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Proof As we have seen previously, assuming that the u i are concave functions, this type of problem is solved by posting a price vector p, such that at the optimum @u i =@ x ij D p j for all j. Suppose the solution point is x. It satis es the constraint on the right hand N side of (5.11) and also solves for every i 2 N the problem of maximizing u i .x i / subject to p> x i p> x i . (Note that in solving such a problem we would take a Lagrangian of N N N L D u i .x i / i . p> x i C z p > x i / and then nd that taking x D x, z D 0 and i D 1 maximizes L and satis es the constraint.) Thus, .x; p/ is a Walrasian equilibrium for the N N N initial vector of endowments x D .x 1 ; : : : ; x n /. By Theorem 1, x is also a Pareto point. N N Finally, note that we can cast the welfare maximization problem of Section 5.4.1 into the above form if we imagine that the producer is participant 1, and the set of consumers is N D f2; : : : ; ng. In the initial endowment, no consumer has any amount of any good, and producer has a very large endowment of every good, say !1 . So the constraint in (5.11) is P x 1 C i 2N x i !1 . We take u 1 .x 1 / D c.!1 x 1 /, noting that this is a concave increasing java upc-a reader UPC-A Java Control- UPC-A barcode generator with free Java sample
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