Mercurial > octave-nkf
annotate doc/interpreter/oop.txi @ 9073:17ce09c3d030
Cleanup oop.texi
author | Rik <rdrider0-list@yahoo.com> |
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date | Wed, 01 Apr 2009 17:21:07 -0700 |
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1 @c Copyright (C) 2008 David Bateman |
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2 @c |
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3 @c This file is part of Octave. |
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4 @c |
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5 @c Octave is free software; you can redistribute it and/or modify it |
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6 @c under the terms of the GNU General Public License as published by the |
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7 @c Free Software Foundation; either version 3 of the License, or (at |
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8 @c your option) any later version. |
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9 @c |
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10 @c Octave is distributed in the hope that it will be useful, but WITHOUT |
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11 @c ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or |
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12 @c FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License |
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13 @c for more details. |
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14 @c |
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15 @c You should have received a copy of the GNU General Public License |
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16 @c along with Octave; see the file COPYING. If not, see |
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17 @c <http://www.gnu.org/licenses/>. |
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18 |
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19 @c FIXME |
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20 @c For now can't include "@" character in the path name, and so name |
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21 @c the example directory without the "@"!! |
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22 |
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23 @macro classfile{class, file} |
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24 @example |
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25 @group |
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26 @verbatiminclude @value{abs_top_srcdir}/examples/\class\/\file\ |
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27 @end group |
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28 @end example |
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29 @end macro |
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30 |
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31 @macro polynomialfile{file} |
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32 @classfile{@@polynomial,\file\} |
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33 @end macro |
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34 |
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35 @node Object Oriented Programming |
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36 @chapter Object Oriented Programming |
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37 |
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38 Octave includes the capability to include user classes, including the |
9073 | 39 features of operator and function overloading. Equally a user class |
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40 can be used to encapsulate certain properties of the class so that |
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41 they cannot be altered accidentally and can be set up to address the |
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42 issue of class precedence in mixed class operations. |
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43 |
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44 This chapter discussions the means of constructing a user class with |
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45 the example of a polynomial class, how to query and set the properties |
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46 of this class, together with the means to overload operators and |
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47 functions. |
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48 |
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49 @menu |
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50 * Creating a Class:: |
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51 * Manipulating Classes:: |
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52 * Indexing Objects:: |
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53 * Overloading Objects:: |
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54 @end menu |
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55 |
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56 @node Creating a Class |
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57 @section Creating a Class |
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58 |
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59 We use in the following text a polynomial class to demonstrate the use |
9073 | 60 of object oriented programming within Octave. This class was chosen as |
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61 it is simple, and so doesn't distract unnecessarily from the |
9073 | 62 discussion of the programming features of Octave. However, even still |
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63 a small understand of the polynomial class itself is necessary to |
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64 fully grasp the techniques described. |
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65 |
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66 The polynomial class is used to represent polynomials of the form |
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67 |
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68 @example |
9073 | 69 @group |
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70 @iftex |
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71 @tex |
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72 $a_0 + a_1 x + a_2 x^2 + \ldots a_n x^n$ |
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73 @end tex |
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74 @end iftex |
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75 @ifnottex |
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76 a0 + a1 * x + a2 * x^2 + @dots{} + an * x^n |
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77 @end ifnottex |
9073 | 78 @end group |
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79 @end example |
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80 |
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81 @noindent |
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82 where |
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83 @iftex |
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84 @tex |
9073 | 85 $a_0$, $a_1$, etc. are elements of $\Re$. |
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86 @end tex |
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87 @end iftex |
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88 @ifnottex |
9073 | 89 a0, a1, etc. are real scalars. |
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90 @end ifnottex |
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91 Thus the polynomial can be represented by a vector |
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92 |
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93 @example |
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94 a = [a0, a1, a2, @dots{}, an]; |
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95 @end example |
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96 |
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97 We therefore now have sufficient information about the requirements of |
9073 | 98 the class constructor for our polynomial class to write it. All object |
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99 oriented classes in Octave, must be contained with a directory taking |
9073 | 100 the name of the class, prepended with the @@ symbol. For example, with |
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101 our polynomial class, we would place the methods defining the class in |
