3920
[Translation: ]
[Translation: ]
[Commentary: The Exegetic referred to in this note is on the previous page, Add MS f. . ] Sit . ut in Exegetike.
hoc est fiat:
Et fiat,
Dico quod tum […] rectangulum erit maximum.
Nam ut [???] tum superiore argumentatione supra in exegetike
duo () inventa, videlicet & quibus solvitur problema
erunt æqualia.
Oportet igitur ut fit æquale vel minus maxime
alias problema solui non
[Translation: Let , as in the Exegetic, that is, make , and make .
I say that then the product will be a maximum.
For then as above in the Exegtic, the two lines which are found, namely, and , by which the problem is solved, are equal.
Therefore it is required that is equal to or less than the maximum, otherwise the problem cannot be solved.
[Translation: ]
[Translation: ]
[Commentary: The Exegetic referred to in this note is on the previous page, Add MS f. . ] Sit . ut in Exegetike.
hoc est fiat:
Et fiat,
Dico quod tum […] rectangulum erit maximum.
Nam ut [???] tum superiore argumentatione supra in exegetike
duo () inventa, videlicet & quibus solvitur problema
erunt æqualia.
Oportet igitur ut fit æquale vel minus maxime
alias problema solui non
[Translation: Let , as in the Exegetic, that is, make , and make .
I say that then the product will be a maximum.
For then as above in the Exegtic, the two lines which are found, namely, and , by which the problem is solved, are equal.
Therefore it is required that is equal to or less than the maximum, otherwise the problem cannot be solved.
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