Conversation started Jun 21, 2013 at 21:30.
Jun 21, 2013 21:30
@PeterTamaroff Mh. You take one extra $g_i$ per $n$, which instigates a (conceptual) mismatch; you can "fix" this by putting the two half triangles in one $g_i$.
@Lord_Farin Come again?
@PeterTamaroff There are $2^n$ $f_i$s with width $2^{-n}$, but $2^n+1$ $g_i$s.
@Lord_Farin Aha. So?
@Lord_Farin Oh, you mean it is unclear?
@PeterTamaroff At some points, the $g_i$s will be wider than the $f_i$s they are in between. I think this is a bit ugly. But it does not fault the example, of course.
It's perfectly clear, but not as aesthetically appealing as possible. :)
@Lord_Farin But the $g_i$s have the same width as the $f_i$s, well, except the first and last.
I see your point.
Jun 21, 2013 21:35
@PeterTamaroff Yes, but since you take one $g_i$ more, there will be this mismatch (the $f_i$s having gone one level of width down, but the $g_i$s not yet).
@Lord_Farin Ah.
@Lord_Farin OK; I changed it.
You're right.
@PeterTamaroff This seems to happen surprisingly often. :)
Unfortunately, I can't upvote you for a second time.
@PeterTamaroff :)
 
Conversation ended Jun 21, 2013 at 21:40.