The simple command x=0;Dynamic[x=x+1]

*To*: mathgroup at smc.vnet.net*Subject*: [mg124787] The simple command x=0;Dynamic[x=x+1]*From*: Fred Simons <f.h.simons at tue.nl>*Date*: Tue, 7 Feb 2012 04:00:15 -0500 (EST)*Delivered-to*: l-mathgroup@mail-archive0.wolfram.com

For a long time I thought that the result of the command x=0; Dynamic[x=x+1] was easy to explain: at each update the value of x changes, so it will be updated again, and so on, so we see a fastly increasing counter. Now I start realizing that it is not that trivial. At least there are some features that puzzle me and I hope someone can come up with an explanation. The first line of the next commands creates something like a clock. The second line gives the command that I am trying to understand. It shows that the value of x increases with a speed of about 600 per second (on my computer, this is system dependent!), instead of the speed of about 20 that I would expect, since updating takes place at about that rate. Why is it so fast? We are not reading an infinite loop (I think); when x has a value, execution of the command x=x+1 is not a problem. n=0;Dynamic[n=n+1, TrackedSymbols->{}, UpdateInterval->1] x=0; Dynamic[x=x+1] Remove the above output and have a look at the following, where we have two identical constructions, with different variables. The speed now slows down to about 400 per second. n=0;Dynamic[n=n+1, TrackedSymbols->{}, UpdateInterval->1] x=0; Dynamic[x=x+1, SynchronousUpdating->True] y=0; Dynamic[y=y+1, SynchronousUpdating->True] Again remove the output. In the next commands we set one of the two dynamics to queued updating. The effect is remarkable. It slows down the synchronized dynamics to a speed of about 100 per second. Moreover, for some or other reason the synchronized dynamics seems to be exactly twice as fast as the queued one, with a speed of 50 per second. n=0; Dynamic[n=n+1, TrackedSymbols->{}, UpdateInterval->1] x=0; Dynamic[x=x+1, SynchronousUpdating->True] y=0; Dynamic[y=y+1, SynchronousUpdating->False] Finally, when both are queued, the speed of both decreases to about 30 per second: n=0; Dynamic[n=n+1, TrackedSymbols->{}, UpdateInterval->1] x=0; Dynamic[x=x+1, SynchronousUpdating->False] y=0; Dynamic[y=y+1, SynchronousUpdating->False] But in all cases, the speed is higher than the refresh rate. Very likely I overlook something simple, but at the moment I have only a very vague idea what could be going on here. All comment on this behaviour is highly appreciated. Many thanks in advance and kind regards, Fred Simons Eindhoven University of Technology

**Re: Mathematica question**

**need to find polyhedrons with less than a 24 vertex array in PolyhedronData[]**

**Re: recursion won't work for some reason**

**Re: The simple command x=0;Dynamic[x=x+1]**