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Unlike the p = 2 case, the universal Steenrod Algebra Q(p) at odd primes doesnot have a fractal structure that preserves the length of monomials.Nevertheless, when p is odd we detect inside Q(p) two different families ofnested subalgebras each isomorphic (as length-graded algebras) to therespective starting element of the sequence

Searching for fractal structures in the Universal Steenrod Algebra at odd primes