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Studies on Panini's grammar - DWC

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64 <str<strong>on</strong>g>Studies</str<strong>on</strong>g> <strong>on</strong> Pä~inï s Grammar<br />

The author has given complete pädas (I pä. 3; 2 pä. 1-3) to subjects<br />

which demanded an extensive discussi<strong>on</strong>. In the pädas I, 1 and I, 2 the<br />

most fundamental grammatical noti<strong>on</strong>s are explained. The shorter discussi<strong>on</strong>s<br />

are placed at the end of 1 pä. 2 or coUected in the fourth päda of<br />

the first and sec<strong>on</strong>d adhyäya. The last menti<strong>on</strong>ed Eact combined with the<br />

character of l. 4, 109 sq. as a 'distinctive inserti<strong>on</strong>' (§ 71 no. 2) proves the<br />

two adhyäyas to be unities in respect to compositi<strong>on</strong> (cf. § 73 sq., IAa_and<br />

lAb) .<br />

Finally, taking into c<strong>on</strong>siderati<strong>on</strong> that the ma in subjects of <strong>grammar</strong> are<br />

its fundamental noti<strong>on</strong>s and the theory of declensi<strong>on</strong>, c<strong>on</strong>jugati<strong>on</strong>, compositi<strong>on</strong>.<br />

indeclinability and derivati<strong>on</strong>, we can give the following c<strong>on</strong>cise<br />

table of the first two adhyäyas:<br />

General subjects 1. 1 1.2 1.3 1.4 2,1 2, 2 \2, 3 \2, 4<br />

fundamental noti<strong>on</strong>s - -<br />

theory of declensi<strong>on</strong> - - - -<br />

c<strong>on</strong>jugati<strong>on</strong><br />

" "<br />

- - -<br />

compositi<strong>on</strong><br />

" "<br />

- - -<br />

indeclinability -<br />

" "<br />

-<br />

§ 88. T h epI ace 0 E t hef i r s t t w 0 a d h y ä Y a sin t h e<br />

p I a n 0 f c 0 m pos i t i<strong>on</strong> 0 f t het 0 t a I wor k.<br />

The discussi<strong>on</strong> of the pada-bha-passage and the ku-gati-passage has<br />

proved that the first two adhyäyas must have formed, Erom the very<br />

beg inning a part of the Sütra-pätha.<br />

Although several parts of these adhyäyas have a general character (e.g.<br />

1 pä. 1 and l. 2, 1-46) or form a bridge between div. IB and div. 11, <strong>on</strong><br />

the other hand very extensive porti<strong>on</strong>s, such as the discussi<strong>on</strong> of the<br />

compounds or the noun-cases, agree in character completely with the<br />

secti<strong>on</strong>s which make up adhyayas 3-5. Therefore we may symbolise the<br />

compositi<strong>on</strong> of the Aljtädhyäyi by the formula: (1, 2; 3, 4-5). (6-8).<br />

In other words, the first part of the argumentati<strong>on</strong> needed Eor proving the<br />

scheme of divisi<strong>on</strong> given in § 73 sq. has come to a close.<br />

§ 89. Th e di c hot 0 mie a I d i v i s i<strong>on</strong> 0 f th e a d h y ä Y a s<br />

6--8. E x pos i t i<strong>on</strong> 0 E t h e pro bIe m.<br />

Adhyäyas 6--8 Eorm a unity of compositi<strong>on</strong> when compared with adhy.<br />

1-5, the group 1-5 discussing the comp<strong>on</strong>ents of the words and their<br />

meanings and the group 6-8 explaining the coalescence of word-comp<strong>on</strong>ents<br />

into words and of words into sentences.<br />

The first divisi<strong>on</strong> of these three adhyäyas into the group 6--7 and the<br />

singJe adhyäya 8 is evident, for, although the distributi<strong>on</strong> of the subjects<br />

over these adhyäyas cannet be described with accuracy in a short formula,

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