Monantheuil, Henri de, Aristotelis Mechanica, 1599

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1b
lus a b g, & extremum b
feratur ad d, perueniet ſa­
ne aliquando ad g.
[Si igi­
tur ferebatur in ratione
quam habet b e ad e g, fe­
rebatur ſecundum diame­
trum b g: At nunc cum in
nulla ratione feratur, ſe­
cundum peripheriam b e g
feretur.]
COMMENTARIVS.
Qvod vero recta.] Quia ſuperioris ſyllogiſmi aſſumptio aſſu­
mebat Radium duabus ſimul ferri lationibus, id ipſum hîc breui­
ter, ideo valde obſcurè confirmatur.
Confirmatio apertior ſic erit.
Radius deſcribens circulum vna tantum latione fertur, aut pluri­
bus: non vna tantum, quia ad vnam tantum loci differentiam,
cum ſit quid ſimplicißimum, ferretur ( probat enim hoc Ariſtoteles
cap. 2. lib. 1. de Cœlo ) Quinetiam ſi ſic.
Idem radius à diametro cir­
12[Figure 12]
culi digrediens in tranſitu ab vna ſemidia­
metro ad alteram numquam conſequeretur
cum ſitum, per quem ipſi à centro perpen­
dicularis eſſet.
Conſequitur autem vt cum
eſt in L g diagrammatis hic deſcri­
pti.
Non igitur vna latione tantum fer­
tur: fertur ergo pluribus.
Et quidem vna, vt
antrorſum: qua qua ſi diffunditur, & abſce­
dit foras, vt b verſus E in hoc diagrammate: altera vt retror­
13[Figure 13]
ſum verſus centrum: qua retrahitur, ne euage­
tur longius, quam æqualitas diſtantiæ vndi­
que à centro ſeruandæ permittit, vt idem b
verſus L. Vtraque autem hæc latio quanta ſit
menſuratur lineis rectis, quarum altera in poſte­
riore diagrammate eſt ſinus rectus g e, altera
verò eſt ſinus verſus b g.

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