We reconsider the allocational invariance of equilibria to different formulations of market completeness. We identify the so-far neglected assumption of sophisticated behavior as being crucial. First, the arrow–debreu setting is considered, where markets do not reopen in the future. Second, sequentially complete markets are analyzed, where goods on the spot markets and all contingent one-period ahead commodities can be traded in every state. Finally, complete markets are analyzed, where all possible contingent commodities can be traded at every state. Preferences may be time-consistent or time-inconsistent. A distinction is made between naïve and sophisticated behavior
We prove existence of equilibrium in a continuous-time securities market in which the securities are...
In this paper we compare rational expectations equilibria with different degrees of information reve...
We introduce a methodology for analysing infinite horizon economies with two agents, one good, and i...
We reconsider the allocational invariance of equilibria to different formulations of market complete...
Abstract We reconsider the allocational invariance of equilibria to different formulations of market...
We reconsider the allocational invariance of equilibria to different formulations of market complete...
We reconsider the well-known result of Arrow (1953) that the set of equilibria of an economy with co...
We compare prices and portfolio choices in complete and incomplete ex-perimental financial markets. ...
We study the existence of dynamic equilibria with endogenously complete markets in continuous-time, ...
This is the accepted and refereed manuscript to the articleWe investigate conditions for endogenous ...
We investigate sufficient conditions for the completeness and incompleteness of financial markets wi...
We study the existence of equilibria with endogenously complete markets in a continuous-time, hetero...
This paper demonstrates the generic existence of general equilibria in incomplete markets. Our econo...
Dynamic core concepts Time and uncertainty the absence of blocking in period 0 and at any date-event...
This paper investigates dynamic completeness of financial markets in which the underlying risk proce...
We prove existence of equilibrium in a continuous-time securities market in which the securities are...
In this paper we compare rational expectations equilibria with different degrees of information reve...
We introduce a methodology for analysing infinite horizon economies with two agents, one good, and i...
We reconsider the allocational invariance of equilibria to different formulations of market complete...
Abstract We reconsider the allocational invariance of equilibria to different formulations of market...
We reconsider the allocational invariance of equilibria to different formulations of market complete...
We reconsider the well-known result of Arrow (1953) that the set of equilibria of an economy with co...
We compare prices and portfolio choices in complete and incomplete ex-perimental financial markets. ...
We study the existence of dynamic equilibria with endogenously complete markets in continuous-time, ...
This is the accepted and refereed manuscript to the articleWe investigate conditions for endogenous ...
We investigate sufficient conditions for the completeness and incompleteness of financial markets wi...
We study the existence of equilibria with endogenously complete markets in a continuous-time, hetero...
This paper demonstrates the generic existence of general equilibria in incomplete markets. Our econo...
Dynamic core concepts Time and uncertainty the absence of blocking in period 0 and at any date-event...
This paper investigates dynamic completeness of financial markets in which the underlying risk proce...
We prove existence of equilibrium in a continuous-time securities market in which the securities are...
In this paper we compare rational expectations equilibria with different degrees of information reve...
We introduce a methodology for analysing infinite horizon economies with two agents, one good, and i...