Let L: V W be a linear function. Suppose M, N: W V are linear
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Let L: V → W be a linear function. Suppose M, N: W → V are linear functions that satisfy L ◦ M = IV = N ◦ L. Prove that M = N = L−1. Thus, a linear function may have only a left or a right inverse, but if it has both, then they must be the same.
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