On social welfare orders satisfying anonymity and asymptotic density-one Pareto
Ram Sewak Dubey, Giorgio Laguzzi, Francesco Ruscitti

TL;DR
This paper investigates the properties and representability of social welfare orders on infinite utility streams, introducing a new efficiency concept called asymptotic density-one Pareto and characterizing conditions for their existence.
Contribution
It introduces the asymptotic density-one Pareto efficiency and provides a characterization of when social welfare orders satisfying certain properties are representable and constructive.
Findings
Existence of representable social welfare orders depends on verifiable conditions.
Introduces a new efficiency concept: asymptotic density-one Pareto.
Characterizes the nature of social welfare orders on infinite utility streams.
Abstract
We study the nature (i.e., constructive as opposed to non-constructive) of social welfare orders on infinite utility streams, and their representability by means of real-valued functions. We assume finite anonymity and introduce a new efficiency concept we refer to as asymptotic density-one Pareto. We characterize the existence of representable and constructive social welfare orders (satisfying the above properties) in terms of easily verifiable conditions on the feasible set of one-period utilities.
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