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Just for fun.. |
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| Jun23-12, 12:45 PM | #1 |
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Just for fun..
Ok just for fun,could someone please give a general linear transformation of p vectors in R(n) to R(m),by expressing the transformation as a Matrix vector product of lets say n vectors in R(m).p vectors in R(n).I've already done it for fun but I'd like to see how you guys go about it..
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| Jun23-12, 03:15 PM | #2 |
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When you say "a general linear transformation of p vectors", what do you mean by "p vectors"?
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| Jun24-12, 11:40 AM | #3 |
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as in "p" no. of vectors in R(n)
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| Jun24-12, 08:18 PM | #4 |
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Just for fun..
Your problem is not worded properly. So we have [itex]v_1, \ldots, v_p \in \mathbb{R}^n[/itex] and you want a matrix that does what?
I really don't understand the point of the p. Do you want a matrix with [itex]v_i[/itex] as column vectors, and apply a GLT to the resulting matrix? |
| Jun25-12, 07:59 AM | #5 |
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yea,the 1st part is right.. v1,v2...vp vectors in N-space-a GLT of these vectors expressed as a product with N vectors (represented in a matrix ofc) in M-space!
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| Jun25-12, 10:04 PM | #6 |
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I don't consider trying to guess what you mean to be "fun".
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