Examples of using Logical system in English and their translations into Serbian
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Colloquial
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Ecclesiastic
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Computer
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Latin
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Cyrillic
The universe is a logical system.
Some logical systems are not adequately represented by the set of theorems alone.
Outside the logical system.
In most logical systems, negation, material conditional and false are related as.
Even in any logical system.
Logical systems may or may not contain the principle of explosion(in Latin, ex falso quodlibet),⊥⊢ φ.
Decidability of a logical system.
He considered Serbian Cyrillic themost perfect writing system in the World and only complete and logical system.
Decidability of a logical system[edit].
Logical systems extending first-order logic, such as second-order logic and type theory, are also undecidable.
I was interested in the logical system.
A property of a theory or logical system weaker than decidability is semidecidability.
This is followed by jokes about women's logic, butno one considers that intuition is the same logical system operating according to other laws.
Every decidable theory or logical system is semidecidable, but in general the converse is not true;
The negation of false is equivalent to the truth not only in classical logic andBoolean logic, but also in most other logical systems, as explained below.
Not all logical systems are truth-valuational in the sense that logical connectives may be interpreted as truth functions.
Charles Sanders Peirce built upon the work of Boole to develop a logical system for relations and quantifiers, which he published in several papers from 1870 to 1885.
A logical system is decidable if there is an effective method for determining whether arbitrary formulas are theorems of the logical system. .
That is a challenge for geographers, because there is a theoretical,optimal and logical system for the holistic(global) and particular(regional) study of all problems and relations in the environment.
Logical systems such as propositional logic are decidable if membership in their set of logically valid formulas(or theorems) can be effectively determined.
In such cases, alternative definitions of decidability of a logical system are often used, which ask for an effective method for determining something more general than just validity of formulas;
A logical system is semidecidable if there is an effective method for generating theorems(and only theorems) such that every theorem will eventually be generated.
A theory(set of formulas closed under logical consequence)in a fixed logical system is decidable if there is an effective method for determining whether arbitrary formulas are included in the theory.
Each logical system comes with both a syntactic component, which among other things determines the notion of provability, and a semantic component, which determines the notion of logical validity.
Beginning in 1528 he immersed himself in comparisons and tests on what had been written about mineralogy and mining and his own observations of the local materials and the methods of their treatment.[8]He constructed a logical system of the local conditions, rocks and sediments, the minerals and ores, explained the various terms of general and specific local territorial features.
Every decidable theory or logical system is semidecidable, but in general the converse is not true; a theory is decidable if and only if both it and its complement are semi-decidable.
A logical system of production of weapons- there is a possibility consistent increase of power, but possible and technological leap, however, from you, it will require a lot more resources.
The newest version's designation follows GLOCK's logical system of indicating changes to the original model as illustrated by the G17 with a longer slide and barrel installed becoming the G17L.
In most logical systems, negation, material conditional and false are related as:¬p⇔(p→⊥) This is the definition of negation in some systems, such as intuitionistic logic, and can be proven in propositional calculi where negation is a fundamental connective.
Gödel's incompleteness theorem proves that any logical system powerful enough to characterize arithmetic will contain statements that can neither be proved nor disproved within that system. .