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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 16
# Folio 14v, page id 00068169:0028
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 13r); this page is its left half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 88 lines, status machine
# Lines: 88 recognised, mean confidence 0.80
# 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.

itram Tuam merifo
ppe planimetricam merito
appellasti, quiqe primatio
se tugs
praecipne ad superticies planas mensurandas adhibe potest
derarum praxeos gratia
set superficies convexae aut concavae camna agrotum
plerumque
a partes dividi possunt quae non differant sensibiliter
an planis Poteras potuisses tamen generalise
+
150
nomine, (seda titulum libri minus congruente, quia minus
e
vurgo jaelle it, appellare libram pspedome
se
Epipedometricam
re
quidem in prape statico metrica
cum i ob exignatm laminarum crassitiem
latum
parum differunt
non utent cinslaminer
crassities, in considerationem, venit por potest astinam
secinda est lix
a
itam
tama balibas ppaeris sble dic ex atium tamen
sed potendum est e martiteo tamina, abscindi planis ad suberficiem
e
mensura, non pendet neu dici potest) partes.
tamiu
8
nontantum sunt parale licei parallerae lampnae non solum differunt inter se
planis ad e eius superficiem alterntiam perpendicularitas + i
imugnitudine, si etiam per saepe sunt dissamices od
2
abscitas esse damenaruu on duis supenficiibus propora
tionales.
eguius mensurando, autem solide laminae erassigris
nec reteris quoniero sicetur sosterficies
Superficies. concava et convexa (. sed cum lamina pibuere
e
b
sive convexae, quae l in circulis assumenda est superficies
quaedam media transiens per omnia puncta media recta 
rum minimarum inter extremas superficies interceptarum
in
ha enim ducta in eandem rectam minimam seu distantiam
+
 loco superficiei extremae sive convexae fos
con concaxa
sucesii vasium est lamera produeit solidam laminae
er
ee
b. qualeotia est ad extremam non est
e
negs panalleras del
emper similis natura
inti esse
s seut recta
caut panum vel linea aut oupertine
circulari sit recta vel prratu
erfici
as
irclaris L3
aru
auglonicasaper
lineis locum autoppeguldem aut lonica ejusder cum priore natura, qua in ve
degna latent. Quod superest uile, et in rstatio quod ingre
aut superticies aut sacersicas
parallela non est parabola. Idemque in alis locure habet. Qud
holae splana vel
cta
tuli  linea tamen parabolieo, aut alterisonices
similes inte se daminarum nostratum e
non es  similes inter et
 Etsi cgi paralleineic
Se
qd Medis supenficies est t extremaiusit ut quadrata extm trium authmetice propor
nperficies Marabelas nun ta
vet e
x
et
inferim veram est ex basi etiam aefiniri potest laminae orea, nam  Planit comprehensae
Eit notanum estu
ro
2