AbstractSomeone thinks of a number between one and one million (which is just less than 220). Another person is allowed to ask up to twenty questions, to each of which the first person is supposed to answer only yes or no. Obviously the number can be guessed by asking first: Is the number in the first half million? then again reduce the reservoir of numbers in the next question by one-half, and so on. Finally the number is obtained in less than log2(1,000,000). Now suppose one were allowed to lie once or twice, then how many questions would one need to get the right answer?—S. M. Ulam, “Adventures of a Mathematician,” p. 281, Scribner's, New York, 1976
AbstractIn this paper we study a two-person search game in which player A thinks of a real number zϵ...
A transmission strategy that allows the sender to deliver any of M messages to the receiver over a b...
The Rényi–Berlekamp–Ulam game is a classical model for the problem of determining the minimum number...
AbstractIn this paper we determine the minimal number of yes-no queries needed to find an unknown in...
In this paper we determine the minimal number of yes-no queries needed to find an unknown integer be...
AbstractUlam's problem is to determine the minimal number of yes-no queries sufficient to find an un...
AbstractWe determine the minimal number of yes-no queries sufficient to find an unknown integer betw...
AbstractIn this paper we determine the minimal number of yes-no queries needed to find an unknown in...
AbstractIn this paper we determine the minimal number of yes–no queries that are needed to find an u...
AbstractPaul tries to find an unknown x from l to n by asking q Yes-No questions. In response Carole...
Deppe C. Strategies for the Renyi-Ulam Game with fixed number of lies. THEORETICAL COMPUTER SCIENCE....
AbstractWe consider the problem of finding the minimal number Ll(M) of binary questions needed to fi...
AbstractSuppose x is an n-bit integer. By a comparison question we mean a question of the form “does...
AbstractWe consider the following scenario: There are two individuals, say Q (Questioner) and R (Res...
AbstractThe problem of searching in the presence of errors is modeled as a game between a questioner...
AbstractIn this paper we study a two-person search game in which player A thinks of a real number zϵ...
A transmission strategy that allows the sender to deliver any of M messages to the receiver over a b...
The Rényi–Berlekamp–Ulam game is a classical model for the problem of determining the minimum number...
AbstractIn this paper we determine the minimal number of yes-no queries needed to find an unknown in...
In this paper we determine the minimal number of yes-no queries needed to find an unknown integer be...
AbstractUlam's problem is to determine the minimal number of yes-no queries sufficient to find an un...
AbstractWe determine the minimal number of yes-no queries sufficient to find an unknown integer betw...
AbstractIn this paper we determine the minimal number of yes-no queries needed to find an unknown in...
AbstractIn this paper we determine the minimal number of yes–no queries that are needed to find an u...
AbstractPaul tries to find an unknown x from l to n by asking q Yes-No questions. In response Carole...
Deppe C. Strategies for the Renyi-Ulam Game with fixed number of lies. THEORETICAL COMPUTER SCIENCE....
AbstractWe consider the problem of finding the minimal number Ll(M) of binary questions needed to fi...
AbstractSuppose x is an n-bit integer. By a comparison question we mean a question of the form “does...
AbstractWe consider the following scenario: There are two individuals, say Q (Questioner) and R (Res...
AbstractThe problem of searching in the presence of errors is modeled as a game between a questioner...
AbstractIn this paper we study a two-person search game in which player A thinks of a real number zϵ...
A transmission strategy that allows the sender to deliver any of M messages to the receiver over a b...
The Rényi–Berlekamp–Ulam game is a classical model for the problem of determining the minimum number...