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On motivic cohomology of commutative C*-algebras
Consider the ring of complex-valued continuous functions on a compact Hausdorff space $X$. Cortiñas--Thom computed its nonpositive algebraic $K$-theory, confirming Rosenberg's expectation. We give a motivic refinement of their result: For $i\geq 2j\geq 0$, the $i$th integral motivic cohomology group
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