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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 7
# Folio 10r, page id 00068160:0019
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n
conatus simul, et fingatur ipsum in plura dividi aequaliter
corpus plures habere
se specifice
ire in omnes
illas partes, deinde notetur via centri gravitatis, quae tunc futura sit
seu celeritas; eadem erit ria centri gravitatis, na sia toliq corporis
quactni imo et eadem celeritas
ponamus ergo. corpus A habere duos conatus unum AB alterum AC
ed aretue
ponatur dividi in duo corpora duplo se dimidiae levitatis sperificae
vel si plaret dimidrae magntu dinis quorum unum tendat in B alterum in C
utique centrum gravitatis amborum perveniet in D. qua recta bisecans angulm
occunri ipsi BC. sed videtur oriri debere duplum. nempe E
Nam corpus dimidiae levitatis debet progredi duplo celerius, ut eadem
sit quantitas progressus, nempe in F et in G, verum difficultas
est, quod non videtur sumenda eadem, quantilas progiessus
Sed respunteri potest,
sed eadem quantitas polentiae
ealdem esse quantitatem progressus, sed non mutari ideo quantitatem
polentiae quae pendet ex consideratione causae, quae corpori A duplices
eos conatus impressit ponumus scilicet corpora duo L et M, impus incurgere
in corpus A, ajo debere eandem esse quantitatem progressu in recta LB et parollelis
ante et post concursum, et similiter etiam ante esse debere quantitatem progress
candem
in recta MC et parallelis.
praeterea eundem debere esse potentiam
approbia quationis 
  quanti quantitas progressus quotcuaque corporum, quae aliunde
non en  aliunde non nihil quantitas acccessus aut crecessus quorcunque corporum
celeritas
l etolgationis
quantitas pho gressas
nibil ab aiis extra ipsa inviem, patientium
Quantitas approprationis, quotiunque corpor
Quantitas progressus quotcunque corporum respectu distantiae a dato,
quovis puncto, semper est aequalis si scilicet corpora haec nihil ab aliis
extraneis extra ipsa pati intelligantur. seu  puncto illo.
eodem assumto, eadem semper est quantitas centripeta vel centrifuga