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

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[131.] LEMMA.
Page: 102 (90)
[132.] SCHOLIVM.
Page: 103 (91)
[133.] COROLLARIVM.
Page: 104 (92)
[134.] THEOREMA 12. PROPOS 12.
Page: 105 (93)
[135.] SCHOLIVM.
Page: 106 (94)
[136.] THEOR. 13. PROPOS. 13.
Page: 106 (94)
[137.] SCHOLIVM.
Page: 107 (95)
[138.] THEOREMA 14. PROPOS. 14.
Page: 107 (95)
[139.] FINIS LIBRI III. THEODOSII. AD LECTOREM.
Page: 108 (96)
[140.] CHRISTOPHORI CLAVII BAMBERGENSIS E SOCIETATE IESV SINVS, VEL SEMISSES RECTARVM IN CIRCVLO SVBTENSARVM: LINEAE TANGENTES: ATQVE SECANTES.
Page: 109
[141.] CHRISTOPHORI CLAV II BAMBERGENSIS E SOCIETATE IESV SINVS, VEL SEMISSES RECTARVM in circulo ſubtenſarum: LINEÆ TANGENTES, ATQVE SECANTES. PRÆFATIO.
Page: 111 (99)
[142.] DEFINITIONES. I.
Page: 112 (100)
[143.] II.
Page: 113 (101)
[144.] III.
Page: 113 (101)
[145.] Vel aliter.
Page: 113 (101)
[146.] IIII.
Page: 113 (101)
[147.] V.
Page: 113 (101)
[148.] VI.
Page: 113 (101)
[149.] VII.
Page: 113 (101)
[150.] LEMMA.
Page: 118 (106)
[151.] THEOR. 1. PROPOS. 1.
Page: 121 (109)
[152.] COROLLARIVM.
Page: 122 (110)
[153.] PROBL. 1. PROPOS. 2.
Page: 122 (110)
[154.] PROBL. 2. PROPOS. 3.
Page: 123 (111)
[155.] COROLLARIVM.
Page: 123 (111)
[156.] THEOR. 2. PROPOS. 4.
Page: 124 (112)
[157.] COROLLARIVM.
Page: 124 (112)
[158.] SCHOLIVM.
Page: 125 (113)
[159.] THEOR 3. PROPOS. 5.
Page: 125 (113)
[160.] COROLLARIVM.
Page: 127 (115)
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16
THEODOSII
SPHAERICORVM
LIBER PRIMVS.
6[Figure 6]
DEFINIT IONES.
I
SPHAERA eſt figura ſolida compre-
henſa vna ſuperficie, ad quam ab vno
eorum punctorum, quæ intra figuram
ſunt, omnes rectæ lineæ ductæ ſunt in-
ter ſe æquales.
II.
Centrum autem Sphæræ, eſt eiuſmodi punctũ.
III.
Axis verò Sphæræ, eſt recta quædã linea per cen
trũ ducta, & vtrin que terminata in ſphæræ ſuper-
ficie, circa quã quieſcentẽ circumuoluitur ſphęra.
IIII.
Poli ſphæræ ſunt extrema puncta ipſius axis.
V.
Polus Circuli in Sphæra, eſt punctum in ſuper-
ficie ſphæræ, à quo omnes rectæ lineæ ad Circuli
circumferentiam tendentes ſuntinter ſe æquales.

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