On Contribution Of Jainology To Indian Karm Structures

Author(s): L C Jain, C K Jain
Publisher: Z_Jain_Vidya_evam_Prakrit_014026_HR.pdf

Page 6

On Contribution of Jainology to Indian Karma Structures
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Thus the number of nisusus, represented by Bac will be B. r
for a particular configuration and for all contigurations it will be B. y -a, constituting a three dimensional matrix.
For an input of instant effective-bond B or due to charge of Yoga16. B's say x B, shall also have the same total number of W's, i. e., B. 7. a although the other quantities will have an over all charge proportional to x. Let the product B y a be denoted by y. Then the charge in the y the nisus Wy till it decays shall be
ay oray Z (t). Similarly change in the next will be a y., ZY-1 (t) and so on. In the and the total charge in the input column (in the karma life-time structure) in r instants will be zero if it is time-invarient, that is if ay Zy (t)+ ay-, Z9-1 (t) + ............ + do=0
(2.13) Similar situation may arise for all state columns, but when there are changes, matters for solutions will become very complicated and require a computers technique in graphics of events for manipulation.
As the instant-effective-bond can be put as an input-values vectors column, the whole change may be denoted by dB/dt also, as an instant, of d(xB)/dt in special Yoga and Kaşāya circumstances.
The geometric regressions could also be put in a matrix form. Thus the nth geometric regression of karmic matter separate from indivisible corresponding-sections could be written in the form
bus The Puth sometimes
regression of karmic matter separa
ld
- (2w - 1)
-
n
on-1
on-1
2n
2n.
(w
V-1d
2 -1
-1" (W/9 1)) . ---> 21-{w-1)-1 ... (2.14)
2n-1
15. Cf. 7, op. cit.
16. Cf. 9 (a)
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