nine ball ghost

NervousNovice said:
By "6 ball ghost" do you mean breaking a rack of 9 balls and being spotted the 6 by the ghost, or you break and run a rack of 6 balls?
Good question. I consider playing the 6 ball ghost as breaking and running 6 balls, with ball in hand after the break.

That is why I mentioned the 7 ball ghost was harder for me, because I don't get the same type of spread on the break.
 
iba7467 said:
I view an A player as a pro or touring road player that will match up even

There are probably 1,000 guys I know who can beat the ghost on all but very tight nine footers. I would consider these guys B players.

If you allow combos I know guys I consider to be C players that can win.

It really depends on your definition.

Wow, you know a LOT of guys. I'm sure I've SEEN 1,000 pool players in my day but have not WATCHED anywhere near that many with any close attention being paid. (-:

Since there is no specific objective standard to rate pool players, the question actually defies reasonable responses. But if a B player is an APA 8-9 then I would bet heavily against them in a race to 5.

If there were 5 different B players...so that the +/- errors in the rating could average out, I would lay 8-5 against 3 of them winning...2-1 against 4 winning and 3-1 against all 5 winning.

In fact, the race to 5 format would actually disfavor the pros because a couple of bad rolls could do them in against the ghost in such a short race.

For example, in a race to 3 the pro needs to win 60% of the racks...race to 5 = 55.5% and race to 10 = 52.6.

Personally, I think the top player's ability to beat the ghost is significantly overrated. If they could do so routinely, then practically all pro matches would end in 2 innings.

And consider the break and run percentage. A recent thread here suggested the BnR% at 30-35%. Well, clearly, to run out, the pro had a shot on the lowest ball...maybe not BIH but a makable shot and they only get out 35% of the time when to beat the ghost they need to get out more than 50% of the time.

That's why I think that what I perceive to be a B player has little chance except by rolling lucky in a race to 5 and nearly no chance in a race to 10.

Just IMHO.

Regards,
Jim
 
Bob Jewett said:
The length of the race is not important, except maybe psychologically. If the player is better than 50% to win each game, he is favored at all lengths of set. If he is less than 50% to win each game, he is the underdog at all lengths of set. I suppose you could argue that the human player gets tired in long sets but he also might learn the table or how to break as the set wears on. With such arguments on both sides of the probability equation, it's best to ignore all of them unless they somehow move beyond opinion.

To answer your question, it depends on the table. On Table 4 where I play, it's not clear that an A player is favored to beat the ghost.

Actually, re: races to roughly 10 or less, the length of the race does make a difference mathematically. See my post #22.

But as I noted there, I agree with you that even A players cannot beat the ghost all that consistently on reasonably tight tables.

Regards,
Jim
 
JDB said:
mantis99 said:
Heyyyyyyyyyyyy... Don't sell us "C" players short... I was able to beat the 6 ball ghost consistently when I played a lot. The 7 ball ghost was an entirely different story (the break was much harder).

I don't dispute that you beat the 6 ball ghost consistently if you say you did, but if so, you were WAY better than a C player.

Beating the 6 ball Ghost is the same as beating the greatest player of all time...the one who has never missed a shot...and getting the 6 ball and the snaps for weight.

In reality a C player would get robbed blind by any top roadie or pro with that weight. In fact, a B player wouldn't be the favorite against the likes of SVB and the other major guys IMHO

Regards,
Jim
 
mantis99 said:
iba7467 said:
I
If you allow combos I know guys I consider to be C players that can win.



There is no way any "C" player is ever beating the ghost. Not even on a bar box with buckets. They would not be a "C" player if they could beat it. I think a "C" player can beat somewhere between the 3-5 ball ghost, but no better.

Damn it- don't say that! I've got a gorgeous Andy Gilbert (link to pic in my sig) that I won't take out of its case (haven't even looked at it in a couple months- it's my incentive to improve) until I beat the 9-ball ghost (without a combo or a fluke)- I wanna try it out before I'm older and grayer.:p
 
easy-e said:
Last weekend at Grady's I let Larry Nevel try it on the tight 9 foot table. He lost 5-1. The equipment makes all the difference.

Seriously? Wow, I don't feel so bad now when I get spanked by the ghost. :)
 
duh

donny mills said:
I'm gonna go out on a limb and try the 10ball ghost a little?
don't know where these guys are playing, but anything short of playing on a three cushion billiard table and i'll play the ghost(9ball), and i promise i'm at best a strong B or a weak A player depending on the other players in the the room.
everybody is acting like the ghost never misses or something!LOL
jeremy
 
av84fun said:
Actually, re: races to roughly 10 or less, the length of the race does make a difference mathematically. See my post #22.
...
Maybe I wasn't clear. What I way trying to say is that if a player is favored to beat the ghost for one length of match, his is favored to beat the ghost at all lengths of matches. Of course, this is only true if you accept standard methods from probability and statistics. An example:

Suppose a player is 51% to win each game against the ghost. If he plays the ghost a race to 2, the chance he will win that race is 0.514998. If he plays
the ghost a race to 3, the chance he will win is 0.518745. With each increase in the length of the match, the chance that the better player will win the match is increased.
 
