Canonical form
Canonical form Generally, in mathematics, a canonical form is a function that is written in ... the two forms are essentially equivalent. A canonical form is required to have two ...
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Talk:Canonical form
Talk:Canonical form I don't know whether the order ... page point to things about which the canonical page says (or said ;) that they are not canonical... also in view of the length of ... think it might be merged into normal form. — MFH: Talk 18:52, 27 ...
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Canonical form (Boolean algebra)
Canonical form (Boolean algebra) In a Boolean algebra, a ... logical operators can be expressed in a canonical form using the dual concepts of minterms and ... maxterms. All logical functions are expressible in canonical form, both as a "sum of ...
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Talk:Canonical form (Boolean algebra)
Talk:Canonical form (Boolean algebra) sum of products If both ...
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Canonical
Canonical Canonical is an adjective derived from canon. It ... part of the back-story." basic, canonic, canonical: reduced to the simplest and most significant form possible without loss of generality, e.g. "a basic story line"; "a canonical syllable pattern" Religion This word is ...
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Canonical   (translated from Spanish)
Canonical This article lacks format adapted to convenciones ... until you have done it. The adjective canonical it is used frequently in mathematics to ... studied. To say of that he is canonical is to say that he is not ... unravel with rigor which is understood by canonical and removing to the light everything what is canonical. Some synonymous, more or less distant ...
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Canonical gravity
Canonical gravity In physics, canonical quantum gravity is an attempt to quantize the canonical formulation of general relativity (or canonical gravity). It is a Hamiltonian formulation of ... Peter G. Bergmann . using the so-called canonical quantization techniques for constrained Hamiltonian systems ...
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Differential form   (translated from German)
Differential form The term Differential form specified and generalizes from that Analysis admitted ... math> designated. Definition One kForm or Differential form of the degree k is one alternating ... math>\omega a $k$ form, then is $\backslash deg\backslash omega=k$ a $k$ form $\backslash omega$ becomes inductive assistance ...
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Connection form
Connection form In mathematics, and specifically differential geometry, the connection form captures the invariant aspects of the connection ... V_x\to g. Then the connection form is a form $\backslash omega$ on $E$H_x. The connection form satisfies the following two properties: The ...
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Canonical basis
Canonical basis In mathematics, the notion of canonical basis refers to a basis of an algebraic structure which is canonical in a sense that depends on the ... it means the polynomial basis. See also Canonical Canonical form Normal form Polynomial basis Normal ...
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