VERIFYING - translation to αραβικά
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VERIFYING - translation to αραβικά

CONSISTENT SYSTEMS CAPABLE OF PROVING THEIR OWN CONSISTENCY
Self-verifying systems

VERIFYING      

الفعل

أَثْبَتَ ; أَرْسَخَ ; أَقَامَ الدَّلِيلَ أو البُرْهانَ على ; أَقَرَّ ; أَكَّدَ ; بَرْهَنَ ; ثَبَّتَ ; حَقَّقَ ; دَلَّ على ; دَلَّلَ عَلَى ; رَسَّخَ

اّلة المراجعة      

verifier

تحقق         

verification

Ορισμός

Verifying

Βικιπαίδεια

Self-verifying theories

Self-verifying theories are consistent first-order systems of arithmetic, much weaker than Peano arithmetic, that are capable of proving their own consistency. Dan Willard was the first to investigate their properties, and he has described a family of such systems. According to Gödel's incompleteness theorem, these systems cannot contain the theory of Peano arithmetic nor its weak fragment Robinson arithmetic; nonetheless, they can contain strong theorems.

In outline, the key to Willard's construction of his system is to formalise enough of the Gödel machinery to talk about provability internally without being able to formalise diagonalisation. Diagonalisation depends upon being able to prove that multiplication is a total function (and in the earlier versions of the result, addition also). Addition and multiplication are not function symbols of Willard's language; instead, subtraction and division are, with the addition and multiplication predicates being defined in terms of these. Here, one cannot prove the Π 2 0 {\displaystyle \Pi _{2}^{0}} sentence expressing totality of multiplication:

where m u l t i p l y {\displaystyle {\rm {multiply}}} is the three-place predicate which stands for z / y = x . {\displaystyle z/y=x.} When the operations are expressed in this way, provability of a given sentence can be encoded as an arithmetic sentence describing termination of an analytic tableau. Provability of consistency can then simply be added as an axiom. The resulting system can be proven consistent by means of a relative consistency argument with respect to ordinary arithmetic.

One can further add any true Π 1 0 {\displaystyle \Pi _{1}^{0}} sentence of arithmetic to the theory while still retaining consistency of the theory.

Παραδείγματα από το σώμα κειμένου για VERIFYING
1. The guidelines include procedures for verifying authenticity.
2. Verifying photos‘ authenticity is always a concern.
3. "Verifying North Korea‘s nuclear proliferation will be a serious challenge.
4. There is no way of independently verifying the commander‘s claims.
5. Electoral authorities said they were still collating and verifying returns.