RE: What if computation is unrepeatable?

2005-07-12 Thread Jesse Mazer
I wrote: And when they say the performance is "variable", I think they're talking about some measure of performance during a single execution of a given program, not about repeating the execution of the same program multiple times and finding variations from one run to another. Looks like I

Re: What if computation is unrepeatable?

2005-07-12 Thread Eugen Leitl
On Mon, Jul 11, 2005 at 05:27:33PM -0400, Jesse Mazer wrote: > I don't know what compiler optimization flags are, but if the trajectories Compiler optimization flags tell the compiler to optimize generated code more aggressively, which may even break your code, at a high optimization setting. An

RE: What if computation is unrepeatable?

2005-07-11 Thread Stathis Papaioannou
Norman Samish writes: http://arxiv.org/abs/nlin.AO/0506030 shows the following abstract, suggesting that complex computations are not precisely repeatable. Doesn't Bruno's Computation Hypothesis imply that computations ARE precisely repeatable? "Modern computer microprocessors are composed of

Re: What if computation is unrepeatable?

2005-07-11 Thread Jesse Mazer
Eugen Leitl wrote: On Mon, Jul 11, 2005 at 04:45:21PM -0400, Jesse Mazer wrote: > I don't think that paper is talking about computations being > nonrepeatable--they say that they're not talking about "stochastic > variations" (which I think refers to genuine physical sources of > randomness), b

Re: What if computation is unrepeatable?

2005-07-11 Thread Eugen Leitl
On Mon, Jul 11, 2005 at 04:45:21PM -0400, Jesse Mazer wrote: > I don't think that paper is talking about computations being > nonrepeatable--they say that they're not talking about "stochastic > variations" (which I think refers to genuine physical sources of > randomness), but instead about so

RE: What if computation is unrepeatable?

2005-07-11 Thread Jesse Mazer
Norman Samish wrote: http://arxiv.org/abs/nlin.AO/0506030 shows the following abstract, suggesting that complex computations are not precisely repeatable. Doesn't Bruno's Computation Hypothesis imply that computations ARE precisely repeatable? "Modern computer microprocessors are composed of