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bio website cf16.eu location Warsaw, Poland age 29 member for 1 year, 11 months seen 2 days ago profile views 52

Deep in the fundamental heart of mind and Universe, there is a reason. – Slartibartfast

there is or there is not – lizusek

I will not work for you if you require CV in any non-pdf format or if you require some additional crazy document duplicating what is already included in CV.

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 2d 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. Apr6 accepted 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 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 Thank you very much Apr6 revised straightforward way to determine if this set is convex? retagged Apr5 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 Is the dimension of a set of solution equal to ( n - 1)? So there are n - 1 independent solutions, but how many total solutions are there? Is this p ^ ( n - 1) ? Apr5 revised 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 refactor Apr5 revised 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 refactor Apr5 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 no, there are p^n vectors of length n in this space. Each element in vector is taken from F_p GF. How many solutions has the equation given? Apr5 asked 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 Mar15 comment check if point is on a plane (using Heron formula ?) this is not an answer to my question. I know this already. Can you tell if the idea of testing a,b,c,d parameters in my formula (as described in question) is correct based on this? Mar15 comment check if point is on a plane (using Heron formula ?) this is what I said, precision of this formula (the correctness) is not important for me at the moment, I am interested in the correctness of the idea Mar15 comment check if point is on a plane (using Heron formula ?) the formula was found on wikipedia. I am not sure of course of its precision - but the accuracy of the idea is important at the moment