ramified
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Ramified — Ramify Ram i*fy (r[a^]m [i^]*f[imac]), v. t. [imp. & p. p. {Ramified} ( f[imac]d); 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; … The Collaborative International Dictionary of English
Ramified forcing — In mathematics, ramified forcing is the original form of forcing introduced by harvtxt|Cohen|1963. Ramified forcing starts with a model M of V = L, and builds up larger model M [ G ] of ZF by adding a generic subset G of a poset to M , by… … Wikipedia
ramified — ram·i·fy || ræmɪfaɪ v. divide into branches, branch out, fork … English contemporary dictionary
ramified — … Useful english dictionary
ramified theory of types — See types, theory of … Philosophy dictionary
Microglia — Code TH H2.00.06.2.00004 Microglia are a type of glial cell that are the resident macrophages of the brain and spinal cord, and thus act as the first and main form of active immune defense in the central nervous system (CNS). Microglia constitute … Wikipedia
Riemann surface — For the Riemann surface of a subring of a field, see Zariski–Riemann space. Riemann surface for the function ƒ(z) = √z. The two horizontal axes represent the real and imaginary parts of z, while the vertical axis represents the real… … Wikipedia
Algebraic number field — In mathematics, an algebraic number field (or simply number field) F is a finite (and hence algebraic) field extension of the field of rational numbers Q. Thus F is a field that contains Q and has finite dimension when considered as a vector… … Wikipedia
Eisenstein's criterion — In mathematics, Eisenstein s criterion gives sufficient conditions for a polynomial to be irreducible over the rational numbers (or equivalently, over the integers; see Gauss s lemma). Suppose we have the following polynomial with integer… … Wikipedia
Different ideal — In algebraic number theory, the different ideal (sometimes simply the different) is defined to account for the (possible) lack of duality in the ring of integers of an algebraic number field K, with respect to the field trace. It was introduced… … Wikipedia
