Last week's Steve Navra presentation in Melbourne featured a graph that, though I am not sure it was Steve's intention, led me to consider the statistical theory of 'regression to the mean' and its implications for investment.
1. For those unfamiliar with this, it basically means that over time many eccentric characteristics will regress to a mean. This has applicability in many fields from genetic characteristics to investment returns.
More about this in my blog entry here: http://petersponderings.blogspot.com/2005/05/how-mean.html
2. I then considered a theory opposite to 'regression to mean' which could be called digression from the mean. In common parlance these are described as vicious (or virtous) circles where actions feed off and reinforce one another and over time one moves away from an average and towards either extremes.
Two examples that relate to finance (but not to property) are here: http://petersponderings.blogspot.com/2005/05/unmean-digressions.html
3. It then occurred to me that a significant body of property promoters claim that following their methods should provide growth results consistently better than average. There is a widespread view that a prime property location is one of the keys to superior growth due to scarcity value which pushes up prices.
A quick historical assessment of an area's capital growth since 1788 is the current price of land. Since today's highish priced properties have had superior growth, they must have an enduring quality cheaper properties lack. Hence according to this view it's benficial to buy these high-demand properties (typically in prime inner-suburban locations) for continued higher than average growth.
See http://petersponderings.blogspot.com/2005/05/unmean-digressions-ii.html
Supporting this proposition means that you're backing the dispersal of results from the mean and not the 'regression to the mean' theory. But I suspect that various factors like fashion, affordability and outlying areas 'catching up' tend to bring growth rates (if not prices) of different types of properties closer towards the mean again. This is particularly so if one does as Jan Somers does and adds yield to growth to get a total gross return (of approx 15%pa, although not all returns are equal).
As you can tell I have a wariness against claiming sustained above-average performance. However it may be possible to consistently do a little better than average just by excluding the obvious 'lemons' or high risks like overpriced OTP apartments or houses in very tiny towns. In relation to these there is no relation between cost price and market value. Saying either is 'below cost' or 'below replacement cost' is meaningless if no one is willing to pay that much or live there.
Nevertheless the above points pale into insignificance compared to the next point.
4. One insight I received from the graph mentioned at the beginning is that the ocurrence of growth in the first year or two after purchase is more important than any small variation in growth rates in the longer term (this contradicts my second blog posting re countries' GDP).
And I'm sure the graph shown had a kink, showing its growth regressing to the mean after an initial spurt. If I'm correct, getting an initial spurt is the key to making your money work harder quicker, and is more important than if its long-term growth is average or slightly above in the later years.
For this reason, a 25% capital growth in the first year followed by 0%pa in the next four years might be more helpful (and allow earlier portfolio expansion) than a steady 5% growth each year. This confirms the 'make money where you buy' and the 'time value of money' maxims and makes good negotiation and buying at a fair price (maybe through 'rental reality') more important than variations in later growth (which is hard to forecast).
5. A not unrelated topic for multiproperty portfolios is the distribution of capital growth. Assume three equally-priced properties, each on stand-alone loans. Could there be some advantages if one grew 30% and the other two 0% over if all three had grown by an even 10% each? You'd only be worrying about one revaluation and one loan redrawing instead of three, so it appears to be neater.
The main implications seem to be that i. a spread of properties is desirable and ii. not all properties need grow for the overall portfolio to be successful (though the unsuccessful ones should have redeeming features that justify their continued inclusion, such as stable cashflow or long-term prospects).
Regards, Peter
1. For those unfamiliar with this, it basically means that over time many eccentric characteristics will regress to a mean. This has applicability in many fields from genetic characteristics to investment returns.
More about this in my blog entry here: http://petersponderings.blogspot.com/2005/05/how-mean.html
2. I then considered a theory opposite to 'regression to mean' which could be called digression from the mean. In common parlance these are described as vicious (or virtous) circles where actions feed off and reinforce one another and over time one moves away from an average and towards either extremes.
Two examples that relate to finance (but not to property) are here: http://petersponderings.blogspot.com/2005/05/unmean-digressions.html
3. It then occurred to me that a significant body of property promoters claim that following their methods should provide growth results consistently better than average. There is a widespread view that a prime property location is one of the keys to superior growth due to scarcity value which pushes up prices.
A quick historical assessment of an area's capital growth since 1788 is the current price of land. Since today's highish priced properties have had superior growth, they must have an enduring quality cheaper properties lack. Hence according to this view it's benficial to buy these high-demand properties (typically in prime inner-suburban locations) for continued higher than average growth.
See http://petersponderings.blogspot.com/2005/05/unmean-digressions-ii.html
Supporting this proposition means that you're backing the dispersal of results from the mean and not the 'regression to the mean' theory. But I suspect that various factors like fashion, affordability and outlying areas 'catching up' tend to bring growth rates (if not prices) of different types of properties closer towards the mean again. This is particularly so if one does as Jan Somers does and adds yield to growth to get a total gross return (of approx 15%pa, although not all returns are equal).
As you can tell I have a wariness against claiming sustained above-average performance. However it may be possible to consistently do a little better than average just by excluding the obvious 'lemons' or high risks like overpriced OTP apartments or houses in very tiny towns. In relation to these there is no relation between cost price and market value. Saying either is 'below cost' or 'below replacement cost' is meaningless if no one is willing to pay that much or live there.
Nevertheless the above points pale into insignificance compared to the next point.
4. One insight I received from the graph mentioned at the beginning is that the ocurrence of growth in the first year or two after purchase is more important than any small variation in growth rates in the longer term (this contradicts my second blog posting re countries' GDP).
And I'm sure the graph shown had a kink, showing its growth regressing to the mean after an initial spurt. If I'm correct, getting an initial spurt is the key to making your money work harder quicker, and is more important than if its long-term growth is average or slightly above in the later years.
For this reason, a 25% capital growth in the first year followed by 0%pa in the next four years might be more helpful (and allow earlier portfolio expansion) than a steady 5% growth each year. This confirms the 'make money where you buy' and the 'time value of money' maxims and makes good negotiation and buying at a fair price (maybe through 'rental reality') more important than variations in later growth (which is hard to forecast).
5. A not unrelated topic for multiproperty portfolios is the distribution of capital growth. Assume three equally-priced properties, each on stand-alone loans. Could there be some advantages if one grew 30% and the other two 0% over if all three had grown by an even 10% each? You'd only be worrying about one revaluation and one loan redrawing instead of three, so it appears to be neater.
The main implications seem to be that i. a spread of properties is desirable and ii. not all properties need grow for the overall portfolio to be successful (though the unsuccessful ones should have redeeming features that justify their continued inclusion, such as stable cashflow or long-term prospects).
Regards, Peter
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