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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 20
# Folio 3v, page id 00068145:0006
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accidentale et ab extrinsecis ortum censentes, aliorsum ablegant.
In exegesi secunda de Vecte eo usque progreditur, ut neget p. 72. globorun
qui funiculis tantum connectuntur ullum debere consiclerari, centrum gravitatis
commune. Et proinde licet centrum gravitatis eorum commune (quod scilicet
Geometrae Kactenus tale appellarunt, punctum scilicet quod rectam centrum
singulorum conjungentemt in ratione distantiarum corporibus reciproca
Secet) in planis inclinatis descendere nequeat, negat tamen ea esse in
aequilibrio quod Rractenus pro inclubitato apue staticos principio habebatur
och n in selnie elinetin resibiet funietoom
parten trochlea Substineri. xegesi tertia de motu gravium consentit quiclem
cum Galilaeo circa descensum grarium liberorum, at non circa des censum
in planis inclinatis, ut scilicet exegeseos primae dogmata sulatur
comento quo gravia nituntur deorsum per dutrem planum.
quo subjectum planum urgent; quo planum inclinatum grave 
deorsum conatur. Dissertations rancisei spolete.
Alfera ejusdem Dissertatio de secretione bilis in
Hepate. Venet. 1686 in. 4
Libellus brevis at non nelegans Cristinae Reginae inscriptus est, Autor
inter alia osfenelit siglobus plano inclinato insistat momenta segmentorum
seu partium sphorae citra ultraque punetum quo globus planum tangit consisten
tium differre momento quod sit del momentum totale spharae ut perpendicu,
laris ad hypotenusam nelinationis. Cumque sphaera hic unius segmente momento
retrorsum ascendere, alterius majoris  ptorsum elevolvi conetur. differentiam
hanc momentorum esse ipsam nim statuit qua devolvitur sphaera. Lueritur
autem aliquos clemonstrationem suum infirmam proclamasse quasi Trigonometriae
et dlimensioni circuli inniteretur sed tertimonium perhibehclum est veritati
fatendumque hanc dictorum momentorum differentiam recté omnine sete habere
nec levem Geometriae interioris peritiam autorem ostendisse. Detrahens autem
momentum quo des cendlit sphaera, à momento ejus totali, reliquum esse ait
momentum quo ipsa planum inclinatum premit. Deniqu si planum aliquod
grane, ponatur mobile circa axem euo planum horijontis secat planum
inelinatum, ait momentum quo planum mobile ceorsum tendit esse ad mo
mentum totale ut sinum rectum anguli inclinationis ad sinum totum,
arcium
idq pontibus versatilibus applicat qui ntum custodiue apponi
solent, quando ex horizontali situ circa cardinem versus merticalem
debent attolli.