Housing, consumption and borrowing: an assessment of recent personal sector behavior in the UK.
Pain, Nigel ; Westaway, Peter
1. Introduction
This note describes some results from recent research on the personal
sector an the housing market in the UK, carried out at the National
Institute over the last two years. The research has included the
development of a theoretical micro-to-macro model which has subsequently
been used to inform the specification of our econometric modelling work.
This has resulted in the incorporation of a new system of equations for
the personal sector in the NIESR macroeconometric model of the UK
economy. This now includes new relationships characterising consumer
spending (total and durables), housing demand, house prices, housing
investment, consumer credit and mortgage equity withdrawal. These
equations are closely related to those described in Pain and Westaway
(1994) which were developed in a project commissioned by HM Treasury.
This note provides an overview of the main characteristics of the
individual equations and how they relate to each other. Section 3
discusses some important theoretical issues and Section 4 summarises the
empirical specification of the equations for consumers'
expenditure, house prices and housing investment. Full details are given
in NIESR (1994). Sections 5 and 6 concentrate on analysing th
performance of the system as a whole, asking how well the equations fare
at explaining the salient features of household behaviour during the
1980s and early-1990s. In particular, we focus on the role of financial
liberalisation in changing the behaviour of consumer borrowing and
attempt to quantify the extent to which these changes can explain the
strength of the boom in the mid to late-1980s and the severity of the
recession in the early-1990s.
2. Background
The behaviour of the personal sector has changed markedly over the
past 15 years, coinciding with a period in which overall consumers'
expenditure proved extremely difficult to forecast with any degree of
accuracy (Britton and Pain, 1992). Growth in expenditure was
consistently underestimated in the boom years of 1985 to 1988 and
consistently over-estimated between 1989 and 1992 as the economy fell
into recession.(1) The possible influence that these forecast errors had
on policymaking decisions and hence on macroeconomic outturns, together
with the associated concern that conventional models of personal secto
behaviour had 'broken down', has prompted a re-examination of
the determinants of personal sector expenditure and borrowing and the
interrelationships between these decisions and developments in the
housing market.
Borrowing by households rose rapidly in the 1980s, with the ratio of
debt to personal disposable income doubling from 57 per cent at the end
of 1980 to 116 per cent by 1990. Despite this, the overall net wealth of
the personal sector, defined to include the value of housing and
financial assets, rose to around 5 times income by the end of the decade
from 3 1/4 times income at the start. Thi rise was helped by a rise in
owner-occupancy and the buoyant behaviour of many asset prices. Annual
house price inflation peaked at 28 per cent in 1988. The economy grew
rapidly from the middle of the decade, with consumers' expenditure
rising by 5 1/4 per cent per annum between 1984 and 1989. Investment
expenditur on housing also rose sharply and the personal sector ran a
financial deficit between 1987 and 1989, the first such period since the
late-1950s.
These changes took place amidst widespread financial deregulation within the UK economy. Sargent (1991) and Kilpatrick (1991) both provide
a detailed timetable of the main events in the liberalisation process.
Two developments of particula importance were the abolition of
quantitative controls on consumer credit in 1982 and the gradual
relaxation of restrictions on mortgage lending. Deregulation at a time
of rising house prices, allowed many households improved access to
credit markets, with additional borrowing secured on previously
unutilised housing collateral. The average loan offered by building
societies t first-time buyers rose from some 76 per cent of the purchase
price in 1980 to 8 per cent by 1986, see Chart 1. As Chart 2
illustrates, the level of both new (net) consumer credit and mortgage
equity withdrawal--broadly the difference between new mortgage lending
and investment in housing assets--rose sharply in the second half of the
1980s.
Monetary policy was tightened in the late-1980s as inflationary
pressures began to emerge, with short-term interest rates rising from 8
per cent in early-1988 to 15 per cent by the end of 1989. This was
followed by a marked change in the behaviour of the personal sector,
with consumers' expenditure declining by over 2 per cent in 1991.
The housing market weakened considerably and nominal prices fell during
1991-93, the first such decline for nearly forty years. New borrowing
fell sharply, with total new borrowing in 1993 being equivalent to 3 3/4
per cent of disposable income, compared to 17 1/4 per cent at the height
of the economic boom in 1988. In part this appears to be due to some
degree of financial 're-regulation', with lenders adopting a
more prudential attitude.
