Suggest some linear algebra books
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I need some good books for linear algebra .
1 ) The book must explain formulas geometrically. ( which I need the most )
2) The book must contain a bunch of nice problems.
I think this question is going to be marked 'duplicate' but I need the gemetrical intuitions of what is going on and what do the formulas mean geometrically.
linear-algebra linear-transformations
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add a comment |
$begingroup$
I need some good books for linear algebra .
1 ) The book must explain formulas geometrically. ( which I need the most )
2) The book must contain a bunch of nice problems.
I think this question is going to be marked 'duplicate' but I need the gemetrical intuitions of what is going on and what do the formulas mean geometrically.
linear-algebra linear-transformations
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$begingroup$
I think one of the best geometric explanations of introductory linear algebra is the video series by 3blue1brown. Now, it doesn't have exercises, and it's a bit more difficult to watch a few seconds of video again and again with the same scrutiny you can read a sentence or two and study a picture in a book, so I don't think it is what you're looking for. But as supplementary material I do believe it's wonderful.
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– Arthur
Jan 8 at 15:57
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I have watched the series it is good for transformations etc . but it does not explain rank nulity theorem , we find rank but why is it done in that way , what is the intuition behind it
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– PN Das
Jan 8 at 16:23
add a comment |
$begingroup$
I need some good books for linear algebra .
1 ) The book must explain formulas geometrically. ( which I need the most )
2) The book must contain a bunch of nice problems.
I think this question is going to be marked 'duplicate' but I need the gemetrical intuitions of what is going on and what do the formulas mean geometrically.
linear-algebra linear-transformations
$endgroup$
I need some good books for linear algebra .
1 ) The book must explain formulas geometrically. ( which I need the most )
2) The book must contain a bunch of nice problems.
I think this question is going to be marked 'duplicate' but I need the gemetrical intuitions of what is going on and what do the formulas mean geometrically.
linear-algebra linear-transformations
linear-algebra linear-transformations
asked Jan 8 at 15:47
PN DasPN Das
63
63
$begingroup$
I think one of the best geometric explanations of introductory linear algebra is the video series by 3blue1brown. Now, it doesn't have exercises, and it's a bit more difficult to watch a few seconds of video again and again with the same scrutiny you can read a sentence or two and study a picture in a book, so I don't think it is what you're looking for. But as supplementary material I do believe it's wonderful.
$endgroup$
– Arthur
Jan 8 at 15:57
$begingroup$
I have watched the series it is good for transformations etc . but it does not explain rank nulity theorem , we find rank but why is it done in that way , what is the intuition behind it
$endgroup$
– PN Das
Jan 8 at 16:23
add a comment |
$begingroup$
I think one of the best geometric explanations of introductory linear algebra is the video series by 3blue1brown. Now, it doesn't have exercises, and it's a bit more difficult to watch a few seconds of video again and again with the same scrutiny you can read a sentence or two and study a picture in a book, so I don't think it is what you're looking for. But as supplementary material I do believe it's wonderful.
$endgroup$
– Arthur
Jan 8 at 15:57
$begingroup$
I have watched the series it is good for transformations etc . but it does not explain rank nulity theorem , we find rank but why is it done in that way , what is the intuition behind it
$endgroup$
– PN Das
Jan 8 at 16:23
$begingroup$
I think one of the best geometric explanations of introductory linear algebra is the video series by 3blue1brown. Now, it doesn't have exercises, and it's a bit more difficult to watch a few seconds of video again and again with the same scrutiny you can read a sentence or two and study a picture in a book, so I don't think it is what you're looking for. But as supplementary material I do believe it's wonderful.
$endgroup$
– Arthur
Jan 8 at 15:57
$begingroup$
I think one of the best geometric explanations of introductory linear algebra is the video series by 3blue1brown. Now, it doesn't have exercises, and it's a bit more difficult to watch a few seconds of video again and again with the same scrutiny you can read a sentence or two and study a picture in a book, so I don't think it is what you're looking for. But as supplementary material I do believe it's wonderful.
$endgroup$
– Arthur
Jan 8 at 15:57
$begingroup$
I have watched the series it is good for transformations etc . but it does not explain rank nulity theorem , we find rank but why is it done in that way , what is the intuition behind it
$endgroup$
– PN Das
Jan 8 at 16:23
$begingroup$
I have watched the series it is good for transformations etc . but it does not explain rank nulity theorem , we find rank but why is it done in that way , what is the intuition behind it
$endgroup$
– PN Das
Jan 8 at 16:23
add a comment |
1 Answer
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Linear Algebra : Pure & Applied by Edgar Goodaire
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1 Answer
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1 Answer
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Linear Algebra : Pure & Applied by Edgar Goodaire
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Linear Algebra : Pure & Applied by Edgar Goodaire
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Linear Algebra : Pure & Applied by Edgar Goodaire
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Linear Algebra : Pure & Applied by Edgar Goodaire
answered Jan 8 at 15:49
Pratik ApshingePratik Apshinge
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$begingroup$
I think one of the best geometric explanations of introductory linear algebra is the video series by 3blue1brown. Now, it doesn't have exercises, and it's a bit more difficult to watch a few seconds of video again and again with the same scrutiny you can read a sentence or two and study a picture in a book, so I don't think it is what you're looking for. But as supplementary material I do believe it's wonderful.
$endgroup$
– Arthur
Jan 8 at 15:57
$begingroup$
I have watched the series it is good for transformations etc . but it does not explain rank nulity theorem , we find rank but why is it done in that way , what is the intuition behind it
$endgroup$
– PN Das
Jan 8 at 16:23