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|Definition=ή, όν, <span class="sense"><span class="bld">A</span> [[linear]], [[geometrical]], θεωρία <span class="bibl">Gal.<span class="title">UP</span>10.12</span>; ἀπόδειξις <span class="bibl">Plu.<span class="title">Marc.</span>14</span>, <span class="title">Theol.Ar.</span>26; ἀνάγκαι <span class="bibl">Olymp.<span class="title">in Grg.</span>p.260</span> J. Adv. <b class="b3">-κῶς</b> [[by means of lines]], [[geometrically]], ἀποδείκνυσθαι <span class="bibl">S.E.<span class="title">M.</span>3.92</span>, cf. Ptol.<span class="title">Alm.</span>2.12, Procl. [[in R]].2.27 K. </span><span class="sense"><span class="bld">2</span> <b class="b3">γ. ἀριθμός</b> [[linear]] number, <span class="bibl">Nicom.<span class="title">Ar.</span>2.7</span>, cf. Speus. ap.<span class="title">Theol.Ar.</span>61. </span><span class="sense"><span class="bld">II</span> = [[γραμματικός]], Plu.2.606c ([[si vera lectio|s.v.l.]]).</span> | |Definition=ή, όν, <span class="sense"><span class="bld">A</span> [[linear]], [[geometrical]], θεωρία <span class="bibl">Gal.<span class="title">UP</span>10.12</span>; ἀπόδειξις <span class="bibl">Plu.<span class="title">Marc.</span>14</span>, <span class="title">Theol.Ar.</span>26; ἀνάγκαι <span class="bibl">Olymp.<span class="title">in Grg.</span>p.260</span> J. Adv. <b class="b3">-κῶς</b> [[by means of lines]], [[geometrically]], ἀποδείκνυσθαι <span class="bibl">S.E.<span class="title">M.</span>3.92</span>, cf. Ptol.<span class="title">Alm.</span>2.12, Procl. [[in R]].2.27 K. </span><span class="sense"><span class="bld">2</span> <b class="b3">γ. ἀριθμός</b> [[linear]] number, <span class="bibl">Nicom.<span class="title">Ar.</span>2.7</span>, cf. Speus. ap.<span class="title">Theol.Ar.</span>61. </span><span class="sense"><span class="bld">II</span> = [[γραμματικός]], Plu.2.606c ([[si vera lectio|s.v.l.]]).</span> | ||
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|dgtxt=-ή, -όν<br /><b class="num">I</b> <b class="num">1</b>[[geométrico]] θεωρία Gal.3.812, [[ἀπόδειξις]] Plu.<i>Marc</i>.14, cf. D.L.1.25, <i>Theol.Ar</i>.26, ἐπίπεδα Nicom.<i>Ar</i>.2.7.4, σχήματα Sch.A.<i>Pr</i>.813aH.<br /><b class="num">•</b>fig. de una demostración [[riguroso]] δείξει τοίνυν ὁ Σωκράτης γραμμικαῖς ἀνάγκαις ὅτι ... Olymp.<i>in Grg</i>.18.1, cf. <i>in Alc</i>.49.1, 102.4.<br /><b class="num">2</b> [[lineal]] [[ἀριθμός]] Speus.28, Nicom.<i>Ar</i>.2.6.1, 7.3, 13.6, Procl.<i>in R</i>.2.170.<br /><b class="num">II</b> adv. -ῶς [[geométricamente]] ἐπελογισάμεθα καὶ ταύτας γ. ἀρξάμενοι Ptol.<i>Alm</i>.2.12, γ. ... ἀποδείκνυσθαι S.E.<i>M</i>.3.92, cf. Procl.<i>in R</i>.2.27. | |||
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|btext=ή, όν :<br /><b>1</b> qui concerne les lignes, linéaire, géométrique;<br /><b>2</b> habile au tracé des lignes, expert en géométrie, en dessin linéaire, <i>etc.</i><br />'''Étymologie:''' [[γραμμή]]. | |btext=ή, όν :<br /><b>1</b> qui concerne les lignes, linéaire, géométrique;<br /><b>2</b> habile au tracé des lignes, expert en géométrie, en dessin linéaire, <i>etc.</i><br />'''Étymologie:''' [[γραμμή]]. | ||
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