Chart 1 shows that the average loan-value ratio for first-time
borrowers has recently declined to a level close to that prevailing
immediately prior to the initial liberalisation of the mortgage market.
3. Theoretical issues
Our empirical work draws on the properties of a theoretical
micro-to-macro mode of personal sector behaviour, originally developed
by Ermisch and Westaway (1990,1994) and extended by Westaway (1993). In
this model aggregate behaviour is derived by explicitly summing across
overlapping generations of individual consumers who are all at different
points in their respective life cycles. Individual behaviour itself is
based on the conventional assumption that consumers allocate their
lifetime income stream in order to maximise their utility. Two
particularly important elements of the life-cycle model we use are the
explicit focus put on the choice between consumer spending and
expenditure on housing servicew and the assumption that bequests are
passed between generations.
The primary use of microeconomic simulation models of this kind is to
generate interesting macroeconomic insights by illustrating how
different 'shocks' might be expected to impinge upon personal
sector behaviour. A particular focus of ou work has been to illustrate
the impact of financial liberalisation on individua behaviour and the
effect on the dynamics of the response of aggregate consumption of a
relaxation in borrowing gonstraints.
By way of illustration Chart 3 shows the response of aggregate
consumption, relative to income, following a simulated change in
borrowing constraints. In this example the permitted maximum level of
debt for a particular individual ha been raised from 3 to 5 times labour
income. (Precise details of all the parameter settings in the
micro-to-macro model assumed for these simulations ar given in Westaway
(1993).) An initial upwards jump in the consumption to income ratio of
over 5 percentage points is gradually reversed, with the eventual
outcome having a lower steady-state ratio than before. The temporary
fall in th savings ratio occurs as extra borrowing opportunities are
exploited. Eventually a new 'desired' debt-income ratio is
attained. However at this point, for given labour income, interest
payments are proportionately ligher than before and so aggregate
consumption is reduced.
An interesting feature of this simulation is the protracted dynamic
response, with the savings ratio (and the ratio of net wealth to income)
only reaching a new steady state level over 50 years after the initial
shock. This is caused purely by aggregation across age cohorts.
Intuitively, at the time of the shock there are many individuals who
have reached a stage in their life cycle at whic they are unaffected by
the sudden removal of borrowing constraints.
The properties of theoretical models can also be used as benchmarks
for the behaviour and specification of empirical models. These will
often be less sophisticated because of inevitable data limitations due,
for example, to difficulties in observing measures such as discount
factors and the incidence o borrowing constraints.
Again by way of illustration it is of interest to consider the
relationship between the demand for consumer goods and services and the
consumption of housing services. Other things being equal, individuals
can be expected to adjust their expenditures so that the marginal
utility derived from consuming housing services is equal to that
associated with consuming goods. In the presence of borrowing
constraints this relationship will be distorted, with the nature and
size of the distortion depending upon the form of the constraint. An
important result obtained from the micro-to-macro model is that in the
presence of a general constraint on borrowing (by an individual) the
intratemporal condition linking demand for consumer goods and housing
services is much less distorted by the constraint than the individual
demands themselves. This provides a strong argument for modelling
housing demand conditional on consumption itself. Doing so provides an
explicit link between the permanent income measure implicit in consumers' expenditure and housing demand. Such a link could be
lost if housing demand was simply conditioned on disposable incom and
wealth.
Whilst this approach ensures a consistent theoretical treatment of
consumption and housing demand, it remains necessary to account for the
impact of financial deregulation on consumption. Three general
approaches can be distinguished in the literature. The first, adopted in
Muellbauer and Murphy (1989) and Darby an Ireland (1993), is to make
some simplifying assumptions regarding the determinants of the
consumption of credit-constrained households. The resulting expression,
possibly allowing for time-varying parameters, can then be used in model
of aggregate consumption. A second approach is to include dummy variables to proxy formal quantitative controls. For example, Melliss et
al (1989) includ mortgage rationing and hire purchase dummies in their
model of expenditure on consumer durables. Finally, it is possible to
directly incorporate variables that embody the effects of financial
conditions. An early example of this approach is provided by Cuthbertson
(1980) who includes bank advances in a consumer durables equation. More
recently, Carruth and Henley (1990, 1992), Miles (1992), Holmes (1993)
and Patterson (1993) examine the impact of mortgage equity withdrawal on
consumption and Westaway (1989) argues for the inclusion o consumer
credit in the consumption equation.
