Timeline for Eigenvectors of a matrix
Current License: CC BY-SA 4.0
13 events
when toggle format | what | by | license | comment | |
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Aug 3, 2020 at 22:25 | comment | added | Nathaniel Johnston | @darijgrinberg - My understanding of the question is that the "zeros" are d-dimensional zero vectors (and the $\lambda$s are similarly d-dimensional), so the $+$ signs really are addition (of vectors living in $\mathbb{R}^{nd}$). | |
Aug 3, 2020 at 8:28 | comment | added | darij grinberg | The $+$ signs mean $\oplus$, right? (Else the lengths of the vectors don't match.) Also, what does "small enough" mean in an existence statement? | |
Jul 30, 2020 at 0:39 | comment | added | LSpice | (To be fair, there was an explanation that the confusing terminology "square $n \times d$ matrix" meant $n \times d$ rows and $n \times d$ columns, but, for some reason, @vidyarthi edited it out.) | |
Jul 29, 2020 at 23:10 | comment | added | Nathaniel Johnston | @David Handelman - They mean an $nd \times nd$ matrix. They're using $\times$ to mean multiplication, not separation of matrix dimensions. | |
S Jul 29, 2020 at 22:45 | history | suggested | vidyarthi | CC BY-SA 4.0 |
improved formatting and tag allocation
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Jul 29, 2020 at 22:17 | review | Suggested edits | |||
S Jul 29, 2020 at 22:45 | |||||
Jul 29, 2020 at 20:54 | comment | added | David Handelman | What is a square $n \times d$ matrix? This means nothing to me. | |
Jul 29, 2020 at 17:14 | history | edited | Rodrigo de Azevedo | CC BY-SA 4.0 |
added 1 character in body
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Jul 29, 2020 at 16:47 | history | edited | Rodrigo de Azevedo | CC BY-SA 4.0 |
edited tags
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Jul 29, 2020 at 15:24 | comment | added | Zach Teitler | What is $\alpha_0$? As it’s currently written you can just choose any positive number smaller than the other $\alpha$s, as long as they are nonzero. | |
Jul 29, 2020 at 11:22 | history | edited | Carlo Beenakker | CC BY-SA 4.0 |
spelling
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Jul 29, 2020 at 9:04 | review | Close votes | |||
Aug 18, 2020 at 3:04 | |||||
Jul 28, 2020 at 20:05 | history | asked | yassine yassine | CC BY-SA 4.0 |