Math, asked by XIuhuyasa4721, 1 year ago

Let a be a countable subset of r which is well-ordered with respect to the usual ordering on r (where well-ordered means that every nonempty subset has a minimum element in it). Then a has an order preserving bijection with a subset of n.

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Answered by rohityadav1829
0
Let us define an ordinality to be an order- isomorphism class of well-ordered ... Example 1.2.3: The usual ordering on N is a well- ordering. ... Proof: Let Y be a nonempty subset of X+.

Puzzle 6: Solution - Harvard Math ...

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