Please use this identifier to cite or link to this item: https://ah.lib.nccu.edu.tw/handle/140.119/85494
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dc.contributor.advisor李陽明zh_TW
dc.contributor.author邱明哲zh_TW
dc.contributor.authorChiu, Min-Cheen_US
dc.creator邱明哲zh_TW
dc.creatorChiu, Min-Cheen_US
dc.date2000en_US
dc.date.accessioned2016-04-18T08:31:39Z-
dc.date.available2016-04-18T08:31:39Z-
dc.date.issued2016-04-18T08:31:39Z-
dc.identifierA2002001736en_US
dc.identifier.urihttp://nccur.lib.nccu.edu.tw/handle/140.119/85494-
dc.description碩士zh_TW
dc.description國立政治大學zh_TW
dc.description應用數學系zh_TW
dc.description87751012zh_TW
dc.description.abstractIn this thesis, we use Mathematical Induction to give a direct proof to show the numbers of binary trees with nodes and nonnegative sequences with terms are the same.en_US
dc.description.tableofcontents封面頁\r\n證明書\r\n論文摘要\r\n目錄\r\n1. Introduction\r\n1.1 Catalan number\r\n1.2 Nonnegative sequences with terms and its properties\r\n1.3 Sub-nonnegative sequences and its properties\r\n2. Function Definition\r\n2.1 Function construction\r\n2.2 Examples\r\n3. Proof\r\n3.1 The function is well-defined\r\n3.2 The function is injective\r\n3.3 The function is surjective\r\n3.4 Examples\r\nReferencezh_TW
dc.source.urihttp://thesis.lib.nccu.edu.tw/record/#A2002001736en_US
dc.subjectCombinatoricsen_US
dc.titleA Bijective Proof from Binary trees to Nonnegative sequencesen_US
dc.typethesisen_US
dc.relation.referenceReference\r\n[1] F. Roberts, Applied Combinatorics, Prentice-Hall, Englewood Cliffs, N.J., 1984.\r\n[2] John G. Michael and Kenneth H. Rosen, Applications Of Discrete Mathematics, McGraw-Hill, 1992.\r\n[3] K. Bogart, Introductory Combinatorics, Harcourt, Brace, Jovanovich, New York, 1990.\r\n[4] L. Comptet, Advanced Combinatorics, D. Reidel, Boston, 1974.zh_TW
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