
in other regions of the landscape. Where the function is not random—
and therefore impossible to optimize—a good optimization algorithm
should be able to capitalize on regularities of the fitness landscape.
Multimodal functions have more than one optimum. A simple one-
dimensional example is the equation x
2
= 100. The fitness landscape has
a peak at x = 10 and another at x =−10. Note that there is a kind of
bridge or “saddle” between the two optima, where fitness drops until it
gets to x = 0, then whichever way we go it increases again. The fitness of
x = 0 is not nearly so bad as, say, the fitness of x = 10,000. No matter
where you started a trial-and-error ...