> And yet Ed Thorpe, from 1969-88, had 227 months where he made money, and 3 where he lost.
First, he didn't beat the market average 227 times in a row -- for most of those periods, he didn't lose money, but then a buy & hold investor also didn't lose money. A meaningful comparison would have to compare his outcomes with that for a buy & hold investor riding the ascending market value by holding a boring, geriatric index fund.
Second, I wish people would study probability theory and statistics before trying to have conversation like this one. A totally random computer-generated market, with random trades, produces a handful of very spectacular outcomes, by chance alone. The larger the investor pool, the greater the chance for a spectacular chance performance.
http://arachnoid.com/equities_myths/index.html#Market_Model
In the above market model, which is a computer market driven by random trades, no intelligence, essentially flipping coins, out of 100 investors, the best performance over 30 years is $233,000 from an initial stake of $10,000 (an average performance would be $51,800). And if you increase the investor pool to millions like in real life, you greatly increase the size of the most spectacular performances.
Now imagine that the best performer is a human being instead of a computer model. What are the chances that he will say, "Oh, I was just lucky." For one thing, he might not understand enough probability theory to even grasp that chance could explain the outcome. For another, he might want to set himself up as a financial expert and make more money exploiting other people's stupidity than he ever made in equities.
> I imagine consistently winning takes constant work and innovation.
Imagine anything you like. There are no secrets of the winners. Prove this false using scientific evidence. Prove that spectacular performances cannot result from the workings of chance, as my computer model proves.
> ... your arguments are incoherent ...
Only to someone who has his mind made up and who cannot evaluate evidence. Imagine a group of people flipping coins -- how many people need there be, flipping fair coins, for one of them to have a 50% chance to flip heads 20 times in a row? And what is the chance for the lucky winner to say, "Oh well, it was probably a chance outcome"?
answer: 2^20 = 1,048,576 people.