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Let VVV be an inner product space. If v,w∈Vv,w\in Vv,w∈V, then ∥v+w∥2+∥v−w∥2=2(∥v∥2+∥w∥2)\lVert v+w \rVert ^{2}+\lVert v-w \rVert ^{2}=2(\lVert v \rVert ^{2}+\lVert w \rVert ^{2})∥v+w∥2+∥v−w∥2=2(∥v∥2+∥w∥2)