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In the conditions imposed the problem (1) has a unique solution, solution obtained by using the method of successive approximations.The problem (1) could be written as an integral
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The coin exchange problem derives its name from the obvious interpretation of this problem in terms of exchanging coins of arbitrary denomination with an infinite supply of coins
In Section 4, the method used in the previous section is applied recursively for every k-ary tree, and terminates with a forest of unary trees such that the path with ascent
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In Section 4 , the notions of filling and degree of a Dyck path are introduced and studied. Various enumeration results are presented. These notions are used in Section 5 for
Knuth’s paper [ 2 ] ends with a challenge asking for substantially smaller starting values, say fewer than ten digits each.. The idea of the proof in its essence is Knuth’s
