A truth condition judgment: given a described situation, is the sentence true?
- sentence : String
The sentence being evaluated
- situation : String
Description of the model/situation
- judgedTrue : Bool
Do speakers judge this as true in the situation?
- pattern : String
Description of the pattern being tested
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"John sleeps" is true when John is asleep
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"Mary sleeps" is false when Mary is awake
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"John laughs" is true when John can laugh
Equations
- Phenomena.Entailment.johnLaughsTrue = { sentence := "John laughs", situation := "John and Mary can both laugh", judgedTrue := true, pattern := "intransitive predication" }
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"Mary laughs" is true when Mary can laugh
Equations
- Phenomena.Entailment.maryLaughsTrue = { sentence := "Mary laughs", situation := "John and Mary can both laugh", judgedTrue := true, pattern := "intransitive predication" }
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"John sees Mary" is true when John sees Mary
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"Mary sees John" is true when Mary sees John
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"John sees John" is false when John doesn't see himself
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"John eats pizza" is true
Equations
- Phenomena.Entailment.johnEatsPizzaTrue = { sentence := "John eats pizza", situation := "John and Mary both eat pizza", judgedTrue := true, pattern := "transitive predication" }
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"Mary eats pizza" is true
Equations
- Phenomena.Entailment.maryEatsPizzaTrue = { sentence := "Mary eats pizza", situation := "John and Mary both eat pizza", judgedTrue := true, pattern := "transitive predication" }
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"John eats Mary" is false (Mary is not food)
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"John reads book" is true
Equations
- Phenomena.Entailment.johnReadsBookTrue = { sentence := "John reads book", situation := "John reads the book", judgedTrue := true, pattern := "transitive predication" }
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Intransitive verb truth judgments
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Transitive verb truth judgments
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All truth condition judgments
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"All" entails "some" (on same restrictor and scope).
Equations
- Phenomena.Entailment.allEntailsSome = { premise := "All students passed", conclusion := "Some students passed", judgedValid := true, pattern := "all → some (downward on Horn scale)" }
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"Some" does NOT entail "all".
Equations
- Phenomena.Entailment.someNotEntailsAll = { premise := "Some students passed", conclusion := "All students passed", judgedValid := false, pattern := "some ↛ all (upward on Horn scale invalid)" }
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"Most" entails "some".
Equations
- Phenomena.Entailment.mostEntailsSome = { premise := "Most students passed", conclusion := "Some students passed", judgedValid := true, pattern := "most → some" }
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"All" entails "most" (in typical contexts).
Equations
- Phenomena.Entailment.allEntailsMost = { premise := "All students passed", conclusion := "Most students passed", judgedValid := true, pattern := "all → most" }
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"No" entails "not all".
Equations
- Phenomena.Entailment.noEntailsNotAll = { premise := "No students passed", conclusion := "Not all students passed", judgedValid := true, pattern := "no → not all" }
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Conjunction entails each conjunct.
Equations
- Phenomena.Entailment.conjunctionElimination = { premise := "John and Mary left", conclusion := "John left", judgedValid := true, pattern := "A ∧ B → A" }
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Disjunct entails disjunction.
Equations
- Phenomena.Entailment.disjunctionIntroduction = { premise := "John left", conclusion := "John or Mary left", judgedValid := true, pattern := "A → A ∨ B" }
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Conjunction entails disjunction.
Equations
- Phenomena.Entailment.conjEntailsDisj = { premise := "John and Mary left", conclusion := "John or Mary left", judgedValid := true, pattern := "A ∧ B → A ∨ B" }
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Disjunction does NOT entail conjunction.
Equations
- Phenomena.Entailment.disjNotEntailsConj = { premise := "John or Mary left", conclusion := "John and Mary left", judgedValid := false, pattern := "A ∨ B ↛ A ∧ B" }
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All quantifier entailment judgments
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All connective entailment judgments
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All entailment judgments
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Predication distinguishes individuals in/out of extension
Transitive relations distinguish ordered pairs
The scale all > most > some is reflected in entailments
Conjunction is stronger than disjunction