Talk:06-240/Classnotes For Thursday November 9: Difference between revisions
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Does anyone have an intuitive way of understanding matrix multiplication? Specifically, why we take a column of B and a row of A for AxB? There are a few helpful indications of how this can be interpreted (in terms of linear transformations), but I was wondering if anyone had found a stronger (i.e. more natural/intuitive) way of justifying it to themselves. |
Does anyone have an intuitive way of understanding matrix multiplication? Specifically, why we take a column of B and a row of A for AxB? There are a few helpful indications of how this can be interpreted (in terms of linear transformations), but I was wondering if anyone had found a stronger (i.e. more natural/intuitive) way of justifying it to themselves. |
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--[[User:Wanmike|Wanmike]] 13:44, 8 November 2006 (EST) |
--[[User:Wanmike|Wanmike]] 13:44, 8 November 2006 (EST) |
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Did we ever do "left-multiplication transformations" in class explicitly? (p.92) |
Did we ever do "left-multiplication transformations" in class explicitly? (p.92) |
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Revision as of 16:52, 12 November 2006
Does anyone have an intuitive way of understanding matrix multiplication? Specifically, why we take a column of B and a row of A for AxB? There are a few helpful indications of how this can be interpreted (in terms of linear transformations), but I was wondering if anyone had found a stronger (i.e. more natural/intuitive) way of justifying it to themselves. --Wanmike 13:44, 8 November 2006 (EST)
Did we ever do "left-multiplication transformations" in class explicitly? (p.92)