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102 the @@polynomial directory. |
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103 |
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104 The constructor of the class, must have the name of the class itself |
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105 and so in our example the constructor with have the name |
9073 | 106 @file{@@polynomial/polynomial.m}. Also ideally when the constructor is |
107 called with no arguments to should return a value object. So for example | |
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108 our polynomial might look like |
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109 |
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110 @polynomialfile{polynomial.m} |
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111 |
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112 Note that the return value of the constructor must be the output of |
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113 the @code{class} function called with the first argument being a |
9073 | 114 structure and the second argument being the class name. An example of |
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115 the call to this constructor function is then |
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116 |
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117 @example |
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118 p = polynomial ([1, 0, 1]); |
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119 @end example |
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120 |
9073 | 121 Note that methods of a class can be documented. The help for the |
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122 constructor itself can be obtained with the constructor name, that is |
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123 for the polynomial constructor @code{help polynomial} will return the |
9073 | 124 help string. Also the help can be obtained by restricting the search |
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125 for the help to a particular class, for example @code{help |
9073 | 126 @@polynomial/polynomial}. This second method is the only means of |
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127 getting help for the overloaded methods and functions of the class. |
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128 |
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129 The same is true for other Octave functions that take a function name |
9073 | 130 as an argument. For example @code{type @@polynomial/display} will |
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131 print the code of the display method of the polynomial class to the |
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132 screen, and @code{dbstop @@polynomial/display} will set a breakpoint |
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133 at the first executable line of the display method of the polynomial |
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134 class. |
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135 |
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136 To check where a variable is a user class, the @code{isobject} and |
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137 @code{isa} functions can be used. for example |
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138 |
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139 @example |
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140 @group |
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141 p = polynomial ([1, 0, 1]); |
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142 isobject (p) |
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143 @result{} 1 |
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144 isa (p, "polynomial") |
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145 @result{} 1 |
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146 @end group |
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147 @end example |
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148 |
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149 @DOCSTRING(isobject) |
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150 |
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151 @noindent |
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152 The available methods of a class can be displayed with the |
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153 @code{methods} function. |
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154 |
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155 @DOCSTRING(methods) |
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156 |
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157 @noindent |
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158 To enquiry whether a particular method is available to a user class, the |
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159 @code{ismethod} function can be used. |
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160 |
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161 @DOCSTRING(ismethod) |
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162 |
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163 @noindent |
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164 For example |
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165 |
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166 @example |
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167 @group |
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168 p = polynomial ([1, 0, 1]); |
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169 ismethod (p, "roots") |
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170 @result{} 1 |
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171 @end group |
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172 @end example |
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173 |
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174 @node Manipulating Classes |
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175 @section Manipulating Classes |
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176 |
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177 There are a number of basic classes methods that can be defined to allow |
9073 | 178 the contents of the classes to be queried and set. The most basic of |
179 these is the @code{display} method. The @code{display} method is used | |
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180 by Octave when displaying a class on the screen, due to an expression |
9073 | 181 that is not terminated with a semicolon. If this method is not defined, |
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182 then Octave will printed nothing when displaying the contents of a class. |
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183 |
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184 @DOCSTRING(display) |
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185 |
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186 @noindent |
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187 An example of a display method for the polynomial class might be |
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188 |
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189 @polynomialfile{display.m} |
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190 |
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191 @noindent |
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192 Note that in the display method, it makes sense to start the method |
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193 with the line @code{fprintf("%s =", inputname(1))} to be consistent |
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194 with the rest of Octave and print the variable name to be displayed |
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195 when displaying the class. |
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196 |
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197 To be consistent with the Octave graphic handle classes, a class |
9073 | 198 should also define the @code{get} and @code{set} methods. The |
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199 @code{get} method should accept one or two arguments, and given one |
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200 argument of the appropriate class it should return a structure with |
9073 | 201 all of the properties of the class. For example |
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202 |
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203 @polynomialfile{get.m} |
