very volatile, high volume small cap stocks???

Assuming you can find such a stock that you can borrow. I doubt you can. You're going to get stuck with something thinly traded and relatively illiquid. Personally, I wouldn't consider shorting anything with the characteristics you listed unless I had more than enough capital to manipulate its market, legally of course.
AMD is cheap and liquid, but it does not move "tremendously" intraday. It moves a couple percent regularly. If you find a cheap stock that moves tremendously it is going to be illiquid. It is also easy to find illiquid, cheap stocks that just sit there waiting for a fool to show up. If you do find what you are looking for, Don't short it. Run from it as fast as you can.
If you can't short the stock because you can't find any to borrow, then as a better alternative do buying some long Put options of the stock...
 
I cite from the wiki page:
"In finance, the beta (β or beta coefficient) of an investment indicates whether the investment is more or less volatile than the market. In general, a beta less than 1 indicates that the investment is less volatile than the market, while a beta more than 1 indicates that the investment is more volatile than the market. Volatility is measured as the fluctuation of the price around the mean: the standard deviation."

What is it that you view it diametrically different?
Your understanding of Beta should probably come from more than a one paragraph wiki. To simplify, there are two types of movement of a stock, movement because the market as a whole moved or idiosyncratic movement because of something specific to that stock. A stock with a beta of 1 tends to move 1% for every 1% the market moves, in the same direction as the market. A stock with a beta of .5 would move .5% for every 1% the market moves, one with -.5 would move .5% in the opposite direction for every 1% the market moves. So while the absolute value of Beta greater than 1 does indicate a stock that moves more than the market in response to the market, it's a gross oversimplification to think of Beta as simply a volatility measure and one that can certainly lead you astray.
 
Your understanding of Beta should probably come from more than a one paragraph wiki. To simplify, there are two types of movement of a stock, movement because the market as a whole moved or idiosyncratic movement because of something specific to that stock. A stock with a beta of 1 tends to move 1% for every 1% the market moves, in the same direction as the market. A stock with a beta of .5 would move .5% for every 1% the market moves, one with -.5 would move .5% in the opposite direction for every 1% the market moves. So while the absolute value of Beta greater than 1 does indicate a stock that moves more than the market in response to the market, it's a gross oversimplification to think of Beta as simply a volatility measure and one that can certainly lead you astray.
Beta is based on volatility calculation (ie. the stddev of the log-returns), but your description does not represent how vola is calculated...
Ie. the term "in the same direction as the market" is simply wrong, because it can also be in the other direction...
And: it is not about direction, it is about volatility (regardless of direction).
 
Beta is based on volatility calculation, but your description does not represent how vola is calculated...
Ie. the term "in the same direction as the market" is simply wrong, because it can also be in the other direction...
And: it is not about direction, it is about volatility (regardless of direction).
Perhaps you might consider that if the sum of your knowledge about something comes from a wiki, you perhaps ought not argue about it as if you are an expert with individuals who may actually know what they're talking about? I'd recommend Peter Demarzo’s book Corporate Finance which has a good section on CAPM, which is the basis for discussing Beta, but any of the hundreds of finance texts would be fine. You can even take a finance MOOC for free from any number of great schools, again highly recommended so that you can have intelligent discussions with us about the subject. CAPM itself is very interesting and I think you'd find it worth your time to learn.

Beta most assuredly can be negative. A good example of this are gold mining stocks, which tend to move inversely to the market as a whole and indeed often have a negative Beta. You are correct in one thing though, my description does not represent how volatility is calculated, it describes how Beta is calculated. Since Beta is not the same thing as volatility, of course my description does not represent how volatility is calculated.
 
You have shown that you lack the maths needed for this discussion.
Beta most assuredly can be negative.
Stop talking bs!
Beta is just a relation to the market. 1 means stock vola = market vola.
Lowest value for Vola, and also for Beta, can be 0, it cannot be negative.
Oh, man!
 
You have shown that you lack the maths needed for this discussion.

Stop talking bs!
Beta is just a relation to the market. 1 means stock vola = market vola.
Lowest value for Vola, and also for Beta, can be 0, it cannot be negative.
Oh, man!
upload_2016-2-15_20-27-48.png
 

Indeed funny...
I'll have to research whether Yahoo's Beta means something different than the usual meaning of Beta, or whether there is an err in their calc...

Hmm. it seems you are right, and I apology.
Somehow Beta indeed can be negative...
--> http://aswathdamodaran.blogspot.de/2009/02/can-betas-be-negative-and-other-well.html

Ok, then the consequence of this for finding high volatile stocks would be
to set the Beta critera filter to: less than -1, and greater than +1
 
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Indeed funny...
I'll have to research whether Yahoo's Beta means something different than the usual meaning of Beta, or whether there is an err in their calc...
Thank you. The key, and I'm really trying to explain here not be a jerk, is that Beta is not a simple measure of volatility. If it was, then you're right, it couldn't be negative. It is really a part of another concept, the Capital Asset Pricing Model (CAPM), and its really best thought of in conjunction with that entire model. However as a shorthand you can think of it as a combination of correlation and magnitude of correlation with the overall market. More exactly, you calculate it by dividing the stock's sd of returns by the market's sd of returns (that's the magnitude part) and then multiplying that by the correlation of the stocks returns with the market's returns (that's the correlation part). And really, highly recommend the MOOC courses. They're free, you learn a bunch of cool stuff, and did I mention they're free.
 
Hmm. why is then the one guy in the linked discussions saying the following about CAPM and negative betas?:
"This is one big flaw which makes CAPM irrelevant and not applicable for negative betas." (May 9, 2012 at 4:47 AM)
 
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