Chapter 3 (7 MARKS) – The Merits And Limitations Of The Main Investment Theories Flashcards
What is Modern Portfolio Theory?
Modern Portfolio Theory (MPT) focuses on optimizing investment portfolios to maximize returns for a given level of risk.
The main points it includes are:
It is includes the Efficient Frontier: Identifying portfolios that offer the highest return for a given risk level.
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When the results are spread apart, and the bell curve is relatively flat, that tells you that you have a relatively large standard deviation.
When the results are pretty tightly bunched together, and the bell-shaped curve is steep, this means that the standard deviation is small.
Most results are pretty near the average.
Standard deviation establishes the level of risk of a certain investment by plotting investment performance that investment from previous years and then plotting it on a graph. It generally follows the shape of a normal distribution curve
The ‘rules’ of SV are:
In normally distributed data…
68% of outcomes will be within 1 standard deviation of the mean
95% of outcomes will be within 2 standard deviations of the mean
99%+ of outcomes will be within 3 standard deviation of the mean
This means that, if we know the standard deviation, we can estimate that any value is:
likely to be within 1 standard deviation (68 out of 100 should be).
very likely to be within 2 standard deviations (95 out of 100 should be).
almost certainly within 3 standard deviations (997 out of 1000 should be).
If this curve were flatter and more spread out, each standard deviation would have to be wider in order to account for those 68 percent or so of the data. The bigger the standard deviation, the wider the range, and therefore the more volatility and risk. If you plotted cryptocurrencies you would find that there is massive volatility shown by the size of the standard divations
Investments that stay close to their expected return are said to be low-risk and have a low standard deviation
An investment with wildly fluctuating returns that achieves the same end result will be described as high risk. It would have a higher standard deviation.
The more volatile the return, the greater the risk, and the greater the standard deviation.
To monitor standard deviation, you need to understand what an investment is expected to achieve, what it has achieved and the fluctuations it has experienced in achieving the returns.
Example of standard deviation being using to assess the risk level of a made up investment to show how it is applied in the real world
Made up investment:
The BTS UK equity OEIC.
The first figure to establish is the expected return of the BTS fund.
To achieve this, we’ll take its average return, or mean as it is referred to.
For our example, we’ll assume that the BTS fund has a mean of 9% and a standard deviation of 2%.
Image right is more risky and volatile than the left image because the standard deviation in return is higher.
As you can see Standard deviation uses historic data…to monitor standard deviation, you need to understand what an investment is expected to achieve, what it has achieved and the fluctuations it has experienced in achieving the returns.
How standard deviation is applied to an investment to measure its risk
Remember, for normally distributed data, the returns can therefore be expected to lie:
within one standard deviation roughly 68% of the time.
within two standard deviations 95% of the time and
within three standard deviations 99.7% of the time.
It shows that you would expect to achieve receive somewhere between 5-13%, 95% of the time for example.
This only works for investments though IF returns are distributed normally (like a typical normal ditribution curve. It would work if results were all over the place for example
Example of diversification in action
What does diversification not protect against?
It cannot remove market risk or systematic risk.
Diversification is best achieved by combining assets that move in different directions. Ie how they are correlated.
There are 3 types of correlation. What are they, what do they mean?
NOTE the example in the image is correlation between investing in companies but it applies to all assets classes and investments
History shows that mixing negatively correlated assets achieves the best diversification. But, whilst this could help reduce the overall risk profile, a pessimist could say that this could simply mean that the losses of one asset offset the gains of another.
Having assets that are negatively correlated (where one grows whilst the other falls) within your portfolio is a great way to achieve diversification.
Is achieving negative correlation of your assets within your portfolio easy or hard?
It is not an easily-achievable investment strategy, because finding negatively-correlated assets in todays world is difficult for a variety of factors, such as globalisation
It is a good method of diversification though, and should be aimed for
Tell me ways you can maximise diversification in your portfolio
Having assets that are negatively correlated (a big one but hard to achieve)
Holding different asset classes within a portfolio.
Not all asset classes respond in the same way to changes in the economic cycle.
Choosing companies from different sectors.
It may be better to combine a bank with a petroleum company and a retailer, rather than choosing three similar retailer for example
Including overseas assets.
All assets in the UK will suffer from the same domestic systematic issues that could occur. By having overseas investments, you may be protected from any domestic issues. Although, in such a globalised world where economies now commonly experience the same business cycles at the same time (or in other words are possibly correlated), you may still not be protected because other countries are likely to be suffering from the same issues at the same time.
What is the Capital Asset Pricing Model?
A crucial part of your exam preparation is to understand the CAPM concept and formula.
You are almost certain to get at least one calculation question.
It states that ‘For an investor to consider a risky asset, the investor will want a return that equals the risk-free return, plus an additional return which is a form of compensation, for the higher risk taken. SEE IMAGE
It uses a formula and keep in mind when using the CAPM formula, all you are doing is establishing a return that has been adjusted for the risks being taken.
Looking at our definition, and applying Chris’ thoughts, he wants a return that equals:
the risk-free return (the 2% he’s getting in his building society)
plus, as a form of compensation,
an additional return (another 3%) that takes account of the risks taken.
What does β (Beta) measure in relation to investments?
It measures the volatility of that asset compared to the market it sits in. This Beta value is then used used by the Capital Asset Pricing Model to assess the riskiness of the asset
The market itself always has a Beta of 1
If the asset is LESS volatile than the market, it will have a beta of less than 1
If the asset is MORE volatile than the market, it will have a beta of more than 1
Which would you say has been the most volatile?
So which of these markets have the highest beta figure?
Market A!
Investing in market A shares looks like it would have been a much more bumpy ride for investors than Market B
This is a trick question.
All markets have a Beta of 1 no matter how volatile it is…it is the investable asset within the market that has a figure of less than 1 Beta (if it is less volatile than its market) or a figure of more than 1 Beta (if it is more volatile than its market) (Look at image)
CAPM measures the riskiness of a security by comparing it to the market itself. What symbol does it use for this comparable measure.
It uses beta (β)
The market itself always has a Beta of 1
If the asset is LESS volatile than the market, it will have a beta of less than 1
If the asset is MORE volatile than the market, it will have a beta of more than 1
REMEMBER: The higher the beta of a security; the higher the risk, and the higher return investors should expect, so that they are rewarded for taking the added risk.