All three approaches have some limitations, primarily because the
incidence of borrowing constraints and the expenditure of
credit-constrained households is unobserved. The first approach
typically assumes that a credit-constrained household is one which is
denied access to credit markets at all, rather than one which simply
cannot achieve its desired level of debt. The second approach implies
that borrowing constraints disappeared completely after deregulation.
However, as the loan-value ratio shows, lenders have continued to
exercise some degree of prudential restraint over the last few years.
This implies that the incidence of credit constraints may vary over
time, even in a deregulated, competitive financial market.
If credit constraints are being operated, whether for prudential
reasons or because of regulatory controls, the supply of new credit
might be considered an appropriate variable to include in the
consumption function, with fluctuations in net advances of credit
relative to disposable income providing an (inverse) indication of the
fluctuations in credit constraints over time. In this light mortgage
equity withdrawal can also be viewed as a means of attenuating a credi
constraint (Patterson, 1993). (It should be emphasised that we are not
suggesting that total borrowing be used, but merely that (small)
proportion of it taken out for purposes other than housing investment
and trade credit.)
Of course, if credit is purely demand determined, then observed
changes in credit simply reflect the decision to consume. If so, the
flow of credit and th resulting addition to consumption will be
determined simultaneously, and 'explaining' consumption by
means of movement in credit will be misleading. There are two means of
testing this argument. First, formal statistical tests can be used to
determine whether new credit is pre-determined (weakly exogenous with
respect to consumers' expenditure. Results in Pain and Westaway
(1994) suggest that this cannot be rejected. Second, and more
informally, if consumer credit (and indeed mortgage equity withdrawal)
is determined by the level of consumers' expenditure, then it
should be possible to explain it using the conventional determinants of
the consumption function. In practice, the work in Westaway (1989) and
Pain and Westaway (1994) suggests that it is difficult to capture the
determinants of credit using conventional variables, implying that
credit is not purely demand determined.
These findings carry important implications for the modelling of
personal secto behaviour, since they imply that direct use of the
consumer credit and mortgage equity withdrawal series can be expected to
yield more information of relevance to consumption than would be
obtained by indirectly substituting their chosen determinants into the
consumption function. We therefore adopt a 'disposable funds'
approach to consumption, with disposable funds given by disposable incom
plus the net flow of consumer credit and an estimated proportion of
equity withdrawal.
4. Overview of empirical model
This section provides a broad overview of the equations actually
estimated and how they relate to one another. There are three main parts
to the overall model comprising the equations for consumer spending,
credit and the housing market.
(i) Consumer spending
The long-run solution to the disposable funds model of consumption is
shown as equation (1):
ln(C) = 0.951 ln(F + Y + 0.75 M) + 0.049 ln(W) - 0.0101 R (1)
Here C, Y, W and R denote total consumers' expenditure,
disposable income, tota net wealth and interest rates respectively. F
and M denote the constant price levels of consumer credit and equity
withdrawal. Some three-quarters of equity withdrawal is estimated to
eventually leak into consumption. Additional dynamic terms in
unemployment are also included in order to capture precautionary savings
effects. The long-run interest-rate effect is quite powerful, with a
rise of 1 percentage point in interest rates eventually reducing
consumption by 1 per cent, other things being equal.
Our equation also incorporates anticipatory effects through the
inclusion of a lead term in expected consumption. Blake and Westaway
(1993) show how such an equation can be derived from a forward-looking
dynamic optimisation in the presence of adjustment costs. The equation
implies that expectations of future income levels or future tax changes
will have an explicit impact on the present level of expenditure. An
equation of this form was used in our earlier analysis of the economic
impact of the future tax changes announced in the two Budgets o 1993,
see Pain (1994).
The split of total consumption between durables and non-durables
expenditure is determined by an equation which explains the share of
durables in aggregate expenditure. The main determinants used in Pain
and Westaway (1994) are the proportion of consumption which is financed
from credit, real interest rates an the relative price of durable goods.
