2018
DOI: 10.1016/j.econlet.2018.08.006
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On lexicographic choice

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Cited by 18 publications
(5 citation statements)
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“…15 Yet, their model does not include capacity constraints and the lexicographic procedures that operationalize the lists are different. The only study that considers lexicographic choice rules that we study from an axiomatic perspective is Chambers and Yenmez (2018a). They show that lexicographic choice rules satisfy capacity-filling and path independence, and they also show that there are path independent choice rules that are not lexicographic, but they do not provide a characterization of lexicographic choice rules.…”
Section: Related Literaturementioning
confidence: 95%
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“…15 Yet, their model does not include capacity constraints and the lexicographic procedures that operationalize the lists are different. The only study that considers lexicographic choice rules that we study from an axiomatic perspective is Chambers and Yenmez (2018a). They show that lexicographic choice rules satisfy capacity-filling and path independence, and they also show that there are path independent choice rules that are not lexicographic, but they do not provide a characterization of lexicographic choice rules.…”
Section: Related Literaturementioning
confidence: 95%
“…, ≻ n ) ∈ Π. Clearly, C satisfies capacity-filling and monotonicity, and it is already known from the literature that C satisfies gross substitutes (Chambers and Yenmez, 2018a). To see that it satisfies CWARP, let a, b ∈ A and q ∈ {2, .…”
Section: An Alternative Definition Of Cwarp: For Each Capacitymentioning
confidence: 99%
“…They show that lexicographic choice rules satisfy capacity‐filling and path independence , and they also show that there are path‐independent choice rules that are not lexicographic, but they do not provide a characterization of lexicographic choice rules. Moreover, Chambers and Yenmez (2018a) do not have variable capacity constraints.…”
Section: Related Literaturementioning
confidence: 99%
“…Proof Let C be lexicographic for (1,,n)normalΠ. Clearly, C satisfies capacity‐filling and monotonicity , and it is already known from the literature that C satisfies gross substitutes (Chambers & Yenmez, 2018a). To see that it satisfies CWARP , let a,bA and q{2,,n} be such that a is revealed preferred to b at q.…”
Section: Capacity‐constrained Lexicographic Choicementioning
confidence: 99%
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