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Bob Jewett said:
Suppose a player is 51% to win each game against the ghost. If he plays the ghost a race to 2, the chance he will win that race is 0.514998. If he plays
the ghost a race to 3, the chance he will win is 0.518745. With each increase in the length of the match, the chance that the better player will win the match is increased.

That's funny, I would have expected the odds to converge on 51% as the match gets longer, but these numbers seem to be diverging from it more and more. Is that right? What would the 51% favorite's percentage be over an infinite length match?

Just curious (not yellow)...

pj
chgo
 
av84fun said:
Since there is no specific objective standard to rate pool players, the question actually defies reasonable responses. But if a B player is an APA 8-9 then I would bet heavily against them in a race to 5.


I consider anyone less than APA 9 as a C player. I know a few APA 7s and even a couple 6s that have a fairly even shot at beating the ghost.

Essentially if someone is not barred from playing in the APA I would consider them no more than a B player (exception that they allowed Jason Kirkwood, Brian Gregg, Ike Runnels and a few others to play in the APA Masters Division).

Two players local to us have won the US Amatuer Championship twice and there are guys I consider only good B players that can give them the 7.

This purely my opinion of player rankings.

BTW, good job on the longer set odds.
 
Patrick Johnson said:
That's funny, I would have expected the odds to converge on 51% as the match gets longer, but these numbers seem to be diverging from it more and more. Is that right? What would the 51% favorite's percentage be over an infinite length match?

Just curious (not yellow)...

pj
chgo
Consider casinos. On each bet, they are only a 51% or a 53% favorite, but if you sit at the table long enough, they are certain to have your money. The longer you play, the more certain you are to lose. The fact that most people can't do this much math is part of the reason casinos are still in business.

In an infinite length match, the 51% player is guaranteed to win. Probability and statistics gives an approximation that tells you how many games you have to play to for a particular percentage for the match. In the case of a 51% single-game favorite, I think you need a match to about 5000 before the odds get to around 2:1.
 
easy-e said:
Last weekend at Grady's I let Larry Nevel try it on the tight 9 foot table. He lost 5-1. The equipment makes all the difference.


did you "Let" him or "ask" him. ;) :D just bustin balls, I like Larry and your ok to ;) find me in Vegas and i'll let you play some ;) ;) ;)
 
iba7467 said:
I consider anyone less than APA 9 as a C player. I know a few APA 7s and even a couple 6s that have a fairly even shot at beating the ghost.

Essentially if someone is not barred from playing in the APA I would consider them no more than a B player (exception that they allowed Jason Kirkwood, Brian Gregg, Ike Runnels and a few others to play in the APA Masters Division).

Two players local to us have won the US Amatuer Championship twice and there are guys I consider only good B players that can give them the 7.

This purely my opinion of player rankings.

BTW, good job on the longer set odds.

From the major views of rankings, yours are too high. A C player has some idea of what position is but does not have the skill to execute, and has many shots missing from his arsenal. An APA9 in 9-ball would be a good B if not an A. My brother-in-law is a 9 in APA, with a average layout and ball in hand he gets out most times. A C would have issues running 3-4 balls. Going by what the common rankings are, yours are a level off.
 
I am a good B player, in Tourneys where the A player is barred, I normally get in the top 3, I can normally beat the 6 ball ghost on my 9 foot home table (avitar), however, when I play 9 ball ghost, I win about 50% of the time, I do short races, race to 5.
 
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DeadPoked said:
Yeah I was there. I saw it. You didn't have to say, "Give me my money biatch!"... Larry lost 9-1 to Mike Davis directly after you destroyed his confidence. Wait a second... We bought Mike Davis in the calcutta didn't we? That was the idea all along wasn't it? Way to go.


Hahah.. Psychological warfare!
 
Ghost

I think that some areas have too many complicated ratings. In the old days, the ratings were simply 1 to 10 period, a money rating. The best in the world was a 10. I usually rate today with a 1 to 12 rating (Which most major 9 ball handicapped tournaments use). For example, for our big Thanksgiving tournament here, Tony Fargo is an 11.

If someone asks me my opinion regarding a matchup of 2 players, I will relate what I think they are with one decimal place, player A is an 8.3, player B is a 9.1. (there is a significant difference between an 8.3 and an 8.9, for instance).

Why don't you do this? Find a player that you consider a top half B. Bet them $20 that they can't beat the ghost to 5. Then record how they do, and how many times. Then come back here and tell us the results, and what equipment they played on.
 
it is interesting how differently people view these things. However, given the general ideas of what an A,B or C player should be able to do. There is no way a C player is beating the 6 ball ghost with any consistency. Not even a high C player. I would think that B players beat the 6 ball ghost often, but have trouble consistently beating the 7-9 ball ghost. With a 9 foot table and tournament pockets (say 4.5"), I would be surprised if the average pro beat the 9 ball ghost more than 60% of the time.
 
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