Examples of 'classical logic' in a sentence
Meaning of "classical logic"
Classical logic refers to a formal system of reasoning or a branch of logic that follows the traditional principles and rules of logical inference. It is based on the principles of non-contradiction, excluded middle, and identity, and is commonly used in mathematical and philosophical reasoning.
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- A kind of logic based on the principles that each proposition has a truth value of either "true" or "false", but not both, and that if a proposition were to be both true and false or neither true nor false then a result would be that all propositions would be both true and false.
How to use "classical logic" in a sentence
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classical logic
The intended semantics of classical logic is bivalent.
Initially classical logic was chosen as a competence model.
Thus CoL is a conservative extension of classical logic.
This makes classical logic a special fragment of CoL.
That makes no sense under classical logic.
We assume classical logic as opposed to intuitionistic logic for example.
This is simply not allowed in classical logic.
Reversible classical logic gates.
This was considered a centrally important part of classical logic.
Classical logic predicts that the inconsistent has no structure.
Note that in this example classical logic is assumed.
Intermediate logics are in between intuitionistic logic and classical logic.
Negation in classical logic.
Classical logic only permits conclusions which are either true or false.
The principle is valid in classical logic.
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Every formula in classical logic is equivalent to a formula in prenex normal form.
The most importanof these systems is classical logic.
Laws of classical logic.
The most important of these systems is classical logic.
Classical logic is bivalenced.
Intuitionistic logic is a subsystem of classical logic.
Many tautologies of classical logic can no longer be proved within intuitionistic logic.
It is considered to be a law of classical logic.
Different implementation of classical logic can choose different functionally complete subsets of connectives.
The interpretation of negation is different in intuitionist logic than in classical logic.
Yet other systems accept classical logic but feature a nonstandard membership relation.
Only a subset of the theorems from the classical logic hold.
Different implementations of classical logic can choose different functionally complete subsets of connectives.
This collection includes all connectives and quantifiers of classical logic.
This means that for every theorem of classical logic there is an equivalent dual theorem.
These correspond to possible choices of binary logical connectives for classical logic.
LP and classical logic differ only in the inferences they deem valid.
The most common quantum processor is modeled on classical logic gate processor.
The class of classical logic connectives e . g.
Boolean logic is just a formalized version of the familiar classical logic of propositions.
Unlike many classical logic gates, quantum logic gates are reversible.
This is why CoL uses the same symbols for those operators as classical logic does.
Quantum logic gates, in contrast to classical logic gates, are always reversible.
The rules for converting a formula to prenex form make heavy use of classical logic.
In this view, classical logic was merely a limiting case of this new logic.
Renaissance architecture called for a return to Classical logic.
In classical logic the relation between the different levels of language is a one-to-one correspondence.
The same issue applies to them as it does to Logical Absolutes in classical logic.
Firstly, classical logic does not make any distinction between essential properties and accidental properties.
The tetralemma is a figure that features prominently in the classical logic of India.
The basis of classical logic is that A is not non-A.
The fragment of TL without weak negation and the implication operator is classical logic.
That is, Classical Logic adds the possibility to manipulate continuations.
Every avenue leaves a trail . is classical logic.
The classical logic of “ imitation ” is inverted.
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Examples of using Logic
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