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204 |
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205 @noindent |
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206 Similarly, the @code{set} method should taken as its first argument an |
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207 object to modify, and then take property/value pairs to be modified. |
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208 |
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209 @polynomialfile{set.m} |
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210 |
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211 @noindent |
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212 Note that as Octave does not implement pass by reference, than the |
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213 modified object is the return value of the @code{set} method and it |
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214 must be called like |
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215 |
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216 @example |
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217 p = set (p, "a", [1, 0, 0, 0, 1]); |
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218 @end example |
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219 |
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220 @noindent |
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221 Also the @code{set} method makes use of the @code{subsasgn} method of |
9073 | 222 the class, and this method must be defined. The @code{subsasgn} method |
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223 is discussed in the next section. |
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224 |
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225 Finally, user classes can be considered as a special type of a |
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226 structure, and so they can be saved to a file in the same manner as a |
9073 | 227 structure. For example |
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228 |
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229 @example |
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230 @group |
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231 p = polynomial ([1, 0, 1]); |
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232 save userclass.mat p |
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233 clear p |
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234 load userclass.mat |
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235 @end group |
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236 @end example |
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237 |
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238 @noindent |
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239 All of the file formats supported by @code{save} and @code{load} are |
9073 | 240 supported. In certain circumstances, a user class might either contain |
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241 a field that it makes no sense to save or a field that needs to be |
9073 | 242 initialized before it is saved. This can be done with the |
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243 @code{saveobj} method of the class |
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244 |
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245 @DOCSTRING(saveobj) |
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246 |
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247 @noindent |
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248 @code{saveobj} is called just prior to saving the class to a |
9073 | 249 file. Likely, the @code{loadobj} method is called just after a class |
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250 is loaded from a file, and can be used to ensure that any removed |
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251 fields are reinserted into the user object. |
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252 |
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253 @DOCSTRING(loadobj) |
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254 |
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255 @node Indexing Objects |
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256 @section Indexing Objects |
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257 |
9073 | 258 Objects in can be indexed with parentheses, either like |
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259 @code{@var{a} (@var{idx})} or like @code{@var{a} @{@var{idx}@}}, or even |
9073 | 260 like @code{@var{a} (@var{idx}).@var{field}}. However, it is up to the user |
261 to decide what this indexing actually means. In the case of our polynomial | |
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262 class @code{@var{p} (@var{n})} might mean either the coefficient of the |
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263 @var{n}-th power of the polynomial, or it might be the evaluation of the |
9073 | 264 polynomial at @var{n}. The meaning of this subscripted referencing is |
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265 determined by the @code{subsref} method. |
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266 |
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267 @DOCSTRING(subsref) |
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268 |
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269 For example we might decide that indexing with "()" evaluates the |
8235 | 270 polynomial and indexing with "@{@}" returns the @var{n}-th coefficient. |
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271 In this case the @code{subsref} method of our polynomial class might look like |
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272 |
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273 @polynomialfile{subsref.m} |
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274 |
9073 | 275 The equivalent functionality for subscripted assignments uses the |
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276 @code{subsasgn} method. |
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277 |
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278 @DOCSTRING(subsasgn) |
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279 |
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280 If you wish to use the @code{end} keyword in subscripted expressions |
9073 | 281 of an object. Then the user needs to define the @code{end} method for |
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282 the class. |
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283 |
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284 @DOCSTRING(end) |
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285 |
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286 For example the @code{end} method for our polynomial class might look like |
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287 |
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288 @polynomialfile{end.m} |
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289 |
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290 @noindent |
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291 which is a fairly generic @code{end} method that has a behavior similar to |
9073 | 292 the @code{end} keyword for Octave Array classes. It can then be used for |
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293 example like |
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294 |
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295 @example |
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296 @group |
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297 p = polynomial([1,2,3,4]); |
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298 p(end-1) |
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299 @result{} 3 |
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300 @end group |
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301 @end example |
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302 |
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303 Objects can also be used as the index in a subscripted expression themselves |
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304 and this is controlled with the @code{subsindex} function. |
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305 |
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306 @DOCSTRING(subsindex) |
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307 |
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308 Finally, objects can equally be used like ranges, using the @code{colon} |
