Topic
Character (mathematics)
About: Character (mathematics) is a research topic. Over the lifetime, 46723 publications have been published within this topic receiving 411412 citations.
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Patent•
29 Apr 1994TL;DR: A dictionary retrieval device is constructed by a conversion character definition form for providing group IDs for character subsets, a character-group ID conversion part for replacing a character with a group ID, an input character string conversion part, and a dictionary retrieval part for retrieving the converted word dictionary by the input group ID string.
Abstract: A dictionary retrieval device is constructed by a conversion character definition form for providing group IDs for character subsets, a character-group ID conversion part for replacing a character with a group ID, an input character string conversion part for converting the input character string input from the input part to an input group ID, a dictionary conversion part for converting a word dictionary to a converted word dictionary defined by a notation group ID string, and a dictionary retrieval part for retrieving the converted word dictionary by the input group ID string The dictionary retrieval device can retrieve a word from a dictionary which could not have been retrieved from a dictionary due to an input error, in the past, by regarding elements of character set defined by a conversion character definition form as the same element
145 citations
TL;DR: In this article, a generalized character in ap-block b of a finite group is defined such that T(X) = v. If x is a Sylowp-subgroup of G and T[X] is a character of P such that t(X, v) = V, then the character is set.
145 citations
Book•
01 Jan 1925
145 citations
Posted Content•
TL;DR: In this paper, an audience of statisticians and probabilists was assembled to discuss quantum information, in particular in the sense of the amount of information about unknown parameters in given observational data or accessible through various possible types of measurements.
Abstract: Recent developments in the mathematical foundations of quantum mechanics have brought the theory closer to that of classical probability and statistics. On the other hand, the unique character of quantum physics sets many of the questions addressed apart from those met classically in stochastics. Furthermore, concurrent advances in experimental techniques and in the theory of quantum computation have led to a strong interest in questions of quantum information, in particular in the sense of the amount of information about unknown parameters in given observational data or accessible through various possible types of measurements. This scenery is outlined (with an audience of statisticians and probabilists in mind).
145 citations