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dc.contributor.authorRay, P K-
dc.identifier.citationPi Mu Epsilon Journal, Vol 11, No 6, P 241-242en
dc.descriptionCopyright for this article belongs to Pi Mu Epsilon, USAen
dc.description.abstractAccording to Gauss Mathematics is the queen of sciences and the theory of numbers is the queen of mathematics [1]. Number theory created interest among noted mathematicians as well as numerous amateurs from the time of Pythagoras. Nannei discussed a problem by Barisien on one characteristic of 6-digit numbers [2]. Kaprekar dealt with 4-digit numbers and the number 6174 is known as Kaprekar's constant [3,4] (discussed later in this paper).This constant is obtained by a set of recurrent mathematical operations on any 4- digit number with at least two distinct digits. The present paper deals with a similar characteristic of 3-digit numbers.en
dc.format.extent521717 bytes-
dc.publisherPi Mu Epsilon, USAen
dc.subjectKaprekar's constanten
dc.titleOn the number 495 (A constant similar to Kaprekar's Constant)en
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