these are n activities A1,A2,A3 ...and An which I want to distribute so that at most two are simultaneous
I'm undecided between two choices
that of using the max simultaneous constraint which according to the instructions can reduce the performance of the generation
and the scond choice is creating n imaginary activities B1,B2.....Bn whose preferred rooms are the imaginary rooms S1 and S2 such that B1 and A1 B2 and A2 .....Bn and An start at the same
my question what is the best choice in your opinion knowing that the number n of activities is quite large
Of course the max simultaneous is much better. Hmm... those instructions should be removed.
Hi
I have a similar question:
Which solution is better in terms of generation speed to avoid exceeding the number of teachers each hour relative to the available rooms:
1. Maxi simultaneous
2. Assigning all available rooms to all teachers to ensure the number of activities is less than or equal to the number of rooms each hour.
Hello,
Again, I think max simultaneous is better. Rooms constraints are generally slow. But with rooms constraints you get a nicer print of the timetable. In this case, you can use both, and max simultaneous will help space constraints. This is only theory, but you might make a comparison of these 3 cases (max simultaneous, rooms, or both).