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01:44
The order type of the naturals in this usual ordering is defined as $\omega$. Other well orderings are possible by permuting the elements and using a different binary function that encodes the ordering. The equivalence class of each of these is given by a countable ordinal
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13 hours later…
14:54
⍞←(1 2+@2 3)5 4 3 2 1
@Adám
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