________________
२१०
B2y
=w{(x-1)n+2}s +w{(x-1) (n+2) } s +1
V
d
27-1-(8+1)
27-1
Bwns
Ca
BS
V
2-1
B
G
Y
-S
+ ..+w
(n
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d
27-1
-
22
1)s
(y-1)n+2)+(s−1)
-(2s-1)
+W 3i* S
2r
+...+wins+s-1
V i d
22 22
V
22
V
d
27
2
V
जैनविद्या एवं प्राकृत : अन्तरशास्त्रीय अध्ययन
-1
+ Wyns +1
V
d
27-1
-1
- (ns - 1).
V
Similarly, the bond fluent, for second, third & upto one hundred forty eighth configuration may be depicted through W the B's. There will be difference in the values of r, d, v, s, and they be shown as variables in manipulation of different configuration, but the structures for all configurations will be grouped as above matrices' summation. Thus in Ca the second super-vector group of the third geometric So G regression of Ca th configuration of karma will be given as under : =w2i
B
a
d
--(2.1 S-1) 20
22
d
27
{(n-1)s+1}
1
+1
w2i* Sa2+ 2-(2+1) 2 = +
V
+...
d +...
... (2.10)
d
2"
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-1
+...
....(2.12)
Where Sa will denote the total number of super-vector groups contained in a geometric regression Gy corresponding to Ca th configuration of karma as shown above.
....(2.11)
The total number of W's above will denote the numbers of instants in the set (set) of life-time stay of the karma bond corresponding to a particular configuration and this will be denoted by cardinal of the set ẞ family, for a particular geometric regression.
परिसंवाद -४
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