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A question about the (motivic) integral cohomology of the Eilenberg-MacLane spectrum
Let $H\mathbb{Z}$ be the Eilenberg-MacLane spectrum. Let $n\geq 0$ be any integer.
Is it known the structure of the group $[H\mathbb{Z},\Sigma^{n}H\mathbb{Z}]$?
Is there any reference in this ...
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