Examples of the the word, ramification , in a Sentence Context
The word ( ramification ), is the 11260 most frequently used in English word vocabulary
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- Of ƒ (γ) with respect to the point ƒ (z0) is a positive integer called the, ramification ,index of z0. If the ramification index is greater than 1,then z0 is called a
- It is closely associated with covering maps and their degeneration into, ramification ,; the aspect giving rise to monopoly phenomena is that certain functions we may
- And men the nurturing experience of breastfeeding. Utopias have explored the, ramification ,of gender being either a societal construct or a hard-wired imperative. In Mary
- The Galois group moves field elements with respect to the metric. A sequence of, ramification ,groups is defined, reifying (amongst other things) wild (non-tame)
- Geometry and differential topology. In Riemannian geometry for example, ramification ,is a generalization of the notion of covering maps. Covering spaces are also
- A rational map. ) This gives a picture in which the main geometric feature is, ramification , Many curves, for example hyperelliptic curves, are best presented abstractly
- About which quadratic field lies in Q (ζ). (That could be derived also by, ramification ,arguments in algebraic number theory; see quadratic field. ) As Gauss
- Space over Q. (This type of result can be verified, in general, by using the, ramification ,theory of algebraic number theory. ) Subfields K and L of M are linearly
- And smallish leaves of A. compete respond well to techniques encouraging, ramification ,and leaf reduction. The year 1884 in science and technology involved some
- Of the cover can be computed from the above, with a correction factor for the, ramification ,points, which yields the Riemann–Horowitz formula. Vibration property The
- That, according to the gospels, led to John the Baptist's death. A new, ramification ,was added by Oscar Wilde, who in his play Salome portrayed her as something of
- Near z = 0. This is the standard local picture in Riemann surface theory, of, ramification , of order n. It occurs for example in the Riemann–Horowitz formula for the effect
- Number theory, bears some resemblance with ramification in geometry. Such, ramification ,questions occur even in number-theoretic questions solely concerned with
- Is p for p 4n + 1 and up for p 4n + 3. This can also be predicted from enough, ramification ,theory. In fact p is the only prime that ramifies in the cyclotomic field, so
- It is also less than or equal to the degree of L/K. When L/K is separable,the, ramification ,index of w over v is defined to be e (w/v)pi, where pi is the inseparable
- A chance of being Eisenstein primes for the polynomial. (In quadratic fields, ramification ,is always total, so the distinction is not seen in the quadratic case like x2 +
- Groups is defined, reifying (amongst other things) wild (non-tame), ramification , This goes beyond the geometric analogue. In algebra In valuation theory, the
- Contain information about ramification . In fact, the more geometric types of, ramification ,are also related to more abstract types of discriminant, making this a central
- Then not raising concerns related to the qualification, frame,and, ramification ,problems. Examples Temperature The thermodynamic definition of temperature, due
- The sign's subject, called its object, and (3) the sign's meaning or, ramification ,as formed into a kind of effect called its interpret ant (a further sign, for
- Field, a basic problem of algebraic number theory, bears some resemblance with, ramification ,in geometry. Such ramification questions occur even in number-theoretic
- Explored some of these topics. Feminism Utopias have been used to explore the, ramification ,of gender being either a societal construct, or a hard-wired imperative. The
- A line (one variable),or codimension one subspace in the general case. The, ramification ,set (branch locus on the base, double point set above) will be two real
- Value ƒ (z0) is called an (algebraic) branch point. Equivalently,z0 is a, ramification ,point if there exists a homomorphic function φ defined in a neighborhood of z0
- Would now be classed as commutative algebra; it did justify the local picture, ramification , that addresses the generalization of the branch points of Riemann surface
- Map the Euler-Poincaré characteristic should multiply by the number of sheets;, ramification ,can therefore be detected by some dropping from that. The z \to Zn mapping
- Be reformulated as conditionals. Frank P. Ramsey tried to argue that Russell's, ramification ,of the theory of types was unnecessary, so that reducibility could be removed
- For a character * Conductor (class field theory),a modulus describing the, ramification ,in an Abelian extension of local or global fields * In the theory of numerical
- Two-sheeted cover of the 2-sphere. The points on the torus corresponding to the, ramification ,points are the Weierstrass points. In fact, the conformal type of the torus is
- The 'lost' points as the n sheets come together at z = 0. In geometric terms, ramification ,is something that happens in codimension two (like not theory, and monopoly
- Ramify in L if e (i) > 1 for some i. In other words, P ramifies in L if the, ramification ,index e (i) is greater than one for any Pi. An equivalent condition is that
- Carola is a popular bonsai subject because of its small leaf, fruit and fine, ramification , It is also grown as an ornamental and for hedges. Ecology M. marginate is a
- Heinrich M. Weber in the nineteenth century. The ramification is tame when the, ramification ,indices e (i) are all relatively prime to the residue characteristic p of P
- This goes beyond the geometric analogue. In algebra In valuation theory,the, ramification ,theory of valuations studies the set of extensions of a valuation of a field K
- Restriction of w to K is v. The set of all such extensions is studied in the, ramification ,theory of valuations. Let L/K be a finite extension and let w be an extension
- Belongs. #An interpret ant (or interpret ant sign) is a sign's meaning or, ramification ,as formed into a kind of idea or effect, an interpretation, human or otherwise.
- Mathrm: B \to A is subjective. In local fields The more detailed analysis of, ramification ,in number fields can be carried out using extensions of the panic numbers
- Exist in both geometry and number theory. For example, factorization or, ramification ,of prime ideals when lifted to an extension field, a basic problem of algebraic
- Abelian). Two-sheeted cover The 2-torus double-covers the 2-sphere,with four, ramification ,points. Every conformal structure on the 2-torus can be represented as a
- Index of z0. If the ramification index is greater than 1,then z0 is called a, ramification ,point of ƒ, and the corresponding critical value ƒ (z0) is called an (
- In an abundant mass of legends which rival the myths of Troy in their wide, ramification ,and the influence which they exerted upon the literature of the classical age.
- Rights to the California Raisin Marketing Board. Game results In mathematics, ramification ,is a geometric term used for 'branching out ', in the way that the square root
- Out by Richard Dedekind and Heinrich M. Weber in the nineteenth century. The, ramification ,is tame when the ramification indices e (i) are all relatively prime to the
- Of v to L. The index of UV in PW, e (w/v) PW: UV, is called the reduced, ramification ,index of w over v. It satisfies e (w/v) ≤ L: K (the degree of the extension
- Numbers, because it is a local question. In that case a quantitative measure of, ramification ,is defined for Galois extensions, basically by asking how far the Galois group
- Todd, and is crowned by the summit of the PIZ Post Bailey. Another considerable, ramification ,of the same mass terminates farther to the east in the peak of the Capistrano.
- To the Riemann-Hurwitz formula, the genus then depends only on the type of, ramification , A rational curve is a curve of genus 0,so any curve in the birational class
- In algebraic number theory are closely related, and contain information about, ramification , In fact, the more geometric types of ramification are also related to more
- A local homomorphism at 0 when n is at least 2. In that case 0 is a point of ", ramification ," (intuitively, n sheets come together there). Properties Every local
- Ƒ (z0) is a positive integer called the ramification index of z0. If the, ramification ,index is greater than 1,then z0 is called a ramification point of ƒ, and the
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