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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 1
# Folio 220r, page id 00068194:0439
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Noonquoda contemplatios de figuis
Miror mecum, saese an et cogito quod possit intelli.
vaelibet figura data ubunque irregularis contrau in spatium minus ut si in cinea
a discenas; recedas, et rursus in minus et. Done inpunctum
Deterinandum jam est punctum , sive ejus locus, inquem
rdigi videbitur figula si in linea recta abga reledas
ocunat.
et
troc punctum determinandum proquolibet situ ita si vitra
agas augentra speciem servata sipilitudine. Anicuilibet constitiu
d. possit simile minus. ita arbitror. Quod si jam illud simile minus
inscribatur quaeratu
ilur ansemper sntimiaba inscriptione ad aliquad centium perveniatur, et ubi
aleu, et quis sit pro qualibet curva inscribendi modus.
rax f, BC aB B X. B 2aXB B BD Describatur
alia curva, taers ut producta sumi perpendicularis sit etion att
suic perpenticularis. videamus qualis inde oriatur curva etan
exhisnova cux ad quadraturas. AB GX. BEBy. BCp a.
SH T2ax. DF infmile parva B. Ejs FH sive (3) (7
H SaX + 2a β. et afferentia erit 2aX + 2aB - FraxpiZ
siui (s aB (a axae +Ga BX B
ad eoque
 a   Z1 na (βZ X, ba t
46 a X, +16a BX L8a
Ch sie (Dax + 2a β3 + (raX) - 2 (aX + +a ( B2
sive 4aX + 2a B-727) 2f.. ..) sive:
(169 X (16a B∞ - 8 a Z X, + 4ae β- 8a Z +Z) Mba X 6a 
et fiet: aa β  272X adeoque
sit jam linea  EL et CF
fapcilicet quantum libet per indiculari. 
G esse mmedem
ctom
punctu  aitsi d
 suo e C
bide hoc melrus alibus
B+B1 aC jam Et sit  a. et producta
eo
ouendo
GH et posita ma paralle lactu ita ut er
L. redi erit M. V A EE1
MN Praxta+co,s
 EtGA , WWH.
 .
jam t Srax + a + co
 ar rans
et CL