How to prove the Minkowski inequality (triangular) using Hölder and Cauchy-Schwarz for every space?
$\|f+g\|_p\leq \|f\|_p+\|g\|_p$
for$1\leq p \leq \infty$
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How to prove the Minkowski inequality (triangular) using Hölder and Cauchy-Schwarz for every space?
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