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Ramified

Ramify Ram"i*fy, v. t. [imp. & p. p. Ramified; p. pr. & vb. n. Ramifying.] [F. ramifier, LL. ramificare, fr. L. ramus a branch + -ficare (in comp.) to make. See -fy.] To divide into branches or subdivisions; as, to ramify an art, subject, scheme.

Ramify Ram"i*fy, v. t. [imp. & p. p. Ramified; p. pr. & vb. n. Ramifying.] [F. ramifier, LL. ramificare, fr. L. ramus a branch + -ficare (in comp.) to make. See -fy.] To divide into branches or subdivisions; as, to ramify an art, subject, scheme.

- artificial intelligence, concerned with the indirect consequences of an action. Type theory, Ramified Theory of Types by mathematician Bertrand Russell...

- here is due to Church. In the ramified type theory of PM all objects are elements of various disjoint ramified types. Ramified types are implicitly built...

- {\displaystyle {\mathcal {O}}_{L}} dividing p {\displaystyle {\mathfrak {p}}} is ramified. The latter is an ideal of O L {\displaystyle {\mathcal {O}}_{L}} and is...

- In the mathematical discipline of set theory, ramified forcing is the original form of forcing introduced by Cohen (1963) to prove the independence of...

- seen the 23-adic place ramifies. The Dedekind discriminant tells us it is the only ultrametric place which does. The other ramified place comes from the...

- different characteristics in each regime. DLCA clusters are loose and ramified (d ≈ 1.8), while the RLCA clusters are more compact (d ≈ 2.1). The cluster...

- fundamental domain of the ring of integers, and it regulates which primes are ramified. The discriminant is one of the most basic invariants of a number field...

- empty ramification locus. Morphisms of curves provide many examples of ramified coverings. For example, let C be the elliptic curve of equation y 2 − x...

- some j, the field extension L/K is called ramified at p (or we say that p ramifies in L, or that it is ramified in L). Otherwise, L/K is called unramified...

- G} . The following are equivalent. L / K {\displaystyle L/K} is totally ramified G {\displaystyle G} coincides with its inertia subgroup. L = K [ π ] {\displaystyle...

- here is due to Church. In the ramified type theory of PM all objects are elements of various disjoint ramified types. Ramified types are implicitly built...

- {\displaystyle {\mathcal {O}}_{L}} dividing p {\displaystyle {\mathfrak {p}}} is ramified. The latter is an ideal of O L {\displaystyle {\mathcal {O}}_{L}} and is...

- In the mathematical discipline of set theory, ramified forcing is the original form of forcing introduced by Cohen (1963) to prove the independence of...

- seen the 23-adic place ramifies. The Dedekind discriminant tells us it is the only ultrametric place which does. The other ramified place comes from the...

- different characteristics in each regime. DLCA clusters are loose and ramified (d ≈ 1.8), while the RLCA clusters are more compact (d ≈ 2.1). The cluster...

- fundamental domain of the ring of integers, and it regulates which primes are ramified. The discriminant is one of the most basic invariants of a number field...

- empty ramification locus. Morphisms of curves provide many examples of ramified coverings. For example, let C be the elliptic curve of equation y 2 − x...

- some j, the field extension L/K is called ramified at p (or we say that p ramifies in L, or that it is ramified in L). Otherwise, L/K is called unramified...

- G} . The following are equivalent. L / K {\displaystyle L/K} is totally ramified G {\displaystyle G} coincides with its inertia subgroup. L = K [ π ] {\displaystyle...

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