Theodosius <Bithynius>; Clavius, Christoph, Theodosii Tripolitae Sphaericorum libri tres

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_CONVERSVM_ quoque huius Theorematis, & ſcholij demonſtrabimus in
bunc
modum.
_SI_ namque circuli _B N D, F O H,_ al circulos _A B C D, E F G H,_ æqualiter in-
clinentur
, erunt anguli _A I N, E K O,_ æquales, ex defin 7 lib.
11. Eucl. ac propterea
2226. tertij.&
arcus _A N, E O,_ æquales erunt. Additis igitur quadrantibus _N P, O Q,_ æqudo
les
erunt arcus _A P, E Q;_
ac propterea & reliqui _C P, G Q,_ ex ſemicirculis
æquales
erunt.
_SI_ verò circulus _B N D,_ ad circulum _A B C D,_ magis inclinetur, quam circulus
_F
O H,_ ad circulum _E F G H,_ erit minor angulus _A I N,_ angulo _E K O,_ vt in defi-
nitionem
7.
lib. 11 Eucl. ſeripſimus; ac propterea & arcus _A H,_ minor erit arcu _F O._
33Scho. 26.
tcrtij
.
Additis igitur quadrantibus _N P, O Q,_ minor erit arcus _A P,_ arcu _EQ;_
ac proin-
de
reliquus _C P,_ ex ſemicirculo _A N C,_ reliquo _G Q,_ ex ſemicirculo _F O G,_ maior erit.
_SI_ denique circulus _B N D,_ magis inclinetur, erit exproxime demoſtratis, ar@
cus
_C P,_ maior arcu _G Q._
Reliquus igitur _L P,_ ex quadrante _C L,_ minor erit re-
lique
_M Q,_ ex quadrante _G M,_ &
c.

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