Abstract
The quantum matrix algebra R21x1x2=x2x1R is studied and proposed for the standard 2×2 case as the coordinates of q-deformed Euclidean space. The algebra in this simplest case is isomorphic to the usual quantum matrices Mq(2) but in a form which is naturally covariant under the Euclidean rotations SUq(2)⊗SUq(2). A quantum Wick rotation is introduced that twists this system precisely into the approach to q-Minkowski space based on braided matrices and their associated spinorial q-Lorentz group.
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