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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 path) 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 nt 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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Using Barcode creation for Java Control to generate, create barcode image in ava applications.The cursor functions A result set is what a SELECT returns The cursor is the invisible marker that indicates a position within the result set You can subdivide the result set into smaller sets (row sets), change the cursor position, or just fetch one or more values at the cursor position into the variables that got described with a desc function The principal cursor functions are SQLFetch, SQLFetchScroll, SQLSetCursorName, SQLGetCursorName, SQLSetPos (ODBC only), and SQLExtendedFetch (ODBC only, and obsolete) There's also SQLGetData and SQLPutData, which merely set values after a fetch is done.The catalog functions The catalog functions are mere containers for SELECTs that query the database catalog Because they're containers for SELECTs, these functions return result sets For example, SQLTables returns a list of tables (both base tables and views) in the database Other catalog functions are SQLColumns, SQLColumnPrivileges, SQLSpecialColumns, SQL Procedures, and QLPrimaryKeys.Related: VB.NET Code 39 Generator , ISBN Generator Word , ASP.NET Code 39 Generator

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Create and randomly initialize a population of NNs; while stopping condition(s) not true do for each individual (or NN) do Select a sample of competitors from the population; for each opponent do for a specified number of times do Play a game as rst player using the NNs as board state evaluators in a game tree; Record if game was won, lost, or drawn; Play another game against the same opponent, but as second player; Record if game was won, lost, or drawn; end end Determine a score for the individual; end Evolve the population for one generation; end Return he best individual as the NN evaluation function; by merging subcomponents, evolved independently from one another A separate population is used to evolve each subcomponent using some EA Representations from each subcomponent is then combined to form a complete solution, which is evaluated to determine a global tness Based on this global tness, some credit ows back to each subcomponent re ecting how well that component collaborated with the others This local tness is then used within the subpopulation to evolve a better solution Potter and De Jong [687] applied this approach to function optimization For an nx -dimensional problem, nx subpopulations are used one for each dimension of the problem Each subpopulation is therefore responsible for optimizing one of the parameters of the problem, and no subpopulation can form a complete solution by itself Collaboration is achieved by merging a representative from each subpopulation The e ectiveness of this collaboration is estimated as follows: Considering the j-th subpopulation, Cj , then each individual, Cj xi , of Cj performs a single collaboration with the best individual from each of the other subpopulations by merging these best components with Cj xi to form a complete solution The credit assigned to Cj xi is simply the tness of the complete solution Potter and De Jong found that this approach does not perform well when problem parameters are strongly interdependent, due to the greediness of the credit assignment approach To reduce greediness two collaboration vectors can be constructed The rst vector is constructed by considering the best individuals from each subpopulation as described above The second vector chooses random individuals from the other subpopulations, and merges these with Cj xi The best tness of the two vectors is used as the credit for Cj xi In addition to function optimization, Potter and De Jong also applied this approach.

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Later on in the program, you can iterate over each mask corresponding to winning positions on the board to determine if the current player has a winning position, as shown n Listing 347. Draw Barcode In Java Using Barcode creator for Java Control to generate, create .Related: UPC-A Generating C# , Create Interleaved 2 of 5 .NET , ASP.NET UPC-E Generator

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