More generally, we can, for all natural k, define a new point count by declaring that a hand contains N-k points iff it meets the rule of N but not the rule of N+1. Then,
- if k=0, we get Petkov's Bergen Points again
- if k=7, we get what Petkov what calls 'Goren Points' (Milton Work plus 3-2-1 for shortness), except for hands with 3-suited or (7222) shape among the more common hand types
- if k=8, we get a point count that on balanced/semibalanced hands that is equivalent to subtracting 1 hcp for (4333) shape and adding 1 hcp for (5422) or (6322) shape
- if k=9, we get a point count that for a pair already used to thinking in terms of "rules of N", suit opening ranges that are only approximate in terms of hcp can be interpreted as accurate in terms of these new points - call them 'suit opening points'. For example, if a Precision pair describe their 1♠ opening range as "10-15", but would only open 1♠ on hands that meet the rule of 19 while opening 1♣ on all hands meeting the rule of 25, the 10-15 range becomes accurate in terms of suit opening points.
With the exception of Petkov, I'm not sure I've ever seen anyone describing a similar "rules of N" to "points" conversion. Which is a bit odd, since many players do seem to think in terms of "rules of N" although it's probably easier to think of or describe ranges in terms of "points".
Thoughts?
This post has been edited by nullve: 2016-March-15, 10:03