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Spiros
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!colspan="2"| βραχυκατάληκτος | |||
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| <span class="diffdeletedlines">ον</span><br>'''A''' ending in a short syllable, A.D.Pron.50.24, Arc.192.20. Adv. <span class="diffdeletedlines">-τως </span>f.l. for <span class="diffdeletedlines">-παραλήκτως </span>(<span class="diffdeletedlines">q.v.</span>), Sch.Ar.Pl.1057, = Suid. s.v. παιδιά.<br>'''II''' <span class="diffdeletedlines">β. </span>μέτρον<span class="diffdeletedlines">, </span>short by a foot, Heph.4.4, Aristid.Quint. 1.23:—hence <span class="diffdeletedlines">βρᾰχῠ-καταληκτέω, to end so</span>, Sch.Ar.Ra.317:—Subst. <span class="diffdeletedlines">βρᾰχῠ-καταληξία</span>, ἡ, <span class="diffdeletedlines">such an ending</span>, Heph. Poëm.5. | |||
| <span class="diffaddedlines">βραχυκατάληκτον</span>,<br>'''A''' ending in a short syllable, A.D.Pron.50.24, Arc.192.20. Adv. <span class="diffaddedlines">βραχυκαταλήκτως = with the final syllable short, </span>f.l. for <span class="diffaddedlines">βραχυπαραλήκτως </span>(<span class="diffaddedlines">with short penult</span>), Sch.Ar.Pl.1057, = Suid. s.v. παιδιά.<br>'''II''' <span class="diffaddedlines">βραχυκατάληκτον </span>μέτρον <span class="diffaddedlines">= metre which is </span>short by a foot, Heph.4.4, Aristid.Quint. 1.23:—hence <span class="diffaddedlines">βραχυκαταληκτέω = terminate in a short syllable</span>, Sch.Ar.Ra.317:—Subst. <span class="diffaddedlines">βραχυκαταληξία</span>, ἡ, <span class="diffaddedlines">final short</span>, Heph. Poëm.5. | |||
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α, ον (das fem. ἀβελτέραν ἕξιν, Plat. <i>Phil</i>. 48c, <font color="blue">[[neben]] [[ἄγνοια]]ν</font>), <i>[[einfältig]]</i>, Ar. <i>Nub</i>. 1183, schol. [[ἀνόητος]], [[ἀπαίδευτος]], und a. com., z.B. <span class="ggns">Gegensatz</span> von [[ἔμφρων]] Alex. Ath. XII.562b ; πρὸς τὰ [[θεῖα]] Anaxandr. Stob. <i>ecl. phys</i>. 2.1 ; superlat. Ar. <i>Ran</i>. 999 ; Dem. 9.14.<br><font color="darkgreen">• Adv</font>. Plut. <i>de san. tu</i>. p. 385. | α, ον (das fem. ἀβελτέραν ἕξιν, Plat. <i>Phil</i>. 48c, <font color="blue">[[neben]] [[ἄγνοια]]ν</font>), <i>[[einfältig]]</i>, Ar. <i>Nub</i>. 1183, schol. [[ἀνόητος]], [[ἀπαίδευτος]], und a. com., z.B. <span class="ggns">Gegensatz</span> von [[ἔμφρων]] Alex. Ath. XII.562b ; πρὸς τὰ [[θεῖα]] Anaxandr. Stob. <i>ecl. phys</i>. 2.1 ; superlat. Ar. <i>Ran</i>. 999 ; Dem. 9.14.<br><font color="darkgreen">• Adv</font>. Plut. <i>de san. tu</i>. p. 385. | ||