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I reckon there would be a lot of sellers if the price went to $1000.
"The 75th anniversary commemorations of the dastardly Japanese attack on Pearl Harbor
seem to be a great gift to the Alt-Right’s xenophobic nationalists."
It's the 75th anniversary commemorations that seem to be a gift - not the attack itself (obviously).The Japanese FX broker, on the other hand, has the odds so firmly stacked in their favour that they have no need to actually do any FX trading (though I expect that they do some). If the margin is high enough, the statistical fluctuations don't matter that much. That's the difference between a brokerage and a bucket shop.
I read this paper when it first came out a few years ago, and produced an implementation of the signal. They have heavily overfitted to historical data - many plausible alternative assumptions for which keywords are predictive are not profitable in backtest at all, let alone useful as a basis for future trading.
This is an unfortunate example of non-finance domain experts, who I'm sure are more than capable in their respective fields, making egregious errors when they try to apply their knowledge in finance.
They also have a trade site -
For example, it is a stereotype that in the US, white people vote Republican. Is this an accurate stereotype?
On one level, it is - in recent elections around 55-60% of white voters voted Republican, so it is certainly true to say that most white people vote Republican.
On another level, given a random white voter from the US, there is only a 55-60% chance that they voted Republican, which is not much better than guessing. So it's not particularly accurate to say that white people vote Republican.
I expect that most stereotypes fall into this class - they are accurate in aggregate, but not particularly informative when dealing with individuals. And surely this is the problem with stereotypes? We take a characteristic which is true in aggregate for a group (white people vote Republican, black people listen to hip hop, old people are less open to new experiences) and assume that those characteristics are true of individual members of that group.
0^0 = 0^(-0)
and by the definition of negative exponents, 0^(-0) = 1/(0^0)
So whatever number 0^0 is, it is equal to its own reciprocal.I feel very confident in saying that for 99.9% of people, using this service will be a terrible, terrible idea that will only cost them money in the long run.
If you want to get into the stock market, buy a low-cost index fund and hold it for the next twenty years. That's the best advice I can give you.