uninteresting$87650$ - перевод на греческий
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uninteresting$87650$ - перевод на греческий

LOGICAL CONTRADICTION IN WHICH EVERY POSSIBLE SOLUTION TO THE PROBLEM IS EXEMPT: IF THERE WERE SOME UNINTERESTING NATURAL NUMBERS, THERE WOULD BE A SMALLEST UNINTERESTING NUMBER, WHICH WOULD BE THEREFORE INTERESTING
Interesting and uninteresting numbers; Uninteresting numbers; Uninteresting number; Interesting number; Last interesting number; Boring number; All numbers are interesting; Interesting numbers; Least uninteresting number; 12407 (number); 12407; Dull number; The smallest positive integer that does not have an entry on Wikipedia; 12,407; Smallest uninteresting number; Least interesting number

uninteresting      
adj. ανιαρός, μη ενδιαφέρων, πληκτικός

Определение

attention
n.
1.
Care, heed, regard, heedfulness, mindfulness, notice, observation, consideration, advertence, circumspection, watch, watchfulness, alertness.
2.
Application, reflection, study.
3.
Civility, courtesy, politeness, deference, respect, regard.
4.
[Esp. in pl.] Court, courtship, suit, devoirs, devotion, addresses, wooing.

Википедия

Interesting number paradox

The interesting number paradox is a humorous paradox which arises from the attempt to classify every natural number as either "interesting" or "uninteresting". The paradox states that every natural number is interesting. The "proof" is by contradiction: if there exists a non-empty set of uninteresting natural numbers, there would be a smallest uninteresting number – but the smallest uninteresting number is itself interesting because it is the smallest uninteresting number, thus producing a contradiction.

"Interestingness" concerning numbers is not a formal concept in normal terms, but an innate notion of "interestingness" seems to run among some number theorists. Famously, in a discussion between the mathematicians G. H. Hardy and Srinivasa Ramanujan about interesting and uninteresting numbers, Hardy remarked that the number 1729 of the taxicab he had ridden seemed "rather a dull one", and Ramanujan immediately answered that it is interesting, being the smallest number that is the sum of two cubes in two different ways.