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# Title: [Philosophiae Naturalis Principia Mathematica] Philosophiæ Naturalis Principia Mathematica (shelfmark Leibn. Marg. 166)
# Folio 26, page id 1041163592:0060
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26
PIATLOODTTLTLL RATDRALIO
DE MorD CesCu alccum abfeCd, ec. comprehenditur, coincidit ulrimo
Conronon cum Figura currilinea.
Corol. 3. Vc ee Figura rectilinca circum scripta quae tangentibus
eorundem arcuum comprehenditur.
Corol. 4. EF propterea hae Lisurae ultimae (quond perimetros ac F)
non lunc rectilinea, sed rectilinearum limites curvilinei.
L F M M A 1V
Si in duabus Figuris AaCF, PDFT, inscribantur (ut supra) duae
parallelosrammorum series, sit que idem amborum numerus,  ubi
latiendines in infinitum diminuuntur, rationes ultimae parallelo-
rammorum in una Fisura ad parallelorramma in altera, sinsulorum
ad singula, sint eadem; dico quod Figurae duae A2CF, PPFY,
sunt ad invicem in eadem illa ratione.
C tic summa omnium ad Cummant omnium, ec ita Figura ad
Figulam; existente nimirum Figula priole (per Lemma rTT) ad Cum-
tione requalicatis. . P. D.
Corol. Elinc si dux cujuscunque generis u  e
partium numerum uccunque dividantur; a Parcoas dotuneo
carula ausetur ec magnicudo diminuitur in intinitum, datam obet
neancrationem ad invicem, prima ad primam, lecunda ad secundam,
exrerisue luo ordine ad caeteras: erunt tora ad invicem in Calle
illa dula ratione. Nam si in Lemmatis usus LIclto Iumantut Pa-
Cenim ue sunt parallelostaa angula ad singula, ita (compo.
am priorem, et F’igura postenso au luumam polteriorem in pa
altm