I've recently acquired 200 nice clay Poker chips and would like to have a small poker game amongst friends. Since I don't have a lot of experience playing (or running) poker games, I thought I'd ask for some advice here:
The chips are split into 4 colors of equal number - that's four groups of 50. What is the optimal value I should assign to each color? Naturally, the two goals are as follows (which are at odds with one another, unfortunately!):
-Create the largest range of possible values
-Reduce to a minimum the need to trade chips between players to get the value needed at any given moment (i.e., reduce the need to "make change" with others during the game).
Naturally, the solution to this problem is dependent on the number of players, so let's assume that anywhere from 4 to 6 players are playing. If the optimal assigned values are different for 4 players than they are 5 or 6, then I'm happy to entertain multiple solutions.
I also assume that the nature of the game is not really relevant - if it is, then consider 5-card draw, 5-card stud, and Texas Hold-'Em as possibilities.
I've looked on-line for answers, but found few - no doubt, my inexperience with this sort of problem leaves my jargon lacking, making searches difficult.
I think this is an interesting problem, not only because it's relevant to my current situation, but also because it's partially a math problem and partially one that can be assisted by intuition and experience on the part of experienced poker players. I don't have a feel for these things, but if any of you do, I'm sure your advice would also be helpful (even if not backed by any math skills).
Also, please note: I CANNOT, for various reasons, buy more chips or use more than four colors - the problem is limited to four groups of 50 chips.
So, any advice?
The chips are split into 4 colors of equal number - that's four groups of 50. What is the optimal value I should assign to each color? Naturally, the two goals are as follows (which are at odds with one another, unfortunately!):
-Create the largest range of possible values
-Reduce to a minimum the need to trade chips between players to get the value needed at any given moment (i.e., reduce the need to "make change" with others during the game).
Naturally, the solution to this problem is dependent on the number of players, so let's assume that anywhere from 4 to 6 players are playing. If the optimal assigned values are different for 4 players than they are 5 or 6, then I'm happy to entertain multiple solutions.
I also assume that the nature of the game is not really relevant - if it is, then consider 5-card draw, 5-card stud, and Texas Hold-'Em as possibilities.
I've looked on-line for answers, but found few - no doubt, my inexperience with this sort of problem leaves my jargon lacking, making searches difficult.
I think this is an interesting problem, not only because it's relevant to my current situation, but also because it's partially a math problem and partially one that can be assisted by intuition and experience on the part of experienced poker players. I don't have a feel for these things, but if any of you do, I'm sure your advice would also be helpful (even if not backed by any math skills).
Also, please note: I CANNOT, for various reasons, buy more chips or use more than four colors - the problem is limited to four groups of 50 chips.
So, any advice?