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Historic accuracy of forecasts  March 2005 - 2007

Obtaining a forecast is all very well – but how accurate is it? Can one rely on it?

We at www.PropertyForecasts.co.uk are always trying to ensure that, when you buy a forecast from us, you will be buying one that is as reliable as current technology can make it. Where we cannot justify a forecast mathematically, we will not provide one.

Annual forecasting accuracy checks

Annually, we carry out a check on our historical forecasting accuracy performance, across the vast majority of the 8000 postcode sectors in England & Wales, each on average covering around 2000 dwellings of up to four property types: detached, semi-detached and terraced houses, and flats & maisonettes. All series used in our forecasts (including the background series) are cut back two years, and then forecast to the current period. The results obtained from the two-year forecasts are then compared to the latest smoothed Land Registry values, and those historic forecasts graded according to their accuracy.

Of course, we can never guarantee the future accuracy of any specific forecast. However, where relationships between historic series are strong, the forecast tends to continue to be good while that relationship continues. This implies that, where a forecast has been accurate in the past, that accuracy tends to continue for a while.

The actual calculation for assessing accuracy of a forecast is highly complex, as it takes into account not only the accuracy over two years, but also the match over the two-year period between the forecast and actual series, and the fluctuations in the two series over the forecast period.

For example, the “accurate” forecast in the diagram on the left is not promising a useful forecast for the future. After all, it is not very helpful to be spot-on accurate at the end of two years, if over the course of the two years there has been no match of any kind between forecast and actual! Three months earlier, and probably also three months later, there is a wide divergence in values.
On the other hand, in the diagram on the right, there is a difference between the forecast value, and the actual value achieved at the end of the forecast period. But overall, the match in shape of the forecast curve with the actual values over the period is a reasonable confidence-booster that the forecast over the next period will be much closer to what is actually most likely to happen, than the exact match in the diagram above.

 

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Historic forecast accuracy definitions

In summary, the measure of forecast accuracy used by Technical Forecasts Ltd, and adopted on www.PropertyForecasts.co.uk combines:

  • a measure of how accurately the actual and forecast behaviours match throughout the forecast period (the root mean square (RMS) error)
  • the comparative shapes of the curves (volatility; since the volatility of a data series can render the actual accuracy of a forecast at one specific time period as a totally misleading indicator of the overall accuracy of a forecast data set), and
  • the ratio between the two (RMS/volatility), measuring accuracy with respect to the volatility over the period.
  • There is no consideration of final accuracy value in the accuracy classification, as the final point of comparison at the end of the two years is essentially arbitrary, therefore has no place in the assessment.

The result of this is a grading system of historic forecast accuracy of A / B / C / U, where A historically has given the ‘best’ measure of forecast accuracy at any specific point. A ‘U’ classification does not necessarily imply a poor forecast (although historically it has either been inconsistent, poor, or non-existent due to lack of data). An additional classification of ‘u’ has been introduced, to identify those series with insufficient data history to allow a comparative forecast to be made. We cannot assess the historic accuracy of these series.

Always exercise caution in the use of forecasts for financial planning – always consult a professional adviser. Remember that past performance can never guarantee future performance.
Out of interest, the forecast in the first diagram above would probably be classed as ‘U’, whereas the second would probably be classed as 'A' or ‘B’.

Historic accuracy figures summary, neighbourhoods ( tested July 2007 )

Comparisons are between forecasts from March 2005 and filtered Land Registry data up to the end of first quarter 2007. 

  • For houses, 92% or more of historic forecasts are classified A or B; more than 55% are classified as A – a significant increase from last year.  For flats & maisonettes, nearly 90% are classified A or B, with 50% classed as A.
  • Over 93% of A forecasts are within 15% of the smoothed Land Registry values at March 07 (after two years’ forecast), with nearly half within 5%.
  • Around 83% of A and B forecasts are within 15%, and nearly 80% of all forecasts (including U) are within 15% at the end of two years. For flats & maisonettes, this figure has dropped slightly, to 76% of A and B forecasts within 15%, and nearly 70% of all forecasts.
  • Less than 1% of all price forecasts are classified as U – but remember that ‘u’ forecasts cannot be assessed for accuracy, since there is usually insufficient data remaining when two years’ worth of history has been removed.
  • 'u' forecasts - those which cannot be assessed for accuracy once two years' worth of data has been removed, due to short or erratic data series - account for less than 8% of all houses, but around 15% of flats.
  • Around 90% of all forecasts are in the same overall direction as the smoothed Land Registry data. For A category forecasts, this has increased to over 95%.
  • Average error at the end of two years for A classified forecasts is -0.3% for detached houses, +1% for semis and terraced houses, and +3% for flats (standard deviation SD around 7.5%).  Error for A and B classifications together for detached houses is around -0.4% (SD around 10.7%), and for semis and terraced houses error is less than +2%, with a SD of under 11%. For flats & maisonettes, average error for ‘A’ and ‘B’ classifications was +5.7%, with a SD of 11.7%.
  • Overall average error was less than 3% for houses, with a SD of less than 13%, and +7.4% for flats & maisonettes, with a SD of around 15%.

