Examples of Sahlqvist Formulas
- Its first-order corresponding formula is, and it defines all reflexive frames
- Its first-order corresponding formula is, and it defines all symmetric frames
- or
- Its first-order corresponding formula is, and it defines all transitive frames
- or
- Its first-order corresponding formula is, and it defines all dense frames
- Its first-order corresponding formula is, and it defines all right-unbounded frames (also called serial)
- Its first-order corresponding formula is, and it is the Church-Rosser property.
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—Bernard Mandeville (16701733)
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