Mercurial > octave-nkf
annotate scripts/polynomial/polyval.m @ 20595:c1a6c31ac29a
eliminate more simple uses of error_state
* ov-classdef.cc: Eliminate simple uses of error_state.
author | John W. Eaton <jwe@octave.org> |
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date | Tue, 06 Oct 2015 00:20:02 -0400 |
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1 ## Copyright (C) 1994-2015 John W. Eaton |
2313 | 2 ## |
3 ## This file is part of Octave. | |
4 ## | |
5 ## Octave is free software; you can redistribute it and/or modify it | |
6 ## under the terms of the GNU General Public License as published by | |
7016 | 7 ## the Free Software Foundation; either version 3 of the License, or (at |
8 ## your option) any later version. | |
2313 | 9 ## |
10 ## Octave is distributed in the hope that it will be useful, but | |
11 ## WITHOUT ANY WARRANTY; without even the implied warranty of | |
12 ## MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU | |
13 ## General Public License for more details. | |
14 ## | |
15 ## You should have received a copy of the GNU General Public License | |
7016 | 16 ## along with Octave; see the file COPYING. If not, see |
17 ## <http://www.gnu.org/licenses/>. | |
904 | 18 |
3368 | 19 ## -*- texinfo -*- |
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20 ## @deftypefn {Function File} {@var{y} =} polyval (@var{p}, @var{x}) |
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21 ## @deftypefnx {Function File} {@var{y} =} polyval (@var{p}, @var{x}, [], @var{mu}) |
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22 ## @deftypefnx {Function File} {[@var{y}, @var{dy}] =} polyval (@var{p}, @var{x}, @var{s}) |
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23 ## @deftypefnx {Function File} {[@var{y}, @var{dy}] =} polyval (@var{p}, @var{x}, @var{s}, @var{mu}) |
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24 ## |
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25 ## Evaluate the polynomial @var{p} at the specified values of @var{x}. |
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26 ## |
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27 ## If @var{x} is a vector or matrix, the polynomial is evaluated for each of |
3368 | 28 ## the elements of @var{x}. |
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29 ## |
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30 ## When @var{mu} is present, evaluate the polynomial for |
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31 ## (@var{x}-@var{mu}(1))/@var{mu}(2). |
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32 ## |
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33 ## In addition to evaluating the polynomial, the second output represents the |
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34 ## prediction interval, @var{y} +/- @var{dy}, which contains at least 50% of |
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35 ## the future predictions. To calculate the prediction interval, the |
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36 ## structured variable @var{s}, originating from @code{polyfit}, must be |
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37 ## supplied. |
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38 ## |
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39 ## @seealso{polyvalm, polyaffine, polyfit, roots, poly} |
3368 | 40 ## @end deftypefn |
1025 | 41 |
3202 | 42 ## Author: Tony Richardson <arichard@stark.cc.oh.us> |
2312 | 43 ## Created: June 1994 |
44 ## Adapted-By: jwe | |
561 | 45 |
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46 function [y, dy] = polyval (p, x, s = [], mu) |
561 | 47 |
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48 if (nargin < 2 || nargin > 4 || (nargout == 2 && nargin < 3)) |
6046 | 49 print_usage (); |
561 | 50 endif |
51 | |
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52 if (isempty (x)) |
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53 y = []; |
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54 return; |
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55 elseif (isempty (p)) |
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56 y = zeros (size (x)); |
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57 return; |
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58 elseif (! isvector (p)) |
3458 | 59 error ("polyval: first argument must be a vector"); |
561 | 60 endif |
61 | |
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62 if (nargin > 3) |
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63 x = (x - mu(1)) / mu(2); |
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64 endif |
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65 |
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66 n = length (p) - 1; |
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67 y = p(1) * ones (size (x)); |
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68 for i = 2:n+1 |
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69 y = y .* x + p(i); |
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70 endfor |
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71 |
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72 if (nargout == 2) |
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73 ## Note: the F-Distribution is generally considered to be single-sided. |
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74 ## http://www.itl.nist.gov/div898/handbook/eda/section3/eda3673.htm |
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75 ## t = finv (1-alpha, s.df, s.df); |
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76 ## dy = t * sqrt (1 + sumsq (A/s.R, 2)) * s.normr / sqrt (s.df) |
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77 ## If my inference is correct, then t must equal 1 for polyval. |
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78 ## This is because finv (0.5, n, n) = 1.0 for any n. |
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79 try |
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80 k = numel (x); |
