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x dot y = 1/2 ( |x + y^2| - |x|^2 - |y|^2 )

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|x+y|²=(x+y)dot(x+y)
=|x|²+xdoty+ydotx+|y|²
=|x|²+2(xdoty)+|y|²
...
i don't get how that proves that |x dot y| equals the right side. can you please continue
|x+y|²=|x|²+2(xdoty)+|y|²
2(xdoty)=|x+y|²-|x|²-|y|²
...
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