I've always been curious about the difference and if it matters. So, I wrote a software program which runs random simulated races in both formats. I thought that winner break should obviously favor the better breaker. Well the effect is very small, so effectively it doesn't matter when the players have an even race. A lot more hill hill matches in alternate. The lesser player will win more games in alternate break. I'd think you want to adjust for this when creating a spot in gambling or handicapping a match. Also alternate should be more exciting for fans because more hill hill matches =]
I based the simulations off of percentage chance of winning when the player is breaking. No doubt there are more complicated ways to model this, but this seemed good enough to test a theory.
Here is a typical result (I ran a LOT of variations). The main result is a lot more hill hill matches, but the race outcome is oddly the same.
Chance to win when breaking
p1 65%
p2 55%
races to 5
Winner break
p1 races won: 12473483 62.367415%
p2 races won: 7526517 37.632585%
hill hill matches: 21.318485%
Alternate break
p1 races won: 12474201 62.371005%
p2 races wons: 7525799 37.628995%
hill hill matches: 26.86128%
So then I decided to track games won and try to find a difference. Here p1 scores a handful more games in alternate but not much difference.
Chance to win when breaking
p1 20%
p2 80%
race to 15
Winner break
p1 races won: 47 0.01175%
p1 games won: 1470557
p2 races won: 399953 99.98825%
p2 games won: 5999878
hill hill matches: 0.02625%
Alternate break
p1 races won: 44 0.011%
p1 games won: 1473704
p2 races won: 399956 99.989%
p2 games won: 5999901
hill hill matches: 0.0275%
Now I tried a simulation where both players can break and run racks. Perhaps this is good local player vs a top pro in bar table 8 ball. The lesser player P1 scores almost 30% more games in alternate compared to winner break, but as with the other trials, the winner of the race is the same.
Chance to win when breaking
p1 55%
p2 80%
race to 15
Winner break
p1 races won: 26995 6.74875%
p1 games won: 2718290
p2 races won: 373005 93.25125%
p2 games won: 5883089
hill hill matches: 3.436%
Alternate break
p1 races won: 26590 6.6475%
p1 games won: 3520262
p2 races won: 373410 93.3525%
p2 games won: 5925346
hill hill matches: 5.4835%
The caveat here is that I made up these numbers on chance of winning while breaking. I know there are some break stats geeks out there. If you have real world numbers from big events, let me know and I can run a simulation and post the results.
I based the simulations off of percentage chance of winning when the player is breaking. No doubt there are more complicated ways to model this, but this seemed good enough to test a theory.
Here is a typical result (I ran a LOT of variations). The main result is a lot more hill hill matches, but the race outcome is oddly the same.
Chance to win when breaking
p1 65%
p2 55%
races to 5
Winner break
p1 races won: 12473483 62.367415%
p2 races won: 7526517 37.632585%
hill hill matches: 21.318485%
Alternate break
p1 races won: 12474201 62.371005%
p2 races wons: 7525799 37.628995%
hill hill matches: 26.86128%
So then I decided to track games won and try to find a difference. Here p1 scores a handful more games in alternate but not much difference.
Chance to win when breaking
p1 20%
p2 80%
race to 15
Winner break
p1 races won: 47 0.01175%
p1 games won: 1470557
p2 races won: 399953 99.98825%
p2 games won: 5999878
hill hill matches: 0.02625%
Alternate break
p1 races won: 44 0.011%
p1 games won: 1473704
p2 races won: 399956 99.989%
p2 games won: 5999901
hill hill matches: 0.0275%
Now I tried a simulation where both players can break and run racks. Perhaps this is good local player vs a top pro in bar table 8 ball. The lesser player P1 scores almost 30% more games in alternate compared to winner break, but as with the other trials, the winner of the race is the same.
Chance to win when breaking
p1 55%
p2 80%
race to 15
Winner break
p1 races won: 26995 6.74875%
p1 games won: 2718290
p2 races won: 373005 93.25125%
p2 games won: 5883089
hill hill matches: 3.436%
Alternate break
p1 races won: 26590 6.6475%
p1 games won: 3520262
p2 races won: 373410 93.3525%
p2 games won: 5925346
hill hill matches: 5.4835%
The caveat here is that I made up these numbers on chance of winning while breaking. I know there are some break stats geeks out there. If you have real world numbers from big events, let me know and I can run a simulation and post the results.