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

Page concordance

< >
Scan Original
71 59
72 60
73 61
74 62
75 63
76 64
77 65
78 66
79 67
80 68
81 69
82 70
83 71
84 72
85 73
86 74
87 75
88 76
89 77
90 78
91 79
92 80
93 81
94 82
95 83
96 84
97 85
98 86
99 87
100 88
< >
page |< < (65) of 532 > >|
    <echo version="1.0RC">
      <text xml:lang="la" type="free">
        <div xml:id="echoid-div229" type="section" level="1" n="109">
          <pb o="65" file="077" n="77"/>
        </div>
        <div xml:id="echoid-div230" type="section" level="1" n="110">
          <head xml:id="echoid-head122" xml:space="preserve">THEODOSII</head>
          <head xml:id="echoid-head123" xml:space="preserve">SPHAERICORVM</head>
          <head xml:id="echoid-head124" xml:space="preserve">LIBER TERTIVS.</head>
          <figure number="86">
            <image file="077-01" xlink:href="http://echo.mpiwg-berlin.mpg.de/zogilib?fn=/permanent/library/YC97H42F/figures/077-01"/>
          </figure>
        </div>
        <div xml:id="echoid-div231" type="section" level="1" n="111">
          <head xml:id="echoid-head125" xml:space="preserve">THEOREMA 1. PROPOS. 1.</head>
          <p>
            <s xml:id="echoid-s2541" xml:space="preserve">SI recta linea circulum in partes inæ-
              <lb/>
            quales ſecet, ſuper qua conſtituatur re
              <lb/>
            ctum circuli ſegmentum, quod non
              <lb/>
            ſit maius ſemicirculo; </s>
            <s xml:id="echoid-s2542" xml:space="preserve">diuidatur au-
              <lb/>
            tem ſegmenti inſiſtentis circunferentia in duas in
              <lb/>
            æquales partes: </s>
            <s xml:id="echoid-s2543" xml:space="preserve">Recta linea ſubtendens earum mi-
              <lb/>
            norem, minima eſt linearum rectarum ductarum
              <lb/>
            ab eodem puncto ad minorem partem circunfe-
              <lb/>
            rentiæ primi circuli: </s>
            <s xml:id="echoid-s2544" xml:space="preserve">Rectarum verò ductarum ab
              <lb/>
            eo ipſo puncto ad circunferentiam interceptam
              <lb/>
            inter illam minimam rectam, & </s>
            <s xml:id="echoid-s2545" xml:space="preserve">diametrum, in
              <lb/>
            quam cadit perpendicularis deducta ab illo pun-
              <lb/>
            cto ſemper minimæ propior remotiore minor eſt.
              <lb/>
            </s>
            <s xml:id="echoid-s2546" xml:space="preserve">Omnium autem maxima eſt ea, quæ ab illo eodẽ
              <lb/>
            puncto ducitur ad extremitatem eiuſdem diame-
              <lb/>
            tri: </s>
            <s xml:id="echoid-s2547" xml:space="preserve">Item recta ſubtendens maiorem circunferen-
              <lb/>
            tiam ſegmenti inſiſtentis, minima eſt earum, quæ
              <lb/>
            cadunt in circunferentiam interceptam inter ip-
              <lb/>
            ſam, & </s>
            <s xml:id="echoid-s2548" xml:space="preserve">diametrum, ſemperque huic propior </s>
          </p>
        </div>
      </text>
    </echo>
Impressum