Summation of Grandi's Series - Borel Sum

Borel Sum

The Borel sum of Grandi's series is again 1⁄2, since

and

The series can also be summed by generalized (B, r) methods.

Read more about this topic:  Summation Of Grandi's Series

Famous quotes containing the word sum:

    If the twentieth century is to be better than the nineteenth, it will be because there are among us men who walk in Priestley’s footsteps....To all eternity, the sum of truth and right will have been increased by their means; to all eternity, falsehoods and injustice will be the weaker because they have lived.
    Thomas Henry Huxley (1825–95)