A hybrid particle swarm optimization based algorithm for high school timetabling problems, Ioannis X. Tassopoulos, Grigorios N. Beligiannis Published at Applied Soft Computing, 2012 General information Two new result sets are listed below, derived from the algorithm presented at the corresponding paper, due to a minor significance bug correction and further experiments conducted after the publication date of the paper. The algorithm that produced these results is identical to this published at the corresponding paper except that is utilizes 15 particles instead of 50. This way, a better performance has been observed as far as the computational time concerns. Moreover, the new results may differ from those mentioned at the text of the original paper, but, in general, they are at least as good as the previous ones concerning the total cost per instance. That means that some improved results have been observed compared with the previous ones. The first set of results are produced by an executable constructed using Lcc 64bit compiler and the experiments were carried out on Windows 7 64bit OS, with 7GB of RAM and Intel i7 Q740 CPU 1.73 GHz. The second set of results are produced by an executable constructed using DEV C++ 64bit compiler and the experiments were carried out on Windows 8.1 64bit OS, with 16GB of RAM and Intel i7 4770 CPU 3.40 GHz. The results refer to the three factors that characterize the efficiency of the proposed algorithm and affect the quality of the produced timetable. These factors are: The number of gaps that the teachers have during their daily schedule The class dispersion, i.e. the number of days that the classes have repeated lessons during their daily schedule The teacher dispersion, i.e. the number of days that the teachers have uneven distribution of their workload during their daily schedule The total cost of the produced timetable is the sum of the above three numbers and the objective is to minimize this cost while having a feasible solution. For the definition of a feasible solution, i.e. the kind of constraints that should be satisfied in order to have a feasible schedule, please refer to the text of the paper. In addition, in order to be informed about the structure of each input file, you should refer to the InputFilesInterpretation.docx document provided at this site, where there is an analytical description of them. instance 1 2 3 4 5 7 8 9 10 11 Number of teachers and gaps Number of classes and days with wrong dispersion 6(8) 12(14) 1(1) 3(4) 0(0) 14(25) 0(0) 2(2) 0(0) 0(0) 2(2) 2(2) 3(3) 0(0) 0(0) 0(0) 5(11) 0(0) 6(10) 8(16) Number of teachers and days with wrong dispersion 2(4) 1(2) 1(2) 0(0) 0(0) 0(0) 0(0) 0(0) 0(0) 2(4) Total cost Execution Time (mins/secs) seed 14 18 6 4 0 25 11 2 10 20 92' 43'' 111' 11'' 12' 20'' 36' 22'' 9' 10'' 147' 40'' 5' 20'' 11' 16'' 9' 54'' 17' 23'' 1397515963 1397556029 1397507723 1397569836 1397584106 1397601126 1397464999 1397668318 1397666996 1397657264 Best results of the proposed PSO algorithm, using 15 particles, produced from Lcc 64 bit executable. instance 1 2 3 4 5 7 8 9 10 11 Number of teachers and gaps Number of classes and days with wrong dispersion 7(7) 10(14) 0(0) 4(5) 0(0) 16(22) 0(0) 2(2) 0(0) 0(0) 2(2) 2(2) 3(3) 0(0) 0(0) 1(1) 5(11) 0(0) 6(10) 8(17) Number of teachers and days with wrong dispersion 1(2) 1(2) 1(2) 0(0) 0(0) 0(0) 0(0) 0(0) 0(0) 1(2) Total cost Execution Time (mins/secs) seed 11 18 5 5 0 23 11 2 10 19 32' 39'' 48' 33'' 3' 30'' 13' 4'' 3' 57' 52'' 1' 43'' 4' 21'' 3' 45'' 7' 7'' 1424454573 1424690838 1424983391 1424786268 1425113810 1424598917 1425225158 1425124280 1425114220 1425047954 Best results of the proposed PSO algorithm, using 15 particles, produced from Dev C++ 64 bit executable. As it is observed the second results sets, those based on executable produced by Dev C++, contains results of better quality. Execution instructions In order to execute the executable, include the provided txt input files (e.g. 1.txt, 2.txt) into the same folder as the executable. Then double click the executable and enter the number of the instance you like to run, when prompted. Please note that you should enter just a number from 1 to 11 (with the number 6 to be excluded, since there is no instance named 6.txt) without the txt extension. Afterwards, you will be prompted to enter a desired seed needed for algorithm’s randomness. You may enter a positive integer with maximum length of 10 digits or you may enter the value -1, meaning that you let the system to use its own seed. After the algorithm completeness, you may enter the following values: 1, to get the timetable by class displayed at the screen 2, to get the timetable by teacher displayed at the screen 3, to get an overview of the results displayed at the screen 11, to get the timetable by class displayed at a txt file generated automatically 22, to get the timetable by teacher displayed at a txt file generated automatically 33, to get an overview of the results displayed at a txt file generated automatically Any other value, to terminate the application. Please note that the program also generates a txt file recording the evolution of fitness versus generation number. The recorded values are actually the logarithms of fitness values. What this site includes This site includes the following information: A NewResults_ASoCo.docx file (the current one) which contains general information. A set of 10 instances taken from real world situations, a.k.a. from Greek high schools. The instances are: 1.txt, 2.txt, 3.txt, 4.txt, 5.txt, 7.txt, 8.txt, 9.txt, 10.txt and 11.txt. An InputFilesInterpretation.docx file which explains the structure of an input file and the information that each input file section provides. The corresponding results, a.k.a. for each input file, the timetable by class, the timetable by teacher and general information and details about the output. The source code which is written in ANSI C. Two executable files named ASoCo_PSO_Lcc.exe, which is produced by lcc 64 bits compiler, and ASoCo_PSO_Dev.exe, which is produced by Dev C++ 64 bits compiler. Specific information about how to run the application. For comments, remarks and suggestions please contact: Tassopoulos I.X. e-mail : johnytass@gmail.com