Isometries of the Plane, Euclidean space $R^3$ and isometries of the Platonic polyhedra.
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I want to study the isometries of plane, Euclidean space, and the platonic polyhedra. I am new to this topics.
Can any one suggest books that contain these topic with details and basic explanation through algebraic approach.
euclidean-geometry isometry
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
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add a comment |
0
$begingroup$
I want to study the isometries of plane, Euclidean space, and the platonic polyhedra. I am new to this topics.
Can any one suggest books that contain these topic with details and basic explanation through algebraic approach.
euclidean-geometry isometry
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
$endgroup$
add a comment |
0
0
0
$begingroup$
I want to study the isometries of plane, Euclidean space, and the platonic polyhedra. I am new to this topics.
Can any one suggest books that contain these topic with details and basic explanation through algebraic approach.
euclidean-geometry isometry
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
$endgroup$
I want to study the isometries of plane, Euclidean space, and the platonic polyhedra. I am new to this topics.
Can any one suggest books that contain these topic with details and basic explanation through algebraic approach.
euclidean-geometry isometry
euclidean-geometry isometry
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
asked Jan 9 at 14:09
Noor AslamNoor Aslam
15112
15112
add a comment |
add a comment |
1 Answer
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I'd suggest "Regular Polytopes" from H.S.M. Coxeter.
It even deals with $mathbb{R}^4$ and beyond.
--- rk
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
$endgroup$
$begingroup$
sir it's not available on any website!
$endgroup$
– Noor Aslam
yesterday
$begingroup$
Well, cf. en.wikipedia.org/wiki/Regular_Polytopes_(book), the Wikipedia recension. In the notes given there you find a link next to the author (Coxeter) which directs you to the Google books. That page then provides an online preview of most of its pages… - Or just buy that book.
$endgroup$
– Dr. Richard Klitzing
yesterday
add a comment |
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1 Answer
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1 Answer
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$begingroup$
I'd suggest "Regular Polytopes" from H.S.M. Coxeter.
It even deals with $mathbb{R}^4$ and beyond.
--- rk
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
$endgroup$
$begingroup$
sir it's not available on any website!
$endgroup$
– Noor Aslam
yesterday
$begingroup$
Well, cf. en.wikipedia.org/wiki/Regular_Polytopes_(book), the Wikipedia recension. In the notes given there you find a link next to the author (Coxeter) which directs you to the Google books. That page then provides an online preview of most of its pages… - Or just buy that book.
$endgroup$
– Dr. Richard Klitzing
yesterday
add a comment |
0
$begingroup$
I'd suggest "Regular Polytopes" from H.S.M. Coxeter.
It even deals with $mathbb{R}^4$ and beyond.
--- rk
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
$endgroup$
$begingroup$
sir it's not available on any website!
$endgroup$
– Noor Aslam
yesterday
$begingroup$
Well, cf. en.wikipedia.org/wiki/Regular_Polytopes_(book), the Wikipedia recension. In the notes given there you find a link next to the author (Coxeter) which directs you to the Google books. That page then provides an online preview of most of its pages… - Or just buy that book.
$endgroup$
– Dr. Richard Klitzing
yesterday
add a comment |
0
0
0
$begingroup$
I'd suggest "Regular Polytopes" from H.S.M. Coxeter.
It even deals with $mathbb{R}^4$ and beyond.
--- rk
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
$endgroup$
I'd suggest "Regular Polytopes" from H.S.M. Coxeter.
It even deals with $mathbb{R}^4$ and beyond.
--- rk
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
answered Jan 9 at 22:02
Dr. Richard KlitzingDr. Richard Klitzing
1,54016
1,54016
$begingroup$
sir it's not available on any website!
$endgroup$
– Noor Aslam
yesterday
$begingroup$
Well, cf. en.wikipedia.org/wiki/Regular_Polytopes_(book), the Wikipedia recension. In the notes given there you find a link next to the author (Coxeter) which directs you to the Google books. That page then provides an online preview of most of its pages… - Or just buy that book.
$endgroup$
– Dr. Richard Klitzing
yesterday
add a comment |
$begingroup$
sir it's not available on any website!
$endgroup$
– Noor Aslam
yesterday
$begingroup$
Well, cf. en.wikipedia.org/wiki/Regular_Polytopes_(book), the Wikipedia recension. In the notes given there you find a link next to the author (Coxeter) which directs you to the Google books. That page then provides an online preview of most of its pages… - Or just buy that book.
$endgroup$
– Dr. Richard Klitzing
yesterday
$begingroup$
sir it's not available on any website!
$endgroup$
– Noor Aslam
yesterday
$begingroup$
sir it's not available on any website!
$endgroup$
– Noor Aslam
yesterday
$begingroup$
Well, cf. en.wikipedia.org/wiki/Regular_Polytopes_(book), the Wikipedia recension. In the notes given there you find a link next to the author (Coxeter) which directs you to the Google books. That page then provides an online preview of most of its pages… - Or just buy that book.
$endgroup$
– Dr. Richard Klitzing
yesterday
$begingroup$
Well, cf. en.wikipedia.org/wiki/Regular_Polytopes_(book), the Wikipedia recension. In the notes given there you find a link next to the author (Coxeter) which directs you to the Google books. That page then provides an online preview of most of its pages… - Or just buy that book.
$endgroup$
– Dr. Richard Klitzing
yesterday
add a comment |
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