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# Title: [De Resistentia Solidorum Alexandri Marchetti In Alma Pisana Academia Ordinariam Philosophiam publicè profitentis] De Resistentia Solidorvm Alexandri Marchetti In Alma Pisana Academia Ordinariam Philosophiam publicè profitentis (shelfmark Leibn. Marg. 225)
# Folio 101, page id 168608546X:0119
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=168608546X&page=119
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 36 lines, status machine
# Lines: 36 recognised, mean confidence 0.89
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
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# After the first blank line: the recognised lines in reading order, one per line.

OLTDORVM.
ER O F. A V L1
Onoidis Parabolica veringi tulla Leenca lum el le,re
LRectangula ex conterminisaxis Percibibus da partes balis in
diametros circulorum per data puncta, ee basi solidi aequidictan.
tium.
Fso Colidum, _EC. ABC, cuius
Da(IS AC, aXisBD, data
Duncta F, _CP, Per caque
educti circuli, ec, quorum
diamerri CFL, IK, aris con
terminae portiones ad par.
tes basiS AD; _ DF..
Colidi ABC resictentiam ir
F ad resictentiam ir
cadem osseratione, in qu
Rectasulum ex FD in CI)
ad Rectangulum ex F. D in
Ek.
Duoniam Colidi ABC resiltentia in puncto H ad res Beneiam in PUI
cto F proportionem habet compolitam exrationibus FD ad DF
FB adBF, _ Cubi ex CHI 2d C ubum ex TK, F. B. videlicet adBF,
e CFIad lk; Cublatis ergo proportionibus FB ad BB, e EBad
BF, VEpOTE proportionem componentibus aequalitaris, crit
iam resictentia in F ad resiltenciam in P’in compolita proportione
exrationibus FD ad DE, ecGFT adIK, in cadem scilicet, in qua
Rectangulum ex FD in CtI ad Rectansulum ex E D in IR. Quod
Crat, _C.
eROP. XVIL1
Olidicompolui ex duabus Conoidibus Parabolicis incer le l-
libus, ec aequalibus, quarum bales communes; vertices durem
ad partes oppolitas, relictentia in medio axi ad relictenciam in
quonis puncto axim bitariam non dirimente in eadem est Propor
tione, in qua Rectansulum ex maiori axis seomento in commu
nisbasis diamerrum ad Rectangulum ex axis dimidio in diame.
erum