You chose not to define what made them equally good putters and I asked for clarification. I then tried to follow your logic, illustrating that statistically it was impossible to come to that conclusion without observational data, what your eyes tell you is true vs. what is defendable. Which is the backbone of Strokes Gained, dispelling what we see vs. what the data explains.
The same thing said two different ways: A player can actually have a "better" day putting while ending up in the same SG:P or a player can have the "same" day putting but end up with a "better" SG:P number depending on the true "difficulty" of the putts he faces, because in SG:P the only measure of "difficulty" is the
distance of the putt.
So again, someone who leaves himself "easier" putts of the same distance could putt "the same" but end up with better SG:P numbers (or putt slightly "worse" and end up with the same SG:P values).
This is just like a player who leaves himself easier short game shots getting the same SG:ATG as a player who has a better short game but who leaves himself in tougher spots. If they're all from the same distances, SG:ATG has no real capacity to determine that one shot is tougher because the lie is nasty in the "rough" and the player is short-sided, while the other has a straightforward shot from a relatively good lie in the "rough."Strokes Gained stuff isn't perfect. It's not comprehensive. It measures difficulty ONLY by distance and lie, currently. These are some of the examples of why.
Peter's statement implies the perfect spot being a favorable putt, but under the confines of Strokes Gained, a hot putting round would require a less than stellar approach day to give the player enough potential advantage to capitalize on it.
That's not true. The two are not generally linked like that at all, given how often Tour players two-putt from a pretty wide range of distances. Mark Broadie did the correlation once for me on some of these things and I've got that chart somewhere, but the positive or negative correlation between SG:App and SG:P was basically nothing.
If you define a "hot putting round" as gaining 3.6 shots per round putting (given that 14.57 from Patrick at the BMW over four rounds was the all-time record), then that could be as simple as holing seven putts from 8'2" feet and being exactly average for the other 11 holes on which you have putts. Or make a few 20' putts and putt "average" the rest of the time and you can get to 3.6 pretty easily.
Cantlay could not have had a record setting week putting unless he was hitting is approach shots to locations in which it was statistically improbably a player would make the putt with high frequency.
That's not necessarily true. Patrick was SG:App positive for the week at the BMW (in a field of 70 of ostensibly the best players).
Assume two players both get to 4 SG:P for the day. A does so by holing four 33' putts. B does so by holing 8 8' putts. They're both average on the remaining putts.
- A has a 0.000625% chance of that happening, since a 33' putt is holed about 5% of the time.
- B has a 0.390625% chance of that happening, since an 8' putt is holed about 50% of the time.
Cantlay had 5.3 SG:P in the second round at the BMW after being +2.82 SG:App. Putts were from these distances as a result of these shots:
- 1 putt from 23'2" (96 yards fairway)
- 2 putts from 16'8" (69'4" rough)
- 1 putt from 2'3" (55'6" bunker)
- 2 putts from 56'2" (264 yards fairway)
- 1 putt from 11'2" (48 yards unknown)
- 2 putts from 24'7" (212 yards tee)
- 1 putt from 6'4" (112 yards bunker)
- 2 putts from 36'1" (180 yards intermediate)
- 1 putt from 7'6" (174 yards fairway)
- 2 putts from 72'8" (167 yards bunker)
- 1 putt from 4'5" (113 yards fairway)
- 1 putt from 6'11" (110 yards fairway)
- 1 putt from 17'6" (220 yards tee)
- 1 putt from 11'7" (155 yards fairway)
- 1 putt from 12" (20'4" fairway)
- 1 putt from 13'8" (45' intermediate)
- 2 putts from 20'10" (65'7" bunker)
- 1 putt from 10" (28'9" intermediate)
That's not a "less than stellar" ballstriking round (+2.82) and it was his second highest SG:P for the week at +5.31. In fact, in the second and third rounds, his SG:P was 5.31 and -0.21. His SG:App was a nearly identical +2.82 and +2.8 in those rounds.
Now, I generally dislike small sample sizes like this, so I'm not giving these a lot of weight myself, except to say that you're the one making blanket statements about how high SG:P rounds "require less than stellar approach days" and so on, and that's
clearly not the case.
And some days, you can leave yourself easier putts of the same distance as someone else who has harder putts.
The same can be said for players who hit a lot of greens after drives that miss the fairway.
Though you're correct about that part*, SG:P doesn't have to follow a "bad" ball-striking round, given the finality of putting: a ball goes in the hole. That's why SG:P is so volatile: whether your putt that would roll 1" past the hole or 8' past the hole if the hole wasn't there goes in, you get the same strokes gained, while the same is not true of an approach shot (given how infrequently they're holed).
* One of the players with whom we've consulted with had some crazy high single-hole SG:App gains because he'd hit a drive into "other" areas (not fairway, not rough…) but sometimes would get lucky with a clear shot to the green from a decent lie, and so when he hit that to 20' on the green when the math had the field averaging "3.4 when 175 out from 'other'" or whatever… he'd gain ~1.5 shots with just one shot.And you're correct about that part because you have different lies at play. In SG, putts only count as putts when they're hit from the same lie: the putting green. So putting is
entirely about distance. At least with SG:App we have the originating lie (rough, "unknown/other", bunker, etc.) to provide some more information about the difficulty of the shot. Putting has no such thing, hence: it's "easier" to make a straight 8' uphill putt than a sidehill 2' breaking 8' putt.