We prove a theorem on the existence of general equilibrium for a production economy with unordered preferences in a topological vector lattice commodity space. Our consumption sets need not have a lower bound and the set of feasible allocations need not be topologically bounded. Furthermore, we...

We consider production economies with unordered preferences and general consumption sets in a vector lattice commodity space. We show, by adapting the approach of Richard (1989), that Edgeworth equilibria can be supported as pseudo-equilibria by continuous prices.

We consider economies with general consumption sets in a vector lattice commodity space. We show, by adapting the techniques of Mas-Colell and Richard (8) and Richard (10), the Edgeworth equilibria can be supported as pseudo-equilibria by continuous prices. A corollary of this result is that...

We prove a theorem on the existence of general equilibrium for a production economy with unordered preferences in a topological vector lattice commodity space. Our consumption sets need not have a lower bound and the set of feasible allocations need not be topologically bounded. Furthermore, we...

We consider economies with general consumption sets in a vector lattice commodity space. We show, by adapting the techniques of Mas-Colell and Richard (8) and Richard (10), the Edgeworth equilibria can be supported as pseudo-equilibria by continuous prices. A corollary of this result is that...

We consider production economies with unordered preferences and general consumption sets in a vector lattice commodity space. We show, by adapting the approach of Richard (1989), that Edgeworth equilibria can be supported as pseudo-equilibria by continuous prices.