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A theory of (relative) discounting
Journal of Economic Theory, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Efe A. Ok, Yusufcan Masatlioglu
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Relative thinking theory [PDF]
The Journal of Socio-Economics, 2005 Abstract The article presents a theory that I denote “Relative Thinking Theory,” which claims that people consider relative differences and not only absolute differences when making various economics decisions, even in those cases where the rational model dictates that people should consider only absolute differences. The article reviews experimental
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Nature, 1938
IT is well known that the transformation theory of quantum mechanics corresponds to the property of the classical equations of motion of being invariant with respect to contact transformations. These are simultaneous transformations of co-ordinates xk (including time) and momenta pk (including energy), such that the difference of pkdxk in the old and ...
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IT is well known that the transformation theory of quantum mechanics corresponds to the property of the classical equations of motion of being invariant with respect to contact transformations. These are simultaneous transformations of co-ordinates xk (including time) and momenta pk (including energy), such that the difference of pkdxk in the old and ...
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The theory of relativity, the electromagnetic theory and the quantum theory
Il Nuovo Cimento, 1958It is shown how it is possible, by means of geometry and the introduction of a principle of measurement, founded by analogy with the theory of H. Weyl, to discover a unity existing between gravitational, electromagnetic and quantum phenomena. Dirac’s equation and an extension of it are derived from the principle of measurement, and an essential feature
Flint, H. T., Williamson, E. M.
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K-Theory, 1999
In 1990, Connes and Higson introduced the notion of asymptotic morphism of \(C^*\)-algebras. They showed that the bifunctor \(E(-,-)\), given on a pair \((A,B)\) of \(C^*\)-algebras by \[ E(A,B): =[[SA\otimes {\mathcal K},SB \otimes {\mathcal K}]], \] the group of homotopy classes of asymptotic morphisms between the stabilized suspensions of \(A\) and \
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In 1990, Connes and Higson introduced the notion of asymptotic morphism of \(C^*\)-algebras. They showed that the bifunctor \(E(-,-)\), given on a pair \((A,B)\) of \(C^*\)-algebras by \[ E(A,B): =[[SA\otimes {\mathcal K},SB \otimes {\mathcal K}]], \] the group of homotopy classes of asymptotic morphisms between the stabilized suspensions of \(A\) and \
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Spinor Theory and Relativity. II
American Journal of Physics, 1955The various kinds of second-rank spinors are defined; geometric representations are given for two special cases; and the applications of spinor theory to relativistic quantum mechanics and to electromagnetic theory are studied.
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Nature, 1962
Two years ago I pointed out1 what appears to be an inconsistency in the kinematical part of Einstein's special theory of relativity. I repeated this in a slightly different form in a volume published in December last2. No comment has been made on the former publication, either spontaneously or in response to individual requests, and in none of the many
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Two years ago I pointed out1 what appears to be an inconsistency in the kinematical part of Einstein's special theory of relativity. I repeated this in a slightly different form in a volume published in December last2. No comment has been made on the former publication, either spontaneously or in response to individual requests, and in none of the many
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2021
The special theory of relativity (STR) is widely supposed to be in tension with theories of time which gives a special significance to the present moment. This chapter considers A-theoretic responses which accept STR, so far as it goes, but take it to be incomplete with respect to tensed facts.
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The special theory of relativity (STR) is widely supposed to be in tension with theories of time which gives a special significance to the present moment. This chapter considers A-theoretic responses which accept STR, so far as it goes, but take it to be incomplete with respect to tensed facts.
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