, in eodem rel direrlis Plasus fbrentur.) Cotal propoluum, de quocunque
- Cap. IV
- axis licu, non ad Horironem recto; ee de quocunque Punctorum ad Arem licu.
- 8g0d exac demonstrandum.
- axem propentio, leu Conderacio: uc dulum ell, Prop. 2. hujus.
- 311∞1E E S. SHC, 1EHIIsiis
- GNNOSO Z OZ ZV M as (secE
- F Sicu rero Aris ad Horironrem recto, non noit haec Propolicio; (ut negne
- reguencium aliguoc:) OuOnIam, HOC Cat (prOPteL TOCIIOu enculOS HO.
- rizonti parallelos) nulla erit cujulris puncti, urcunque gravdem ad motum circa
- Si Pervendiculare LTanu Pel Hocus Arem, incedens; lecet Grave in
- partes inricem aequiponderantes: (HIoc est; Si Perpendiculare Pla-
- num per Axem lic elanum sequilibrii:) Non morebitur, sibi siC
- permissum, Grare.
- Sin Sesmentorum alterum, religuo praeponderet; (dummodo non
- sic Axis motus, ad FTorizontem perpendicularis:) Pa feretur; c-
- tenus donec tat Squilibrium. Pt simul uraque aequipollent excestui
- praepoltentis.
- Adeoque; Non erunt, ejuldem graris (aut Agoresati oravium) duo
- Aquilibrii Plana invicem parallela.
- non moveri grare.
- F Axc mocus ad Florirontem recte, o p, ea L usllo. AeDC,
- De Axe motus non ad horizonrem recto; lic demonstratur.
- Fis. GL. Si Derpendiculare planum per ZS morus axem, divicat Crare in segmenta A.
- B: horum verague (graria cum sinc, de extra perpendiculare planum posita
- hac illac Velcentum motientus (per 3 hujus;) Rc quidem uecs Propter rO
- rationem circa XS axem, per Fhujus) cum Alcentu contraru; adleoque conera
- vonderabunt: Si iraque aequipondetant: contrarii conatus aequales, le muruo susti
- nebune; nec Aetmotus. Si alterum praponderet: hoc reliquum luperabit; adeq
- que mocus hortum tier, donee Aquilibrio impediatur (Per L2 CaP. L.) Duogue
- limul conarus concrarii: aequipollebune excellur pra poAlenS. (per 8 cap. I.
- Duxe demonstranda crane
- Acque hinc seguirur: (Ouod etram ante demonttratum elt, ad prop. 20. Cap.
- Eis. 93
- Diacca.) Lo caitus uidem graris (aut aeEczalt Zaru) duo parallela llana
- AguilibrI. Lal i LTanum per 2O Lic Clau LMLDCA; hie Paralelu.
- mla Del L Lg Uiel. Nam (polis uccclescu au lllea peivendiculal.
- bus) si sexmena. XSA, LSB, xequiponderane; seemena YY A, Y FB, non
- aequipon.
Cite
[Johannis Wallis S. T. D. Geometriae Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica] Johannis Wallis S. T. D. Geometriæ Professoris Saviliani, in Celeberrima Academia Oxoniensi; Opera Mathematica, fol. 650. Machine transcription, not an edition: Leibniz Legible (model FoNDUE-GD_v2_ft_Leibniz, run 74). https://leibnizlegible.com/page/851387705:0670?run=74