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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 7
# Folio 22r, page id 00068131:0025
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Si duo corpora (quae instar punctorum consiberabim
sibi occurrant directe centraliter et hac habemus
requlas (1) eadem est celeritas ad se ivisem Mecendi
aute concursum, et a se invicem recedendi post
concursum. (2) eadem est quantitas progressi
ante et post concursum  et in easdem
partes  vel quod eodem redit, eadem
est celeritas centri gravisatis (3) eadem
est quantitas virium. (4) si corpora
tendant ad easdem partes ante et post
concursum servatur eadem quantitasn summa
nontuum; st quantitatul  motus seu
summa motuum: si corpora tendant in
diversas partes ante et post concursum servatur
differentia motuum.
e  oc denique si
Corpora tendant iu partes easdem autre
Ictum in contrarias postictum; quae erat summa
motuum fit differentia; sn tectdant in contrarias
ante ictum in easdem post ictum ex differentia
motuum fit summam
Caleucu.
sit corpus a, celeritas ante ictum ∞ post ictum X
sit gutem pa corpus, cujus quanlitas motus est
major, quodque acea contrarie non surumbit
quod directioni contratiae non succumbis, seu dujus
quantitar 
motus non est minondem
quod in cassem partes tendit cxm tentra conravitalis
q
ta
+X 4
e pe
sunerdo ut explicando literam per numerum negativum,
cum motus _ est contrarius ipsi D
sit autem a corpus quod sequitur centrum gravitatis
sit corpe
anfecedit
ante ictum
quod si ambo tentant in easdem partes simul et a pequetur et b
antecedet, quodsi veridant in contrarias partes, tamen semper
uta anecC
a erdo illud quod aute sequitur centrum gravitatis ilnaea
potest tamen fieri ut quod in easdem cum centro partes tendit
matus contrarii
ectatur. In casu cerursus, corpu cuius quantitas motus seu
seu quanditas progressus major est in easdem partes deorenho gacita