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309 method |
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310 |
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311 @DOCSTRING(colon) |
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312 |
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313 @node Overloading Objects |
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314 @section Overloading Objects |
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315 |
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316 @menu |
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317 * Function Overloading:: |
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318 * Operator Overloading:: |
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319 * Precedence of Objects:: |
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320 @end menu |
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321 |
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322 @node Function Overloading |
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323 @subsection Function Overloading |
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324 |
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325 Any Octave function can be overloaded, and allows a object specific |
9073 | 326 version of this function to be called as needed. A pertinent example |
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327 for our polynomial class might be to overload the @code{polyval} function |
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328 like |
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329 |
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330 @polynomialfile{polyval.m} |
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331 |
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332 This function just hands off the work to the normal Octave @code{polyval} |
9073 | 333 function. Another interesting example for an overloaded function for our |
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334 polynomial class is the @code{plot} function. |
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335 |
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336 @polynomialfile{plot.m} |
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337 |
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338 @noindent |
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339 which allows polynomials to be plotted in the domain near the region |
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340 of the roots of the polynomial. |
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341 |
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342 Functions that are of particular interest to be overloaded are the class |
9073 | 343 conversion functions such as @code{double}. Overloading these functions |
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344 allows the @code{cast} function to work with the user class and can aid |
9073 | 345 in the use of methods of other classes with the user class. An example |
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346 @code{double} function for our polynomial class might look like. |
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347 |
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348 @polynomialfile{double.m} |
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349 |
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350 @node Operator Overloading |
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351 @subsection Operator Overloading |
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352 |
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353 @float Table,tab:overload_ops |
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354 |
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355 @anchor{doc-rdivide} @anchor{doc-plus} @anchor{doc-minus} @anchor{doc-uminus} |
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356 @anchor{doc-uplus} @anchor{doc-times} @anchor{doc-mtimes} @anchor{doc-mrdivide} |
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357 @anchor{doc-ldivide} @anchor{doc-mldivide} @anchor{doc-power} |
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358 @anchor{doc-mpower} @anchor{doc-lt} @anchor{doc-le} @anchor{doc-gt} |
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359 @anchor{doc-ge} @anchor{doc-eq} @anchor{doc-ne} @anchor{doc-and} |
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360 @anchor{doc-or} @anchor{doc-not} @anchor{doc-ctranspose} @anchor{doc-transpose} |
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361 |
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362 @iftex |
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363 @tex |
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364 \vskip 6pt |
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365 {\hbox to \hsize {\hfill\vbox{\offinterlineskip \tabskip=0pt |
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366 \halign{ |
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367 \vrule height2.0ex depth1.ex width 0.6pt #\tabskip=0.3em & |
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368 # \hfil & \vrule # & # \hfil & \vrule # & # \hfil & # \vrule |
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369 width 0.6pt \tabskip=0pt\cr |
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370 \noalign{\hrule height 0.6pt} |
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371 & Operation && Method && Description &\cr |
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372 \noalign{\hrule} |
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373 & $a + b$ && plus (a, b) && Binary addition operator&\cr |
8295 | 374 & $a - b$ && minus (a, b) && Binary subtraction operator&\cr |
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375 & $+ a$ && uplus (a) && Unary addition operator&\cr |
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376 & $- a$ && uminus (a) && Unary subtraction operator&\cr |
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377 & $a .* b$ && times (a, b) && Element-wise multiplication operator&\cr |
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378 & $a * b$ && mtimes (a, b) && Matrix multiplication operator&\cr |
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379 & $a ./ b$ && rdivide (a, b) && Element-wise right division operator&\cr |
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380 & $a / b$ && mrdivide (a, b) && Matrix right division operator&\cr |
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381 & $a .\backslash b$ && ldivide (a, b) && Element-wise left division operator&\cr |
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382 & $a \backslash b$ && mldivide (a, b) && Matrix left division operator&\cr |
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383 & $a .\hat b$ && power (a, b) && Element-wise power operator&\cr |
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384 & $a \hat b$ && mpower (a, b) && Matrix power operator&\cr |
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385 & $a < b$ && lt (a, b) && Less than operator&\cr |
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386 & $a <= b$ && le (a, b) && Less than or equal to operator&\cr |
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387 & $a > b$ && gt (a, b) && Greater than operator&\cr |
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388 & $a >= b$ && ge (a, b) && Greater than or equal to operator&\cr |
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389 & $a == b$ && eq (a, b) && Equal to operator&\cr |
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390 & $a != b$ && ne (a, b) && Not equal to operator&\cr |
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391 & $a \& b$ && and (a, b) && Logical and operator&\cr |
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392 & $a | b$ && or (a, b) && Logical or operator&\cr |
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393 & $! b$ && not (a) && Logical not operator&\cr |
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394 & $a'$ && ctranspose (a) && Complex conjugate transpose operator &\cr |
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395 & $a.'$ && transpose (a) && Transpose operator &\cr |
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396 & $a : b$ && colon (a, b) && Two element range operator &\cr |
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397 & $a : b : c$ && colon (a, b, c) && Three element range operator &\cr |
9073 | 398 & $[a, b]$ && horzcat (a, b) && Horizontal concatenation operator &\cr |
399 & $[a; b]$ && vertcat (a, b) && Vertical concatenation operator &\cr | |
