Blackrock1
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I have the following philosophy. It takes 1 hour (max) to buy a broad-based market ETF. Picking individual stocks, if done correctly take hours of research. Yes theoretically you could have +/- % over the market but is the time spent trying to beat the market worth it?
This strategy, you will win with the market and lose with the market, for example my US Equity ETF is up 20% YTD and I have spent exactly 0 hours doing anything with it.
I have approaching 15 years in derivatives, I used to work on one the largest Equity trading floors on Wall Street, and not many people are setting around picking stocks.
I wouldn't expect any trading floor to be sitting around picking stocks. If you asked a trader about a company's fundamentals, I think they would snap their braces laughing....
But that doesn't mean Colm's approach is wrong. He is not trying to beat the market like a traditional fund manager who claims he can add huge alpha returns. He is trying generate returns that he has calculated he needs to live on. Big difference
Gosh, I go out for an evening, have a few scoops, sleep on in the morning, and wake up to a barrage of posts, most of which have absolutely nothing to do with me or my approach to investing!
I have the following philosophy. It takes 1 hour (max) to buy a broad-based market ETF. Picking individual stocks, if done correctly take hours of research. Yes theoretically you could have +/- % over the market but is the time spent trying to beat the market worth it?
It did (to an extent)! I'm not worried, though, as I'm happy with the fundamentals for my main holdings, so a price setback is not a cause for panic..The stock market could have crashed this morning during your lie in.
Sorry Duke but that makes absolutely no sense to me.Ok so we have a market of 99 stocks which will lose everything and a single stock which will jump to 200. My expectation when holding the whole market is to double my money. a priori I have the exact same expectation if I just pick a stock at random.
Sarenco, we are going off topic. Do you want to post your Vanguard report as a separate thread?Sorry Duke but that makes absolutely no sense to me.
In the real world, nobody expects to capture whatever future return the broader stock market provides by simply buying one stock.
We are using two different definitions of expectation. You are using the colloquial meaning and of course one stock will definitely perform differently from the whole market.Duke
This really has nothing to do with the Vanguard report.
You keep on insisting that if you pick a stock at random you have the exact same expectation as buying the whole market.
Sorry but that makes no sense to me.
I see. You will have to forgive us mere mortals that aren't familiar with the special meaning that actuaries apply to ordinary words.The mathematical definition of expectation, which is what I was using, means on average what is the expected outcome
You will have to forgive us mere mortals that aren't familiar with the special meaning that actuaries apply to ordinary words.
Consider a coin toss.
If I toss 100 fair coins and bet €1 on heads every time - my expected return will be zero. My actual return will probably be somewhere between -€10 & +€10 or between - 10 cents per toss and + 10 cents per toss.
If I toss only one coin, I will either win €1 or lose €1. But my expected return will still be zero.
Which comes back to your statement that you expect Colm to lose a lot of money.
His expected return will be the same as the market. But it could be significantly lower or significantly higher
Trying to get slightly back on topic. GG said Colm was doomed to underperform the market in the long run. The fact is that Colm's expectation (sorry I can't think of any better term) is the same as the market's.Duke
I trust Vanguard to give words their ordinary and natural meaning in their presentations.
I'm sure it's true that the expected return of a single stock is identical to the return on the market as a whole in some theoretical, mathematical sense.
So what? What possible relevance is that in constructing an equity portfolio?
the expected return of a portfolio of securities is the weighted average of the expected return of its component parts. I think we can all agree that is self-evidently true.
Please Sarenco let this one go, let me have the last wordBrendan
The Investopedia article says that the expected return of a portfolio of securities is the weighted average of the expected return of its component parts. I think we can all agree that is self-evidently true.
However, Duke is saying that the expectation of somebody acquiring a single stock is the same as somebody acquiring the entire market.
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