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# Title: Leibniz-Handschriften zur Mechanik: Dynamika LH 37, 5
# Folio 189r, page id 00068534:0373
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068534&page=373
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posito auta i
1A C + BC= 1A2A
postictum omne sambo tendere 1A1C + 1B1C =  -1BAB
 quo centrum f
Ac e
os
Anteictum
orog
C
 A() = B(B)
B praecedere
1B
(a
phico
t
de
D2B-
 Btio 3B,B-2
3
C3C = (Sto) A2A.A - 1AIC(61)-
HC C(C) = A).
simo) 1AIB = 1A2A - .BEB = FCLC ∞ (2.0) 2ADC+ 1BIC
3ti0) 1C2C = 1A2A - 1AIC = (410) 1B2B+ 1B.C
post ictum (Sto) 3A3B = = 2A3A + 2B3B = (bt0) 3A3C+ 3B3C
(7m0) 2C3C = nA3A + 3A3C = (9v0) 2B3B - 3B3C
Hinc generaliter 
et
(m X (C)=
a
∞(9n0) AB = + A(A) d B(B)= ABC
agq. , B, 12, coincidere respective cum
 (0mo) AEBC
BC, ubi notandu
B, 12. Et aepg.
Aequ. Et aeqg. 9, 1, 11, 12, fieri respective ex collatis 1 et S, 2 et B 3etZ, Fet 9
et in aeg9. dictis 4 postremis eta
ea  s
etur
e
in signo amlequo expli–
auberiorem explicationem signi ambigui
explicari de statu ante ictum posteriorem De siguo patu post ictum
et, quae vera sunt de A ante ictum, vera esse de B, post ictum et vice versa
Atque hac verste vera sunt etiamsi status non sumantur imme
diate ante ictum,  vel immediate post ictum id est sive coincidant
quorsum cunque eadant 2A, 2b 2C. Et licps fingas differre ea
quae sunt primi st cum iis quae sunt se secundo et ita sumas
n, H M, 4 s 3 pro secundo 2 cum
rc sumumus  AsA, 3A
et 4 pro 3; sive 1A, 2A, 3A, 4A, pro 1A, 2A, 2A, 3A.
Sequuntur Dgnamica, ubi haec regula geperalis. omnis veritas quae reperitur quicquid
reperitur iommune duobus quibus vis statibus ante ictum et duobus quibusvis, statibus poss ictum
id ltiam commune reperitur statui ante ic cui vis stortui ante ictum cum quovis statu post ictum