I propose the following: There is a 500-chip breakdown default for cash games that fits the vast majority of games.
This default functions to cover most game/stake combinations, agnostic to dollar amounts and can be pushed down the throats of noobs without needing to re-litigate the merits of different breakdowns each time.
I propose the Optimal Breakdown is 100/200/180/20 for every stake for all default cash games (e.g. if you play 500bb deep stacks for 50 hours straight and your whales never stop rebuying, this isn't for you, but please invite me)
One Thing I am Ignoring: Starting stacks don't matter that much, as they become irrelevant the moment cards actually start flying. Sorry folks, focus on your food, drink, and music selection before worrying about 8/8/6/3 vs 8/6/7/4 or whatever
Some Assumptions about Denoms:
The smallest denom always = 1 Big Blind. We always (rightfully) encourage folks that 10¢/10¢ is better than 5¢/10¢ anyways and I am ignoring $2/$5 because well people playing those stakes can afford more chips and don't need my slick tidy breakdown.
On to the rigorous math that proves me right beyond all shadow of a doubt:
Assume: we care only that the floor is above a necessary threshold, any larger bank is just upside.
So the floor equals 100BB + 800BB + 2880BB + 1280BB = 5060BB
Is that enough? I think a default "enough" is for each player to be able to rebuy at least 3 times at a reasonable number of BB. The table below shows, at the intersection of each Player Count and BB per Buy-in, how many times the entire table can rebuy, rounded down, using 5060 total BB.
Overall, I think this chart proves the hypothesis of the breakdown. 3 full rebuys of 150BB for up to 9 players feels good enough to be a "default." Uses cases that need above that deviate from the norm (IMO). This is also with the 5060 floor, and some denominations using 100/200/180/20 will actually have more.
So there. Search complete. 5 gold stars to Festive. 100/200/180/20 is the way. Send noobs here
This default functions to cover most game/stake combinations, agnostic to dollar amounts and can be pushed down the throats of noobs without needing to re-litigate the merits of different breakdowns each time.
I propose the Optimal Breakdown is 100/200/180/20 for every stake for all default cash games (e.g. if you play 500bb deep stacks for 50 hours straight and your whales never stop rebuying, this isn't for you, but please invite me)
One Thing I am Ignoring: Starting stacks don't matter that much, as they become irrelevant the moment cards actually start flying. Sorry folks, focus on your food, drink, and music selection before worrying about 8/8/6/3 vs 8/6/7/4 or whatever
Some Assumptions about Denoms:
The smallest denom always = 1 Big Blind. We always (rightfully) encourage folks that 10¢/10¢ is better than 5¢/10¢ anyways and I am ignoring $2/$5 because well people playing those stakes can afford more chips and don't need my slick tidy breakdown.
On to the rigorous math that proves me right beyond all shadow of a doubt:
Assume: we care only that the floor is above a necessary threshold, any larger bank is just upside.
So the floor equals 100BB + 800BB + 2880BB + 1280BB = 5060BB
Is that enough? I think a default "enough" is for each player to be able to rebuy at least 3 times at a reasonable number of BB. The table below shows, at the intersection of each Player Count and BB per Buy-in, how many times the entire table can rebuy, rounded down, using 5060 total BB.
Overall, I think this chart proves the hypothesis of the breakdown. 3 full rebuys of 150BB for up to 9 players feels good enough to be a "default." Uses cases that need above that deviate from the norm (IMO). This is also with the 5060 floor, and some denominations using 100/200/180/20 will actually have more.
So there. Search complete. 5 gold stars to Festive. 100/200/180/20 is the way. Send noobs here