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Linear Algebra: How is {(x1,x2) | |x1|=|x2|} not a subspace of R^2?
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Note: that (x1,x2) is a column vector.
Call the set in your question C. Then among other conditions, C is a subspace if for every a, b in C, a + b in C. Consider the vectors (1,1) and (1,-1). Both are in C. But (1,1) + (1,-1) = (2,0) which is not.
Haha thanks, i'm so narrow-minded when it comes to this.
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