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Proofs that really count : = the art...
~
Quinn, Jennifer J.
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Proofs that really count : = the art of combinatorial proof /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Proofs that really count :/ Arthur T. Benjamin and Jennifer J. Quinn.
其他題名:
the art of combinatorial proof /
作者:
Benjamin, Arthur.
其他作者:
Quinn, Jennifer J.
出版者:
[Washington, D.C.] :Mathematical Association of America, : c2003.,
面頁冊數:
xiv, 194 p. :ill. ;26 cm.
叢書名:
Dolciani mathematical expositions ;
內容註:
1. Fibonacci identities -- 2. Gibonacci and Lucas identities -- 3. Linear recurrences -- 4. Continued fractions -- 5. Binomial identities -- 6. Alternating sign binomial identities -- 7. Harmonic and stirling number identities -- Number theory -- 9. Advanced Fibonacci & Lucas identities.
標題:
Combinatorial enumeration problems. -
電子資源:
http://www.loc.gov/catdir/toc/cam051/2003108524.htmlhttp://www.loc.gov/catdir/toc/cam051/2003108524.html
電子資源:
http://www.loc.gov/catdir/description/cam051/2003108524.htmlhttp://www.loc.gov/catdir/description/cam051/2003108524.html
ISBN:
0883853337
Proofs that really count : = the art of combinatorial proof /
Benjamin, Arthur.
Proofs that really count :
the art of combinatorial proof /Arthur T. Benjamin and Jennifer J. Quinn. - [Washington, D.C.] :Mathematical Association of America,c2003. - xiv, 194 p. :ill. ;26 cm. - Dolciani mathematical expositions ;no. 27.
Includes bibliographical references (p. 187-190) and index.
1. Fibonacci identities -- 2. Gibonacci and Lucas identities -- 3. Linear recurrences -- 4. Continued fractions -- 5. Binomial identities -- 6. Alternating sign binomial identities -- 7. Harmonic and stirling number identities -- Number theory -- 9. Advanced Fibonacci & Lucas identities.
ISBN: 0883853337
LCCN: 2003108524Subjects--Topical Terms:
706042
Combinatorial enumeration problems.
LC Class. No.: QA164.8 / .B46 2003
Dewey Class. No.: 511/.62
Proofs that really count : = the art of combinatorial proof /
LDR
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the art of combinatorial proof /
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1. Fibonacci identities -- 2. Gibonacci and Lucas identities -- 3. Linear recurrences -- 4. Continued fractions -- 5. Binomial identities -- 6. Alternating sign binomial identities -- 7. Harmonic and stirling number identities -- Number theory -- 9. Advanced Fibonacci & Lucas identities.
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