"... Any way I have over 75 games now, of which 40 are played each day. Let's say I have 40 games and number them 1 to 40. Currently I would play probably 1.2.3.4.5. ... .36.37.38.39.40 (with maybe one early game jumping in between, because of a move and I'm not on 240 hours) and then those that have moved, each one move. In my suggestion it could go like this : 40.39.38.37.36.38.35.34.33.38.32.37.31.38.30.29.37.38.28.33. .... It's unlikely the second series would be shorter than the former,..." If it's unlikely the 2nd series is shorter, what's the advantage of that? "... and probably I made much more moves... since the advantage of being online both is used." Why would you not make as many moves with the current ordering? Are you suggesting, for example, that an opponent might go off line if you don't respond quickly enough? Let's look at a simpler example. Suppose you have 10 games to move in, and in 3 of those games the opponent is online and ready to respond. Suppose the games were listed your way, with the most recent response first. With this ordering, suppose games 1, 9, and 10 involve the online opponents. As I said in a previous post, the server will not show you game 1 again immediately after you move there; it will show you game 2 next, and if your opponent in 1 has moved quickly, you will see game 1 again after game 2. So, if you and your game 1 opponent keep making moves this way, the order in which you play your games will be: 1, 2, 1, 3, 1, 4, 1, 5, 1, 6, 1, 7, 1, 8, 1, 9, 1 and then if the opponent in game 9 responds quickly, you will continue to alternate between games 1 and 9, and you may not even reach game 10 that day, where you have another opponent waiting. In this scenario, your game 9 opponent had to wait for you to make 15 moves in other games before you got around to him. And your game 10 opponent did not get a response from you at all, that day. Compare this with the ordering that currently exists. With this ordering, the same online opponents would be in games 1, 2, and 10. Again listing the first 17 moves you make that day, we get: 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 1, 2, 10, 1, 2, 10, 1. This way you have made fewer moves against one of your opponents, but more moves against the others. So what's the advantage of your proposed ordering? Thanks for your time.