1992
DOI: 10.1016/0304-4076(92)90077-5
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How common is identification in parametric models?

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Cited by 36 publications
(25 citation statements)
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“…16 The finding that partial linear variants of (6) do not suffer from the reflection problem is not a surprise from the perspective of the simultaneous equations literature. McManus (1992), in what appears to be an underappreciated paper, illustrates how for a broad class of parametric nonlinear simultaneous equations models, subsets of nonidentified models are nongeneric. For example, McManus (1992, pg.…”
Section: A Partial Linear In Means Modelsmentioning
confidence: 99%
“…16 The finding that partial linear variants of (6) do not suffer from the reflection problem is not a surprise from the perspective of the simultaneous equations literature. McManus (1992), in what appears to be an underappreciated paper, illustrates how for a broad class of parametric nonlinear simultaneous equations models, subsets of nonidentified models are nongeneric. For example, McManus (1992, pg.…”
Section: A Partial Linear In Means Modelsmentioning
confidence: 99%
“…This notion is related to that of e.g. McManus (1992) and Chiappori and Ekeland (2009), but applied in a different setting (see Section 6.1 for a discussion). Our other main result, Theorem 2, uses a variation on this notion (see Section 5).…”
Section: Generic Identificationmentioning
confidence: 99%
“…6 Discussion 6.1 Relation to McManus (1992) McManus (1992) studies a generic identification property in simultaneous equations of parametric models, providing conditions on the relations between the dimensions of the endogenous variables and parameters for what he referred to as generic identification. McManus studies models of the form Y t = f (X t , U t , θ), where Y t is the set of endogenous variables, f (·) is the system of equations, X t is the set of exogenous variables, θ is the parameter of interest, and U t contains unobserved disturbance terms.…”
Section: Identification With Multi-unit Demandmentioning
confidence: 99%
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