Transformed and Original Cosets of Four Error Correcting BCH Codes
Horst and Berger  introduced transformed cosets for Triple error correcting BCH codes. The transformed cosets has an important property that T_1=0, in the light of this condition it is easier to calculate solution of error locator polynomials by transformed coset rather than Newton’s identities In this correspondence, we describe a new method to obtain the locator polynomials for the transformed and original cosets of four errors correcting binary BCH Codes of length n=2^m-1 , which are key factor to determine the coset distribution of the BCH code.
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