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# Title: [Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductae] Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductæ (shelfmark Leibn. Marg. 149)
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CAP. II. Analysis Infinitorum.
 d
 n = C L: C, ad = LD: a 3  3 = C D: I, TY =
TC: 5. Quia =n : Xy: : Y n: 3 d, TCH F: 7:: e: a, CriE
+ a
e y e omnia y = omnia ei omnia F F
= 2X15 A6.
Ouia rero y est indeterminata, Hac. y = 1
e, erit f = y, QuXe SeMPEE POTIta in 10
erit trapezium 1002 = fa, _ spatium 100n =
omnia fa, dux Fisura dirisa per r dabit om
nia  seuomnia e inter n e Y, hoc cA axem
FC, ad quem in puncto F applicanda ur seu
X1 = F C.
Hlabeturq. adeo punctum C inerolura, ad
quem modum exetera inveniuntur; divisa enim
verb. Cr. Figura inteoca p+ Dn Per r OrituE AC
seu inteser erolutae axis, cui sI AB = a B appli-
cetur in a habetur denuo punctum B in cvo-
Iuta, _ TC in caeterIS.
Coroll. L. ReTUMEA FIS. XLVTTI. ac cadem
cum (ymbolis spicali, quae 5. 49. COr. I. discu-
Patuie; cum (IEZ C = + a, 2deoquC e = Z, fC
Hiocr, erir hioc in catu, Facto M N = s
XGUatiO CUrVX D NO: rF = fZ; ejectaque,
= Der valorem 5. 67. de tans. inventum seu Sr,
C.