straube, on May 12 2010, 07:23 PM, said:
I think these numbers are pretty damning for the unbalanced natural 1D.
Your frequency distribution then (assuming 12-14 NTs) is something like...
1C 14%
1D 5%
1H 5%
1S 5%
1N 8%
so your 1D is way underloaded. Contrast this to 1C at 16+ (good 15 unbal and bad 17 bal) and foggy diamond and 14-16 NT
1C 9%
1D 14%
1H 5%
1S 5%
1N 5%
btw, what site did you use to run your numbers?
Your frequency distribution then (assuming 12-14 NTs) is something like...
1C 14%
1D 5%
1H 5%
1S 5%
1N 8%
so your 1D is way underloaded. Contrast this to 1C at 16+ (good 15 unbal and bad 17 bal) and foggy diamond and 14-16 NT
1C 9%
1D 14%
1H 5%
1S 5%
1N 5%
btw, what site did you use to run your numbers?
The frequence in the first case is still more unbalanced, because the 5% for the 1♦ was for the 11-15 range, and it should be 11-14 upgrading the 15HCP unbalanced ♦ in the strong ♣.
Is not inherent this discussion, but the frequence of 1M is more than 1♦, because I open 1M with 5332 and 5-5 M/♦, that were excluded from 1♦. In this contest, 1M is 13% more frequent than 1♦.
I understand your point, and I admit that the unbalanced 1♦ is heavy underloaded, but the other one seems to me a bit overloaded. I know you don't have to open all 11 counts (as well as sometimes I can open 1♦ with 4135 or 1435), but I would not be happy with my pard opening 1♦ one time every three and me knowing that 1 time every 2 he doesn't have ♦s. Of course, I know I'm in a minority.
The distribution with 1♣ 16+ and 15 bal, would be:
1♣: 11,5%
1♦: 5,1%
1M: 5,8%
12-14 1NT: 8% (9,8% considering to upgrade half of 11 counts)
This is not perfect, but at least reasonable.
I didn't find a site to run these numbers, I started from this and spent all the day in doing the calculation!