Примери коришћења Axioms на Енглеском и њихови преводи на Српски
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Cyrillic
presupposes codes or axioms which do not result by chance, but which do not have an intrinsic rationality either.
When the Peano axioms were first proposed, Bertrand Russell and others agreed that these axioms implicitly defined what we mean by a“natural number“.
Theories of scientists took the form of axioms, which made it possible to make Gagarin's flight safe.
There is a well-known saying that, if geometrical axioms affected human interests,
The next three axioms are first-order statements about natural numbers expressing the fundamental properties of the successor operation.
Normally, however, one uses the axioms of empty set
Although the usual natural numbers satisfy the axioms of PA, there are other non-standard models as well;
Some mathematical theorems and axioms are referred to as laws because they provide logical foundation to empirical laws.
together with the field axioms and the infinite series of sentences 1+1≠ 0, 1+1+1≠ 0,….
Pascal agreed with Montaigne that achieving certainty in these axioms and conclusions through human methods is impossible.
When the axioms were first proposed, people such as Bertrand Russell agreed these axioms implicitly defined what we mean by a"natural number".
Peano axioms, which have only one model, up to isomorphism.
Hoare logic provides axioms and inference rules for all the constructs of a simple imperative programming language.
is also undecidable from the Peano axioms but provable in set theory.
Axioms 3 and 4 enable us to decide about the relative utilities of two assets or lotteries.
In an axiomatic system, an axiom is called independent if it is not a theorem that can be derived from other axioms in the system.
The Blum axioms can be used to define complexity classes without referring to a concrete computational model.
the conclusion is established by logically combining the axioms, definitions, and earlier theorems.
Another is foundationalism, where justification eventually rests on unproven basic beliefs or axioms.
which lacked the formal logical character of Peano's axioms.