number, self-checking - определение. Что такое number, self-checking
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Что (кто) такое number, self-checking - определение

A NATURAL NUMBER THAT CANNOT BE WRITTEN AS THE SUM OF ANY OTHER NATURAL NUMBER N AND THE INDIVIDUAL DIGITS OF N
Colombian number; Columbian number; Self-number; Self prime; Devlali number

Self number         
In number theory, a self number or Devlali number in a given number base b is a natural number that cannot be written as the sum of any other natural number n and the individual digits of n. 20 is a self number (in base 10), because no such combination can be found (all n < 15 give a result less than 20; all other n give a result greater than 20).
Wikipedia and fact-checking         
  • YouTube using Wikipedia for fact-checking
CULTURE AND PRACTICE OF FACT-CHECKING IN WIKIPEDIA
Wikipedia fact checking; Fact-checking and Wikipedia; Wikipedia for fact checking; Wikipedia fact-hecking
Wikipedia's volunteer editor community has the responsibility of fact-checking Wikipedia's content. Wikipedia has been considered one of the major free open source webpages, where millions can read, edit and post their views for free.
Fact-checking         
PROCESS OF VERIFYING INFORMATION IN NON-FICTIONAL TEXT IN ORDER TO DETERMINE ITS VERACITY AND FACTUAL CORRECTNESS
Fact-checker; Fact-check; Fact check; Factchecker; Fact-checked; Fact checker; Pinocchios; Fact checkers; Fact checking; Fact-checkers; Factchecking; Fake news detection; Detection of fake news; Factcheck; Internal fact-checking; External fact-checking
Fact-checking is a process that seeks to verify factual information, in order to promote the veracity and correctness of reporting.

Википедия

Self number

In number theory, a self number or Devlali number in a given number base b {\displaystyle b} is a natural number that cannot be written as the sum of any other natural number n {\displaystyle n} and the individual digits of n {\displaystyle n} . 20 is a self number (in base 10), because no such combination can be found (all n < 15 {\displaystyle n<15} give a result less than 20; all other n {\displaystyle n} give a result greater than 20). 21 is not, because it can be written as 15 + 1 + 5 using n = 15. These numbers were first described in 1949 by the Indian mathematician D. R. Kaprekar.