On 4/11/2018 7:03 PM, Philip McGrath wrote:
From one following along who knows fairly little about floating-point
math (the Toronto/McCarthy paper looks very informative!):
On Tue, Apr 10, 2018 at 12:13 AM, George Neuner > wrote:
As
>From one following along who knows fairly little about floating-point math
(the Toronto/McCarthy paper looks very informative!):
On Tue, Apr 10, 2018 at 12:13 AM, George Neuner
wrote:
> As Philip McGrath mentioned already, you can specify single precision at
> least for
Sorry for the delay. My ISP's service has been flaky of late. It was
down much of Tuesday. I'm still getting caught up.
On 4/10/2018 2:30 PM, d...@insomniacgames.com wrote:
How long do you want to wait for "truth" calculations. Done using
either rationals (software bigint /
>
> Then you probably want SIMD vector ops too, which, AFAIK, are not yet
> supported. FP math in Racket does use the SIMD unit on most targets,
> but normal math computes one value at a time, using only one slot per
> SIMD register, as opposed to the N slots available at the given precision.
On 4/10/2018 1:36 AM, d...@insomniacgames.com wrote:
For the applications I work on, double precision floats are too costly
to use; although the CPU cycle count to operate on doubles tend to be
the same as single precision floats on modern hardware, the bandwidth
cost is too prohibitive. We
For the applications I work on, double precision floats are too costly to
use; although the CPU cycle count to operate on doubles tend to be the same
as single precision floats on modern hardware, the bandwidth cost is too
prohibitive. We really do need single precision floats, and in many
On 4/9/2018 7:11 PM, d...@insomniacgames.com wrote:
I'm very interested in using Racket for the purposes of numerical
analysis. Specifically, I am interested in using Racket as my test bed
for implementing simple numerical algorithms which operate on IEEE 754
single precision floats and
Hopefully someone who's tried this sort of thing will be able to give you a
better answer, but, from my quick poking around, it seems that, while there
is not a special library like racket/flonum for single-precision, Racket's
generic number operations (like +) work on single-precision floats and
Hey all,
I'm very interested in using Racket for the purposes of numerical analysis.
Specifically, I am interested in using Racket as my test bed for
implementing simple numerical algorithms which operate on IEEE 754 single
precision floats and compare those results against a ground truth,
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