(2/14)(3/14)(4/14)(5/14)(6/14)(7/14)(8/14)(9/14... May 2026

, each fraction is less than 1. The product rapidly approaches zero. At

The general term of the product can be expressed using factorial notation: (2/14)(3/14)(4/14)(5/14)(6/14)(7/14)(8/14)(9/14...

is a classic example of a sequence that appears to vanish but eventually explodes. While the initial terms suggest a limit of zero, the "power" of the factorial ensures that for sufficiently large , the product overcomes any constant denominator. , each fraction is less than 1