Location via proxy:   [ UP ]  
[Report a bug]   [Manage cookies]                
×
Jun 30, 2022 · Abstract:We study effective randomness-preserving transformations of path-incompressible trees. Some path-incompressible trees with ...
We study randomness-preserving transformations of path-incompressible trees, namely trees of finite randomness deficiency.
We studied the extent to which the branching in a path-incompressible tree can be effectively altered, without significant deficiency increase. We showed that ...
We study the hardness of transformations of closed sets of random points (or trees with incompressible paths) with respect to dimensionality features: branching ...
We study effective randomness-preserving transformations of path-incompressible trees. There exists a path-incompressible tree with infinitely many paths, ...
A tree is path-incompressible if it has finite deficiency. A tree is proper if it has infinitely many paths. A tree T is perfect if each string in T branches in ...
Jul 2, 2024 · We study randomness-preserving transformations of path-incompressible trees, namely trees of finite randomness deficiency.
Growth and irreducibility in path-incompressible trees · George Barmpalias, Wei Wang · Published in Information and Computation 30 June 2022 · Mathematics.
Nov 23, 2024 · ... Growth and irreducibility in path-incompressible trees | We study effective randomness-preserving transformations of path-incompressible trees.
We study randomness-preserving transformations of path-incompressible trees, namely trees of finite randomness deficiency. We characterize their branching ...