propositional u rečniku italijanskog jezika Oksford‒Paravia

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Logic sentences that can be expressed in classical propositional calculus have an equivalent expression in Boolean algebra.
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It expresses that a propositional function can be satisfied by at least one member of a domain of discourse.
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This type is different from convertibility, and is often denoted propositional equality.
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However additional problems raise from propositional extensionality and proof irrelevance.
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Unfortunately, the idea of epiphenomena in propositional theory is largely subjective and not falsifiable.
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In the non-propositional case, the completion needs to be augmented with equality axioms, to formalise the assumption that individuals with distinct names are distinct.
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In propositional logic, there is no distinction between a tautology and a logically valid formula.
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First, his language is artificially impoverished, and second, the rules for the propositional modal logic must be weakened.
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In the propositional case, pointwise and predicate circumscription coincide.
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The connectedness conditions, when applied to the propositional (clausal) case, make the resulting calculus non-confluent.
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