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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 6
# Folio 20r, page id 00068159:0041
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sunto duo centra a. et b distantia rectae
ab describantur circuli ex tadiis ab. et
circuluum
ba. cogitetur udriqueand oppositum
centrum circumferre et ab eo circu terni
quod t oxolimu possit finuendum est lcs
causa et simul b moveri circa a et
a circa b. Et quia sima mutuam dlepen-
dentiam utriuque abutroque capere non possumus
fingamus alternare et primum a ferri circa
in C. inde vet serpi getob ferri circa
C. aequali circuli et arcu versus d. et
c terji circa d versus e. et d circa e
versus f. et e circa F versus g. Hinc
3
sequitur posita aequivelocitate, et quod
utrumque circuletue versus idem latus, perpe-
uo a4. et
be fore in una recta
puncta aceg. item olf puncta bdf
fore in una recta, et duas rectas
ag et bf fore parallelas. porro
quanto minorem intio arcum assu–
memus, ut si  pro d. arcus primus
alternationis sit do. tanto recta
ag. vel bf faciet angulum propiorem
recto, et si arcus alternationis intelliga-
tur esse minimus recta ag. faciet an-
gulum rectum ad ab. et proinde coincidet
tangenti circulum a circa b in a.
Unum os restat an possit mutua depeni
dentra seu alternao minima intelligi. Ne
enim potest assignari punctum circa
quod alterum gyretur. Respondetur
ita est, atque ideo de mutua giratio-
ne non nis aquidistantia linearum
 e et itio in dextrum latus remanet
conplu licet cgyrationis salve. Hinc patet
etiam idem fore si circulures tendant
in latra divelsa, nisi quod tunc et centra
ibunt in lata diversa
Si arcus alteriationum
sint in aqquaris, seu
altrum altero velocius
iostatur idem erit
nisi quod velocius
ad movebitu quod + in recta
arcum describit ma-
remionam ggrationis
cirea allud lentru. vi
quod celerius gulatur erca clotrulira se
san ettot.
agpation integua qui est in
eodem plano hunc effectum
in
praestabio
a infinito vortice
si axes non sinuprotarei seu circuli magn
neo in lodem pranmo, dacats pra praere siston sgut paralecti curisint in
circa dam dudemgysrante
quod libet pris punctum pro
centro esse. Laudu sint
paralteri movebuut ut dictum
 l srabrant. An non rabeus ros
sidendum