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We construct a marriage market model of matching along multiple dimensions, some of which are unobservable, in which individual preferences can be summarized by a one-dimensional index combining the various characteristics.

Within the inferential context of predicting a distribution of potential outcomes P[y(t)] under a uniform treatment assignment t in T, this paper deals with partial identification of the alpha-quantile of the distribution of interest Q_alpha[y(t)] under relatively weak and credible monotonicity-t

The consumption literature uses adult equivalence scales to measure individual-level inequality. This practice imposes the assumption that there is no within-household inequality.