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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 2
# Folio 8r, page id 00068204:0015
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 9v); this page is its right half.
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# Lines: 76 recognised, mean confidence 0.83
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a13.
s.
ce
diroo Dindo hos orminos por 3. 5. 7. gci: Vc. rdopoctiuo divisos
dispono in duus tabulas, ambiguos cum primom unam, et nogaliva
in alium ot addo ut sidc vidos.
v. 0833333333333333
62500000000000
27126736117s
5135169396
144628917
4954581
90948
9b3
v. 0002791057 86.7 1429
3467906605)
854416502)
262 85354
961 296
3867 b
bb.
d. 600282371 933
0.089b 1098856466; 8.
Tunc a priori summa auforo postoriorom ot rostat. 0.089328416b-
257043. crsa somisogmonti Hyporbolia. Addo otiam duodom sum:
mas, ot aggrogatum au foro a primo tormino duplicato. 0. 16666666
66666666. 0t rostat 0. 0767731063630973 arda somisdumonti cir
cularisi. Huic addo triangutum istud, quo complotur in soctorom
hoc est triangulum = 13 5du 0. 0541265877365274, ot haboo soctorom
Soxaginta graduum 0. 1308996938995347, rrijus sdatuplum.
0. 7853981633979982 est ardu totius circuli, quae diviseu por
quadrantom diamotri dat totam poriphoriam 3415926535897928
Si alias artos adhibuissom potui por dundom numorum torminorum
sorioi porvonisso ad multa plura loca figurarum, puta vigniti
quinque aut ampliusi sod animus fuit hiic ostondoro quid por simploa
sorisi computum praestari posodt: Euodsund haud difficito est
cum in omni oporo mulliplicatoros ac divisords mugna da part
non mujords quam 1  nunquam majoros quam 1) adhiboro opus
sit.
Fut et ponendo puu Por soriom Libnitis oliam, si ultimo loco dimidium tormini–
mani terminorum adsatur, et alia quaedam simulia artificia adhibdantur. potdet
 computum produci ad multas figuras: Sdd optimus ojus usus vido
113. tur osto, quando vol conjungitur cum duabus aliis porsimilibu
citissimo convergontibus soriobus, vol sola adhibotur ad compu–
tandum crcum 30. grad. posita tangorete V Tunconim soriose
457
928, c. quae cito convorgit. vil si
illa ovadit 1 = 3X3a  3X2,
conjungos cum aliis ooriobus. pond circuli diumstrum = 1  a=
et arsa totiuos circuli orit a
a 19
at +1
a1
e
Ea5
a7 7 ∞C. + a 4 a5 av
= 4c. Y ag - aio + 216. = 1a 32 + (26 +. Yc.
3
Hic considoramus sorios quatenus adhibontur ad computandum
totum circulum. Sod quando computandae sunt partes ojus tunc
quaelibot sorios habot proprium usum  in suo vodoro optimu dst
si datur Tangons patis parva vel ss magriu nom rocurron:
dum erituad sinum aliquom ut indo computatur crcus, noguo
icd vorsa. sonido dato congruons est regnatio pro solvondo pro:
axpxEV
ierio prablomato e
rdo Cl. Edibnitium, dum posuit soriom pro dotorminationo
cooincis de carcu datonvie coimia aduertiess sexiom lndam. pro
2. 1... do tor. 8
1-  2
is
ete esse ad totam
seriem 1
1
7 +3 - ii + ek
ut 1+Y2 ad 2