Prove $\det (A)\le \left(\max_{i,j}|A_{ij}|\right)^n n^{n/2}$
How do I prove this as an extension of the Hadamard Inequality? This expression is given as a corollary of the Hadamrd inequality in multiple places, but I'm not able to prove it.
Prove $\det (A)\le \left(\max_{i,j}|A_{ij}|\right)^n n^{n/2}$
How do I prove this as an extension of the Hadamard Inequality? This expression is given as a corollary of the Hadamrd inequality in multiple places, but I'm not able to prove it.
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