Pages that link to "Item:Q924533"
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The following pages link to Continuous representability of semiorders (Q924533):
Displaying 25 items.
- Universal semiorders (Q313082) (← links)
- A selection of maximal elements under non-transitive indifferences (Q618176) (← links)
- An Ambrose-Kakutani representation theorem for countable-to-1 semiflows (Q733813) (← links)
- Unified representability of total preorders and interval orders through a single function: the lattice approach (Q841166) (← links)
- Continuously representable Paretian quasi-orders (Q850469) (← links)
- Continuous representability of interval orders and biorders (Q882302) (← links)
- On the algebraic representation of semicontinuity (Q886218) (← links)
- Scott-suppes representability of semiorders: Internal conditions (Q1013521) (← links)
- Continuous semiorder representations (Q1099048) (← links)
- Numerical representability of semiorders (Q1867801) (← links)
- Aggregation of semiorders: Intransitive indifference makes a difference (Q1890923) (← links)
- Unit representation of semiorders. I: Countable sets (Q2244623) (← links)
- Unit representation of semiorders. II: The general case (Q2244624) (← links)
- Numerical representation of semiorders (Q2376915) (← links)
- Some results on biordered structures, in particular distributed systems (Q2403021) (← links)
- (Q3339737) (← links)
- FURTHER RESULTS ON THE CONTINUOUS REPRESENTABILITY OF SEMIORDERS (Q3449266) (← links)
- Continuous Representability of Interval Orders: The Topological Compatibility Setting (Q3449282) (← links)
- Threshold Representations of Multiple Semiorders (Q3754035) (← links)
- (Q4525267) (← links)
- Continuous representability of interval orders (Q4662019) (← links)
- (Q4847785) (← links)
- Open Questions in Utility Theory (Q5132594) (← links)
- Searching for a Debreu’s Open Gap Lemma for Semiorders (Q5132596) (← links)
- Semiorders and continuous Scott-Suppes representations. Debreu's open gap lemma with a threshold (Q6160819) (← links)
