Searching with Lies

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Some Results on Searching with Lies

Two instances of the searching problem, when the answers are unreliable, are approached. If Q is the lower bound for the problem: { when using membership questions we show that (Q + 1) questions are suucient for searching an element in the set f1; : : : ; ng , for any n, when at most 3 errors are allowed. On one side it is the best known result holding for any n, on the other side the used tech...

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Searching with lies under error cost constraints

The Rényi-Berlekamp-Ulam game is a classical model for the problem of determining the minimum number of queries to find an unknown member in a finite set when up to a finite number of the answers may be erroneous. In the variant considered in this paper, questions with q many possible answers are allowed, further lies are constrained by a bipartite graph with edges weighted by 0, 1, 2, . . . (t...

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Searching with a Constant Rate of Malicious Lies

The problem of searching in the presence of errors is modeled as a game between a questioner and a responder. The responder chooses an integer x 2 f1; : : : ; ng; and the questioner has to determine x asking comparison queries. The responder may lie at his pleasure, provided that at the end of the game the fraction of lies does not exceed a certain constant r: It is known that the questioner ma...

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Logic and Algebra in Ulam's Searching Game with Lies

What I tell you three times is true LEWIS CARROLL Introduction In the familiar two-person game "Guess a Number", the first player chooses a number c in a certain set S, and the second player tries to find the secret number, by asking a few questions, to which the first player can only answer yes or no. Here, one might correctly object that since 1 is the only odd number in S that is also smalle...

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Ulam's Searching Game with a Fixed Number of Lies

Spencer, J., Ulam’s searching game with a fixed number of lies, Theoretical Computer Science 95 (1992) 3077321. Paul tries to find an unknown x from 1 to n by asking 4 Yes-No questions. In response Carole may lie up to k times. For k fixed and n, 4 sufficiently large, necessary and sufficient conditions are given for Paul to win.

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ژورنال

عنوان ژورنال: Journal of Combinatorial Theory, Series A

سال: 1996

ISSN: 0097-3165

DOI: 10.1006/jcta.1996.0036