Cardano, Geronimo, Offenbarung der Natur und natürlicher dingen auch mancherley subtiler würckungen

Table of figures

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[51. Figure (Variables: a b c d)]
[52. Figure: Rotacochlearis.]
[53. Figure (Variables: D C A E B)]
[54. Figure (Variables: D F C A B)]
[55. Figure (Variables: D D F F C E A A B B)]
[56. Figure]
[57. Figure (Variables: E C B A f D)]
[58. Figure: Meridies Oriens. Styl@ lap. Her. Arge@ cule us. Occidens Septentrio (Variables: A B C D E F G H K L M N O P Q R S T V X Y Z ?? ℞ {στ} θ)]
[59. Figure (Variables: D C B A)]
[60. Figure (Variables: L H G H K)]
[61. Figure (Variables: F)]
[62. Figure (Variables: E A B C D)]
[63. Figure (Variables: A B C D)]
[64. Figure: Cucurbi@ ta vel clau@.]
[65. Figure: Tubusſeu Pileus.]
[66. Figure: Matula.]
[67. Figure: Vas cęcu.]
[68. Figure: Lebes ſeu A@enum.]
[69. Figure: Pellicamum ſea Anſatum vas.]
[70. Figure (Variables: A B)]
[71. Figure (Variables: C K L G H A D B E F)]
[72. Figure (Variables: C D A B E)]
[73. Figure (Variables: B A E C D)]
[74. Figure (Variables: a d c e b)]
[75. Figure (Variables: c d f g a e b)]
[76. Figure (Variables: A B C)]
[77. Figure (Variables: E F G A B C D H K)]
[78. Figure (Variables: f e c d a b)]
[79. Figure]
[80. Figure (Variables: o a e b g f n d m l k h)]
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Von mancherlei wunderbaren
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          <p>
            <s xml:space="preserve">
              <pb o="cccclxxxviij" file="0544" n="544" rhead="Von mancherlei wunderbaren"/>
              <anchor type="figure" xlink:label="fig-0544-01a" xlink:href="fig-0544-01"/>
            Centrum gãg ge-
              <lb/>
            ſtrackt durch A D
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            C. </s>
            <s xml:space="preserve">ſchnůr ſchlecht
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            ob diſem gãg deß
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            zeigers oder Com
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            paß ſchattẽ C H.
              <lb/>
            </s>
            <s xml:space="preserve">der zeiger ſeye C
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            D. </s>
            <s xml:space="preserve">diſes obereſt
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            theil D ſeye mitt
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            dẽ Cẽtro ein ding/
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            von wegen der er
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            dẽ/ ſo klein iſt/ vñ
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            zů der Soñen hö
              <lb/>
            he gerechnet. </s>
            <s xml:space="preserve">deß
              <lb/>
            lands weytte ſeye
              <lb/>
            A B. </s>
            <s xml:space="preserve">deßhalbenn
              <lb/>
            wirt dz B deß Aequinoctien punctẽ ſein. </s>
            <s xml:space="preserve">Vñ nem̃e man dañ zů beiden ſeitẽ
              <lb/>
            xxiij grad oder theil vñ ein halbẽ/ damit der Solſtitien punctẽ ſeyen E vñ
              <lb/>
            F. </s>
            <s xml:space="preserve">ſo iſt gewüß daß der eccentriſch circkel/ ſo nit in einem centro oder mitel
              <lb/>
            puncten ſthet/ an dem ſchatten nicht enderẽ wirt (Ob wol das O höher dañ
              <lb/>
            das N ſthet nach dem zwölfften theil eines halben Diameters an der ſoñen
              <lb/>
            eccentrico. </s>
            <s xml:space="preserve">dann alſo großer vnderſcheid iſt von dem Apogeo biß zů ſeinem
              <lb/>
            gegen theil) dann es ſeye die ſonn in dem O oder N/ ſo ligt nicht daran. </s>
            <s xml:space="preserve">dañ
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            der ſchatten iſt C M. </s>
            <s xml:space="preserve">Wann man nun ein ſchattẽ erlernet/ namlich C K/
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            als die Soñ im G ſthet/ würſt du auß der erklärung taflen wüßen wie groß
              <lb/>
            G B ſeye/ auch deß equinocktiſchen circkels ſtatt/ vnd der Solſtitien/ wañ
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            du ſchon deß lands breite vnd gelegen heit nit hetteſt. </s>
            <s xml:space="preserve">dẽnach in deß circkels
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            theil E F/ beſchreib das orth nach der größe/ ſo die erklärũg der ſoñen ſtatt
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            angibt/ ye nach zweyen tagen welche zůſammen ſtim̃en. </s>
            <s xml:space="preserve">wann ſollichs voll-
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            bracht/ ſo leg dein linial auff die verzeichnetẽ puncten/ an deß circkels theil
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            E F/ vnnd auff den mitel puncten D. </s>
            <s xml:space="preserve">wo nun die regel oder linial die linien
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            B C zertheilen/ da wirt deß ſchatten orth zů mittag in den ſelbigen tagen
              <lb/>
            ſthen. </s>
            <s xml:space="preserve">Wann du daßelbig erfunden/ ſoltu noch der ſelbigen proportz dei
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            nes Compaß mitag linien abtheilen/ die nam̃en vnd anders darzů ſchreibẽ.</s>
            <s xml:space="preserve"/>
          </p>
          <div type="float" level="2" n="7">
            <figure xlink:label="fig-0544-01" xlink:href="fig-0544-01a">
              <variables xml:space="preserve">o a e b g f n d m l k h</variables>
            </figure>
          </div>
          <p>
            <s xml:space="preserve">Weil nun diſe vier vollbracht/ iſt noch überig daß wir auß der ſoñen ſcha
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            ten/ durch den zeiger/ die zeyt ſtund erkeñen/ wie es die Römer in dẽ brauch
              <lb/>
            gehabt. </s>
            <s xml:space="preserve">dann du wirſt auß diſer auch die gleiche ſtund erkennen/ dann es iſt
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            darzů geſchribẽ/ der tag ſeye wie lang er wölle. </s>
            <s xml:space="preserve">wañ du die vngeleiche ſtundẽ/
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            ſo dir bekañt/ durch die ſtũden zeüchſt/ ye noch deß tags größe/ vnd dẽnach
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            das harauß kommet mit xij abtheileſt. </s>
            <s xml:space="preserve">Ein exempel. </s>
            <s xml:space="preserve">ich hab auß dem zei-
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              <anchor type="figure" xlink:label="fig-0544-02a" xlink:href="fig-0544-02"/>
            ger die fünffte ſtund im tag/ wann der tag neün
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            theil/ vñ dreytheil auß fünffẽ hatt. </s>
            <s xml:space="preserve">ſo zeüch ich die
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            neün theil/ vnd drey fünffte theil in fünff theil/
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            ſo werdẽ xlviij theil darauß. </s>
            <s xml:space="preserve">diſes theil ich durch
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            xij/ ſo kom̃end viere. </s>
            <s xml:space="preserve">diſes iſt eigentlichen die ge-
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            leiche ſtund. </s>
            <s xml:space="preserve">damit du nun die ſelbigẽ vngeleichẽ
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            ſtunden habeſt/ ſo beſchreib die Mittags linien/
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            vnd mach die linien D P vnd D Q ſo zů außerſt</s>
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