(ii) The determination of credit
If credit constraints bite, then, as previously discussed, the
equations for credit should include factors that affect the aggregate
supply decision. The specification in place on the Institute model
relates consumer credit to personal sector incomes, interest rates and
unemployment. All three are likely to affect both the perceived credit
risk of a particular credit applicant and the willingness of agents to
expand their holdings of debt. Muellbauer and Murphy (1989) argue that
credit constraints are likely to vary inversely with the nominal
interest rate, since the probability of default rises as nominal debt
service costs increase relative to nominal income.
Mortgage equity withdrawal (MEWD) arises from a number of different
sources, some of which are structural, caused by demographic factors,
and some of which are akin to consumer credit, see Holmans (1991) and
Westaway (1994). The model we use attempts to capture these disparate
influences in a single equation.(2) The main influences are found to be
the stock of net housing equity, turnover i the housing market and the
average loan-value ratio of first-time buyers. The non-linear form of
our model implies that the impact of a particular change in lending
criteria will be dependent on the existing stock of equity at the time
of the change.
(iii) The housing sector
The proposed model of the housing market in Pain and Westaway (1994)
has a number of similarities with previous studies in that equations are
estimated fo the stock demand and flow supply of housing assets. House
prices are assumed to behave in a market clearing fashion, moving so as
to ultimately equalise the demand and supply of the stock of housing.
However our equations also have a number of defining characteristics.
First, following the findings from the micro-to-macro model, the
equation for housing demand is conditioned on the level of consumer
spending. The ratio between the two is mainly determined by the user
cost of housing, although in practice it is necessary to allow for
separate effects from the relative price of housing and the real
tax-adjusted mortgage interest rate. We also incorporat a measure to
allow for the continual rise in owner-occupancy throughout the sample
period. Under the assumption that house prices are market-clearing, the
long-run demand curve can be recovered by inverting the long-run
solution to an estimated house price equation. The resulting expression
has the form:
ln(HD) = ln(C) + ln(O) - 0.553 ln(PH/PC) - 0.0036 [RM -
400*[Delta]ln(PH)] (2)
Here HD, O, PH and PC denote the real value of personal sector
housing assets, owner-occupancy, average house prices and the
consumers' expenditure deflator. The final term in (2) is a
tax-adjusted real mortgage rate. Although the direct interest-rate
effect in (2) appears small, it should be remembered that additional
effects will emerege through the consumption equation (1).
Second, the model of the flow of housing supply (that is, new
housebuilding) is explicitly based on the profit-maximising decisions of
housebuilders. The long-run solution to the equation for housing starts,
see (3), contains effects from expected profitability and expected house
price inflation, given the time expected to complete construction (see
Tsoukis and Westaway (1994) for a full description).
ln(HS) = 0.69 ln(EPH/CC) - 0.0079 [RC - 400 *[Delta]ln(EPH)] (3)
Here, HS denotes private sector housing starts, CC construction
costs, RC a corporate tax adjusted interest rate. EPH denotes
'expected' future (new) house prices.
Personal sector investment in new dwellings is only recorded once a
completed dwelling has been sold. We condition such investment on
housing completions, allowing for an additional negative influence from
tax-adjusted real mortgage rates to capture the opportunity cost of
house purchase. Home improvement expenditure, the other component of
aggregate personal sector housing investment, grows in line with
consumer durables' expenditure and housing turnover. A separate
equation is adopted for this component of investment as it is
behaviourally distinct from new housebuilding, being initiated from the
demand side by the owner-occupier, rather than from the supply-side by
the builder.
In practice, it is unlikely that house prices adjust sufficiently so
as to continuously equalise the stock demand and supply of housing
assets. Imbalances between the two give rise to short-run
'disequilibrium' in the housing market. Given the assumption
of eventual market clearing, the extent of any disequilibrium determines
both the direction and scale of the dynamic adjustmen of aggregate house
prices. Chart 4 below illustrates the derived series for 'housing
disequilibrium'. It can be seen that periods when prospective
demand exceeds supply have coincided with periods of rapid house price
inflation. The present balance of pressures within the housing market
now points to renewed price rises in the medium term, reflecting both
the recent reductions in real interest rates and the rise in
consumers' expenditure.
5. Within-sample dynamic simulations
This section summarises the results of a number of within-sample
dynamic tracking exercises undertaken on the new system of equations for
the personal sector. We examine the extent to which our proposed model
is able to capture th behaviour of the housing market and
consumers' expenditure over the period from 1985 to 1992, taking
the historical values of non-property income, interest rates and
financial asset prices as given. The property income of the personal
sector was treated as endogenous, given the endogeneity of mortgage and
credit demand, with consequential effects on mortgage interest tax
relief, personal disposable income, the net acquisition of financial
assets by the personal sector and net financial wealth.
