02/03/2008, 11:54 PM
Thank you, Ivars. Let us see.
@ Andydude.
Could you please check the coordinates of the common intersection, for x < 0, and for b = e^(Pi/2), with your powerful slog and sexp machines, of:
- y = b # x = b-tetra-x;
- y = [base b]slog x, the inverse of the previous one;
- y = x, principal diagonal ?
The intersections of the three "tails" for x < 0 should correspond to b-penta(-oo).
But, I might be wrong.
GFR
@ Andydude.
Could you please check the coordinates of the common intersection, for x < 0, and for b = e^(Pi/2), with your powerful slog and sexp machines, of:
- y = b # x = b-tetra-x;
- y = [base b]slog x, the inverse of the previous one;
- y = x, principal diagonal ?
The intersections of the three "tails" for x < 0 should correspond to b-penta(-oo).
But, I might be wrong.
GFR
