Australian Bureau of Statistics
1301.0 - Year Book Australia, 1998
Previous ISSUE Released at 11:30 AM (CANBERRA TIME) 27/02/1998
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IMPACT OF THE 1995-96 FARM SEASON ON AUSTRALIAN PRODUCTION
An important feature of the 1995-96 farm season was that prices were considerably higher than they had been in the previous five years. The values of the IPD of gross farm product for the six years from 1990-91 (1989-90 = 100.0) are 75.9, 75.1, 77.7, 80.1, 92.4 and 98.5. The growth of the gross farm product IPD was much stronger than the growth of the GDP IPD over the two years 1994-95 and 1995-96, and so the strong recovery in prices gave an additional boost to real farm incomes. This almost certainly led to a larger tertiary effect than would otherwise have been the case.
In addition to the tertiary effects arising from increased expenditures by farmers on intermediate inputs, private consumption and capital expenditure, there is the tertiary effect arising from the increased production of the wholesale trade and transport industries. Total multipliers, which are used to calculate the other tertiary effects, are inappropriate in this case, because the initial multiplier effect is in terms of an increase in value added rather than output. The appropriate multipliers are derived as the ratio of the total multiplier to the initial effect multiplier. These are known as type 2A multipliers. Using type 2A multipliers of 2.225 and 2.281, respectively, the combined secondary and tertiary effects are estimated to be $134m for wholesale trade and $182m for transport. Therefore, the tertiary effects are $74m ($134m minus $60m) and $102m ($182m minus $80m), respectively.
If the secondary and tertiary effects associated with the increase in production of wholesale trade and transport are added to the tertiary effect arising from the increase in farm intermediate inputs and the primary effect of the increase in farm production, we obtain a figure of $3,519m (i.e. 134 + 182 + 430 + 2,773). If $754m and $2,262m (see table S5.1) are taken as the lower and upper bounds of the tertiary effect arising from the increase in farmers' final expenditures, then the total effect (primary, secondary and tertiary combined) arising from the improvement in farm production between 1994-95 and 1995-96 is somewhere in the range of $4,300m to $5,800m at average 1989-90 prices. This represents between 1.0% and 1.3% of GDP in 1995-96. However, not all of the effect took place in 1995-96; some part of the increase will impact on GDP in later periods.
Impact of the good farm season in 1995-96 on the on the quarter-to-quarter growth rates of GDP in 1995-96
In this section an attempt is made to quantify the impact of the good farm season in 1995-96 on the quarterly movements of seasonally adjusted GDP in 1995-96.
The good farm season in 1995-96 had a far from uniform impact on quarterly growth rates through the year. Crops, principally wheat and barley, accounted for nearly all of the increase in farm output in 1995-96. Crop output is recorded in the national accounts only when it is harvested, which is almost exclusively in the December and March quarters. This makes it very difficult to seasonally adjust in a completely satisfactory manner 5.
The method used to seasonally adjust farm output of wheat, sugar cane and other crops is to divide the annual production of these crops by four and allocate this amount to each of the four quarters in a financial year. Although this avoids problems that would be associated with the application of standard methods of seasonal adjustment to the production of crops, it introduces a step in the seasonally adjusted estimates between the June and September quarters, because it concentrates the whole of the annual change for these crops into the September quarter, followed by zero growth in the December, March and June quarters. (Furthermore, there is no particular reason why labour input should change much in the September quarter, and so any big change in seasonally adjusted output in that quarter is likely to be reflected in gross product per unit of labour input.)
In seasonally adjusted constant price terms, gross farm product increased by $700m in the September quarter 1995. This was followed by a small fall in the December quarter and an increase of $315m in the March quarter, due to growth in wool production and livestock slaughtering.
Most of the initial impact of a good or bad season on downstream industries and the intermediate inputs used in farm production occurs in the December and March quarters - at the time, or shortly after, the crops are harvested. It is estimated that the seasonally adjusted constant price estimates of gross product for wholesale trade and transport were boosted, in aggregate, by $65m in the December quarter 1995 and by a further $43m in the March quarter 1996. These rises were followed by a fall of about $26m in the June quarter. The bulk of the $358m increase in farm intermediate inputs occurred in the December quarter.
