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|Beta Code=e)/lleiyis | |Beta Code=e)/lleiyis | ||
|Definition=εως, ἡ, <span class="sense"><p> <span class="bld">A</span> <b class="b2">falling short, defect</b>, opp. <b class="b3">ὑπερβολή</b>, <span class="bibl">Democr. 102</span>, <span class="bibl">Pl.<span class="title">Prt.</span>356a</span>; opp. <b class="b3">ὑπεροχή</b>, <span class="bibl">Arist.<span class="title">Ph.</span>187a17</span>, <span class="bibl"><span class="title">Metaph.</span>1042b25</span>; ὑπερβολὴ καὶ ἔ. καὶ τὸ μέσον <span class="bibl">Id.<span class="title">EN</span>1106b17</span>. </span><span class="sense"> <span class="bld">2</span> <b class="b2">the conic section ellipse</b>, <span class="bibl">Apollon.Perg.<span class="title">Con.</span>1.13</span> (so called because the square on the ordinate is equal to a rectangle with height equal to the abscissa and applied to the parameter, but <b class="b2">falling short</b> of it). </span><span class="sense"> <span class="bld">3</span> <b class="b3">ἐν ἐλλείψεσιν ἐνυπάρχειν</b> to be present in <b class="b2">deficiency</b>, of the negative terms in an algebraical expression, <span class="bibl">Dioph.1</span><span class="title">Praef.</span>p.14 T. </span><span class="sense"> <span class="bld">4</span> Gramm., <b class="b2">ellipse</b>, <span class="bibl">Ath. 14.644a</span>, <span class="bibl">A.D.<span class="title">Synt.</span>117.19</span>; <b class="b2">omission</b> of a letter, <span class="bibl">Id.<span class="title">Pron.</span>56.28</span>. </span><span class="sense"> <span class="bld">5</span> = [[ἔκλειψις]], <span class="bibl">Olymp.<span class="title">in Mete.</span>67.37</span> (s.v.l.). </span><span class="sense"> <span class="bld">6</span> Pythag.name for <b class="b2">two</b>, Theol.Ar.10.</span> | |Definition=εως, ἡ, <span class="sense"><p> <span class="bld">A</span> <b class="b2">falling short, defect</b>, opp. <b class="b3">ὑπερβολή</b>, <span class="bibl">Democr. 102</span>, <span class="bibl">Pl.<span class="title">Prt.</span>356a</span>; opp. <b class="b3">ὑπεροχή</b>, <span class="bibl">Arist.<span class="title">Ph.</span>187a17</span>, <span class="bibl"><span class="title">Metaph.</span>1042b25</span>; ὑπερβολὴ καὶ ἔ. καὶ τὸ μέσον <span class="bibl">Id.<span class="title">EN</span>1106b17</span>. </span><span class="sense"> <span class="bld">2</span> <b class="b2">the conic section ellipse</b>, <span class="bibl">Apollon.Perg.<span class="title">Con.</span>1.13</span> (so called because the square on the ordinate is equal to a rectangle with height equal to the abscissa and applied to the parameter, but <b class="b2">falling short</b> of it). </span><span class="sense"> <span class="bld">3</span> <b class="b3">ἐν ἐλλείψεσιν ἐνυπάρχειν</b> to be present in <b class="b2">deficiency</b>, of the negative terms in an algebraical expression, <span class="bibl">Dioph.1</span><span class="title">Praef.</span>p.14 T. </span><span class="sense"> <span class="bld">4</span> Gramm., <b class="b2">ellipse</b>, <span class="bibl">Ath. 14.644a</span>, <span class="bibl">A.D.<span class="title">Synt.</span>117.19</span>; <b class="b2">omission</b> of a letter, <span class="bibl">Id.<span class="title">Pron.</span>56.28</span>. </span><span class="sense"> <span class="bld">5</span> = [[ἔκλειψις]], <span class="bibl">Olymp.<span class="title">in Mete.</span>67.37</span> (s.v.l.). </span><span class="sense"> <span class="bld">6</span> Pythag.name for <b class="b2">two</b>, Theol.Ar.10.</span> | ||
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|ptext=[[https://www.translatum.gr/images/pape/pape-01-0800.png Seite 800]] ἡ, das Zurücklassen, Unterlassen, Auslassen, bes. Schol. u. Gramm. vom Auslassen eines Wortes, Ellipse; – der Mangel, im Ggstz von [[ὑπερβολή]] u. [[ὑπεροχή]], Plat. Prot. 356 a Polit. 283 c; Arist. Eth. 2, 6 u. öfter; überall ein hinter dem erforderlichen Maaße Zurückbleiben. | |||
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