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Let's say I'm applying martingale on an index like SPY or QQQ, which I plan to hold otherwise in a tax free retirement account. If I run out of cash to double
by chasebank 4y ago
Let's say I'm applying martingale on an index like SPY or QQQ, which I plan to hold otherwise in a tax free retirement account. If I run out of cash to double down, I'm in the same position as I would be otherwise, except I've averaged down my entry price. When the index eventually comes back up, you profit, and resume martingale. How could this be a losing strategy on an asset you plan to hold otherwise?
- pilarphosol 4y agoI’d look into the Kelly criterion to get more color on this.
- lordnacho 4y agoPlug the numbers into the Kelly criterion. The fraction of your wealth you should bet when the coin is fair and you get paid evens is zero.
- chasebank 4y agoKelly criterion is applicable to betting / trading, where you're winning / losing. If you never 'lose', ie., stay in the market, martingale seems really promising. For instance, SPY will never go to 0. The FED / US govt will never let it. In fact, it can't - it would destroy the US economy. So when you're playing a game where you know the graph will always to up and to the right, eventually, martingale seems appropriate. FWIW, I trade futures on the side and have always been interested in DCA or martingale long strategies.
- throwaway81523 4y agoThis has nothing to do with martingales as a term used in gambling. A martingale in probability theory is just a type of stochastic process with certain mathematical characteristics, and this article is about using them on certain types of math problems where their usefulness is not otherwise obvious.