Linear Operators: General theory |
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Page 14
... Bounded Rationality : From Embodied Bounded Rationality to Embodied Rationality Enrico Petracca * School of Economics , Management and Statistics , University of Bologna , Bologna , Italy Views of embodied cognition vary in degree of ...
... Bounded Rationality : From Embodied Bounded Rationality to Embodied Rationality Enrico Petracca * School of Economics , Management and Statistics , University of Bologna , Bologna , Italy Views of embodied cognition vary in degree of ...
Page 135
Vern Paulsen. Chapter 10 Polynomially Bounded and Power - Bounded Operators Polynomially bounded and power - bounded operators have played an impor- tant role in the development of this area , and there are a number of interesting ...
Vern Paulsen. Chapter 10 Polynomially Bounded and Power - Bounded Operators Polynomially bounded and power - bounded operators have played an impor- tant role in the development of this area , and there are a number of interesting ...
Page 291
Herbert Alexander Simon. The term ' bounded rationality ' is used to designate rational choice that takes into account the cognitive limitations of the decision maker— limitations of both knowledge and computational capacity . Bounded ...
Herbert Alexander Simon. The term ' bounded rationality ' is used to designate rational choice that takes into account the cognitive limitations of the decision maker— limitations of both knowledge and computational capacity . Bounded ...
Contents
A Settheoretic Preliminaries | 1 |
B Topological Preliminaries | 10 |
Algebraic Preliminaries | 34 |
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A₁ Acad additive set function algebra Amer analytic arbitrary B-space B₁ ba(S Banach spaces Borel sets Cauchy sequence compact operator complex numbers contains continuous functions continuous linear converges convex set Corollary countably additive DEFINITION denote dense differential equations disjoint Doklady Akad domain E₁ element exists f₁ finite dimensional finite number function defined function f Hausdorff space Hence Hilbert space homeomorphism inequality integral L₁ L₁(S Lebesgue Lemma Let f linear functional linear map linear operator linear topological space measurable function measure space metric space Nauk SSSR N. S. neighborhood non-negative o-field open set operator topology positive measure space Proc PROOF proved real numbers Riesz Russian S₁ scalar semi-group sequentially compact Show spectral strong operator topology subset subspace Suppose T₁ theory topological space u-integrable u-measurable uniformly unit sphere valued function weakly compact zero ΕΕΣ