About: Weary wombat function   Sponge Permalink

An Entity of Type : owl:Thing, within Data Space : 134.155.108.49:8890 associated with source dataset(s)

The weary wombat function, denoted \( ext{WW}(n)\), is an "inverse" of the frantic frog function. \( ext{WW}(n)\) is defined as the minimum number of steps taken before halting by an \(n\)-state machine that prints \( ext{PP}(n)\) 1's given blank input. It was first investigated and named by James Harland, as part of his "Zany Zoo" Turing machine research project.

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  • Weary wombat function
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  • The weary wombat function, denoted \( ext{WW}(n)\), is an "inverse" of the frantic frog function. \( ext{WW}(n)\) is defined as the minimum number of steps taken before halting by an \(n\)-state machine that prints \( ext{PP}(n)\) 1's given blank input. It was first investigated and named by James Harland, as part of his "Zany Zoo" Turing machine research project.
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abstract
  • The weary wombat function, denoted \( ext{WW}(n)\), is an "inverse" of the frantic frog function. \( ext{WW}(n)\) is defined as the minimum number of steps taken before halting by an \(n\)-state machine that prints \( ext{PP}(n)\) 1's given blank input. It was first investigated and named by James Harland, as part of his "Zany Zoo" Turing machine research project.
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