# 0d0a

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bio website location Aylesbury Buckinghamshire, UK age 30 member for 2 years, 4 months seen Aug 4 at 1:42 profile views 60

I contain only a {0} vector. Apologies.

Not true! Segmentation fault (co ocore d upt

# 129 Actions

 Jul2 awarded Curious Jun29 comment Betfair Odds Percentage Movements & Hedging @user2096512 what do you mean by hedged profit? Jun8 answered Why is one of the conditions of a vector space that if I add two vectors, the sum must be within the space? May15 accepted dimension of the sum of two planes in $\mathbb{R}^3$ Apr29 comment dimension of the sum of two planes in $\mathbb{R}^3$ I have upvoted this answer, though it is hardly complete, because it gave me a direction Apr29 revised dimension of the sum of two planes in $\mathbb{R}^3$ add explanation Apr29 revised dimension of the sum of two planes in $\mathbb{R}^3$ refactor Apr29 revised dimension of the sum of two planes in $\mathbb{R}^3$ refactor Apr29 revised dimension of the sum of two planes in $\mathbb{R}^3$ refactor Apr29 revised dimension of the sum of two planes in $\mathbb{R}^3$ refactor Apr29 asked dimension of the sum of two planes in $\mathbb{R}^3$ Apr16 comment Simple explanation for number of solutions of system of linear equations added general explanation Apr8 revised Simple explanation for number of solutions of system of linear equations explanation added Apr8 comment Simple explanation for number of solutions of system of linear equations well, it is easy to extend this into general nxn case, the important is determinant is less than n and then might be 0 or infinite number of solutions Apr8 answered Simple explanation for number of solutions of system of linear equations Apr7 answered Orthogonal vectors and linear systems Apr6 comment Finding two unknown vectors I've upvoted yours also since indeed this is correct answer to the task described too Apr6 comment Finding two unknown vectors this is only just one special case, but there are infinite number of solutions: one for each k Apr6 answered Finding two unknown vectors Apr6 comment find the number of solutions of the equation $a_1x_1+a_2x_2+…+a_nx_n=0$ in a linear space over Galois field My confusion was because initially I thought about each x in equation as n-length vector. But this doesn't change anything, the answer in such a case is the same.