In interpreting the results from these exercises it is important to
bear in min that the dynamic simulations are merely a diagnostic device
designed to illustrate the dynamic properties of a particular subsection of the model, rather than a means of formally evaluating whether the
model is misspecified. Pagan (1989), in discussing the use of dynamic
simulation procedures for evaluating (linear) models, demonstrates that
they merely provide an alternativ means of summarising the information
available from the individual equation residuals themselves.
Two variants were undertaken. The first uses the default model
settings for the personal sector equations. The second variant was
undertaken with consumer credit and equity withdrawal held at their
historical values. The outcomes from these runs are summarised in Table
1. In the initial simulation (denoted S1) it remains the case that both
the strength of consumer demand in the mid-1980s (particularly in 1986)
and the depth and duration of the last recession are under-estimated.
Growth of over 1 1/2 per cent is produced for 1992, a year in which
consumption remained at its 1991 level. Even so, developments in the
housing market are tracked rather well, particularly at the height of
the boom in 1987/88. One surprising feature is that the model suggests
that house prices might have been expected to fall even further than
they did during the last recession.
The second variant simulation held consumer credit and equity
withdrawal (hereafter 'borrowing') at their actual levels in
order to assess whether the consumption 'prediction' errors in
the recession arise from a failure to captur adequately the dynamics of
the credit cycle rather than from any fundamental misspecification
TABULAR DATA OMITTED of the consumption function itself. Table 1 shows
that borrowing is underestimated by some [pounds]5 1/2 billion per annu
in 1987/88 and overestimated by some [pounds]12 billion in 1992, when it
declined to a lower level than at any time since 1980.
Allowing for the behaviour of credit removes the considerable
over-estimate of expenditure in the recession. This suggests that while
the disposable funds consumption function provides a satisfactory
ex-post explanation of recent consumer behaviour, it would have been
difficult to successfully predict the full extent of the recession
ex-ante, because of the difficulties in anticipating the unexpectedly
sharp decline in borrowing.
Finally, it is possible to estimate the impact of the
pre-announcement in the 1988 Budget of restrictions on mortgage interest
tax relief from the autumn of that year, since explicit allowance for
this is made in the estimated house price equation. Re-running the
dynamic simulation without this term suggests that the measure may have
increased calendar year house price inflation by 4 1/2-5 per cent in
1988, and contributed significantly to the precipitate slowdown in 1989
and 1990. Further details are given in Pain and Westaway (1994).
6. The impact of consumer borrowing and equity withdrawal
It seems clear from the work presented so far that changes in the
levels of consumer credit and equity withdrawal have had important
effects on the macroeconomy. In particular, they are likely to have
influenced the scale of both the late-1980s boom and the subsequent
recession. In this section we repor the outcome of some
'counterfactual' simulations designed to analyse the
contribution that the size and volatility of these particular components
of total personal sector borrowing has made to recent macroeconomic
developments.
Two sets of simulations are reported. The first uses the estimated
set of equations for personal sector behaviour, allowing for the
endogeneity of property income and wealth accumulation, to ask what
would have been the outcom for the economy if borrowing had simply risen
in line with (ex-ante) nominal personal disposable income from the
beginning of 1985. The second counterfactua exercise seeks to quantify
the extent to which the cyclical behaviour of borrowing can be
attributed to changes in the loan-value ratio for first time buyers and
speculative activity in the housing market. Both counterfactual
simulations allow for the second-round impact of changes in consumption
and the housing market on the wider economy.
All the simulations reported here make use of 'adaptive'
expectations models with expectations formed solely on the basis of past
events. The full Institute macroeconometric model incorporates explicit
anticipatory behaviour in company sector factor demands, asset prices,
wage and price setting behaviour as well a in the personal sector model
described above. An important issue in any counterfactual exercise is
the extent to which knowledge of the future course o key exogenous
variables, such as world demand and fiscal and monetary policy, i
allowed to affect behaviour in the present day. Use of
'model-consistent' expectations could well give misleading
estimates, as it ensures that the actions of policymakers and
developments within the wider world economy were perfectly anticipated
in the latter half of the 1980s and the early part of thi decade. Two
possible (computationally demanding) alternatives to the use of adaptive
expectation models are the stacked solution and 'learning'
techniques proposed by Wallis and Whitley (1992) and Westaway (1992).
