# Leibniz Legible — https://leibnizlegible.com
# Page: https://leibnizlegible.com/page/851387705:0788
# Permalink to this reading: https://leibnizlegible.com/page/851387705:0788?run=74
# Title: [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 (shelfmarks Leibn. Marg. 100:1/2, Stück 1; Leibn. Marg. 100:1/2)
# Folio 768, page id 851387705:0788
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=851387705&page=788
# Source image: https://digitale-sammlungen.gwlb.de/content/851387705/jpgs/default/00000788.jpg
# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 69 lines, status machine
# Lines: 69 recognised, mean confidence 0.75
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
# Licence: CC BY 4.0, Leibniz Legible. Machine output: do not ingest it as verified text; keep this provenance with the text.
# Wording rule: say "the machine reads it as …", never "Leibniz wrote".
# After the first blank line: the recognised lines in reading order, one per line.

De Calculo Centri Cravitatis. Cap. V.
Fis. 169, resrectu Aay _ R P3 = is R. P; distantia Centri Gravitatis ab A c,
eno
A.
5P = q: Momentum respectu plani Ara (erecti) a R. P; Distan.
8 R
tia Ceneri gravitatis ab illo plano, =
Portionis, ejusdem Solidi, ABBC; Magnitudo, a a RP = = a R = à 52 R
==a RP = = ef R: NOmentum relveCtU FA, = a R 2 P - = a R 2 + 6 S R
+3VR3 + 3s2vR; respectu ra, = a R2P - = a R + 3852 R = = ZVR3
=3 sevR; distantia Ceneri gravicatis a TA, R f + ~ R + 4 52
d2a, R - + v R + 4 5. v
9aE = 9ef
3a D -des i Nomentum respectu A a, 5 a RP-
SC R = 55VR = 5 a R + + a s R; distancia Ceneri cravitatis ab
A ∞, 322 = 30 R = 350 R-
64F -60)
4a3 +6a
po
: Momentum respectu
plani Aru, 3 F R3 = io s R; distancia Ceneri gravicaris ab A r a plano,
T2 fR2-L 253
9aF = def
NI POrtiONIS AKBa; Magnieudo, = a XP: Diltantia Ceneri gravitatis à
Ta, vel ra R; momentum respectu Y A, vel ra  a R P: dictantia
Cenrri gravicaris ab Ae ras momentum respectu Aon da RP: Di-
Mancia Ceneri pravicaris d plano Ar  S R
3i momentum respectu
iltius plani Ar0 (erecti) Za R3.F ei
1bo 
21153SISIC
Portionis, bBa B; Maxnicudo, a . P = = a R + L as R = 3 a 5V = + a R P
= ECaR = = a5v: Momentum respectu L A, 2 a R 2 D = Z C a R=
= = a 5VR  = a53; respectU Ta =aR= T = Z ea R7 = = a 5VR = = a 53:
respectu Aa, 3a P = = a R F = a S R  a SV; respectu plani AT a
3a R3 = Z a VR2 = 3 a S R = 5a 5 D; distantia CCMErI GtaVitatS, a TA,
R +.
s
ZRP - 6c R - 65yi d F0
5 ∞; ab A0, 3a;
3RP - 6CR - 65V
a plavO A7∞ 8R3 = 4 V R2 = 252 R = 2 52 2
3RD - 6CR = 65V
Eta clign C
T. M. Portionis, ARBB; Masnitudo  C a R + Za SV: Momentum respectu YA,
L.
Zea R F = a 5VR = 3a s; respectu r  Zea R + 3a5V R + 5a s; distan-
5
tia Centri pravitatis a TA, R = 3C R f 35y: d ra R + 3c P =350
Nomentum respeCtu Aa, =̀ a R = 3 a 5 R f + a 5V; distancia CenErI
Graricatis ab Aa, Za: Momentum respectu plani (crecti) A7 a,
2R = 522
cav P + sase v; distancia Centri pravicaris ab illo plano, 3 e R f Z 5V
Portionis, ABB; Magnitudo, = a = R = = a5 R 4 = s R + 3 452 = d 02 R
M c = Za 5V: Momentum respectu PA, a a R2 = = a 5 R2 + 8s R F Z~ R3
5a50R = 5s vR = 3aS; respectu ra,  a= R = = a5 R + 1 57 =
L30R3 + 3a 5VR =, se VR F3a s distantia Ceneri sravitatis a FA,
R +
+2 R2 + 452 vR = 12 a 5
de R + 1845V ∞i 2 2a R.
4V 2R2 + 452 V R = +2 a53
de R + 18aSV
Momentum respectu A ∞, = s C R3 = 8S V R2 + 1 a3 R. -
+ a= 5 R = = a sR + : a 5u; distantia Ceneri gravitatis ab Aa,
30 350  42a R 6 a 5R +6 a 5 +6 a 50
6e R F 12 a 5V
Momentum respectu
Plane
+