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The paper is devoted to study the space of multiplicative maps from theEilenberg-MacLane spectrum $H\Z$ to an arbitrary ring spectrum $R$. We try togeneralize the approach of Schwede from "Formal groups and stable homotopy ofcommutative rings", where the special case of the mentioned above problem wassolved in full generality. Among other results we propose a definition of aformal group law in any ring spectrum, which might be of interest in its own.

Multiplicative Maps from Hz to a Ring Spectrum R - a naive version