________________
148
Station
Indivisible-corresponding
sections in a vector.
Basic vectors in a vector.
Vectors in a tensor.
Tensors in a geometric-regression
Tensors in a volition
station.
24.
6th
9
10
11
12
13
14
15
16
100
Cf. Ne, G.J.K, Todaramala's Artha Samdristi, p. 232.
For example, in the first geometric regression, each of the basic vectors of the first vector of the first tensor contains eight indivisible corresponding-sections. The complete picture of the above in algebraic and numerical notation is as follows:
Name
25.
5th
18
20
22
24
26
28
30
32
200
4th
36
40
44
48
52
56
60
Jain Education International
64
400
3rd
72
80
88
96
104
112
120
128
Mahavira and His Relevance
Algebraic Notation Numerical Notation
800
= a
Cf. No, G.J.K, Todaramala Artha Samdristi, p. 231 ()
In case of a Karmic bond of matter at an instant, say an instanteffective-bond, the matrix for Karmic ultimate particles with impartation intensties are depicted as follows in numerical symbolism :
a
Gunahanis (Geometrte Regressions)
-
ā
प
a a
1
. 2nd
144
160
176
192
208
224
240
256
1600
a
a
1st
288
320
352
384
416
448
480
512
3200
8
256
4
9
5
For Private & Personal Use Only
1
Grand Total: 6300
Such progressions have been given simple rules for manipulating the sum, number of terms, common differences or multiples there of and so on. Cf. G.J.K., p. 252, p. 519 et seq.
Total Karmic ultimateparticles-intensities.
Cf. He, Heisenberg, W., the Physical Principles of the Quantum Theory, Dover, 1930, 109 et seq.
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