Information | |
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has gloss | (noun) a system of symbolic logic that represents individuals and predicates and quantification over individuals (as well as the relations between propositions) predicate calculus, functional calculus |
has gloss | eng: In mathematics, a functional calculus is a theory allowing one to apply mathematical functions to mathematical operators. It is now a branch (more accurately, several related areas) of the field of functional analysis, connected with spectral theory. (Historically, the term was also used synonymously with calculus of variations; this usage is obsolescent, see though functional derivative. Sometimes it is used in relation to types of functional equation, or in logic for systems of predicate calculus.) |
lexicalization | eng: Functional calculus |
lexicalization | eng: predicate calculus |
subclass of | (noun) any logical system that abstracts the form of statements away from their content in order to establish abstract criteria of consistency and validity formal logic, mathematical logic, symbolic logic |
Meaning | |
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German | |
has gloss | deu: Funktionalkalküle sind ein wichtiges mathematisches Hilfsmittel zur Untersuchung von Banachalgebren. |
lexicalization | deu: Funktionalkalkül |
lexicalization | deu: Prädikatenlogik |
lexicalization | deu: Prädikatrechnung |
Finnish | |
lexicalization | fin: predikaattilogiikka |
French | |
lexicalization | fra: calcul des prédicats |
Croatian | |
lexicalization | hrv: predikatni račun |
Korean | |
lexicalization | kor: 술어 계산 |
Macedonian | |
lexicalization | mkd: предикатна пресметка |
Dutch | |
has gloss | nld: Functionele calculus (synoniemen: symbolische calculus, symbolisch rekenen met operatoren) is een verzameling technieken uit de wiskunde, vooral uit de wiskundige analyse, om gewone functies toe te passen op ingewikkeldere objecten, vooral lineaire transformaties. |
lexicalization | nld: functionele calculus |
Swedish | |
lexicalization | swe: predikatlogik |
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has part | (noun) a limitation imposed on the variables of a proposition (as by the quantifiers `some' or `all' or `no') quantification |
similar | e/Functional calculus |
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