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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 2
# Folio 65r, page id 00068202:0129
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Ex Ndallisi libio de motu
homentum vocatquod motur effrerendo coducit impedimentum contra. Hc
Momentum ceferre se ait, tum oim motricem tam tempus; ad impedamentum tum resestem
tiam, tum distantiam seu longitudinem spatiu, Gravitatis nomime laxius sumtar posse
quanvis cumta Motricem continuam intelligi, ita ut directio s ejus d brevissima
designetur per perpendiculam, terminus ad quem per centrum terrae et. Drectivalia
est vis motricis, alia mobilis. Obliquitas est angulus quemdirectio motus facit cumdires
ul gravitalis momentis decligatio est ad perpendiculare inclinatio a horizontem 
uat causis propor adae quals proportionales. Nempe
si Causa C. facits Eff. E. Tausa EC faciet effectum 2E. Contrariom aggregatum orgorpolles
refertur
excessui praeporlentis, congruentium aggregatum aequipollet summae amborum. Si aequisollens
hngeatur, vel contrarum minuatur fit praepollens si minuatur aequipollens aut contra
jum angeatur fit minus pollens. Compositum ex momento et impedimento, habetur pro praepoteut
si momentum praepollet motum luchoet vel anget; conlia si proepollet impedine h
mosum minuit vel collit. vis conharia si aequistollet sustinet, si minus pollet cediti
si plus pollet movet. Quae impedimenta ormatur vel ex pondere vel exptiners con-
cgitudine sunt tus proportionallia Varrum momenta sunt virium gradibus proportio nalia
virium graduaequvalium monenta sunt raeteris paribus temporibus oportionalia. Quae exvirium
gradu, et applicationum tempore resultant momenta sunt eriin rave virium et
sit lationum tempora suut aequalia, celeritates sunt trausactis longitu
amisu proportionales Motus sunt nrave celentates sunt in raoe ep consiludinum directa
temporum composita
Se temporui recypioca. Virium gadus suunt in ratione composita ponderm et celeritatum