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DISCRETE MATHEMATICS ELSEVIERDiscrete Mathematics 187 (1998) 7196A combinatorial proof of J. West\'s conjecture S. D u l u c q *, S. Fire, O. G u i b e r t 1 Lauri, University Bordeaux I, URA C N
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A combinatorial proof is a mathematical proof that establishes the validity of an identity by showing that the two sides of the identity count the same thing in different ways.
Mathematicians and students studying combinatorics may need to provide a combinatorial proof to support their mathematical arguments or claims.
To fill out a combinatorial proof, one must carefully analyze the problem, consider different ways of counting the same quantity, and demonstrate that the two approaches are equivalent.
The purpose of a combinatorial proof is to provide a rigorous mathematical justification for the equality of quantities or expressions using combinatorial arguments.
A combinatorial proof must clearly outline the problem being addressed, the two different ways of counting the same quantity, and the detailed comparison showing their equivalence.
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