The new proof resolves an issue of approximation of such numbers, as pi

Author of the original: Kevin Hartnett Ancient Greeks were interested, whether it is possible to express irrational numbers in fractions approximately. Having proved Daffina-Schaffer's old hypothesis, two mathematicians gave an irrefragable answer. Binary record π is infinite. But infinite number of fractions can come nearer to this number with an escalating accuracy. Deep failures on a numerical straight line are not so unapproachable as could seem. This one of consequences of the new significant proof of how difficult numbers give in to simple approximations...