## On the groups of the homotopy classes of the stable maps between Z2-Moore spaces |

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2n+l admissible expression admissible sequence n^,...,nr admissible terms basis elements Check on low computation Cornell University Corollary Curtis D^wn+ Definition denote derivation which lowers distribution law element of order ending integers endomorphism Equate the coefficients Er^q exact sequence following diagram follows easily free Lie ring free s.s. abelian functor gives an element group of derivations henoe hihi+2 homologous homology homotopy classes i+2L identity map induced isomorphism leading integers low dimensions lower the dimension Moore spaces morphism multiplication relations non-negative integers nontrivial derivation Prom table Proposition 4.2 Proposition 4.6.4 Proposition 5»5 proposition follows Immediately rrGX s.s. abelian group s.s. complex satisfy equations 6.4.2.1 satisfy the equations shows easily simply connected spectral sequence splits for q stable homotopy groups stable maps suspension homomorphism tt^LAS universal coefficient theorem w^Dwg w2Dwg wiw21+l wnere Zg.k