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source: branches/DataAnalysis.ComplexityAnalyzer/HeuristicLab.Problems.DataAnalysis.Symbolic/3.4/Analyzers/SymbolicDataAnalysisModelComplexityAnalyzer.cs @ 11407

Last change on this file since 11407 was 11407, checked in by mkommend, 10 years ago

#2175: Added nested tree size evaluator and simplification operator.

File size: 4.7 KB
Line 
1#region License Information
2
3/* HeuristicLab
4 * Copyright (C) 2002-2014 Heuristic and Evolutionary Algorithms Laboratory (HEAL)
5 *
6 * This file is part of HeuristicLab.
7 *
8 * HeuristicLab is free software: you can redistribute it and/or modify
9 * it under the terms of the GNU General Public License as published by
10 * the Free Software Foundation, either version 3 of the License, or
11 * (at your option) any later version.
12 *
13 * HeuristicLab is distributed in the hope that it will be useful,
14 * but WITHOUT ANY WARRANTY; without even the implied warranty of
15 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the
16 * GNU General Public License for more details.
17 *
18 * You should have received a copy of the GNU General Public License
19 * along with HeuristicLab. If not, see <http://www.gnu.org/licenses/>.
20 */
21
22#endregion
23
24using System;
25using HeuristicLab.Encodings.SymbolicExpressionTreeEncoding;
26
27namespace HeuristicLab.Problems.DataAnalysis.Symbolic {
28  public class SymbolicDataAnalysisModelComplexityAnalyzer {
29    public static double CalculateComplexity(ISymbolicExpressionTreeNode node) {
30      switch (OpCodes.MapSymbolToOpCode(node)) {
31        case OpCodes.Constant: {
32            return 1;
33          }
34        case OpCodes.Variable: {
35            return 2;
36          }
37        case OpCodes.Add: {
38            double complexity = 0;
39            for (int i = 0; i < node.SubtreeCount; i++) {
40              complexity += CalculateComplexity(node.GetSubtree(i));
41            }
42            return complexity;
43          }
44        case OpCodes.Sub: {
45            double complexity = 0;
46            for (int i = 0; i < node.SubtreeCount; i++) {
47              complexity += CalculateComplexity(node.GetSubtree(i));
48            }
49            return complexity;
50          }
51        case OpCodes.Mul: {
52            double complexity = 1;
53            for (int i = 0; i < node.SubtreeCount; i++) {
54              complexity *= CalculateComplexity(node.GetSubtree(i));
55            }
56            return complexity == 1 ? node.SubtreeCount : complexity;
57          }
58        case OpCodes.Div: {
59            double complexity = 1;
60            for (int i = 0; i < node.SubtreeCount; i++) {
61              complexity *= CalculateComplexity(node.GetSubtree(i));
62            }
63            return complexity;
64          }
65        case OpCodes.Sin: {
66            double complexity = CalculateComplexity(node.GetSubtree(0));
67            return complexity * 10;
68          }
69        case OpCodes.Cos: {
70            double complexity = CalculateComplexity(node.GetSubtree(0));
71            return complexity * 10;
72          }
73        case OpCodes.Tan: {
74            double complexity = CalculateComplexity(node.GetSubtree(0));
75            return complexity * 10;
76          }
77        case OpCodes.Exp: {
78            double complexity = CalculateComplexity(node.GetSubtree(0));
79            return complexity * 10;
80          }
81        case OpCodes.Log: {
82            double complexity = CalculateComplexity(node.GetSubtree(0));
83            return complexity * 10;
84          }
85        case OpCodes.Square: {
86            double complexity = CalculateComplexity(node.GetSubtree(0));
87            return 2 * complexity;
88          }
89        case OpCodes.SquareRoot: {
90            double complexity = CalculateComplexity(node.GetSubtree(0));
91            return 10 * complexity;
92          }
93        case OpCodes.Power: {
94            double complexity = CalculateComplexity(node.GetSubtree(0));
95            var exponentNode = node.GetSubtree(1) as ConstantTreeNode;
96            if (exponentNode != null) {
97              double exponent = exponentNode.Value;
98              if (exponent < 0) exponent = Math.Abs(exponent);
99              if (exponent < 1) exponent = 1 / exponent;
100              return Math.Pow(complexity, Math.Round(exponent));
101            }
102
103            double exponentComplexity = CalculateComplexity(node.GetSubtree(1));
104            return Math.Pow(complexity, 2 * exponentComplexity);
105          }
106        case OpCodes.Root: {
107            double complexity = CalculateComplexity(node.GetSubtree(0));
108            var rootNode = node.GetSubtree(1) as ConstantTreeNode;
109            if (rootNode != null) {
110              double root = rootNode.Value;
111              if (root < 0) root = Math.Abs(root);
112              if (root < 1) root = 1 / root;
113              return Math.Pow(complexity, Math.Round(root));
114            }
115
116            double rootComplexity = CalculateComplexity(node.GetSubtree(1));
117            return Math.Pow(complexity, 2 * rootComplexity);
118          }
119
120        default:
121          throw new NotSupportedException();
122      }
123    }
124  }
125}
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