F R McMorris
Biographic Data
| ID | 6219530 |
|---|---|
| NAME | F R McMorris |
| GIVEN NAMES | F R |
| FAMILY NAME | McMorris |
| SIGNATURE | MCMORRIS F R |
| AFFILIATIONS | Illinois Institute of Technology |
| ORCID | 0000-0001-5770-6336 |
| VERIFIED | No |
| TOTAL WORKS | 8 |
| TOTAL CITATIONS | 7 |
| AUTHOR COUNT | 8 |
| EDITOR COUNT | 0 |
| FIRST PUBLICATION YEAR | 1983 |
| LATEST PUBLICATION YEAR | 2021 |
| H-INDEX | 1 |
Majority rule for profiles of arbitrary length, with an emphasis on the consistency axiom
This paper considers voting rules for two alternatives, viz. the simple majority rule of K.O. May, the majority rule with bias of Fishburn and others, and the majority rule by difference of votes of Goodin and List, and of Llamazares. These all have been characterized axiomatically for profiles of fixed length, that is, for a fixed population. The aim of this paper is to study analogs of these results in the situation where various populations ar…
Majority decision on median semilattices
Consensus rules based on decisive families
Consensus functions on tree quasi-orders that satisfy an independence condition
Consensus rules for committee elections
Dictatorial consensus functions on n-trees
Axioms for consensus functions based on lower bounds in posets
Consensus functions defined on trees
Consensus functions defined on trees
Axioms for consensus functions based on lower bounds in posets
Dictatorial consensus functions on n-trees
Consensus rules for committee elections
Consensus functions on tree quasi-orders that satisfy an independence condition
Consensus rules based on decisive families
Majority decision on median semilattices
Majority rule for profiles of arbitrary length, with an emphasis on the consistency axiom
This paper considers voting rules for two alternatives, viz. the simple majority rule of K.O. May, the majority rule with bias of Fishburn and others, and the majority rule by difference of votes of Goodin and List, and of Llamazares. These all have been characterized axiomatically for profiles of fixed length, that is, for a fixed population. The aim of this paper is to study analogs of these results in the situation where various populations ar…
Mathematical economics (8 works) · Mathematics (8 works) · Computer Science (7 works) · Game Theory and Voting Systems (6 works) · Combinatorics (5 works) · Axiom (4 works) · Arrow (3 works) · Discrete mathematics (3 works) · Function (biology (3 works) · Logic, Reasoning, and Knowledge (3 works)