Sum-Check as an Algebraic Tensor Reduction: Part III
This post is all about the maps that let us move between modules without breaking their structure. We’ll see when a map is truly “linear,” when two modules are (secretly) the same, and why two-input maps deserve special attention. Along the way, (bi-)linear maps and isomorphisms become less like abstract definitions and more like tools we can actually use. By the end, we’ll have all the tooling we need to tackle abstract tensor products head-on.
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