Book Title: 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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Page 149
________________ 136 Mahā vira and His Relevance subject to mathematical representation in terms of basic vectors, vectors, tensors, geometric regressions, affine and anti-affine touches, in relation to every Karmic particle.23 Various types of Karmic collections of structural particles may be called KARMONS. The display of actions and reactions of the neo-quanta of a soul and its corresponding Karmic matter is then subjected to various types of mappings which may be studied through various mathematical structures and functionals as a dynamic bio-atomic system theory. The following neo-matrix forms, having basic vectors in terms of the fractional multiples of v as elements, regressive with fractional multiples of basic vectors d as common difference, vectors w as number of rows, tensors s as number of columns, starting from extieme right lowest corner represent various n geometric-regressions subject to Karmic bond in an instant, usually. (In special case they are multiples, i.e. , each element is multiplied as is done in usual matrix-multiplication). First Geometric Regression of Karmic matter : V-(ws - 1) d , ... ... ... ... ... ... ... ... V- (2w - 1) d, v-(w - 1) d V-(w (s - 1)+1) d ... ... ... ... v-(w+1)d, v-W (s - 1) d ,.................... v- wd , Second Geometric Regression of Karmic matter : v-d v Ž -(ws-1) ...-(2w-1) - Ž -(w-1) -(w (5-1)+1, ..-(w+1) Ž - Ž (w (5-1)) ....- Ž Jain Education International For Private & Personal Use Only www.jainelibrary.org

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