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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 1
# Folio 37r, page id 00068125:0073
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ac si ubique fila seu cordusas perrumpere deberet, qui
buspartes medii nectuntur par ratio est, sinon abr–
rampenda sed tanbum flectenda sunt obstacusa quaed
Cam
etastica IC, 2C, 3C. ut pisi in tapete eminentes perquem
4Lobus decurrit et simile quid in omnibusplanis.
asperio Locum habet. quod si igitur ejusmodi esastra
tela, ues chorda oliae ve resistentia absosutae aequa
biliter per medium distributae porantur utique
velocitates amissae, erunt spatiis percursis propor–
tionaLes
LBA) nihil potest dici clarius, sed cum
nonnullum sit hujus casus discrimen a superiore
ubi velocitates acquisita erunt ut spatia, ope
caepretium erit figura nos juvari ub progres.
sionem Geometricam hic quoque intesligamusI
LLV  sint spatia percursa. SM. Seu FC neloci
tas prima PV, amiogae FV. ipsis. S M. proportiona
Les et rempora sint. ML. sequirur ea superiori
bussisparia usque ad Limitem. B. residua ad
hucpercurrenda. B M. ad eoque & velocitates re
siduae. FS. seu CM. decrescunt ut numeri seu
inprogressione Geometrica: tempora impensa
BT. uel. LM. Crescere ut Logarithmos seu in
progressione Arithmetica et quonium semper
verum est motum composita ex aequabili, 
quomodocunque variato describi Lineum, qua
relarionem inter tempora & sparia representat
(quod est theorema generalissimum) itaque si
ponamus per regulam immobilem. D L. incedere
aequabiliter secundum tempora seu motu unif ormi