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Let = ord(P), in which P is the set of all positive integers. Find a subset S of P so that all distinct elements of

Let = ord(P), in which P is the set of all positive integers. Find a subset S of P so that all distinct elements of S are re-ordered into a well-ordered set that has the ordinal number ord(S) = + + + = 2, in which the cardinal number of the summands is 0. Solution

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