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Think of a set with m + n elements as composed of two parts, one with m elements and the other with n elements.

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Think of a set with m + n elements as composed of two parts, one with m elements and the other with n elements. Give a combinatorial argument to show that m+n n ("+")=()() + (^) ( 1 ) + + () () - where m, n EZ+, rm and rn.

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