Article View: sci.math.stat
Article #220Smoothing
From: Brian Marick
Date: Thu, 16 Apr 1992 22:11
Date: Thu, 16 Apr 1992 22:11
35 lines
1950 bytes
1950 bytes
I am looking for references that might help me with the following problem. (In short, I need references to data smoothing techniques.) For the UNIX kernel, I can measure the effects of two input distributions, but I cannot capture them directly. To simplify, let's say that the effect is the number of times each routine in the kernel (total around 5000) is called. I can linearize this data by numbering routines in the order they're found in the source. Related routines will be close to each other (to a *very* rough approximation -- but probably good enough for now). I can use the routine number as the X axis, entry count as the Y axis. This will be a wild point blur: calls to adjacent routines may differ by a factor of more than a million. I need to compare two point blurs to see (very roughly) whether they're similar or quite different. What I am thinking of doing is smoothing them to a curve and matching the curves by eye. I know about Tukey/EDA style smoothing. I know a little bit about LOWESS. I don't know enough to say whether or when each is appropriate. (That is, I need to read papers or books that say more than just "this is a technique"; I also need "... and here's where it's most useful, and here are the dangers".) Where can I learn what I need? Also, I need programs to support whatever techniques I use. I have ready access to SYSTAT and STATA. A completely different approach would be fine, too. I chose this because it's visual and intuitive. Thanks. Brian Marick, marick@cs.uiuc.edu, uiucdcs!marick Testing Foundations: Consulting, Training, Tools.
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Newsgroups: sci.math.stat Path: arc1-ca.pugleaf.net!sparky!uunet!wupost!m.cs.uiuc.edu!marick From: marick@m.cs.uiuc.edu (Brian Marick) Subject: Smoothing Message-ID: <1992Apr16.221121.20217@m.cs.uiuc.edu> Organization: University of Illinois, Dept. of Comp. Sci., Urbana, IL Date: Thu, 16 Apr 1992 22:11:21 GMT Lines: 36