Quote from Lefty62151:
The reason that patterns do not have a significant edge, is that the underlying price series does not exhibit stationarity. Its interesting that with all the extensive background that you folks claim to have, you don't (none of you) mention this very simple statistical "fact of life".
If you would learn to characterize the data series properly so that you know when price exhibits stationarity (or is likely to exhibit stationarity) you could then look for patterns with confidence that they are the result of non-random behavior.
Basic examples of stationarity occur at or arround earnings reports, economic reports, end of month (also known as "window dressing") bond and note auctions, etc. This is quite basic stuff.
I see the connection you are making between randomness and whether price is stationary or not. Here is a clarification for some of us. As you know a non-stationary price series can be forced into being stationary by subtracting out a moving average. That won't make price easier to trade because we trade off of price not price-MA. It is merely a different way to look at price, and something helpful for automated system analysis, especially regression and AI methods.
There is an interesting connection between autocorrelation/random walk, stationary/non-stationary and tradeability. Pure random walk is non-stationary by definition, and not tradeable. If it were stationary, it would have a definite range, and you could trade (fade) excursions and hold the position until they mean revert...100% profitability. That's what you are talking about... stationary periods have non-random patterns (eg a definite range). That is mostly true. If you can find or predict periods of stationary price, you can make great money.
However, market price has periods of stationary and non-stationary character. Yes, both can be traded... if you know which is present. It is not easy to predict when price will transition between a stationary and non-stationary period. A system designed for stationary (mean reverting) price will generate losses in non-stationary (trending) periods, and vice versa.
Here is where I disagree somewhat with your post. Non stationary does not imply random walk, or hard to trade. Price can be both non-stationary and easy to trade. It is actually the autocorrelation (likelyhood of trending or countertrending) of price (or system returns) that is useful to examine. Specifically you want a strong positive or negative autocorrelation, as close to +1 or -1, and as far as possible from zero. Strong positive means trends will persist strongly. Strong negative means trends will reverse predictably, or price will oscillate and one can fade or counter-trend-trade price (or the system returns). Zero autocorrelation means random walk, and difficult to trade, at least using lagging price as a guide to predict its future. All of this applies to system returns as well as price. Good systems have strong positive autocorrelation in their returns. Thus you know when to trade it based on it's recent profitability history. Strong negative autocorrelation of system returns can be dealt with by fading the system. Zero autocorrelation of system returns means system returns are unpredictable. There may be no way to judge whether to trade or not trade the system going forward. That can be a dangerous situation.
Just to add to the confusion.... it is also useful to look at autocorrelation of autocorrelation (a-of-a). If a-of-a of price is strongly positive, then you will be predict what type of system (trending / counter-trending / no system) is best to trade at any moment.
Some rough relationships:
zero autocorrelation = random-walk = non-stationary
positive autocorrelation = trending character = non-stationary
negative autocorrelation = counter trending character = stationary
Note: These are not absolutes, just general, intuitive relationships. One can also have different autocorrelation and different degrees of stationary for each time scale.