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400 & $a(s_1, \ldots, s_n)$ && subsref (a, s) && Subscripted reference &\cr |
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401 & $a(s_1, \ldots, s_n) = b$ && subsasgn (a, s, b) && Subscripted assignment &\cr |
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402 & $b (a)$ && subsindex (a) && Convert to zero-based index &\cr |
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403 & {\it display} && display (a) && Commandline display function &\cr |
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404 \noalign{\hrule height 0.6pt} |
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405 }}\hfill}} |
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406 @end tex |
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407 @end iftex |
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408 @ifnottex |
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409 @multitable @columnfractions .1 .20 .20 .40 .1 |
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410 @item @tab Operation @tab Method @tab Description @tab |
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411 @item @tab a + b @tab plus (a, b) @tab Binary addition @tab |
8295 | 412 @item @tab a - b$ @tab minus (a, b) @tab Binary subtraction operator @tab |
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413 @item @tab + a$ @tab uplus (a) @tab Unary addition operator @tab |
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414 @item @tab - a$ @tab uminus (a) @tab Unary subtraction operator @tab |
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415 @item @tab a .* b$ @tab times (a, b) @tab Element-wise multiplication operator @tab |
9073 | 416 @item @tab a * b$ @tab mtimes (a, b) @tab Matrix multiplication operator @tab |
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417 @item @tab a ./ b$ @tab rdivide (a, b) @tab Element-wise right division operator @tab |
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418 @item @tab a / b$ @tab mrdivide (a, b) @tab Matrix right division operator @tab |
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419 @item @tab a .\ b$ @tab ldivide (a, b) @tab Element-wise left division operator @tab |
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420 @item @tab a \ b$ @tab mldivide (a, b) @tab Matrix left division operator @tab |
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421 @item @tab a .^ b$ @tab ldivide (a, b) @tab Element-wise power operator @tab |
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422 @item @tab a ^ b$ @tab mldivide (a, b) @tab Matrix power operator @tab |
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423 @item @tab a < b$ @tab lt (a, b) @tab Less than operator @tab |
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424 @item @tab a <= b$ @tab le (a, b) @tab Less than or equal to operator @tab |
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425 @item @tab a > b$ @tab gt (a, b) @tab Greater than operator @tab |
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426 @item @tab a >= b$ @tab ge (a, b) @tab Greater than or equal to operator @tab |
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427 @item @tab a == b$ @tab eq (a, b) @tab Equal to operator @tab |
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428 @item @tab a != b$ @tab ne (a, b) @tab Not equal to operator @tab |
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429 @item @tab a \& b$ @tab and (a, b) @tab Logical and operator @tab |
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430 @item @tab a | b$ @tab or (a, b) @tab Logical or operator @tab |
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431 @item @tab ! b$ @tab not (a) @tab Logical not operator @tab |
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432 @item @tab a'$ @tab ctranspose (a) @tab Complex conjugate transpose operator @tab |
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433 @item @tab a.'$ @tab transpose (a) @tab Transpose operator @tab |
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434 @item @tab a : b$ @tab colon (a, b) @tab Two element range operator @tab |
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435 @item @tab a : b : c$ @tab colon (a, b, c) @tab Three element range operator @tab |
9073 | 436 @item @tab [a, b]$ @tab horzcat (a, b) @tab Horizontal concatenation operator @tab |
437 @item @tab [a; b]$ @tab vertcat (a, b) @tab Vertical concatenation operator @tab | |
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438 @item @tab a(s_1, \ldots, s_n)$ @tab subsref (a, s) @tab Subscripted reference @tab |
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439 @item @tab a(s_1, \ldots, s_n) = b$ @tab subsasgn (a, s, b) @tab Subscripted assignment @tab |
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440 @item @tab b (a)$ @tab subsindex (a) @tab Convert to zero-based index @tab |
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441 @item @tab @dfn{display} @tab display (a) @tab Commandline display function @tab |
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442 @end multitable |
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443 @end ifnottex |
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444 @caption{Available overloaded operators and their corresponding class method} |
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445 @end float |
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446 |
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447 An example @code{mtimes} method for our polynomial class might look like |
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448 |
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449 @polynomialfile{mtimes.m} |
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450 |
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451 @node Precedence of Objects |
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452 @subsection Precedence of Objects |
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453 |
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454 Many functions and operators take two or more arguments and so the |
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455 case can easily arise that these functions are called with objects of |
9073 | 456 different classes. It is therefore necessary to determine the precedence |
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457 of which method of which class to call when there are mixed objects given |
9073 | 458 to a function or operator. To do this the @code{superiorto} and |
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459 @code{inferiorto} functions can be used |
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460 |
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461 @DOCSTRING(superiorto) |
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462 |
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463 @DOCSTRING(inferiorto) |
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464 |
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465 For example with our polynomial class consider the case |
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466 |
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467 @example |
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468 2 * polynomial ([1, 0, 1]); |
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469 @end example |
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470 |
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471 @noindent |
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472 That mixes an object of the class "double" with an object of the class |
9073 | 473 "polynomial". In this case we like to ensure that the return type of |
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474 the above is of the type "polynomial" and so we use the |
9073 | 475 @code{superiorto} function in the class constructor. In particular our |
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476 polynomial class constructor would be modified to be |
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477 |
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478 @polynomialfile{polynomial_superiorto.m} |
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479 |
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480 Note that user classes always have higher precedence than built-in |
9073 | 481 Octave types. So in fact marking our polynomial class higher than the |
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482 "double" class is in fact not necessary. |
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483 |
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484 |