Bhagavana Mahavira and his Relevance in Modern Times

Author(s): Narendra Bhanavat, Prem Suman Jain, V P Bhatt
Publisher: Akhil Bharat Varshiya Sadhumargi Jain Sangh

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Mahāvīra and His Relevance
10. atetetu Afect otat ateTfU #FATTAFATI पडिसमयं सव्वंगं तत्ताय स पिंड प्रोव्व जलं ।।3।।
Cf. Ne., G. K. K., v. 3.
11. #10913 77: F TTT: 11111
Cf Puj, Chapter vi, 1. 1. 12. qat:11211
Cf. ibid., Chapter vi, 1. 4.
13.
014101TUT: FIFTCITEC2721: 11411
Cf. ibid., chapter vi, 1. 4.
14.
Cf. Ne, G. K. K., p. 310 et seq. Cf. also Mahabandho, vol. jv (1957), p. 5 et seq.
15.
A basic vector corresponding to a nature is the set of non-summable universes (Asamkhyata Loka) of indivisible-corresponding-sections of least effective volition or of least affection or of least effective intensity of impartation (Anubhaga) of a Karma-ultimate-particle.
Cf. Ne, G, K. K., P. 310 et seq.
16.
A vector (Vargana) is the set of the basic vectors having the same number of indivisible-corresponding-sections. The vector consisting of the least set of non-summable universes of the indivisible-correspondingsections is called the least basic-vector and the set of the least vectors constitutes the least vector.
The set of the vectors each of which have one indivisibe-corresponding-section more than those in the set of the least basic-vectors (Vargas) is called the second vector.
The set of the basic-vectors each of which have two indivisiblecorresponding-sections more than those in the set of the least basic-vectors is called the third vector, and so on. Cf. Ne, p. 310, et seq.
17. The least tensor (Spardhaka) is the set of vectors (Varganas), which
begins with the least vector and ends with the vector which contains the basic-vectors each of which has one indivisible corresponding-section less than twice as many indivisible-corresponding-sections as are in each of the basic vectors of the set of the least basic-vectors. The second tensor begins with the vector containing the set of basic vectors each of which has twice as many indivisible-corresponding-sections as are in the least basic vector, and similarly the third tensor begins with the
vector containing basic vectors each of which has thrice as many