qarTvelur enaTa Seswavlisa da swavlebis sakiTxebi
qarTvelur enaTa Seswavlisa da swavlebis sakiTxebi
qarTvelur enaTa Seswavlisa da swavlebis sakiTxebi
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levs o/ñ/ <strong>da</strong> u/ò/ xmovnebis monacvleobas æ-sTan,<br />
e.i. aRniSnuli xmovnebi kargaven marcvlovnobas.<br />
amrigad, zogadi formula miiRebs aseT saxes,<br />
rodesac<br />
V = o (ñ)-s an u (ò)-s<br />
V+/C VC/ + V →<br />
→ V Cæ C V = Б<br />
axla ganvixiloT Б I SemTxveva, romelic gulisxmobs<br />
potenciurad oTxmarcvliani sityvis msubuq<br />
birTvSi o/ñ//æ <strong>da</strong> u/ò//æ xmovnebis saxecvlas.<br />
rogorc zemoT aRvniSneT, aqac mosalodnelia<br />
maTi alternacia æ-sTan, e.i. o/ñ//æ <strong>da</strong> u/ò//æ-sTan.<br />
a. warmodgenilia msubuqi birTvis a/tipi CVC<br />
sareduqcio xmovani V = o/ñ/-s mag.:<br />
cod- /codva/_ _ _ _ _ _ _ _CVC<br />
↓<br />
licædile- /Secodeba/ - CV/CæC/VCV<br />
liTof- /srola/ _ _ _ _ _ _ _ _ CVCVC<br />
↓<br />
iTæfini- /Tofis srolaSi iqneba/- V/CæC/VCV<br />
V = ñ = /æe/-s.<br />
aTcæem = aTcñm- /wausva/ _ VCC V & C<br />
↓<br />
licæmeni- /wasma/ _ _ _ _ _ CV/CæC/VCV<br />
V = u/ò/-s<br />
hunar- /smena/ _ _ _ _ _ CVCVC<br />
↓<br />
lihænðri- /mosmena/_ CV/CæC/ V & CV<br />
gurna- /mrgvali qva/ _ _ _ CVCCV<br />
↓<br />
agærðni- /agorebs qvas/ _ V/CæC/ V & CV<br />
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