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# Title: [Danielis Lipstorpii Lubecensis, Specimina Philosophiae Cartesianae] Danielis Lipstorpii Lubecensis, Specimina Philosophiæ Cartesianæ (shelfmarks Leibn. Marg. 14; ZEN Leibn. Marg. 14)
# Folio 13, page id 746572255:0037
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DE CELLEEEVDINE PFILOS. CAR TESTANA.
Sohan. Scampioenium crulsato conteneum, cujus solutio
nem artificiolilsimam commentariis annexuit. Problema
autemtale erat. Tempore verno crectis alicubiterrarum ad
perpendiculum cribus baculis in plano horizontali in punctis
AB_C, quorum is qui in A(IC6 pedum, qui in B 1SpCdU:
Continsit quodam dic extremitatem umbra baculi Atrans
irc per puncta B e C, baculi autem Bper puncta AeC, eba-
culi C xerpunctum A, unde fc, uc eriam per punctum B (Ic
tranlicura. Ouaritur jam quo terra loco aeque anni dic
haec crenerint: Solutio ejus habetur a pag. 3or scg9. uIque
ad318. Fujus autem Colucioni anlam dederat AmpliHI. DN.  Cut junge elegans ils
Mylon. Machematicus e TC. Parilienlis, qui DominoSco-
prietates acipu, q
cenio Luretiis adhuc commoranti, ec aliis illudpropolint, ca occunit p. 280 l. c.
conditione, ur qui primus solurionem ejus inveniret, illam
Dublici juris taceret. Ieaque CI. Scorenius Cx Calliis donium
redux, hruic folurioni torum se impendie, e luperaris omni-
bus difficultacibus breri eiusrictor cralie, hoc iplo luculen.
ter oltendens non Facileproblema aliquod darumiri, quod
hanc Ceometriam e Augiar aur cjuldem methodo lolri non
Pollic. Ouid item praedictus Jacobus a Watlenaer, IIIEra-
jeccinus, hujus Carcelianae methodi es analylcos Ccome-
eriex operaprofecerir, notius esc, quam ut dicimereatur, vel
exunic dicta conrorerlia inces iplum ex Scampioenium pau-
cis ab hinc annis agitaca, qua decila a Clarissimis hujus
Academix Protelloribus Machematicis, Scampioenius et
caula male morata, ex pecunia apud Magniticum Dn. Recto-
rem deposica excidit, quae, urirumor rulsarie, in Palperes
Poltea ex convento crogata CA.
Ac Claris. Scotenii restigia premens, atque hoc ip(o (c 23
non indionum judicanstali PrxCeptore acuriCTIIUS CTCOME.
era Chriltianus Flugenius mirum in modum hujus arrificio. Hugenius
Sillima methodi dignitatem exornarit. Is crenim de Conica
rum lectionum hyperboles, cllipss, uc ec circuli quadra-
FUXa
be W’assenarii
 Stampionuum onten
lua Teorema Tarabola