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The problem of the acquisition of energy is replaced by the problem of its dissipation, as J. The optimum population is, then, less than the maximum.The difficulty of defining the optimum is enormous; so far as I know, no one has seriously tackled this problem.This is what most adults do.) The class of "no technical solution problems" has members.My thesis is that the "population problem," as conventionally conceived, is a member of this class.
No gourmet meals, no vacations, no sports, no music, no literature, no art I think that everyone will grant, without argument or proof, that maximizing population does not maximize goods. In reaching this conclusion I have made the usual assumption that it is the acquisition of energy that is the problem.
The population problem cannot be solved in a technical way, any more than can the problem of winning the game of tick-tack-toe.
Population, as Malthus said, naturally tends to grow "geometrically," or, as we would now say, exponentially.
The appearance of atomic energy has led some to question this assumption.
However, given an infinite source of energy, population growth still produces an inescapable problem.  The arithmetic signs in the analysis are, as it were, reversed; but Bentham's goal is unobtainable.