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where nk is the number of ants Using equation (173), the total pheromone intensity of a link is proportional to the desirability of the paths in which the link occurs, based on the length of the cork responding path The deposited pheromone, ij , calculated using equation (173), expresses the quality of the corresponding solution For SACO, the quality of a solution (the constructed ath) is simply expressed as the inverse of the length of the path in terms of the number of hops in the path Any other measure can be used, for example the cost of traveling on the path, or the physical distance traveled In general, if xk (t) denotes a solution at time step t, then f (xk (t)) expresses the quality of the solution If k is not proportional to the quality of the solution and all ants deposit n 1 2 the same amount of pheromone (ie ij = ij = = ijk ), then it is only the di erential path length e ect that biases path selection towards the shortest path very similar to the observations of Deneubourg et al [199] This discussion leads to the two main forms of solution evaluation employed by ant algorithms, namely implicit evaluation, where ants exploit the di erential path length e ect to bias the search of other agents, and explicit evaluation, where pheromone amounts are proportional to some quality measure of constructed solutions If the amount of pheromone deposited is inversely proportional to the quality of the solution (as is the case in equation (173)), then the larger f (xk (t)) (that is, the worse the constructed solution), the smaller 1/f (xk (t)), hence the less the amount of pheromone deposited on the link Thus, a long path causes all the links of that path to become less desirable as a component of the nal solution This is the case for any quality measure, f , that needs to be minimized Any of a number of termination criteria can be used in Algorithm 172 (and for the rest of the ant algorithms discussed later), for example, terminate when a maximum number of iterations, nt , has been exceeded; terminate when an acceptable solution has been found, with f (xk (t)) ;.

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