[math-fun] a large image of the binary value of a 4'th degree algebraic numbers, 3.2 billion bits.

Hello, here is 1 image of 65535 x 50000 of f(N) where N=32767 the image is here : http://www.plouffe.fr/f_32767_base_2.tif the format is TIF , a black and white image, ordinary bitmap. to see the image , preferably use Photoshop and a fairly recent version. The image will be there in about 30 min. Recall : f(N) = 1+1/4*(2*4^N+2*(16^N+1)^(1/2))^(1/2)/(2^N)^2 by zooming on the image you will see what I meant and why I used false colors. That image prooves the point, it represent 3.2 billion bits of that algebraic number. Best regards, Simon Plouffe ps : the file is about 220 megs.