Continuous Extensions of an Order on a Set to the Power Set

@inproceedings{Nehring1994ContinuousEO,
  title={Continuous Extensions of an Order on a Set to the Power Set},
  author={K. Nehring and C. Puppe},
  year={1994}
}
Abstract The paper addresses the problem of extending an order on a set to a ranking of its subsets based on principles of independence and continuity. The central result is a characterization of rankings that depend on the maximal and minimal element only. The independence condition used in this result is contrasted with a stronger independence condition prevalent in the literature on complete ignorance problems in decision making under uncertainty and—under a different interpretation—also in… Expand
...
1
2
3
4
5
...

References

SHOWING 1-10 OF 21 REFERENCES
On some axioms for ranking sets of alternatives
A note on the extension of an order on a set to the power set
Extending an order on a Set to the power set: Some remarks on Kannai and Peleg's approach
Ranking Opportunity Sets: A n Ax-iomatic Approach
Freedom of choice and rational decisions
Comment on the Kannai-Peleg impossibility theorem for extending orders
A REPRESENTATION THEOREM FOR "PREFERENCE FOR FLEXIBILITY"
...
1
2
3
...