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# Title: [Vera Circuli Et Hyperbolae Quadratura] Vera Circvli Et Hyperbolæ Quadratura (shelfmark Leibn. Marg. 98)
# Folio 11, page id 834940469:0095
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 37 lines, status machine
# Lines: 37 recognised, mean confidence 0.85
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# After the first blank line: the recognised lines in reading order, one per line.

eta mixcilinea non sune aequalia; sic eorum difterentia as
deinde mixcilinea RS T V 82, HF ~ AAF, dividaneur d
receis perpendicularibus ad eorum bales 28, Z a, omnino
nc in ancecedence demonstrarione Faccum est, hac camen
legeut differentia reccilineorum RESA TudEs ZSDTnVS2 icem
e differentia reccilincorum F orm pSt LZ,   5 2 268∞8,
SImuI, Gneminores quancieace a; manifestum est enim hoc
esse posibiles cum hec divisio in infinicum Reri poHIE. Ca-
dem methodo, qua in priore demonstratione rA (umUS,
demonstratur rectilincum RESn TusZ maius esse reccilinco
   vy 2 sB a ~, de reccilineum 2 SOTnV S2 minus eNC
rectilineo X om 2esaE. TTisce incelleccis, E data mixri-
lincanon lunc aequalia, HERS T YS2 maius alcero: manite
cum est excesumi reccilinei RZS N T u d2 supra reccilineum
  o 2 Z 68 a X ae qualc esse omnibus reccagulis 2E, 2, nus
 upu
e5o, Cimul sublato excelsureccilinei LornZ S AR
supra rectilineum y SOTn V d2: sed excestus mix-
cilinei maioris supra mixcilincum minus, est minor dicto
excellu rectilineorum, quonium mixcilineum maius est
minus reccilineo maiore, ec mixtilineum minus est Ma-
ius reccilineo minore; ec ideo excessus mixtilinei maioris
supra mixcilincum minus, minor es dicris rectanoulis A-
muls lublaco excessu recxilinei F or m _ p St A E supra recci-
lincum YSOTnV 52; sed diera recrangula simul ex hrpo-
cheliminora sunt quanritace a ee ideo dicea reccangula (I.
mul sUblatO diCEO exCC(SUI MULEO MINOTA LUINE GUANLICALC aS
ee proinde mixcilineum maius excedieminus muleo minore
exCCISu quam a 3 quod eA absurdum, ponieur enim a ex.
celsus mixcilinei maioris supra minus; non est ergo mixtili-
neum R STV d2 maius mixcilineo it o Z s A E: CF (CI ACrE
Pocest) minus; manifeltum est excessum reccitinei Z ∞ WP Z
est a E supra reccilincum 7 SDTn V S2 aequalem esse omni
bus rectansulis F 
583 753BR,nus limul, TaBIBEO CK
Eelsu recrilineiRESa TusZ supra recrilineum k M s 12 H S8L F.3
s