In economics, the Fisher separation theorem asserts that the objective of a corporation will be the maximization of its present value, regardless of the preferences of its shareholders. The theorem therefore separates management's "productive opportunities" from the entrepreneur's "market opportunities". It was proposed by — and is named after — the economist Irving Fisher.
The theorem has its "clearest and most famous exposition" in the Theory of Interest (1930); particularly in the "second approximation to the theory of interest" (II:VI).
The Fisher separation theorem states that:
- the firm's investment decision is independent of the preferences of the owner;
- the investment decision is independent of the financing decision.
- the value of a capital project (investment) is independent of the mix of methods – equity, debt, and/or cash – used to finance the project.
Fisher showed the above as follows:
- The firm can make the investment decision — i.e. the choice between productive opportunities — that maximizes its present value, independent of its owner's investment preferences.
- The firm can then ensure that the owner achieves his optimal position in terms of "market opportunities" by funding its investment either with borrowed funds, or internally as appropriate.
Famous quotes containing the words fisher, separation and/or theorem:
“... having bowed to the inevitability of the dictum that we must eat to live, we should ignore it and live to eat ...”
—M.F.K. Fisher (19081992)
“Just as children, step by step, must separate from their parents, we will have to separate from them. And we will probably suffer...from some degree of separation anxiety: because separation ends sweet symbiosis. Because separation reduces our power and control. Because separation makes us feel less needed, less important. And because separation exposes our children to danger.”
—Judith Viorst (20th century)
“To insure the adoration of a theorem for any length of time, faith is not enough, a police force is needed as well.”
—Albert Camus (19131960)