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- W49284921 abstract "Primitive Pythagorean triples (PPT) may be put into different equivalence classes using residues with respect to primes. We show that the probability that the smaller odd number associated with the PPT triple is divisible by prime p is 2/(p+1). We have determined the autocorrelation function of the Baudhayana sequences obtained from the residue classes and we show these sequences have excellent randomness properties. We provide analytical explanation for the peak and the average off-peak values for the autocorrelation function. These sequences can be used specifically in a variety of key generation and distribution problems and, more generally, as pseudorandom sequences." @default.
- W49284921 created "2016-06-24" @default.
- W49284921 creator A5037012612 @default.
- W49284921 date "2013-05-08" @default.
- W49284921 modified "2023-09-27" @default.
- W49284921 title "Residue Classes of the PPT Sequence" @default.
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