Christian Sievers wrote: > This looks strange, as (b^b)^b = b^(b^2), or generally > n-->b = b^(b^(n-1)). A quick web search showed me tetration as > > b ^^ 1 = b > b ^^ (n+1) = b ^ (b ^^ n) > > so b^^3 = b^(b^b); clearly a more interesting (and faster > growing) definition. Faster growing if and only if b > e ^ (1/e). For example if b = sqrt(2), b^^n < 2 for all finite n>0. --PeterD
- Tetration operator in functional programming Tim Sweeney
- Re: Tetration operator in functional programming Christian Sievers
- Re: Tetration operator in functional programming Peter Douglass
- Re: Tetration operator in functional programming Christian Sievers
