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# Title: Methodus Figurarum Lineis Rectis & Curvis Comprehensarum Quadraturas Determinandi (shelfmarks Leibn. Marg. 135, Stück 1; Leibn. Marg. 135)
# Folio 4, page id 1025220307:0010
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=1025220307&page=10
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 26 lines, status machine
# Lines: 26 recognised, mean confidence 0.90
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e  c
Data relatione inter P NI (quae distantiam inter
Curvae perpendicularem P C es ordinatim ap-
F18. 20
plicatam NIC desienat) es abscissam AN (quae di-
stantiam inter applicatam es verticem A desienat) ae
quationem invenire Curvae lineae AC naturam definientem.
Pomnes Curras sub una Regula generali com-
prehendam adnoco in quacunque linea Curra
AC FOre lemper P MI XMT = CM9 propter an
ulum rectum PCT Ouare mulciplico lingulos cer-
inOS P MI denotantes per terminum AM (prius in
diverlosnumeros incoonitos mulciplicatum) de pro-
ductum pono requale Ouadraro applicatxe C MI. Ra.
tiohujus regulae colligi porest, ex Methodo inveni-
endi lanoences à Claristino Slulio edita in Aetis Phi
losophicis Reg: Societatis Anglicanae. Exemplis remil-
lustrabo.
. 2. DCtUE PM = ZF, _ VOCCtIE ANI
V, C MA X, 2, b, C, i, XC. denotent quancitates cognitas
_ determinacas, item l, m, n h. k ec. numeros inco-
IcoS. Jam juxta regulam mulciplico = r Per ny, e
productum: =x. quae est xequacio ad parabolam.
Fxemp. 2. (Fig. 2.) Sic PM =y F 2r e quaerenda (I
aequatio illam curram decerminans: procedens lecundii
regulam