A further issue of importance concerns the assumptions made about the
policy regime in place in the counterfactual scenario. Although it may
be of interest to assess the importance of particular changes under a
given stance for fiscal and monetary policy, it is unlikely that the
observed stance was fully independent of economic developments. Thus we
have augmented the standard Institute model of the UK economy with a
reaction function for short-term interest rates, estimated over the
period from 1978 to 1987. Domestic interest rates are found to be
related to foreign interest rates, changes in the exchang rate, retail
price inflation, monetary growth and capacity utilisation. Full details
are given in an appendix. Related results are contained in Gurney (1988
and Britton (1991). The exchange rate was endogenised using a modified
open arbitrage condition, with the current period exchange rate related
to the exchange rate and the differential between UK and world three
month interest rates in the previous period. Tax rates and the volume of
non-cyclical public expenditure were held at base levels.
A final caveat stems from the nature of the counterfactual analysis.
In practic individual model equations all have residuals, reflecting the
difference betwee past events and the model prediction of them. It is
assumed that these elements in the past that the model cannot explain
remain unchanged in the counterfactua run.
The results from the initial counterfactual with borrowing held at
'trend' levels are summarised in Table 2, with Charts 5 and 6
reporting the consumers' expenditure and house price effects in
greater detail. Overall, the counterfactual scenario reduces the
volatility of the economic cycle over this period, with the level of
consumers' expenditure reduced by over 2 per cent at the height of
the boom in 1988, but higher than before after 1990. House prices are
reduced by some 5 1/2 per cent in 1988, but by 1993 are nearly 8 per
cent above their actual value. The implied changes in real house prices
help to change the profile of housing investment, with investment
reduced in the late-1980s and raised between 1991 and 1993. The changes
in GDP are smaller tha the changes in the components of domestic demand
due to offsetting changes in net trade volumes.
The charts illustrate that the endogeneity of monetary policy helps
to reduce the size of the counterfactual responses, with interest rates
reduced a little below their base values in 1987 to 1990, and raised
above their base values fro 1991. By 1993 UK interest rates in the
counterfactual are some 2 percentage points above their actual values at
this time. The initial reduction in domesti interest rates helps to
generate an exchange-rate appreciation in order to equalise the returns
on assets denominated in sterling and foreign currencies. The extent of
the appreciation is modified after 1990 as UK interest rates rise above
their base levels.(3)
Table 2. The impact of constant borrowing-income ratios 1985-93
all figures change from base levels
1985 1988 1991 1993
GDP (%) -0.15 -1.30 0.89 2.23
Consumers' expenditure (%) -0.29 -2.10 1.78 4.02
Housing investment (%) -0.43 -4.67 2.41 5.23
Imports (%) -0.25 -1.62 2.15 3.40
Consumer prices (%) 0.00 -0.84 -2.03 -1.92
House prices (%) -0.34 -5.44 3.63 7.83
Employment (000s) -7 -176 -63 185
Current account/GDP (% pts) 0.08 0.60 -0.54 -1.10
PSBR/GDP (% pts) 0.05 0.40 -0.07 -0.55
Interest rates (% pts.) -0.08 -1.41 0.25 2.00
Exchange rate (%) 0.03 1.75 3.92 1.81
Memorandum item: GDP growth (% pts) -0.15 -0.68 1.11 1.13
Whilst the simulation does not entirely remove the recession, it does
reduce it length. In the variant, GDP at constant prices falls by 1 1/2
per cent in 1991, but rises by nearly 3/4 per cent in 1992 (compared to
actual falls of 2 1/4 and 1/2 per cent respectively). By the end of
1993, GDP in the UK had finally returned to its pre-recession peak. In
the counterfactual the level of GDP at this date is some 1 1/2 per cent
above the pre-recession peak, and some 2 1/4 per cent above the actual
level of output at this time. Correspondingly, employment is above its
base level by some 185,000.
