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|Transliteration C=periodikos | |Transliteration C=periodikos | ||
|Beta Code=periodiko/s | |Beta Code=periodiko/s | ||
|Definition=ή, όν, <span class="sense"><span class="bld">A</span> [[acquired in one's travels]], ἱστορία <span class="bibl">Ptol.<span class="title">Geog.</span>1.2.2</span>. </span><span class="sense"><span class="bld">II</span> [[periodical]], ἀριθμὸς π. σελήνης Plu.2.1018d; ὧραι <span class="bibl">Vett.Val.243.13</span>; [[recurrent]], [[intermittent]], νόσοι <span class="bibl">Chrysipp.Stoic.3.116</span> ; | |Definition=ή, όν, <span class="sense"><span class="bld">A</span> [[acquired in one's travels]], ἱστορία <span class="bibl">Ptol.<span class="title">Geog.</span>1.2.2</span>. </span><span class="sense"><span class="bld">II</span> [[periodical]], ἀριθμὸς π. σελήνης Plu.2.1018d; ὧραι <span class="bibl">Vett.Val.243.13</span>; [[recurrent]], [[intermittent]], νόσοι <span class="bibl">Chrysipp.Stoic.3.116</span> ; [[ῥίγη]], [[πυρετοί]], Dsc.1.51, 3.81 ; περιστάσεις <span class="bibl">Ptol.<span class="title">Tetr.</span>54</span> (Comp.); πυρετοῦ λῆψις Tim.<span class="title">Lex.</span> s.v. [[καταβολή]], cf. Harp., Suid., etc. Adv. -κῶς <span class="bibl">Chrysipp.Stoic.3.117</span>, Herod.Med. ap. <span class="bibl">Orib.10.37.18</span>, <span class="bibl">Procl. <span class="title">Inst.</span>199</span>, <span class="bibl">Aët.12.21</span>. </span><span class="sense"><span class="bld">III</span> Rhet., [[periodic]], [[κῶλα]], [[συμμετρία]], <span class="bibl">Demetr. <span class="title">Eloc.</span>13</span>,<span class="bibl">16</span> ; σχῆμα Anon.<span class="title">Fig.</span>p.112S. Adv. -κῶς, συγκεῖσθαι <span class="bibl">Demetr. <span class="title">Eloc.</span>33</span>; [[λέγειν]], [[ἑρμηνεύειν]], <span class="bibl">Hermog.<span class="title">Inv.</span>4.3</span>,<span class="bibl">8</span>. </span><span class="sense"><span class="bld">IV</span> <b class="b3">π. μέτρον</b>, i.e. a hexameter in which dactyls and spondees alternate, Ps.-Plu. <span class="title">Metr.</span>2.</span> | ||
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