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MSVCPP/H07-May-2022-196194

config/H16-Dec-2007-11,2048,980

symbreg/H16-Dec-2007-1,167860

templates/H16-Dec-2007-7064

AUTHORSH A D30-Sep-200574 32

COPYINGH A D30-Sep-200317.6 KiB341281

INSTALLH A D02-May-20072.5 KiB8255

Makefile.amH A D04-Oct-200544 32

Makefile.cvsH A D26-Oct-200444 53

Makefile.inH A D16-Oct-200718 KiB586514

READMEH A D02-May-20071.6 KiB6846

acinclude.m4H A D16-Oct-200719.3 KiB604559

aclocal.m4H A D16-Oct-2007258.6 KiB7,3036,513

bootstrapH A D02-May-2007137 86

configureH A D16-Oct-2007707.8 KiB22,31417,698

configure.acH A D21-Aug-20071.6 KiB5142

symbreg.kdevelopH A D21-Aug-20077.8 KiB246245

README

1+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+
2
3Symbolic regression (symbreg): A simple GP example with Open BEAGLE
4
5Copyright (C) 2001-2003
6by  Christian Gagne <cgagne@gmail.com>
7and Marc Parizeau <parizeau@gel.ulaval.ca>
8
9+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+=+
10
11
12Getting started
13===============
14
15  Example is compiled in binary 'symbreg'. Usage options is described by
16  executing it with command-line argument '-OBusage'. The detailed help can
17  also be obtained with argument '-OBhelp'.
18
19Objective
20=========
21
22  Find a function of one independent variable and one dependent variable, in
23  symbolic form, that fits a given sample of 20 $(x_i,y_i)$ data points,
24  where the target function is the quadratic polynomial $x^4 + x^3 + x^2 + x$.
25
26Terminal set
27============
28
29  X (the independent variable)
30  PI
31  Ephemeral constants randomly generated in $[-1,1]$
32
33Function set
34============
35
36  +
37  -
38  *
39  /     (protected division)
40  SIN
41  COS
42  EXP
43  LOG   (protected logarithm)
44
45Fitness cases
46=============
47
48  The given sample of 20 data points $(x_i,y_i)$, randomly chosen within
49  interval [-1,1].
50
51Fitness
52=======
53
54  $\frac{1.}{1.+RMSE}$ where RMSE is the Root Mean Square Error on the
55  fitness cases.
56
57Stopping criteria
58=================
59
60  When the evolution reaches the maximum number of generations.
61
62Reference
63=========
64
65  John R. Koza, "Genetic Programming: On the Programming of Computers by Means
66  of Natural Selection", MIT Press, 1992, pages 162-169.
67
68