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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 148v, page id 00068195:0296
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 149r); this page is its left half.
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determinandam. Hoc tamen ad huc examinandum accuratio
an scilicet alias alia proditura fuisset, curva, positis mem
bullis aequalibus vel alterius proportionis. Ita videtur
e
-
cer
Et tmen
 semper maneret differentia inter FC et AC constans, ve et
s
puncto F. A. loca sint data non ideo datum erit Triangulum A
in
nisi simul dentur forte adhua angulus C.  A tn
ane quando per totam curvam AF semper eadem est tunc
utique curva est locus omnium C ad eaudem F. sed si ipsa
distantia AF variatur, video nihil determinari huiberi nisi hoc
issum adjicias quomodo debeat esse anguus, sed aliud
suippiam
imo Video totam membrillorum considlrationem non recte
cotrocedere Nam non potest puncto A c(C) extendi
in rectam manente altentro puncto vel (C) immoto
sic meliqus: sit n triangulum A5F datum, sumtis
15 et 25  2 in f25 et 1 in ACF ut sint 15 et 25
aequales infinite pa vae, erit tiangulum 152 isa sceles
et perpendiculans ad 12 angulum 5 bisecabit.
jam per dotum punctum 2 trajiciatur F26 talis, ut
sit
A + F6 aequ. A5 + FF patet triamguerum A6F
esse datum obdatam basiu AF summatur laterns A6 + F6
et angulum 2F A vel bFA. sumatur similiter 26 aequ 26.
jungatur 22 et ita porro 34 inveniatur erunt 2. 27. 34.
phordae ipsius erva in finite parvae, ipsis (1. 2. 3. 4. sumlis pro
ego sinite parvo
distant ab ipsis 5. 6.7. augulum m bisecantes rectae
ecunt perpendiculares ad Mordas adeoque et ad curvam
dem est de differentris
Idem est c essi promediatur exempli
gralia F vel A, vel utrumque datis enim locis ipsorm A. F.
et ob punctum 2. datum dabitur semper angulus F adeaque est
triangulum. Examinandum tamen an non liceat ljo
modo puncta in venire: ut si chordam hucamus non 12. sed 18 angulum 215 bisccando