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

Table of contents

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[11.] DEFINIT IONES. I
[12.] II.
[13.] III.
[14.] IIII.
[15.] V.
[16.] SCHOLIVM.
[17.] VI.
[18.] THEOREMA 1. PROPOS. 1.
[19.] COROLLARIVM.
[20.] HOCEST.
[21.] PROBL. 1. PROPOS. 2.
[22.] DATAE Sphæræ centrum inuenire.
[23.] COROLLARIVM.
[24.] THEOREMA 2. PROPOS. 3.
[25.] COROLLARIVM.
[26.] THEOREMA 3. PROPOS. 4.
[27.] THEOREMA 4. PROPOS. 5.
[28.] THEOREMA 5. PROPOS. 6.
[29.] THEOREMA 6. PROPOS. 7.
[30.] THEOREMA 7. PROPOS. 8.
[31.] SCHOLIVM.
[33.] II.
[34.] THEOR. 8. PROPOS. 9.
[35.] THEOR. 9. PROPOS. 10.
[36.] SCHOLIVM.
[38.] COROLLARIVM.
[39.] II.
[40.] COROLLARIVM.
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          <head xml:id="echoid-head18" xml:space="preserve">THEODOSII</head>
          <head xml:id="echoid-head19" xml:space="preserve">SPHAERICORVM</head>
          <head xml:id="echoid-head20" xml:space="preserve">LIBER PRIMVS.</head>
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          <head xml:id="echoid-head21" style="it" xml:space="preserve">DEFINIT IONES.</head>
          <head xml:id="echoid-head22" xml:space="preserve">I</head>
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            <s xml:id="echoid-s86" xml:space="preserve">SPHAERA eſt figura ſolida compre-
              <lb/>
            henſa vna ſuperficie, ad quam ab vno
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            eorum punctorum, quæ intra figuram
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            ſunt, omnes rectæ lineæ ductæ ſunt in-
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            ter ſe æquales.</s>
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          <head xml:id="echoid-head23" xml:space="preserve">II.</head>
          <p>
            <s xml:id="echoid-s88" xml:space="preserve">Centrum autem Sphæræ, eſt eiuſmodi punctũ.</s>
            <s xml:id="echoid-s89" xml:space="preserve"/>
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          <head xml:id="echoid-head24" xml:space="preserve">III.</head>
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            <s xml:id="echoid-s90" xml:space="preserve">Axis verò Sphæræ, eſt recta quædã linea per cen
              <lb/>
            trũ ducta, & </s>
            <s xml:id="echoid-s91" xml:space="preserve">vtrin que terminata in ſphæræ ſuper-
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            ficie, circa quã quieſcentẽ circumuoluitur ſphęra.</s>
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          <head xml:id="echoid-head25" xml:space="preserve">IIII.</head>
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            <s xml:id="echoid-s93" xml:space="preserve">Poli ſphæræ ſunt extrema puncta ipſius axis.</s>
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          <head xml:id="echoid-head26" xml:space="preserve">V.</head>
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            <s xml:id="echoid-s95" xml:space="preserve">Polus Circuli in Sphæra, eſt punctum in ſuper-
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            ficie ſphæræ, à quo omnes rectæ lineæ ad Circuli
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            circumferentiam tendentes ſuntinter ſe æquales.</s>
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