The counterfactual shows marked changes in the profile of the levels
of both mortgage equity withdrawal and consumer credit. Equity
withdrawal is reduced by some [pounds]5 1/2 billion in 1987 and
[pounds]7 1/2 billion in 1988 and raised by over [pounds]13 billion in
both 1992 and 1993. Nominal new consumer credit i reduced by [pounds]2
1/2 billion in 1988, but raised by some [pounds]6 billion in 1992. In
the absence of a model that can fully account for all of the observed
variation in borrowing over this period, it is difficult to say to wha
extent these changes can be attributed to 'financial
liberalisation', although the absence of many regulatory controls
undoubtedly facilitated the observed rise in personal sector debt-income
ratios in the latter half of the decade.
A further set of counterfactual simulations were run in order to
ascertain the extent to which fluctuations in the level of property
transactions and the loan-value ratio could account for the changes in
the level of borrowing impose in the first simulation. Two changes were
made. First, the average loan-value ratio for first-time buyers was held
at 80 per cent, roughly in line with the value immediately prior to
deregulation. Second, the level of property transactions was constrained to merely grow in line with trends in owner-occupancy since the
beginning of 1985. The difference between the resulting level of
transactions and the historical data gives an approximate indication of
the extent of speculative demand pressures within the housing market.
The change reduces the level of transactions by some 300,000 (14 per
cent) in 1988, but raises the level by some 800,000 in 1993.
Chart 7 illustrates the differences in the level of borrowing in the
two counterfactual scenarios we consider (simulation value less the base
value). Th changes to the average loan-value ratio and the level of
property transactions account for around half of the changes in consumer
credit and equity withdrawal imposed in the initial simulation. The
resulting economic impact is summarised in Table 3. As might be expected
the effects are around half the size of those in Table 2, although both
simulations reduce the impact of the recession in 199 by a similar
extent. This partially reflects the severity of the decline in the
number of property transactions at this time and the consequential
impact this had on home improvement expenditure.
It is of some interest to note that whilst both simulations imply a
fall in rea house prices after 1988 neither implies a fall in nominal
house prices. To the extent that factors such as the rise in the level
of housing repossessions and the prevalence of negative equity are
related to unexpected changes in nominal (rather than real) house
prices, the steps taken to liberalise credit markets i the 1980s can be
said to have helped to accentuate the severity of the most recent
recession.
Conclusions
In this note, we have described the new system of equations for
personal sector behaviour incorporated in the NIESR UK model. We have
assessed the extent to which our system of equations is capable of
explaining the boom of the late-1980s and the recession of the
early-1990s. The roles of consumer credit and mortgage equity withdrawal
are particularly important in this regard since direct effects from
these are included in our consumption equation whereas thei determinants
are implicit, or possibly absent, in conventional specifications. In
explaining the boom in consumer spending in the late-1980s, we find that
our consumption equation implies a single equation ex post forecasting
error in consumption growth of 3/4 per cent in 1988, even allowing for
use of the fitted values from our credit equations instead of the actual
values. This error represents a considerable improvement on the errors
of more than 3 per cent which were made at the time by most
macroeconomic forecasters. These errors are similar to those now
obtained if a more conventional specification for the consumption
function is adopted.
Table 3. The impact of changes in the loan-value ratio and housing turnover
all figures change from base levels
1985 1988 1991 1993
GDP (%) -0.11 -0.61 0.86 0.89
Consumers' expenditure (%) -0.19 -0.94 1.37 1.25
Housing investment (%) -0.56 -2.71 7.29 8.05
Imports (%) -0.18 -0.81 1.54 0.91
Consumer prices (%) 0.00 -0.33 -0.62 -0.18
House prices (%) -0.56 -2.38 4.54 1.91
Employment (000s) -5 -75 39 141
Current account/GDP (% pts.) 0.06 0.47 -0.47 -0.68
PSBR/GDP (% pts.) 0.03 0.19 -0.22 -0.29
Interest rates (% pts.) -0.05 -0.63 0.75 1.10
Exchange rate (%) 0.01 0.81 1.23 -0.62
Memorandum item: GDP growth (% pts) -0.12 -0.45 0.73 0.30
When explaining the depth of the recession in the early-1990s,
however, our specification which conditions on the flow of credit
provides a significantly better fit of the consumption equation compared
to more conventional models, capturing all but 1/4 per cent of a trough in consumption growth in 1991 compared to an error of 1 1/4 per cent in
the predictions from a conventional model and errors of over 2 per cent
made in many forecasts at the time. This ability to explain the depth of
the recession is somewhat reduced if credit is allowed to be determined
by its behavioural equations, with the consumption forecast error
increasing to just over 1 per cent in that year. This finding ha
important implications for the modelling of personal sector behaviour.
