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Local connectedness implies that \ \preceq_i\) totally orders \ \Pi_i(w)\) and well-foundedness implies that \(Min_{\preceq_i}(\Pi_i(w))\) is nonempty.
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A subset E of an ordered set ((X,preceq)) is called totally ordered if (xprecsucc y) for all (x,yin E).
To conclude, is totally ordered.
Conclusively, is a totally ordered subset.
We claim that is totally ordered.
Indeed, let be a totally ordered set.
Let be a totally ordered subset of.
Obviously, is a totally ordered set in.
Let X be a totally ordered set.
X is a complete, totally ordered 2-metric space.
Let be a totally ordered subset of and consider.
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