Pages that link to "Item:Q1892941"
From MaRDI portal
The following pages link to Generalized quantifiers and pebble games on finite structures (Q1892941):
Displaying 26 items.
- On vectorizations of unary generalized quantifiers (Q412063) (← links)
- On the expressive power of counting (Q672336) (← links)
- On the complexities of consistency checking for restricted UML class diagrams (Q1044829) (← links)
- Lower bounds for invariant queries in logics with counting. (Q1853505) (← links)
- Counting modulo quantifiers on finite structures (Q1854352) (← links)
- Adding for-loops to first-order logic (Q1854443) (← links)
- On the expressive power of monotone natural language quantifiers over finite models (Q1857361) (← links)
- Dependence logic with generalized quantifiers: axiomatizations (Q2361348) (← links)
- Game-based notions of locality over finite models (Q2478544) (← links)
- Pebble games and subroutines in least fixed point logic (Q2508327) (← links)
- On probabilistic elimination of generalized quantifiers (Q2748424) (← links)
- An Extension of the Ehrenfeucht-Fraïssé Game for First Order Logics Augmented with Lindström Quantifiers (Q2947176) (← links)
- (Q3125031) (← links)
- Almost Everywhere Equivalence of Logics in Finite Model Theory (Q3128483) (← links)
- Syllogistic Logic with Cardinality Comparisons (Q3305435) (← links)
- Semantic Restrictions over Second-Order Logic (Q3458159) (← links)
- Relativized logspace and generalized quantifiers over finite ordered structures (Q4358054) (← links)
- (Q4362728) (← links)
- (Q4945237) (← links)
- Notions of locality and their logical characterizations over finite models (Q4948541) (← links)
- Sameness (Q5214794) (← links)
- A dichotomy in classifying quantifiers for finite models (Q5486252) (← links)
- The hierarchy theorem for generalized quantifiers (Q5687317) (← links)
- GAMES AND CARDINALITIES IN INQUISITIVE FIRST-ORDER LOGIC (Q5880428) (← links)
- Games and Lindström theorems (Q6043095) (← links)
- Game comonads \& generalised quantifiers (Q6597958) (← links)