Strategy-Proof Allocation of Multiple Public Goods
(2005) In Working Papers, Department of Economics, Lund University- Abstract
- We characterize the set of strategy-proof social choice functions (SCFs), the outcome of which are multiple public goods. The set of feasible alternatives is a subset of a product set with a finite number of elements. We do not require the SCFs to be ‘onto’, but instead impose the weaker requirement that every element in each category of public goods is attained at some preference profile. Admissible preferences are arbitrary rankings of the goods in the various categories, while a separability restriction concerning preferences among the various categories is assumed. We find that the range of the SCF is uniquely decomposed into a product set in general coarser than the original product set, and that the SCF must be dictatorial in each... (More)
- We characterize the set of strategy-proof social choice functions (SCFs), the outcome of which are multiple public goods. The set of feasible alternatives is a subset of a product set with a finite number of elements. We do not require the SCFs to be ‘onto’, but instead impose the weaker requirement that every element in each category of public goods is attained at some preference profile. Admissible preferences are arbitrary rankings of the goods in the various categories, while a separability restriction concerning preferences among the various categories is assumed. We find that the range of the SCF is uniquely decomposed into a product set in general coarser than the original product set, and that the SCF must be dictatorial in each component of the range. If the range cannot be decomposed at all, the SCF is dictatorial in spite of the separability assumption on preferences, and a form of the Gibbard-Satterthwaite theorem with a restricted preference domain is obtained. (Less)
Please use this url to cite or link to this publication:
https://lup.lub.lu.se/record/1028541
- author
- Svensson, Lars-Gunnar LU and Torstensson, Pär LU
- organization
- publishing date
- 2005
- type
- Working paper/Preprint
- publication status
- published
- subject
- keywords
- Strategy-proof, multiple public goods, decomposabi
- in
- Working Papers, Department of Economics, Lund University
- issue
- 2005:3
- pages
- 16 pages
- publisher
- S-WoPEc. Scandinavian Working Papers in Economics
- language
- English
- LU publication?
- yes
- id
- bee09bdd-f917-4210-ab99-d68107e6403e (old id 1028541)
- alternative location
- http://swopec.hhs.se/lunewp/abs/lunewp2005_003.htm
- date added to LUP
- 2016-04-04 10:17:06
- date last changed
- 2018-11-21 20:57:53
@misc{bee09bdd-f917-4210-ab99-d68107e6403e, abstract = {{We characterize the set of strategy-proof social choice functions (SCFs), the outcome of which are multiple public goods. The set of feasible alternatives is a subset of a product set with a finite number of elements. We do not require the SCFs to be ‘onto’, but instead impose the weaker requirement that every element in each category of public goods is attained at some preference profile. Admissible preferences are arbitrary rankings of the goods in the various categories, while a separability restriction concerning preferences among the various categories is assumed. We find that the range of the SCF is uniquely decomposed into a product set in general coarser than the original product set, and that the SCF must be dictatorial in each component of the range. If the range cannot be decomposed at all, the SCF is dictatorial in spite of the separability assumption on preferences, and a form of the Gibbard-Satterthwaite theorem with a restricted preference domain is obtained.}}, author = {{Svensson, Lars-Gunnar and Torstensson, Pär}}, keywords = {{Strategy-proof; multiple public goods; decomposabi}}, language = {{eng}}, note = {{Working Paper}}, number = {{2005:3}}, publisher = {{S-WoPEc. Scandinavian Working Papers in Economics}}, series = {{Working Papers, Department of Economics, Lund University}}, title = {{Strategy-Proof Allocation of Multiple Public Goods}}, url = {{http://swopec.hhs.se/lunewp/abs/lunewp2005_003.htm}}, year = {{2005}}, }