____________________________________________________________________________________ Boardwalk for $500? In 2007? Ha! Play Monopoly Here and Now (it's updated for today's economy) at Yahoo! Games. http://get.games.yahoo.com/proddesc?gamekey=monopolyherenow (Piece of sh*t Yahoo indeed linebroke my attachment. Hopefully, you were able to repair it. And hopefully, this is the last email they'll pollute for me.) The matrix product I gave yesterday can be unspecialized to give the oft-needed Gamma quotient for 2F1[a,b,c]: [ Gamma(c) Gamma(c - b - a) ] [ 0 ------------------------- ] [ Gamma(c - a) Gamma(c - b) ] = [ ] [ 0 1 ] [ (k+c-a) (k+c-b) ] [ --------------- + k ] oo [ c-b-a+1 ] /===\ [ 2 (k + -------) ] | | [ 1 k-a+1 k-b+1 k+c-a k+c-b 2 ] | | [ - ----- ----- ------------- ----------- ------------------- ] | | [ c-b-a c-b-a+1 c-b-a ] k = 0 [ 4 k+1 k+c k + ----- + 1 k + ------- ] [ 2 2 ] [ ] [ 0 1 ] (The matrix input form is [(k-a+1)*(k-b+1)*(k+c-a)*(k+c-b)/(4*(k+1)*(k+c)*(k+(c-b-a)/2+1)*(k+(c-b-a+1)/2)), ((k+c-a)*(k+c-b)/(2*(k+(c-b-a+1)/2))+k)/(c-b-a);0,1]) --rwg