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# Title: Leibniz-Handschriften zur Mathematik LH 35, 7, 1
# Folio 41v, page id 00068073:0082
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constructionis causa
simpliciores.
clrgi possint
Quod si comparatio non succeda
hinc certi crimus
specialem arcum,
datum aliquem
vel etiam ullum
aarcum speciali aliqua methodo
ut
extendi in rectum non os
-
Hoc a autem ita demonstro.
Ponatur arcus analytica  in
rectam ne extendi posse per analus finde
ordudari posse Geometria ordinaria
seu expressionem ejus analyticam ordinaria
haberi sive dari posito dari
vid
aequ. 0. et si ignoretur qualis sit
orhit or relatione ad lvel aliam
a
cognitam.
Quod si ergo datur talis
arcus quadrabilis hoc modo velsi datae
quant
dabitur
ef a poterit
et intelligi aequatio V
NoSe.
000 vus
) in T
aequaa
Sed jam me reptrimo. Video enim id non sequi
nisi assumatur uno arcu quadrabili vel
non quadiabili quardrari posse eadem
regula reliquos omnes iem quod cum
mec
sit impossible statum sequeretur
ircum ulcum posse quadrari reaque puro cepto
)in
habendum dem cesse impossioem
tali aequutatalem aequationem ess
impossibilem alioqui possent y