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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 449r, page id 00068196:0893
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praequationes a veace
e Calculus constructionum perunte seu terreaus 
alits euti esteminat
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angulum facientes intes se queucaot pratar ad qu
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pererem
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idim inter coominatos. 
acium
in casu rectas  set norum
  eaqua
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te nea e deterdia net non requia
cariter formi velate
  Ordinato comcmrosuo fore
it quis. esri et notus quad B slisau unus pebt Equiter sempes ta ordinatae concusa sor, oau a  i siam 
is pot
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de
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enire.  inteligietium postet pos
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elmodem oudiqui stems i ceto) Line pus
explicatis dabitur Stuto
isto per unas ad recta
circulum cont
abratu rasque ad
i angulo occurrentem.
variate dat
ectamu utum angulo Airas ad pr
  angulo
nt quibus 
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ut prius
ob harmns
lae relatio
plam per astii una
prnea
dato d aleras
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ara per unas ad eu
 smnen
si in alea me calecum constanti angulo occut
unas ad recta
per alteras
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tan-
on usus
circulos binos simul angulis
trunas ad rectam punctum
parum determinationemeficientes; per unas ad circutum e
ralteras
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combinafci per ant
psa Linea proposita est his calcudo locorum planorum
pe alteras esat
urmut his oud
 et alteras. acoust
jam con
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pario
minatort
t occurrentem
pationem etti onitam concar
concars einer un
ccurrentem. B
irculum ejnatis earumdeterminationem 
ibus occurrunt
am o pe
sccurrentem
altenas at prius
per unas ad eo punctum p
dato occrrentem,
eater 
er unas
 e
eprius
alteras un
pauti angulo oecur
eutem peret
es per alteas uet pri
2a 40.
perunas
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12. 4445. utum
onisa nangul
per unas
utvaestu alem.5) coidit
  ute itiatim ser a ii chuate eaas  sina u 
ule isliula variate a
irculos binos
contam,
palatur per
vunas sd dato oul
us  raria
alteesfiacttm
a
t
in ad conicus
tos pergendartibola per
per unas ordinat
ut prius. B2
er alteras
formatam, per alteras ut prius. (46) per utrasque ad ut prius secius
tasque alteras ad  circulum concursu formani
aliisi 40) per unasseras ad
per unas sunnl areulis
occurrentem
hraemittendus
per alteras
per unas ad circulum constantian
uto dato occurrentm
patis eam
conica
e
in qua osen videtur esse L
rculus. Et hc casus
itae relatio 3
natam B4) per unas ad punctum
ut sit Lineae
9 perum
unar ad coniimu concur
per unts
mosp
e nas adti
per unas ad circulum constanti angulo vecarentem, per
his casi
hibetar circulus, vid in beis planis praestari)
 lum  asterus dicta co
casus sequem
concurs
utras
eutem per
prius
per altera
es cnctanti srenecs  ut)
sid has occurrentes A ()
o ddtim ister minatignam pliantes
 contineri casum, cum
sehabemus ruit
antam
edinatamm
contentisimus una  uttra ire malimus. His ergo
quemordinta faciret e ad il rircrices plicex tres vel plores s linas sietu x atere
ne habs ii pot
tur, non poteri
qua ubu
et
conican.
asiter
11 168