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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...

analogue. In valuation theory, the ramification theory of valuations studies the set of extensions of a valuation of a field K to an extension field of K. This...

ramification theory of valuations studies the set of extensions of a valuation v of a field K to an extension L of K. It is a generalization of the ramification...

such that the field extension K / Q {\displaystyle K/\mathbb {Q} } has finite degree (and hence is an algebraic field extension). Thus K {\displaystyle...

LP; here the "prime" p can be an archimedean valuation, and the theorem is a statement about completions in all valuations, archimedean and non-archimedean...

Entrepreneurial Marketing; an effectual approach. Chapter 2, Routelegde, 2014. Amram, M., and K. N. Howe (2003), Real Options Valuations: Taking Out the Rocket...

not extend to an ordering on any proper algebraic extension of F. F is a formally real field such that no proper algebraic extension of F is formally...

polygon of P is its degree in y, that is the number of its roots. The length of an edge of the Newton polygon is the number of roots of a given valuation. This...

large role in the valuation of acquisitions, it is paramount to get the value of synergies right; as briefly alluded to re DCF valuations. Synergies are...

restriction of a lognormal distribution; see further under Monte Carlo methods for option pricing. Extensions of the method for other real option valuations have...

associated with a gamble by an individual is that individual's statistical expectation of the valuations of the outcomes of that gamble. The impetus for...

equity Dividends Valuation using discounted cash flows § Determine cash flow for each forecast period Bonds Bond valuation § Relative price approach Yield...

generated from the powers of N {\displaystyle N} converge to 0 {\displaystyle 0} . If the index of the extension is of degree n = [ K : F ] {\displaystyle...

elements have degrees of membership. Fuzzy sets were introduced independently by Lotfi A. Zadeh in 1965 as an extension of the classical notion of set. At the...

finite extension field E of k, and the degree of p is defined to be the degree of E over k. Extending this by linearity gives the notion of degree for a...

(AIC) is an estimator of prediction error and thereby relative quality of statistical models for a given set of data. Given a collection of models for...

Several MediaWiki extensions are installed to extend the functionality of the MediaWiki software. In April 2005, a Lucene extension was added to MediaWiki's...

23% of the banks' highest-quality capital (so-called Tier 1 Capital). As an implication, even small errors in such financial instruments' valuations may...

be relative (e.g. a father in relation to a child) or reflect an absolute (e.g. the difference between a mother and a childless woman). Degrees of relationship...

viewed as a compact complex manifold; the degree of the variety (relative to the embedding) is then the volume of the variety as a manifold with respect...