Over $1,700m (nominal dollars) was paid to wheat growers in the December quarter 1995 and over $700m in the March quarter 1996 - roughly double the amount paid in the previous year. The bulk of the former occurred in the month of December.
There are four unknowns that stand in the way of quantifying the total effect of the 1995-96 season on the quarterly estimates of GDP:
Multiplier effects take the form of a geometric progression, and so the bulk of the effects occur in the first few rounds. In reality, each round probably spans a substantial amount of time and has something akin to a chi-squared distribution (roughly bell shaped with a short tail before the peak and a longer tail afterwards). Given that the nation's stock of goods is turned over at each stage in the manufacturing-wholesale-retail process about every seven weeks 6 on average, then the bulk of each round of a multiplier is probably quite short, maybe one or two months. If it is further assumed that multiplier effects follow a simple geometric progression, then the total multiplier effects (including the initial effects) arising from the boost to farm intermediate inputs, wholesale trade and transport on the seasonally adjusted constant price estimates of GDP can be estimated. If each round of the multipliers took one month then these effects would have boosted the December, March and June quarters of 1995-96 by about $359m, $369m and $228m, respectively. If each round of the multipliers took two months then the December, March and June quarters of 1995-96 would have been boosted by about $223m, $390m and $212m, respectively 7.
If all crop growers were paid promptly then the timing of payments would be similar to that of wheat. It seems likely that farmers have spent and will continue to spend some of the extra income over many quarters; but it is also likely that there was a surge in spending shortly after they received their payments. For example, suppose the distribution of their additional expenditure in 1995-96 was 10% in the December quarter, 40% in the March quarter, 20% in the June quarter, and the remaining 30% in subsequent quarters. Then for the three assumptions of the proportion of extra income spent on private consumption and capital expenditure (ie. 20%, 40% and 60%) the total multiplier effects would be as shown in table S5.2 for a one-month multiplier round and table S5.3 for a two-month multiplier round.
Table S5.2 shows the quarterly tertiary effects arising from greater expenditure on private consumption and capital formation by farmers due to increased farm income in 1995-96, at average 1989-90 prices, assuming a one-month multiplier round.
Table S5.4 presents the combined secondary and tertiary effects of the 1995-96 farm season by adding the combined secondary and tertiary effects arising from additional farm intermediate inputs and wholesale trade and transport gross product to the figures in table S5.3. It is assumed that each multiplier round takes two months.
Tables S5.5, S5.6 and S5.7 demonstrate the impact of the good 1995-96 season on the quarterly movements of the seasonally adjusted and trend constant price estimates of production in 1995-96. For illustrative purposes, the impact of farmers' final expenditures is taken to be the case where 40% of the extra income earned by farmers is spent with the 10:40:20:30 quarterly distribution described above. It is also assumed that each multiplier round takes two months and the tertiary effects presented above can be regarded as being seasonally adjusted.
This analysis shows that the change in fortune of the farm sector had a substantial impact on the quarterly growth rates of GDP in 1995-96. For example, table S5.5 shows that, under the assumptions described above, the good farm season in 1995-96 contributed 1.3 percentage points to the growth of the seasonally adjusted constant price estimates of GDP(A) between the June quarter 1995 and the June quarter 1996. Of this contribution, 0.8 percentage points were due to the primary effect of growth in gross farm product; 0.2 percentage points were due to the combined secondary and tertiary effects of the growth in farm intermediate inputs, wholesale trade and transport; and 0.3 percentage points were due to the tertiary effects arising from higher final expenditures by farmers. However, while the extent and timing of the primary and the secondary effects are defined reasonably well, the same cannot be said of the tertiary effects: a number of important assumptions have to be made to derive estimates of them. Clearly, the most critical assumptions concern the extent and timing of final expenditures by farmers from the increased income they received in 1995-96. If they spent a substantial amount of the extra income shortly after they received it, then they would have boosted GDP growth considerably, particularly in the March quarter.
