Monantheuil, Henri de, Aristotelis Mechanica, 1599

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1idem numerus vbique eſſe: ſi quidem magnum quid ſit & demon­
ſtratu dignum, minus lororum in vna extenſione expendi: quam in
altera: qui denique in vtraque figura obliquas habent lineas, quanquam
alias alijs obliquiores: & tamen duæ antehac rationes videntur in
vna figura poſtulare obliquas, in altera rectas.
Nos igitur aliter Car­
dani veſtigia obſcura, & ni fallor imperfecta, vt ſunt pleraque huius
hominis ferè omnia vt arbitror, quanquam ſemper ingeniosè ſcriben­
tis, ſecuti, apertius & perfectius totum hoc negotium euoluemus.
At­
que in primis dicimus extendi lora ſecundum diametrum, non eſſe
ab angulo ad angulum oppoſitum: ſed ſecundum rectas, quæ à latere
ad latus oppoſitum extenduntur, vt ſint aliæ ſecundum longitudi­
nem, aliæ ſecundum latitudinem.
Sic enim diameter non diagw/nios
ſumi videtur: quaſi dimetiens, vt quæ dimetiatur longitudinem vel
latitudinem, æqualis videlicet facta, quo modo licet hîc ab Ariſto­
tele reiecto, hodie adhuc vtuntur.
Atque hoc modo ſi non intelliga­
tur diameter: ſed diagw/nios, tam obliquæ erunt in vna forma li­
neæ: quam in altera: ſicque quæ de ruptione vel fißione & opportu­
nitate dicta ſunt, hîc non conuenient, quod eſſet abſurdum.
His igi­
tur ita poſitis deſcribantur duæ formæ lecti, in quibus ſint lineæ nu­
mero pares, ſitu diuerſæ.
Sit igitur prima A B C D, cuius la­
81[Figure 81]
tus A B duplum ſit lateris A C, & quidem illud 4. pe­
dum, hoc duorum.
In hac lora ſecundum diametrum ſint quidem
ſecundum longitudinem tria K N.
L O, M P, & ſic inter ſe

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