Biancani, Giuseppe
,
Aristotelis loca mathematica
,
1615
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Ex Primo Elenchorum.
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83</
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<
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">Cap. 10.
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(Nam pſeudographiæ non contentioſæ (ſecundum enim ea, quæ
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ſub arte ſunt, captioſæ ſunt ratiocinationes)
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ſi aliqua eſt pſeudogra
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phia circa verum, vt Hippocratis quadratura, quæ per lunulas, ſed, vt
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Bryſſo quadrauit circulum; & tametſi quadretur circulus, quia tamen
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non ſecundum rem, ideo ſophiſticus)
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qua ratione Hippocrates orbi quadrum
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exhibere æquale tentauerit, explicatum eſt abundè in 2. Priorum cap. 31.
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& quo itidem modo Bryſſo lib. 1. Poſter. tex. 23.
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ſolũmodo
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id hoc loco no
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tandum per pſeudographiam intelligere, vt apertè etiam inferius explicat,
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Geometricam demonſtrationem fallacem, eò quod demonſtrationes geo
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metricæ fiant adhibitis deſcriptionibus, ſeu figurationibus: pſeudographia
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autem latinè idem eſt, ac falſa deſcriptio; quemadmodum è contrariò, ſi
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cuti ſupra in Topicis, & alibi obſeruaui, per deſcribere intelligit geometri
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cè demonſtrare, & per deſcriptiones intelligit demonſtrationes geometri
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cas. </
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<
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">Qua ratione item Hippocrates ex ijs, quæ ſub arte Geometriæ ſunt,
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procederet ibi dictum eſt, propter quod non eſt contentioſa, quamuis fallax
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ipſius demonſtratio: appellat enim Ariſt illas demonſtrationes contentio
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ſas, quæ non procedunt ex proprijs illius ſcientiæ, in qua fiunt, ſed ex com
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munibus alijs ſcientijs: captioſas verò, & ſophiſticas, quæ ex proprijs ſcien
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tiæ, in qua fiunt, decipiunt. </
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<
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">At verò demonſtratio, ſeu pſeudographia Bryſ
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ſonis erat contentioſa, quia ex communibus, & extra Geometriam petitis
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argumentabatur: quemadmodum ibi explicatum eſt.</
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84</
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(Quadratura per lunulas non contentioſa)
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inquit Hippocratis
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tetragoniſmum, de quo in 2. Priorum, quæ non contentioſa dicitur, quia ex
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proprijs Geometriæ deducebatur.</
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85</
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<
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">Ibidem
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(Bryſſonis autem contentioſa: & illam quidem non eſt transferre, niſi
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ad Geometriam ſolum; eo quod ex proprijs ſit principijs)
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ait
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(& illam qui
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dem)
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intelligit quadrationem Hippocratis. </
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<
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">vide 2. Prior cap. 31. & quæ pau
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lo ante in præcedentibus locis diximus.</
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86</
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<
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(Hanc autem ad plures)
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intelligit tetragoniſmum Bryſſonis, qui
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per communia deducebatur. </
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ius capituli.</
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87</
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<
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(Aut vt Antiphon quadra
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uit)
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ſimile peccatum peccaſſe Antiphon
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tem in orbe quadrando, ac Hippocratem,
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Ariſt. his verbis videtur ſignificare, ideſt,
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ipſum, quamuis ex proprijs Geometriæ,
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falſis tamen ratiocinatum eſſe. </
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<
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Antiphontem in hunc modum orbem ad
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quadrum redigere tentaſſe, tradit Simpli
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cius. </
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<
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">circulo quadrando inſcribebat pri
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mò quadratum A B C D. deinde in ſingu
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lis quatuor ſegmentis inſcribebat totidem
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trigona æquilatera, vt patet in adſcripta </
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