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Hi there, I came across this Ruin Matrix in my Pschology of Trading. It was given to me as a table; however, I am interested in generating this table from scratch. Can you help me out?
Profit/Loss Ratio - P/R
Winning Percentage - % Win
Please see the table below
% winner
P/R 30% 40% 50% 60%
__________________________________
1:1 99 88 50 12
2:1 74 14 2 0
3:1 23 5 1 0
4:1 14 5 1 0
* Ruin is defined as a 50% drawdown from starting equity
To use the above table - say you win $1 for every $1 that you bet, then your P/R is 1:1. If you have 50% winner then you would have 50% chance of losing half of your money. However, if you have 60% winners then you would only have 12% of losing half of your money.
Say if you win $2 for every $1 that you bet, then your P/R is 2:1. If you have 50% winners then you would have only 2% of losing 50% of your money. However, if you have 60% winners then you would only have 0% chance of losing 50% of you money.
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Formula appears at http://www.trade2win.com/knowledge/articles/general_articles/risk-of-ruin/page1
Hi there, I came across this Ruin Matrix in my Pschology of Trading. It was given to me as a table; however, I am interested in generating this table from scratch. Can you help me out?
Profit/Loss Ratio - P/R
Winning Percentage - % WinPlease see the table below
% winner
P/R 30% 40% 50% 60%
__________________________________
1:1 99 88 50 12
2:1 74 14 2 0
3:1 23 5 1 0
4:1 14 5 1 0* Ruin is defined as a 50% drawdown from starting equity
To use the above table - say you win $1 for every $1 that you bet, then your P/R is 1:1. If you have 50% winner then you would have 50% chance of losing half of your money. However, if you have 60% winners then you would only have 12% of losing half of your money.
Say if you win $2 for every $1 that you bet, then your P/R is 2:1. If you have 50% winners then you would have only 2% of losing 50% of your money. However, if you have 60% winners then you would only have 0% chance of losing 50% of you money.
I'm pretty sure the risk of ruin depends on the size of the bettor's bankroll.
You might be interested in reading about the Kelly criterion. I assume you're already familiar with the law of large numbers.
You can shear a sheep many times but skin him only once.
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