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Relational Theories with Null Values and Non-Herbrand
Relational Theories with Null Values and Non-Herbrand

... 2011, Section 2).5 That paper deals with models of a firstorder sentence and defines under what conditions such a model is considered stable relative to a subset p of the predicate constants of the underlying signature. The predicates from p are called “intensional.” Unless stated otherwise, we will ...
Automating Algebraic Methods in Isabelle
Automating Algebraic Methods in Isabelle

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preliminary version

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Constructing Cut Free Sequent Systems With Context Restrictions
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A Combinatorial Characterization of Resolution Width

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Lectures on Proof Theory - Create and Use Your home.uchicago

... of the principles of logic to be used in deriving theorems from the axioms, so that logic itself could be axiomatized. In this case, too, the timing was just right: the analysis of logic in Frege’s Begriffsschrift was just what was required. (There was a remarkable meeting here of supply and demand. ...
On presenting monotonicity and on EA=>AE (pdf file)
On presenting monotonicity and on EA=>AE (pdf file)

... These manipulations do not change the monotonicity of the position of z . Now, comes a straightforward proof by induction on the structure of the more restricted expressions E , which will rely on monotonic/antimonotonic properties (1), (2), and (3). Incidently, when teaching calculational logic and ...
Conditional Statements and Logic
Conditional Statements and Logic

... Example 1: Vertical angles are congruent. can be written as... Conditional If two angles are vertical, then they are congruent. Statement: Example 2: can be written as... Seals swim. Conditional Statement: If an animal is a seal, then it swims. ...
Proof theory for modal logic
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... sign). For S5 also negations of modal formulas are allowed among the assumptions. The necessitation rule is regarded as the introduction rule for 2, whereas the elimination rule is simply 2A/A. Although “natural,” the system is not normalizable, as there are non-eliminable detours. Prawitz introduce ...
Chapter X: Computational Complexity of Propositional Fuzzy Logics
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... This chapter is about computational complexity of decision problems in propositional fuzzy logics and also in algebras which constitute their algebraic semantics. We investigate sets of formulas and relations thereon, with an aim to determine their complexity by ranking them alongside well-known dec ...
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... the tableau cannot be extended any further, because all formulas have been decomposed. Since the propositional tableau method terminates after finitely many steps, this was an easy thing to define. In the first-order case, however, we have to be a bit more careful. We know that because of γ-formulas ...
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BOOLEAN ALGEBRA Boolean algebra, or the algebra of logic, was

... operations in B. Then a subalgebra of a power set algebra is called a Boolean algebra of sets. As an example, for any set X, let Z(X) be the set of all subsets of X which are either finite or whose complement is finite. Then (Z(X), ∪, ∩, –,∅,X) is a Boolean algebra of sets called the finitecofinite ...
Point-free geometry, Approximate Distances and Verisimilitude of
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... equip the class of possible scientific theories with a structure of approximate metric space and we define the verisimilitude of a theory as a function of its approximate distance from the truth (see also the definition of verisimilitude proposed in [5]). The motivation of such a choice is that usua ...
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On The Expressive Power of Three-Valued and Four

... We start with an examination of the three-valued case. For this we use the substructure of FOUR with consists of ft; f; >g. Let us call this substructure THREE . Using THREE (rather than ft; f; ?g) means that we take both t and > as designated, instead of just t. It means also that the connective  ...
Inference - Arizona State University
Inference - Arizona State University

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page 139 MINIMIZING AMBIGUITY AND

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And this is just one theorem prover!

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a Decidable Language Supporting Syntactic Query Difference
a Decidable Language Supporting Syntactic Query Difference

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The Complete Proof Theory of Hybrid Systems
The Complete Proof Theory of Hybrid Systems

... More intriguingly, however, our logical setting also enables us to ask the converse: is the proof calculus complete, i.e., can it prove all that is true? A corollary to Gödel’s incompleteness theorem shows that hybrid systems do not have a sound and complete calculus that is fully effective, becaus ...
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Propositional calculus

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