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A tree is a connected graph without cycles, with a finite or infinite number of vertices. There are many variants of trees, according to further constraints or decorations.
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Name For Effective Cantor-Bendixsonish Derivitive
When dealing with a tree (substring closed subset of $\omega^{< \omega})$ a useful operation will frequently be to remove any nodes with finite ordinal rank (i.e., all nodes whose extensions on the tr …
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Properties of all relatively computable branches
Dan's idea above is good but he made a tiny mistake that left $T$ non-perfect so I figured I'd fix that and at the same time give a solution that doesn't use machinery from randomness.
Build r.e sets …
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Properties of all relatively computable branches
I'm probably just missing something obvious but suppose that $T \subset 2^{< \omega}$ is a perfect tree with no terminal nodes (what about just $[T]$ non-empty?). If $Y \leq_{T} X$ for all $X \in [ …
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Standard terminology for node in tree with multiple children
Is there a standard terminology for a node in a tree that has multiple children?
For instance, in describing in perfect tree in $\omega^{< \omega}$ how would you describe the nodes that are extended b …