Results 231 to 240 of about 8,263 (263)
In several experimental auctions, participants put a dollar value on private information before revealing it to a group. An analysis of results show that a trait's desirability in relation to the group played a key role in the amount people demanded to publicize private information.
Bernardo A. Huberman +2 more
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Tangible assets (manufacturing assets, land, buildings and financial assets) have always been regarded as the main source of business value. However, market conditions in the last quarter of the twentieth century showed that a company?s value is not made up of its tangibles alone.
Tatjana Antic +2 more
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Journal of the London Mathematical Society, 1986
This paper continues the development of valuation theory in the setting of Bishop's constructive mathematics, as initiated by the authors in J. Number Theory 19, 40-62 (1984; Zbl 0549.12015). Included are the equivalence of norms on finite dimensional vector spaces over locally compact fields, the Gelfand-Tornheim theorem on normed fields over the ...
Mines, Ray, Richman, Fred
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This paper continues the development of valuation theory in the setting of Bishop's constructive mathematics, as initiated by the authors in J. Number Theory 19, 40-62 (1984; Zbl 0549.12015). Included are the equivalence of norms on finite dimensional vector spaces over locally compact fields, the Gelfand-Tornheim theorem on normed fields over the ...
Mines, Ray, Richman, Fred
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Algebra Universalis, 2003
Let τ be a type of algebras. There are several commonly used measurements of the complexity of terms of type τ, including the depth or height of a term and the number of variable symbols appearing in a term. In this paper we formalize these various measurements, by defining a complexity or valuation mapping on terms.
Denecke, Klaus-Dieter, Wismath, Shelly
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Let τ be a type of algebras. There are several commonly used measurements of the complexity of terms of type τ, including the depth or height of a term and the number of variable symbols appearing in a term. In this paper we formalize these various measurements, by defining a complexity or valuation mapping on terms.
Denecke, Klaus-Dieter, Wismath, Shelly
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SSRN Electronic Journal, 2018
Patents are the result of risky and costly R&D and the developer will try to recover its costs (and earn a return) through the sale of products covered by the patent, licensing others to use the invention (often a product or process), or through the outright sale of the patent. Patents are typically valued for litigation or licensing purposes. This
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Patents are the result of risky and costly R&D and the developer will try to recover its costs (and earn a return) through the sale of products covered by the patent, licensing others to use the invention (often a product or process), or through the outright sale of the patent. Patents are typically valued for litigation or licensing purposes. This
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Commentarii mathematici Universitatis Sancti Pauli = Rikkyo Daigaku sugaku zasshi, 1985
A multiring is like a commutative ring with identity in which addition is multivalued. The authors introduce a theory in which valuations appear as homomorphisms onto certain totally ordered multirings. They establish counterparts for multirings of aspects of the following: basic results on Manis valuation rings; characterisation of rings of Krull ...
J., Alajbegovic, J., Mockor
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A multiring is like a commutative ring with identity in which addition is multivalued. The authors introduce a theory in which valuations appear as homomorphisms onto certain totally ordered multirings. They establish counterparts for multirings of aspects of the following: basic results on Manis valuation rings; characterisation of rings of Krull ...
J., Alajbegovic, J., Mockor
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Valuations and hypersubstitutions
2003A valuation of a term \(t\) is a non-negative integer which expresses in a certain sense the complexity of \(t\) (it can be the number of operations occurring in \(t\), the number of variables, etc). A hypersubstitution \(\sigma\) is called increasing with respect to a valuation \(v\) if \(v(t)\leq v(\overline\sigma(t))\).
Denecke, Klaus-Dieter, Wismath, Shelly
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1975
The purpose of this chapter is to study the mathematics needed as a preliminary requisite to the solving of valuation problems in subsequent chapters.
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The purpose of this chapter is to study the mathematics needed as a preliminary requisite to the solving of valuation problems in subsequent chapters.
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Thresholds, valuations, and K-stability
Advances in Mathematics, 2020Harold Blum, Mattias Jonsson
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Discrete Equivalence of Non-positive at Infinity Plane Valuations
Results in Mathematics, 2021CARLOS Galindo +2 more
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