Jérôme Zonder : devenir traces

Éditorial: Informatique et devenir

Alain Clément and Jérôme Scherer

We say that a space X admits a homology exponent if there exists an exponent for the torsion subgroup of H * (X; Z). Our main result states if an H-space of finite type admits a homology exponent, then either it is, up to 2-completion, a product of spaces of the form BZ/2 r , S 1 , CP ∞ , and K(Z, 3), or it has infinitely many non-trivial homotopy groups and k-invariants. We then show with the ...

Jérôme Leroux Least Significant Digit First

Jérôme Babinet , Jean Pierre Cartron and Yves

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Une logique conflictuelle: double négation et devenir, méthode