How to allocate Research (and other) Subsidies
A budget-constrained buyer wants to purchase items from a shortlisted set. Items are differentiated by observable quality and sellers have private reserve prices for their items. The buyer’s problem is to select a subset of maximal quality. Money does not enter the buyer’s objective function, but only his constraints. Sellers quote prices strategically, inducing a knapsack game. We derive the Bayesian optimal mechanism for the buyer’s problem. We find that simultaneous takeit-or-leave-it offers are optimal. Hence, somewhat surprisingly, ex-post competition is not required to implement optimality. Finally, we discuss the problem in a detail free setting.
|Date of creation:||16 Dec 2010|
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- Borgers, Tilman & Norman, Peter, 2005.
"A Note on Budget Balance under Interim Participation Constraints: The Case of Independent Types,"
Microeconomics.ca working papers
norman-05-02-08-08-39-42, Vancouver School of Economics, revised 23 Jun 2005.
- Tilman Börgers & Peter Norman, 2009. "A note on budget balance under interim participation constraints: the case of independent types," Economic Theory, Springer, vol. 39(3), pages 477-489, June.
- Tilman Börgers & Peter Norman, 2005. "A Note on Budget Balance under Interim Participation Constraints: The Case of Independet Types," Working Paper Series of the Max Planck Institute for Research on Collective Goods 2005_14, Max Planck Institute for Research on Collective Goods.
- Tilman Börgers & Peter Norman, 2005. "A Note on Budget Balance under Interim Participation Constraints: The Case of Independent Types," Levine's Bibliography 784828000000000171, UCLA Department of Economics.
- Tilman Borgers & Peter Norman, 2005. "A Note on Budget Balance under Interim Participation Constraints: The Case of Independent Types," Levine's Bibliography 784828000000000147, UCLA Department of Economics.
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