1 For annual estimates of gross farm product at average 1989-90 prices see table 49 of Australian National Accounts: National Income, Expenditure and Product (5206.0). Estimates of the increases in the constant price estimates of gross product for wholesale trade and transport attributable to the better farm season in 1995-96 have been made using sales data from the Australian Wheat Board and the Australian Barley Board, and margins and value added data from the 1989-90 and 1992-93 issues of Australian National Accounts: Input-Output Tables (5209.0).
2 See Information Paper: Australian National Accounts: Introduction to Input-Output Multipliers (5246.0) for a comprehensive description. The multipliers used in this analysis are gross value added multipliers derived from data presented in the 1992-93 issue of Australian National Accounts: Input-Output Tables (5209.0). They are not published, but are available on request from Dr Annette Barbetti on Canberra (02) 6252 6908. The multipliers have been derived following a direct allocation of competing imports. This means that the multipliers take account of an increase in imports arising from an increase in expenditure in determining the impact on GDP.
3 The total multiplier for farm intermediate inputs has been derived by taking a weighted average of the total multipliers for the following industries (total multipliers followed by the weights are shown in brackets): Agriculture (1.219, 0.2), Petroleum and coal products (0.815, 0.2), Chemicals (1.141, 0.2), Repairs (1.308, 0.1), Transport and storage (1.336, 0.15) and Wholesale trade (1.537, 0.15).
4 The total multiplier for farmers' final expenditures has been derived by taking a weighted average of the total multipliers for the following industries (total multipliers followed by the weights are shown in brackets): Clothing and footwear (1.224, 0.1), Transport equipment (1.212, 0.2), Other machinery and equipment (1.250, 0.3), Construction (1.402, 0.1), Wholesale trade (1.537, 0.1) and Retail trade (1.589, 0.2).
5 The problem encountered with the seasonal adjustment of crops arises because output does not occur in all quarters. The most common seasonal adjustment method used by the ABS is called the 'multiplicative method'. The original figures are divided by seasonal factors that are greater than one for seasonally high quarters and less than one for seasonally low quarters. Clearly, this method cannot be used for series such as crops which have zero output for some quarters every year. The 'additive method' is used by the ABS for series that have both positive and negative values, such as the increase in farm stocks. Seasonal factors that are positive for seasonally high quarters and negative for seasonally low quarters are subtracted from the original figures. However, when this method is applied to crop output it can lead to negative seasonally adjusted figures in the December and March quarters in years of low output, an outcome which makes no sense.
For the production-based measure of GDP, GDP(P), the primary effect of a good or bad crop season on the seasonally adjusted figures is in the September quarter via the gross product of agriculture. For both the income-based measure of GDP, GDP(I), and the expenditure-based measure of GDP, GDP(E), the primary effects are also in the September quarter. For GDP(I) it is via the gross operating surplus of agriculture (derived as seasonally adjusted output less seasonally adjusted costs), and for GDP(E) it is via the change in stocks (in subsequent quarters the rundown in stocks is offset by an increase in exports).
6 On average, in 1995-96, stocks were turned over in 7.5 weeks by manufacturers, 6.7 weeks by wholesalers, and 6.8 weeks by retailers. These figures have been derived from current price estimates of the average level of stocks in 1995-96 and the total sales for 1995-96 from Stocks and Sales, Selected Industries, Australia (5629.0) and Retail Trade, Australia (8501.0).
7 If the multiplier effects following the initial effect follow a simple geometric progression, then the effect in the nth round is equal to the initial effect multiplier multiplied by r to the power of n, where r = (m - i)/m. For farm intermediate inputs and farmers' final expenditures, m is the total multiplier and i is the initial effect multiplier. For wholesale trade and transport, m is the type 2A multiplier and the initial effect multiplier is equal to 1. n = 0 for the initial effect, n =1 for the first round, n = 2 for the second round, and so on. The following assumptions have been made also: the whole of the farm sector's extra intermediate inputs in 1995-96 were purchased at the end of November 1995; and the additional gross product of Wholesale trade and Transport and the extra final expenditures by farmers in 1995-96 took effect at the end of November 1995, the end of January 1996 and the end of April 1996.
Source: Year Book Australia, 1998 (ABS Cat No. 1301.0)
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