If we believe that the determinants of credit and mortgage equity
withdrawal can simply be incorporated in the consumption function
itself, then there is no particular advantage to conditioning on credit.
On the other hand, if we believe, as our work suggests, that the
determinants of these credit flows may be rather difficult to capture
using conventional variables (that is, incomes, interest rates and so
on), then it may be useful to separate out these influences and attempt
to model credit explicitly.
Our simulation results illustrate the extent to which the rapid
build-up of deb in the aftermath of financial deregulation can account
for much of the observed instability in the UK economy since the middle
of the 1980s. The relaxation of formal controls over lending resulted in
households (and firms) acquiring a deb burden that was subsequently
found to be excessive. The legacy of the recession has resulted in
households adopting a more cautious attitude to debt, with bank and
building societies imposing tighter financial criteria for prudential
reasons. Even so, it remains possible that the experience of the 1980s
could be repeated if people become more confident about their future
prospects after a sustained period of economic growth. An assessment of
the future growth of credit is thus an important part of any judgement
as to whether the economy can proceed smoothly along a path of
non-inflationary growth.
NOTES
(1) It is of interest to compare the experience of the early-1980s
with the las recession. The official forecast in the 1979 Autumn
Statement projected growth of only 0.5 per cent in consumers'
expenditure in 1980, following growth of 4 per cent in 1979. This
projected slowdown was closely in line with the eventual outturn. By
contrast, the forecast in the 1990 Autumn Statement projected
consumption growth of 1.75 per cent in 1991, resulting in an eventual
forecast error close to 4 per cent.
(2) Whether it is preferable to model the individual components of
aggregate equity withdrawal or the aggregate level alone is ultimately
an empirical issue Here, we adopt the latter course, partly out of
convenience since quarterly dat cannot easily be constructed for the
individual components. However we make use of the preliminary
disaggregated results of Westaway (1994) in choosing the factors which
we expect to influence aggregate equity withdrawal.
(3) Over the period from 1990Q4 to 1992Q3 the UK was a member of the
ERM. It could be argued that the interest rate reaction function be
overwritten during this period, since the level of German interest rates
acted as an effective floor for UK interest rates. In practice, the
values for domestic interest rate generated by the reaction function
were always at or above German ones, and so we continued to use this
model.
Appendix: An Interest-Rate Reaction Function
The counterfactual analysis described in Section 6 makes use of a
reaction function for UK short-term interest rates. This was estimated
over a sample fro 1978 to 1987, during which time the prospects for
inflation came to have a greater influence on the stance of monetary
policy. The actual equation used wa derived using an instrumental
variable technique due to the presence of current dated terms in the
effective exchange rate.
TABULAR DATA OMITTED
Sample period:1978Q1-1987Q4; [Mathematical Expression Omitted];
Standard error 0.80; LM(4)=7.1; RESET(1)=0.91; NORM(2)=0.45;
HET(1)=0.02; SARGAN(7)=7.43
Additional instruments:
[Delta]ln[(EFFRAT).sub.-1], [Delta]ln[(EFFRAT).sub.-2],
[Delta]ln[(EFFRAT).sub.-3], [Delta]ln[(EFFRAT).sub.-4],
[Delta]R[W.sub.-1], [Delta]R[B.sub.-1], [Delta]ln[(WPO).sub.-2],
CB[Y.sub.-2]
Parameter stability 1988Q1-1990Q3: SALKEVER(11) = 10.33
Parameter stability 1988Q1-1993Q4: SALKEVER(24) = 28.64
Variable Definitions:-
EFFRAT = sterling effective exchange rate (1985 = 100)
RB = UK base rates
RWT = weighted world three-month interest rates
RINF = annual rate of retail price inflation
M0 = notes and coin in circulation
CUMF = capacity utilisation in manufacturing
WPO = world oil prices ($)
CBY = UK current account / GDP ratio
The post-sample parameter stability tests indicate that the
parameters are (jointly) stable over the period to the end of 1993.
However, the predictions are noticeably poorer during the last two years
of available data, with interes rates being underpredicted in 1992 and
over predicted in 1993.
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