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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.
quod laboremus, modo exponentes de in-
Einicesimae legirimis Cuis signis aHfecra adhibeans
TUE.
Demonstrationem omitro; ex prxecedentibus non paueis
in locis, autnumerorum pocestaces exprimentum vice se.
neraliora symibola substiruendo, levinesorio perendam.
AB. In exemplum dedimus terminum pluri-
bus indeterminatis constantem; quae _ unica
tantum CiC, juxta haric unicam terminum consi-
derandum eNe quilibet ridet, (Crrx 3 ad intini-
celimasredace dabitrrx 3 + 3rY X X e.
Consererhoc ad pleniorem 5. 33, methodique tansen-
tium inibieradicees demonstrarionem; de ad legicimim ex
cerminis infnicelimalibus ad e0s, unde orrum duxerunt, re-
frectionem; quam, uc hujus scholii conrersum, hinc coB
nitam supponimus, in quancum corum, quae modo eradi.
Simus, nacura paritur.
v7
24. Sic Fic. LALIV, currilincum AD PO
idem ac S. II, cademque Cymbola; intelligantur.
que subtangentes ZO in MD, VOin L E eC.
perpetuo applicari servato ad ipsam AO Paralle
LIEmO: erit iuxta S. TY. OAenlatrapezium NDFL
Fa; adeoque trilincum L AF = Omniat a
trilinco AFO seu omnibus re, ex cadem 5. 1Y.
Corolt. Onde tactisTML = DQ, ZV = PF
EcC. AOnCCENAT2 CIECUNVA L M A, erit, Vocata
AT: Z, CUIM RIE M Z = y, relatIO CUTVE LM A
Ex relatIOnC CUEVX AD F cosMIta; datoque Ip2-
tioAD ∞
AID 02
dacur spacium Z M A =i rectangulo
Dacii AD  duplO; eE CONETA
15. Sit