Cgkdisc
.:Hall of Fame Member:.
How do you both objectively and subjectively evaluate whether a -18 on a true par 54 SSA course is better than a -18 on a true par 72 SSA course, and for that matter, a -18 on any true par SSA course in between? The reality in ball golf and disc golf is regardless of whether an individual hole is a legit par 3, 4 or 5, you can only realistically save 1 stroke on the hole assuming it's designed well to provide a realistic opportunity for birdie for the player skill level it's designed for.
Here's where the conflict between math and perception occurs. Saving a stroke on a par 3 saves 1/3 and is 33% better than par. Saving a stroke on a par 4 saves 1/4 and is just 25% better than par. Saving a stroke on a par 5 is 1/5 and is just 20% better than par. So, saving 18 strokes on a par 54 with all par 3 holes is mathematically/objectively "more impressive" than saving 18 strokes on a par 72 with all par 4 holes or mix of par 3s, 4s, and 5s.
However, from a subjective perspective, I think most feel that saving a stroke on a par 4 or 5 is more impressive than saving one on a par 3, presumably because the player is making more total shots cumulatively on a course with par 4s and 5s. But taking a closer look, is saving a stroke on a par 4 objectively easier or more difficult than on a par 3? Consider that on a disc golf par 3, you pretty much need to park your drive to get your birdie. On a par 4, you "only" need your second throw to be as accurate as the equivalent tee shot on your par 3 birdie. In other words, on par 4s where your distance capability doesn't require two full power shots for that hole distance, you can get away with a less than stellar drive and still have a chance at birdie with your next shot and/or putt that will likely look more impressive to yourself and viewers than parking your drive on a routine par 3. Regardless, it appears a birdie on a generic par 4 may technically be easier or more probable than the generic par 3 birdie but it will both feel and appear more impressive, especially cumulatively on a higher total par course.
Ratings handle the math with a consistent objective process and evaluation over the range of course pars in our sport but the numbers don't mesh as well with the subjective player and spectator "feels" evaluation when comparing extreme round ratings from courses with a wide gap between true pars. Thus, another method for comparison such as probability of each round occurring seems desirable as a future addition to our stats to better bridge this objective/subjective gap. In the short term, bucketing Best Ever round ratings into the same 6-shot SSA ranges as has been done for many years at least brings apples to apples together as long as players know about it and the PDGA continues to update those tables.
Here's where the conflict between math and perception occurs. Saving a stroke on a par 3 saves 1/3 and is 33% better than par. Saving a stroke on a par 4 saves 1/4 and is just 25% better than par. Saving a stroke on a par 5 is 1/5 and is just 20% better than par. So, saving 18 strokes on a par 54 with all par 3 holes is mathematically/objectively "more impressive" than saving 18 strokes on a par 72 with all par 4 holes or mix of par 3s, 4s, and 5s.
However, from a subjective perspective, I think most feel that saving a stroke on a par 4 or 5 is more impressive than saving one on a par 3, presumably because the player is making more total shots cumulatively on a course with par 4s and 5s. But taking a closer look, is saving a stroke on a par 4 objectively easier or more difficult than on a par 3? Consider that on a disc golf par 3, you pretty much need to park your drive to get your birdie. On a par 4, you "only" need your second throw to be as accurate as the equivalent tee shot on your par 3 birdie. In other words, on par 4s where your distance capability doesn't require two full power shots for that hole distance, you can get away with a less than stellar drive and still have a chance at birdie with your next shot and/or putt that will likely look more impressive to yourself and viewers than parking your drive on a routine par 3. Regardless, it appears a birdie on a generic par 4 may technically be easier or more probable than the generic par 3 birdie but it will both feel and appear more impressive, especially cumulatively on a higher total par course.
Ratings handle the math with a consistent objective process and evaluation over the range of course pars in our sport but the numbers don't mesh as well with the subjective player and spectator "feels" evaluation when comparing extreme round ratings from courses with a wide gap between true pars. Thus, another method for comparison such as probability of each round occurring seems desirable as a future addition to our stats to better bridge this objective/subjective gap. In the short term, bucketing Best Ever round ratings into the same 6-shot SSA ranges as has been done for many years at least brings apples to apples together as long as players know about it and the PDGA continues to update those tables.