The ‘-’ sign shows underestimates while positive values show over-estimates.

In comparison with last year, correlations in A and B data series are significantly higher, and – for smaller houses – the proportion of A and B forecasts within the 10% error band is significantly higher this year than last.  There has been a slight drop in accuracy of forecasts for flats overall, although there has been a 20% increase in numbers of sectors forecast for flats this year, implying that many more series which are quite short are being forecast, which inevitably are likely to be less accurate through a shorter history to judge from.


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Historic accuracy figures summary, Towns & Cities (tested July 2007)

As with the Neighbourhoods, comparisons are between forecasts from March 2005 and filtered Land Registry data up to the end of first quarter 2007.  Averages for Towns & Cities are calculated from postcode sector (neighbourhood) forecasts, using (mainly) the Royal Mail definitions for towns.

  • Overall for houses, around 93% of historic forecasts are classified A or B;  almost 70% are classified as A, significantly up from last year’s 50% or so.
  • Over 96% of A forecasts for houses are within 15% of the filtered Land Registry values at March 07 (after two years’ forecast), with around 55% within 5%.
  • For houses, 87-90% of A and B forecasts are within 15%, and around 85% of all forecasts (including U) are within 15% at the end of two years. For flats & maisonettes, this figure has fallen somewhat to 78% of A and B forecasts within 15%, and more than 75% of all forecasts.
  • Less than 1% of all price forecasts are classified as U.
  • Around 95-97% of all forecasts are in the same overall direction as the smoothed Land Registry data. For A category forecasts, this is around 98%.
  • Average error at the end of two years for A classified forecasts is +2.3% or less for houses, and +4.8% for flats (standard deviation SD of 6.5-7%), while that for A and B classifications together for houses is around +3.6% (SD around 9%). For flats & maisonettes, average error for ‘A’ and ‘B’ classifications was +7.4%, with an SD of 10.5%.
  • Overall average error was around +2.5-4.5% for houses, and +8.2% for flats & maisonettes, with an SD of around 11-12%.
Once again , the ‘-’ sign shows underestimates while positive values show over-estimates.  Although the error figures for A-class forecasts have changed little, the proportion of house price forecasts in the A category has risen hugely since last year.

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Examples of A, B, C and U category forecasts

sample of 'A' category forecast
The blue line of the forecast follows both the trend and the value of the pink line showing the actual (smoothed) Land Registry values. You could have confidence that this trend is likely to continue for a while.
sample of 'B' category forecast
The blue line of the forecast follows the overall trend of the actual value, but sllightly displaced. You could have reasonable confidence that this trend is likely to continue for a time.
sample of 'C' category forecast
The blue forecast line reflects some of the erratic nature of the pink line of actual (smoothed) Land Registry values, but under-estimated the rising trend. You can have some confidence that the forecast is likely to be in the same direction, that values may be similar at times, and that an erratic forecast may well be reflected in erratic local values.
sample of 'U' category forecast
Here we have two samples of a ‘U’ category forecast, illustrating that, in spite of the classification, the result is not necessarily always poor. With an erratic data series in particular, it may be that the zigs of one do not match the zags of the other, so this could well result in a ‘U’ classification.
 
second sample of 'U' category forecast

Historic forecast accuracy – detailed results for neighbourhoods (postcode sectors)

