Each table is represented by its equivalent, designated with an a).
Table 1a.
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
A
|
1
|
2.50
|
1
|
3.00
|
3.00
|
0.50
|
0
|
0
|
0
|
0
|
B
|
1
|
2.50
|
2
|
3.00
|
6.00
|
3.50
|
3.00
|
3.00
|
1
|
120
|
C
|
1
|
2.50
|
3
|
3.00
|
9.00
|
6.50
|
6.00
|
6.00
|
2
|
240
|
D
|
1
|
2.50
|
4
|
3.00
|
12.00
|
9.50
|
9.00
|
9.00
|
3
|
360
|
Total
|
4
|
10.00
|
10
|
3.00
|
30.00
|
20.00
|
18.00
|
4.50
|
1.50
|
180
|
Table 2a.
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
A
|
1
|
5.00
|
2
|
3.00
|
6.00
|
1.00
|
0
|
0
|
0
|
0
|
B
|
1
|
5.00
|
4
|
3.00
|
12.00
|
7.00
|
6.00
|
6.00
|
2.00
|
120
|
C
|
1
|
5.00
|
6
|
3.00
|
18.00
|
13.00
|
12.00
|
12.00
|
4.00
|
240
|
D
|
1
|
5.00
|
8
|
3.00
|
24.00
|
19.00
|
18.00
|
18.00
|
6.00
|
360
|
Total
|
4
|
20.00
|
20
|
3.00
|
60.00
|
40.00
|
36.00
|
9.00
|
3.00
|
180
|
Table 2a(i) shows the corresponding effect where the amount of capital per hectare advanced remains £2.50, but double the area is cultivated in each land type.
Table 2a(i).
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
A
|
2
|
5.00
|
2
|
3.00
|
6.00
|
1.00
|
0
|
0
|
0
|
0
|
B
|
2
|
5.00
|
4
|
3.00
|
12.00
|
7.00
|
6.00
|
3.00
|
1.00
|
120
|
C
|
2
|
5.00
|
6
|
3.00
|
18.00
|
13.00
|
12.00
|
6.00
|
2.00
|
240
|
D
|
2
|
5.00
|
8
|
3.00
|
24.00
|
19.00
|
18.00
|
9.00
|
3.00
|
360
|
Total
|
8
|
20.00
|
20
|
3.00
|
60.00
|
40.00
|
36.00
|
4.50
|
1.50
|
180
|
From the perspective of the landlord, therefore, an increase in the intensity of agriculture is always advantageous, because it increases the rent per hectare, whereas a more extensive agriculture may increase the total rent without any increase in the rent per hectare. The same is true with other more intensive forms of land use, which is why landowners are always keen to encourage more intensive house building, particularly on brownfield sites.
Table 3a.
This might seem to contradict the previous statement that a more intensive land use is advantageous to the landowner. But, that is only the case here, because its assumed that the total output of 18 kilos is sufficient to meet demand, as opposed to the 24 kilos of output assumed in relation to Table 2. Its only on that basis that the production from land type A, drops out of cultivation, so that the regulating price of production falls from £3 per kilo to £1.50 per kilo, with a consequent reduction in rents on each type of land.
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
B
|
1
|
5.00
|
4
|
1.50
|
6.00
|
1.00
|
0
|
0
|
0
|
0
|
C
|
1
|
5.00
|
6
|
1.50
|
9.00
|
4.00
|
3.00
|
3.00
|
2.00
|
60
|
D
|
1
|
5.00
|
8
|
1.50
|
12.00
|
7.00
|
6.00
|
6.00
|
4.00
|
120
|
Total
|
3
|
15.00
|
18
|
1.50
|
27.00
|
12.00
|
9.00
|
3.00
|
2.00
|
60
|
This might seem to contradict the previous statement that a more intensive land use is advantageous to the landowner. But, that is only the case here, because its assumed that the total output of 18 kilos is sufficient to meet demand, as opposed to the 24 kilos of output assumed in relation to Table 2. Its only on that basis that the production from land type A, drops out of cultivation, so that the regulating price of production falls from £3 per kilo to £1.50 per kilo, with a consequent reduction in rents on each type of land.
