Euclidean geometry book for math contests
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I'm a last year high school student, I'm looking for a "short" (by short I mean, not over 250 pages) Euclidean geometry book that covers topics linked to euclidean geometry of math contests, I have a decent knowledge in the topic thus I'm looking for a book to tackle a bit more advanced stuff. By searching a bit on the internet I found this one book: "Geometry revisited by Coxeter & Greitzer", I've read through the content and it seemed what I was looking for, is the book good for my purpose? any better suggestion?
geometry contest-math book-recommendation
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add a comment |
$begingroup$
I'm a last year high school student, I'm looking for a "short" (by short I mean, not over 250 pages) Euclidean geometry book that covers topics linked to euclidean geometry of math contests, I have a decent knowledge in the topic thus I'm looking for a book to tackle a bit more advanced stuff. By searching a bit on the internet I found this one book: "Geometry revisited by Coxeter & Greitzer", I've read through the content and it seemed what I was looking for, is the book good for my purpose? any better suggestion?
geometry contest-math book-recommendation
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1
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See my FAQ for a few suggestions (Honsberger is a fun read, Altshiller-Court is comprehensive and systematic, Johnson is somewhat obsolete but has some gems), but keep in mind that several new books have come out since 2006 (in particular, Hadamard's Planimetry in English with 2-3 companion volumes containing problems and solutions).
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– darij grinberg
Jan 4 at 13:28
add a comment |
$begingroup$
I'm a last year high school student, I'm looking for a "short" (by short I mean, not over 250 pages) Euclidean geometry book that covers topics linked to euclidean geometry of math contests, I have a decent knowledge in the topic thus I'm looking for a book to tackle a bit more advanced stuff. By searching a bit on the internet I found this one book: "Geometry revisited by Coxeter & Greitzer", I've read through the content and it seemed what I was looking for, is the book good for my purpose? any better suggestion?
geometry contest-math book-recommendation
$endgroup$
I'm a last year high school student, I'm looking for a "short" (by short I mean, not over 250 pages) Euclidean geometry book that covers topics linked to euclidean geometry of math contests, I have a decent knowledge in the topic thus I'm looking for a book to tackle a bit more advanced stuff. By searching a bit on the internet I found this one book: "Geometry revisited by Coxeter & Greitzer", I've read through the content and it seemed what I was looking for, is the book good for my purpose? any better suggestion?
geometry contest-math book-recommendation
geometry contest-math book-recommendation
edited Jan 4 at 14:47
José Carlos Santos
155k22124227
155k22124227
asked Jan 4 at 12:58
Spasoje DurovicSpasoje Durovic
33410
33410
1
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See my FAQ for a few suggestions (Honsberger is a fun read, Altshiller-Court is comprehensive and systematic, Johnson is somewhat obsolete but has some gems), but keep in mind that several new books have come out since 2006 (in particular, Hadamard's Planimetry in English with 2-3 companion volumes containing problems and solutions).
$endgroup$
– darij grinberg
Jan 4 at 13:28
add a comment |
1
$begingroup$
See my FAQ for a few suggestions (Honsberger is a fun read, Altshiller-Court is comprehensive and systematic, Johnson is somewhat obsolete but has some gems), but keep in mind that several new books have come out since 2006 (in particular, Hadamard's Planimetry in English with 2-3 companion volumes containing problems and solutions).
$endgroup$
– darij grinberg
Jan 4 at 13:28
1
1
$begingroup$
See my FAQ for a few suggestions (Honsberger is a fun read, Altshiller-Court is comprehensive and systematic, Johnson is somewhat obsolete but has some gems), but keep in mind that several new books have come out since 2006 (in particular, Hadamard's Planimetry in English with 2-3 companion volumes containing problems and solutions).
$endgroup$
– darij grinberg
Jan 4 at 13:28
$begingroup$
See my FAQ for a few suggestions (Honsberger is a fun read, Altshiller-Court is comprehensive and systematic, Johnson is somewhat obsolete but has some gems), but keep in mind that several new books have come out since 2006 (in particular, Hadamard's Planimetry in English with 2-3 companion volumes containing problems and solutions).
$endgroup$
– darij grinberg
Jan 4 at 13:28
add a comment |
3 Answers
3
active
oldest
votes
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A great book is
Evan Chen, Euclidean Geometry in Mathematical Olympiads
While something a bit more elementary, but containing some hard problems is
Louridas & Rassias, Problem-Solving and Selected Topics in Euclidean Geometry
A great Dover edition with famous problems and less famous is
Aref & Wernick, Problems and Solutions in Euclidean Geometry
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while EGMO is a fantastic book, it's slightly over OP's request of 250 pages. I still think it's worth a read though
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– user574848
Jan 4 at 21:37
add a comment |
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There are two following very good books:
- A.V.Akopyan. Geometry in pictures.
2.V.V.Prasolov. Problems in Plane Geometry.
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add a comment |
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I haven't read the book myself, but a former participant in the International Mathematical Olympiads that I am acquainted with suggested Plane Euclidean Geometry: Theory and Problems, by A. D. Gardiner and C. J. Bradley, a suggestion which is also given here.