Detached houses:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
63.2%
31.3%
5.0%
0.5%
100%
Average error
-0.3%
-0.5%
3.7%
30.4%
-0.03%
Standard Deviation of error
7.8%
15.1%
24.9%
46.6%
12.5%
Proportion positively correlated
95.2%
79.9%
73.9%
66.7%
89.2%
Average correlation
61.8%
45.1%
29.1%
21.2%
53.2%
Within 5% after 2 years
48.6%
19.3%
21.7%
0%
37.9%
Within 10% after 2 years
78.9%
39.4%
25.0%
0%
63.5%
Within 15% after 2 years
93.9%
59.0%
38.0%
0%
79.7%
Semi-Detached houses:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
55.6%
36.6%
7.5%
0.4%
100%
Average error
1.0%
3.5%
13.0%
37.6%
2.9%
Standard Deviation of error
7.4%
14.6%
22.5%
39.1%
12.9%
Proportion positively correlated
97.6%
92.4%
84.4%
46.4%
94.5%
Average correlation
64.9%
51.1%
36.2%
1.9%
57.5%
Within 5% after 2 years
48.6%
22.9%
13.6%
3.6%
36.4%
Within 10% after 2 years
81.8%
44.9%
27.5%
3.6%
63.9%
Within 15% after 2 years
95.7%
65.2%
39.7%
7.1%
80.0%
Terraced houses:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
55.5%
36.2%
8.0%
0.4%
100%
Average error
1.1%
2.5%
5.4%
21.4%
2.0%
Standard Deviation of error
7.3%
14.6%
24.1%
38.8%
12.8%
Proportion positively correlated
97.4%
91.8%
81.5%
54.8%
93.9%
Average correlation
65.3%
49.8%
33.3%
9.5%
56.9%
Within 5% after 2 years
49.6%
22.6%
16.1%
3.2%
37.0%
Within 10% after 2 years
82.7%
44.5%
29.6%
12.9%
64.4%
Within 15% after 2 years
95.5%
64.6%
40.9%
16.1%
79.7%
Flats & Maisonettes:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
50.1%
38.9%
10.1%
1.0%
100%
Average error
2.9%
9.3%
18.2%
47.7%
7.4%
Standard Deviation of error
7.7%
14.7%
24.3%
42.9%
15.1%
Proportion positively correlated
98.1%
92.7%
77.0%
44.0%
93.4%
Average correlation
69.8%
53.8%
29.8%
-1.4%
58.9%
Within 5% after 2 years
45.4%
18.4%
10.8%
6.0%
31.0%
Within 10% after 2 years
78.0%
35.7%
19.9%
8.0%
55.1%
Within 15% after 2 years
93.5%
54.3%
28.1%
14.0%
70.1%

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Historic forecast accuracy – detailed results for Towns & Cities

Detached houses:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
68.2%
24.8%
6.3%
0.7%
100%
Average error
1.7%
3.4%
3.1%
54.6%
2.58%
Standard Deviation of error
6.6%
13.7%
22.5%
20.3%
11.5%
Proportion positively correlated
97.7%
91.4%
83.1%
71.4%
95.0%
Average correlation
73.0%
48.0%
34.0%
0.3%
63.8%
Within 5% after 2 years
57.3%
24.9%
30.5%
0%
47.1%
Within 10% after 2 years
85.3%
48.9%
44.1%
0%
73.1%
Within 15% after 2 years
96.7%
70.8%
55.9%
0%
87.0%
Semi-Detached houses:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
69.3%
23.7%
6.6%
0.4%
100%
Average error
2.3%
7.4%
16.5%
29.7%
4.6%
Standard Deviation of error
6.7%
13.8%
10.9%
32.4%
11.2%
Proportion positively correlated
99.1%
95.2%
79.7%
50.0%
96.7%
Average correlation
76.7%
55.6%
34.7%
30.0%
68.7%
Within 5% after 2 years
53.9%
21.8%
18.8%
0%
43.7%
Within 10% after 2 years
82.8%
40.2%
37.5%
0%
69.4%
Within 15% after 2 years
96.7%
60.3%
42.2%
0%
84.1%
Terraced houses:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
70.3%
23.5%
5.7%
0.5%
100%
Average error
2.1%
5.7%
14.7%
30.9%
3.8%
Standard Deviation of error
6.8%
14.0%
21.6%
23.9%
11.0%
Proportion positively correlated
98.5%
92.5%
78.2%
80%
95.9%
Average correlation
75.9%
53.2%
31.2%
12.8%
67.7%
Within 5% after 2 years
54.6%
26.9%
18.2%
0%
45.7%
Within 10% after 2 years
82.4%
41.9%
32.7%
0%
69.6%
Within 15% after 2 years
96.0%
61.2%
34.6%
20.0%
84.0%
Flats & Maisonettes:
'A'
'B'
'C'
'U'
ALL
Proportion of dataset (%)
63.2%
31.1%
5.7%
0%
100%
Average error
4.8%
12.8%
22.2%
8.3%
Standard Deviation of error
7.0%
13.9%
21.1%
11.9%
Proportion positively correlated
98.9%
92.6%
83.3%
96.1%
Average correlation
79.4%
53.2%
31.2%
69.7%
Within 5% after 2 years
43.0%
11.3%
9.5%
31.2%
Within 10% after 2 years
73.1%
25.7%
23.8%
55.5%
Within 15% after 2 years
93.8%
44.8%
33.3%
75.1%

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