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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 344r, page id 00068194:0689
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 345v); this page is its right half.
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068194&page=689
# Source image: https://digitale-sammlungen.gwlb.de/content/00068194/jpgs/default/00000689.jpg
# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 89 lines, status machine
# Lines: 89 recognised, mean confidence 0.76
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
# Licence: CC BY 4.0, Leibniz Legible. Machine output: do not ingest it as verified text; keep this provenance with the text.
# Wording rule: say "the machine reads it as …", never "Leibniz wrote".
# After the first blank line: the recognised lines in reading order, one per line.

pern de consmctnantus. ct
teriono si centrum circuli sit in vertice sectionis jonicae temper us
de terminari  plane, ubi curvam st. v
lesus projetiounu
sitera quaerendae in se
tX 2
hargaetj.  D fici dab a DxeI et PH afar
at NP pi Y. ego NP  +4 X 
et fiei:  3. FyX 7 ca +.
Ca 4 a c ata
sit atamir eo fier Xe, + 460 4 4
 Cr et a tgX m E VB  cco
aio
. C+a 79019
ex A8 C afax py,9 53 a + 24X +4ex
1V a
P 
 dans u
mad
atqa etrcar ficaf ccaxrena q xar a 
ap +x afax
BErM  CEX, a fax  afate l 3
in crcntur: +3  by + X  ex F, a  f., ax + aX Yby + X 4 Ck Fj0
 atax taxlater
e tatare vnclo iim
ins equationis, ndum aa + a N r3 ad couliam datam  ge a 3X 9 atX, 4y apas
at denique y 4 bys + x2 + hX p o ad Erculumqu asssumtima
a291 iua 1q s
hr - b et 2a X y + d Xy, + 2aba + a X b p
C ajax inventa
ad sovicem ducenm
hyx - b9 2o
velxyp. N C E f gax - y a. l - b7 - 2a1 X + a x b
20 + = N aC 
FIe Va + a X +k
in sioc Catar +h C agur a0a, + 4 12, yr. - Glya   Vaba saxt
adatu m caequatiani isa euli  pl ertitraiam l, seu,
ale fat .
denique aequationi Y addatuo asquata D. Mulliplicutar per arbitrariam m ni
utsiquddatur ipsa Amuliplacta perm
 inca fincax
ma.. +ma
han +rax Fbuy+ nx+ nb n
erit terminus 13 obius et ol X erit
4+2b 4+   ca 1 l + na
et ob yx eit.  a 2a ap +m f ma inde n absolute cognita.
video tamen in quo non optine processerim, quod
unctum M. infincte hinc abest
bilicet Mo sunsi pro puncto treo
non satis peritis objienetur; sciendum est praterea duo esse renedim la pro
eterminatum quod uboque nnon im
por
finite hinc aberit
caplum, ut omnem, in calculi
en desoiteu
qua planum ejus aplano perpendiculari. IPt secatur non sit
u in quadrulo aquadratum.
suud unceus rine
cal sulo hinea infinittae, altrur ut omne
stabit elia quam relatione
demadaxem, adeo ad punc
nun AINPBK sed
i
sio; ita eris E NRL it Tuhngulum sepeles
unde faute habetur eG
i ee cud in recta Kp.
in hac hropotes adhuc semetripsius ee iuventione est opus. Quod salis difficilis si hoc modoe
lano per peraxem
itaque re recte considerata satius fuerit redore ad planum
ita num ista irsus aespudlatione noy est opo, et lusa die potius sica tuus abermus hioc modo per alter nvencumoaum posset invenr
Nova Methodus constructionum, sumat
obrec fiant duae ligsdem formae
uitae sive plurium quae comparabum
ias habebriumelifcicationes aqua
non ducantur, ide
erationes qua
+C F a F
honmes lileras trabeu datas
 2+7
ex 14118 fiet 3I r+90
erita displicet quod
uultilis er
in his compositioni
talem quae ipsi AB
quod non si perpendiculare ad
Eep RL. et  Nad NR, vel  W
9. 1. fici NC NR  e RaTI did R ei exa qee
eano secrusi dato perperddicutarem
Inlertus minime