In other words, the fall in the mass of rent, and consequent drop in the rent per hectare and rate of rent here is not a consequence of more intensive cultivation, but of an increase in supply from the more fertile soils relative to demand. Had demand remained at 24 kilos, as in Table 2, then land type A output would have still been needed, the regulating price of production would have remained at £3 per kilo. In fact, its likely that the consequence of a drop in the regulating price of production from £3 per kilo to £1.50 per kilo, with a consequent effect on the market price, would cause demand to rise.
But, as Marx points out, in his critique of Ricardo, it is not necessary for a rise in demand to cause a rise in market prices, for capitalist farmers to increase investment, as indicated above. The general tendency of capital is to accumulate. Each farmer will seek to accumulate capital, because only by doing so will they increase the mass of profit they can claim, and only by increasing the mass of their capital, will they be able to obtain a greater share of the market. Supply, reflecting an increased mass of capital employed, may increase, therefore, whether market prices are rising, remaining constant or falling. This will simply also reflect a continual expansion of the size of the market, as the mass of demand itself rises, along with increases in population and so on.
Table 4a.
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
B
|
1
|
5.00
|
4
|
1.50
|
6.00
|
1.00
|
0
|
0
|
0
|
0
|
C
|
1
|
7.50
|
9
|
1.50
|
13.50
|
6.00
|
4.50
|
4.50
|
3.00
|
60
|
D
|
1
|
5.00
|
8
|
1.50
|
12.00
|
7.00
|
6.00
|
6.00
|
4.00
|
120
|
Total
|
3
|
19.50
|
21
|
1.50
|
31.50
|
14.00
|
10.50
|
3.50
|
2.33
|
54.85
|
Table 5a.
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
B
|
1
|
5.00
|
4
|
1.50
|
6.00
|
1.00
|
0
|
0
|
0
|
0
|
C
|
1
|
5.00
|
6
|
1.50
|
9.00
|
4.00
|
3.00
|
3.00
|
2.00
|
60
|
D
|
1
|
7.50
|
12
|
1.50
|
18.00
|
10.50
|
9.00
|
9.00
|
6.00
|
120
|
Total
|
3
|
19.50
|
22
|
1.50
|
33.00
|
15.50
|
12.00
|
4.00
|
2.66
|
61.54
|
Table 6a.
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
B
|
1
|
5.00
|
4
|
1.50
|
6.00
|
1.00
|
0
|
0
|
0
|
0
|
C
|
1
|
15.00
|
18
|
1.50
|
27.00
|
12.00
|
9.00
|
9.00
|
6.00
|
60
|
D
|
1
|
7.50
|
12
|
1.50
|
18.00
|
10.50
|
9.00
|
9.00
|
6.00
|
120
|
Total
|
3
|
27.50
|
34
|
1.50
|
51.00
|
23.50
|
18.00
|
6.00
|
4.00
|
65.45
|
Table 7a.
Here more capital is employed on the most fertile soil than on all other types of land combined. Although, the total output and so revenue declines, the total amount of profit produced falls only marginally, whilst because the amount of surplus profit produced on land type C rises significantly, as a result of the additional investment, the total rent on all land remains constant. The amount of land under cultivation remains constant, and so with the same amount of rent, the rent per hectare remains constant at £6. However, this rent is produced by a small mass of capital employed, because the output, revenue and profits are produced from the more fertile land. As a result, the rate of rent rises to 80%, reflecting the production of this constant mass of rent, by a smaller mass of capital employed.
Type of soil
|
Ha.
|
Capital £
|
Output Kilos
|
Selling Price £
|
Proceeds £'s
|
Profit
|
Rent
|
Rent Per Ha.
|
Rate of Rent
%
|
|
£'s
|
Kilos
|
|||||||||
B
|
1
|
5.00
|
4
|
1.50
|
6.00
|
1.00
|
0
|
0
|
0
|
0
|
C
|
1
|
5.00
|
6
|
1.50
|
9.00
|
4.00
|
3.00
|
3.00
|
6.00
|
60
|
D
|
1
|
12.50
|
20
|
1.50
|
30.00
|
17.50
|
15.00
|
15.00
|
6.00
|
120
|
Total
|
3
|
22.50
|
30
|
1.50
|
45.00
|
22.50
|
18.00
|
6.00
|
4.00
|
80.00
|
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