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Tags

#computation #social-choice

Question

An example of a function (search) problem (L_{ P, }S_{ P, }R_{ P}) in terms of graph theory is: find a nondominated vertex in a directed graph, if any. Solving the function problem on instance I ∈ L_{ P} [...] and “no solution” otherwise.

Answer

consists in outputting some S ∈ S_{ P} such that (I,S) ∈ R_{ P} , if any,

Tags

#computation #social-choice

Question

An example of a function (search) problem (L_{ P, }S_{ P, }R_{ P}) in terms of graph theory is: find a nondominated vertex in a directed graph, if any. Solving the function problem on instance I ∈ L_{ P} [...] and “no solution” otherwise.

Answer

?

Tags

#computation #social-choice

Question

An example of a function (search) problem (L_{ P, }S_{ P, }R_{ P}) in terms of graph theory is: find a nondominated vertex in a directed graph, if any. Solving the function problem on instance I ∈ L_{ P} [...] and “no solution” otherwise.

Answer

consists in outputting some S ∈ S_{ P} such that (I,S) ∈ R_{ P} , if any,

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arch) problem (L P, S P, R P ) in terms of graph theory is: find a nondominated vertex in a directed graph, if any and find all vertices with maximum outdegree are both search problems. Solving the function problem on instance I ∈ L P <span>consists in outputting some S ∈ S P such that (I,S) ∈ R P , if any, and “no solution” otherwise.<span><body><html>

arch) problem (L P, S P, R P ) in terms of graph theory is: find a nondominated vertex in a directed graph, if any and find all vertices with maximum outdegree are both search problems. Solving the function problem on instance I ∈ L P <span>consists in outputting some S ∈ S P such that (I,S) ∈ R P , if any, and “no solution” otherwise.<span><body><html>

status | not learned | measured difficulty | 37% [default] | last interval [days] | |||
---|---|---|---|---|---|---|---|

repetition number in this series | 0 | memorised on | scheduled repetition | ||||

scheduled repetition interval | last repetition or drill |

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