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add a comment |
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3 Answers
3
active
oldest
votes
3 Answers
3
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
A great book is
Evan Chen, Euclidean Geometry in Mathematical Olympiads
While something a bit more elementary, but containing some hard problems is
Louridas & Rassias, Problem-Solving and Selected Topics in Euclidean Geometry
A great Dover edition with famous problems and less famous is
Aref & Wernick, Problems and Solutions in Euclidean Geometry
$endgroup$
$begingroup$
while EGMO is a fantastic book, it's slightly over OP's request of 250 pages. I still think it's worth a read though
$endgroup$
– user574848
Jan 4 at 21:37
add a comment |
$begingroup$
A great book is
Evan Chen, Euclidean Geometry in Mathematical Olympiads
While something a bit more elementary, but containing some hard problems is
Louridas & Rassias, Problem-Solving and Selected Topics in Euclidean Geometry
A great Dover edition with famous problems and less famous is
Aref & Wernick, Problems and Solutions in Euclidean Geometry
$endgroup$
$begingroup$
while EGMO is a fantastic book, it's slightly over OP's request of 250 pages. I still think it's worth a read though
$endgroup$
– user574848
Jan 4 at 21:37
add a comment |
$begingroup$
A great book is
Evan Chen, Euclidean Geometry in Mathematical Olympiads
While something a bit more elementary, but containing some hard problems is
Louridas & Rassias, Problem-Solving and Selected Topics in Euclidean Geometry
A great Dover edition with famous problems and less famous is
Aref & Wernick, Problems and Solutions in Euclidean Geometry
$endgroup$
A great book is
Evan Chen, Euclidean Geometry in Mathematical Olympiads
While something a bit more elementary, but containing some hard problems is
Louridas & Rassias, Problem-Solving and Selected Topics in Euclidean Geometry
A great Dover edition with famous problems and less famous is
Aref & Wernick, Problems and Solutions in Euclidean Geometry
edited Jan 4 at 20:20
darij grinberg
10.5k33062
10.5k33062
answered Jan 4 at 18:23
Yiorgos S. SmyrlisYiorgos S. Smyrlis
62.9k1384163
62.9k1384163
$begingroup$
while EGMO is a fantastic book, it's slightly over OP's request of 250 pages. I still think it's worth a read though
$endgroup$
– user574848
Jan 4 at 21:37
add a comment |
$begingroup$
while EGMO is a fantastic book, it's slightly over OP's request of 250 pages. I still think it's worth a read though
$endgroup$
– user574848
Jan 4 at 21:37
$begingroup$
while EGMO is a fantastic book, it's slightly over OP's request of 250 pages. I still think it's worth a read though
$endgroup$
– user574848
Jan 4 at 21:37
$begingroup$
while EGMO is a fantastic book, it's slightly over OP's request of 250 pages. I still think it's worth a read though
$endgroup$
– user574848
Jan 4 at 21:37
add a comment |
$begingroup$
There are two following very good books:
- A.V.Akopyan. Geometry in pictures.
2.V.V.Prasolov. Problems in Plane Geometry.
$endgroup$
add a comment |
$begingroup$
There are two following very good books:
- A.V.Akopyan. Geometry in pictures.
2.V.V.Prasolov. Problems in Plane Geometry.
$endgroup$
add a comment |
$begingroup$
There are two following very good books:
- A.V.Akopyan. Geometry in pictures.
2.V.V.Prasolov. Problems in Plane Geometry.
$endgroup$
There are two following very good books:
- A.V.Akopyan. Geometry in pictures.
2.V.V.Prasolov. Problems in Plane Geometry.
answered Jan 4 at 17:39
Michael RozenbergMichael Rozenberg
98.5k1590189
98.5k1590189
add a comment |
add a comment |
$begingroup$
I haven't read the book myself, but a former participant in the International Mathematical Olympiads that I am acquainted with suggested Plane Euclidean Geometry: Theory and Problems, by A. D. Gardiner and C. J. Bradley, a suggestion which is also given here.
$endgroup$
add a comment |
$begingroup$
I haven't read the book myself, but a former participant in the International Mathematical Olympiads that I am acquainted with suggested Plane Euclidean Geometry: Theory and Problems, by A. D. Gardiner and C. J. Bradley, a suggestion which is also given here.
$endgroup$
add a comment |
$begingroup$
I haven't read the book myself, but a former participant in the International Mathematical Olympiads that I am acquainted with suggested Plane Euclidean Geometry: Theory and Problems, by A. D. Gardiner and C. J. Bradley, a suggestion which is also given here.
$endgroup$
I haven't read the book myself, but a former participant in the International Mathematical Olympiads that I am acquainted with suggested Plane Euclidean Geometry: Theory and Problems, by A. D. Gardiner and C. J. Bradley, a suggestion which is also given here.
answered Jan 4 at 13:26
José Carlos SantosJosé Carlos Santos
155k22124227
155k22124227
add a comment |
add a comment |
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1
$begingroup$
See my FAQ for a few suggestions (Honsberger is a fun read, Altshiller-Court is comprehensive and systematic, Johnson is somewhat obsolete but has some gems), but keep in mind that several new books have come out since 2006 (in particular, Hadamard's Planimetry in English with 2-3 companion volumes containing problems and solutions).
$endgroup$
– darij grinberg
Jan 4 at 13:28