Complex Lie group

In economics, the Leontief production function or fixed proportions production function is a production function that implies the factors of production will be used in fixed (technologically pre-determined) proportions, as there is no substitutability between factors. It was named after Wassily Leontief and represents a limiting case of the constant elasticity of substitution production function.

The function is of the form

$q={\text{Min}}\left({\frac {z_{1}}{a}},{\frac {z_{2}}{b}}\right)$

where q is the quantity of output produced, z₁ and z₂ are the utilised quantities of input 1 and input 2 respectively, and a and b are technologically determined constants.

Example

Suppose that the intermediate goods "tires" and "steering wheels" are used in the production of automobiles (for simplicity of the example, to the exclusion of anything else). Then in the above formula q refers to the number of automobiles produced, z₁ refers to the number of tires used, and z₂ refers to the number of steering wheels used. Then the Leontief production function is

Number of cars = Min{¼ times the number of tires, 1 times the number of steering wheels}.

See also

• Cobb–Douglas production function
• Isoquant

References

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