Pages that link to "Item:Q2236190"
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The following pages link to A utility representation theorem for general revealed preference (Q2236190):
Displaying 22 items.
- An indistinguishability result on rationalizability under general preferences (Q453207) (← links)
- Homothetic and translatable preferences: utility representation and functional equations involved (Q488672) (← links)
- General preferences and utility functions. An approach based on the dual Kantorovich problem (Q656298) (← links)
- A folk meta-theorem in the foundations of utility theory (Q808975) (← links)
- Afriat's theorem for general budget sets (Q1001818) (← links)
- Utility representation of lower separable preferences (Q1005751) (← links)
- The replacement principle and tree structured preferences (Q1292451) (← links)
- An alternative proof for the linear utility representation theorem (Q1338084) (← links)
- Revealed stochastic preference: a one-paragraph proof and generalization (Q1738419) (← links)
- Set comparisons in a general domain: the indirect utility criterion (Q1763884) (← links)
- A generalized theory of preference (Q1818960) (← links)
- On the representability of \(C^ r\) preference relations by utility functions (Q1896691) (← links)
- From revealed preference to preference revelation (Q1940394) (← links)
- Representations of preferences with pseudolinear utility functions (Q2332809) (← links)
- Revealed preference and the subjective state space hypothesis (Q2425140) (← links)
- Integration of pseudomonotone maps and the revealed preference problem (Q3112486) (← links)
- A Revealed Preference Theory for Expected Utility (Q3359967) (← links)
- The Utility Theorems of Wold, Debreu, and Arrow-Hahn (Q4284152) (← links)
- Linear and Utilitarian Choice Functions: Revisiting Myerson’s Theorem (Q5085128) (← links)
- Average Utility Maximization: A Preference Foundation (Q5166309) (← links)
- A Savage-Like Representation Theorem for Preferences on Multi-acts (Q5348620) (← links)
- An algebraic approach to revealed preference (Q6107376) (← links)