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81 A = (x(:) * ones (1, n+1)) .^ (ones (k, 1) * (n:-1:0)); |
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82 dy = sqrt (1 + sumsq (A/s.R, 2)) * s.normr / sqrt (s.df); |
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83 dy = reshape (dy, size (x)); |
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84 catch |
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85 if (isempty (s)) |
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86 error ("polyval: third input is required."); |
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87 elseif (isstruct (s) |
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88 && all (ismember ({"R", "normr", "df"}, fieldnames (s)))) |
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89 error (lasterr ()); |
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90 elseif (isstruct (s)) |
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91 error ("polyval: third input is missing the required fields."); |
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92 else |
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93 error ("polyval: third input is not a structure."); |
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94 endif |
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95 end_try_catch |
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96 endif |
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561 | 98 endfunction |
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100 |
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101 %!fail ("polyval ([1,0;0,1],0:10)") |
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103 %!test |
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104 %! r = 0:10:50; |
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105 %! p = poly (r); |
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106 %! p = p / max (abs (p)); |
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107 %! x = linspace (0,50,11); |
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108 %! y = polyval (p,x) + 0.25*sin (100*x); |
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109 %! [pf, s] = polyfit (x, y, numel (r)); |
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110 %! [y1, delta] = polyval (pf, x, s); |
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111 %! expected = [0.37235, 0.35854, 0.32231, 0.32448, 0.31328, ... |
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112 %! 0.32036, 0.31328, 0.32448, 0.32231, 0.35854, 0.37235]; |
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113 %! assert (delta, expected, 0.00001); |
7411 | 114 |
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115 %!test |
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116 %! x = 10 + (-2:2); |
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117 %! y = [0, 0, 1, 0, 2]; |
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118 %! p = polyfit (x, y, numel (x) - 1); |
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119 %! [pn, s, mu] = polyfit (x, y, numel (x) - 1); |
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120 %! y1 = polyval (p, x); |
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121 %! yn = polyval (pn, x, [], mu); |
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122 %! assert (y1, y, sqrt (eps)); |
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123 %! assert (yn, y, sqrt (eps)); |
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125 %!test |
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126 %! p = [0, 1, 0]; |
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127 %! x = 1:10; |
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128 %! assert (x, polyval (p,x), eps); |
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129 %! x = x(:); |
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130 %! assert (x, polyval (p,x), eps); |
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131 %! x = reshape (x, [2, 5]); |
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132 %! assert (x, polyval (p,x), eps); |
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133 %! x = reshape (x, [5, 2]); |
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134 %! assert (x, polyval (p,x), eps); |
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135 %! x = reshape (x, [1, 1, 5, 2]); |
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136 %! assert (x, polyval (p,x), eps); |
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138 %!test |
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139 %! p = [1]; |
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140 %! x = 1:10; |
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141 %! y = ones (size (x)); |
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142 %! assert (y, polyval (p,x), eps); |
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143 %! x = x(:); |
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144 %! y = ones (size (x)); |
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145 %! assert (y, polyval (p,x), eps); |
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146 %! x = reshape (x, [2, 5]); |
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147 %! y = ones (size (x)); |
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148 %! assert (y, polyval (p,x), eps); |
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149 %! x = reshape (x, [5, 2]); |
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150 %! y = ones (size (x)); |
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151 %! assert (y, polyval (p,x), eps); |
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152 %! x = reshape (x, [1, 1, 5, 2]); |
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153 |
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154 %!assert (zeros (1, 10), polyval ([], 1:10)) |
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155 %!assert ([], polyval (1, [])) |
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156 %!assert ([], polyval ([], [])) |
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157 |