Mercurial > sdl-ios-xcode
annotate src/video/e_log.h @ 4170:092c0bc69155 SDL-1.2
Fixed bug #618
Description From Tim Angus 2008-08-30 12:23:56 (-) [reply]
As we all know SDL 1.2 doesn't handle dead keys well since one key press
potentially equals two (or more) characters. For example, on many layouts,
keying <backquote>,<space> results in <no character>,<backquote><space>. Since
the unicode member of the SDL_keysym struct only has room for one character,
only one can be returned.
On Linux, the first character is returned. On Windows however, unless the exact
number of characters generated by the keypress is 1, nothing is returned. The
following patch addresses this inconsistency.
Updated patch which includes a further fix to the handling of the numpad when
numlock is on. This further fix is courtesy Amanieu d'Antras.
author | Sam Lantinga <slouken@libsdl.org> |
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date | Mon, 13 Apr 2009 08:42:09 +0000 |
parents | 450721ad5436 |
children | 782fd950bd46 c121d94672cb |
rev | line source |
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1 /* @(#)e_log.c 5.1 93/09/24 */ |
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2 /* |
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3 * ==================================================== |
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4 * Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved. |
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5 * |
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6 * Developed at SunPro, a Sun Microsystems, Inc. business. |
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7 * Permission to use, copy, modify, and distribute this |
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8 * software is freely granted, provided that this notice |
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9 * is preserved. |
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10 * ==================================================== |
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11 */ |
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12 |
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13 #if defined(LIBM_SCCS) && !defined(lint) |
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14 static char rcsid[] = "$NetBSD: e_log.c,v 1.8 1995/05/10 20:45:49 jtc Exp $"; |
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15 #endif |
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16 |
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17 /* __ieee754_log(x) |
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18 * Return the logrithm of x |
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19 * |
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20 * Method : |
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21 * 1. Argument Reduction: find k and f such that |
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22 * x = 2^k * (1+f), |
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23 * where sqrt(2)/2 < 1+f < sqrt(2) . |
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24 * |
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25 * 2. Approximation of log(1+f). |
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26 * Let s = f/(2+f) ; based on log(1+f) = log(1+s) - log(1-s) |
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27 * = 2s + 2/3 s**3 + 2/5 s**5 + ....., |
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28 * = 2s + s*R |
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29 * We use a special Reme algorithm on [0,0.1716] to generate |
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30 * a polynomial of degree 14 to approximate R The maximum error |
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31 * of this polynomial approximation is bounded by 2**-58.45. In |
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32 * other words, |
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33 * 2 4 6 8 10 12 14 |
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34 * R(z) ~ Lg1*s +Lg2*s +Lg3*s +Lg4*s +Lg5*s +Lg6*s +Lg7*s |
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35 * (the values of Lg1 to Lg7 are listed in the program) |
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36 * and |
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37 * | 2 14 | -58.45 |
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38 * | Lg1*s +...+Lg7*s - R(z) | <= 2 |
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39 * | | |
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40 * Note that 2s = f - s*f = f - hfsq + s*hfsq, where hfsq = f*f/2. |
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41 * In order to guarantee error in log below 1ulp, we compute log |
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42 * by |
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43 * log(1+f) = f - s*(f - R) (if f is not too large) |
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44 * log(1+f) = f - (hfsq - s*(hfsq+R)). (better accuracy) |
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45 * |
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46 * 3. Finally, log(x) = k*ln2 + log(1+f). |
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47 * = k*ln2_hi+(f-(hfsq-(s*(hfsq+R)+k*ln2_lo))) |
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48 * Here ln2 is split into two floating point number: |
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49 * ln2_hi + ln2_lo, |
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50 * where n*ln2_hi is always exact for |n| < 2000. |
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51 * |
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52 * Special cases: |
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53 * log(x) is NaN with signal if x < 0 (including -INF) ; |
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54 * log(+INF) is +INF; log(0) is -INF with signal; |
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55 * log(NaN) is that NaN with no signal. |
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56 * |
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57 * Accuracy: |
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58 * according to an error analysis, the error is always less than |
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59 * 1 ulp (unit in the last place). |
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60 * |
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61 * Constants: |
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62 * The hexadecimal values are the intended ones for the following |
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63 * constants. The decimal values may be used, provided that the |
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64 * compiler will convert from decimal to binary accurately enough |
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65 * to produce the hexadecimal values shown. |
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66 */ |
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67 |
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68 /*#include "math.h"*/ |
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69 #include "math_private.h" |
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70 |
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71 #ifdef __STDC__ |
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72 static const double |
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73 #else |
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74 static double |
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75 #endif |
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76 ln2_hi = 6.93147180369123816490e-01, /* 3fe62e42 fee00000 */ |
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77 ln2_lo = 1.90821492927058770002e-10, /* 3dea39ef 35793c76 */ |
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78 Lg1 = 6.666666666666735130e-01, /* 3FE55555 55555593 */ |
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79 Lg2 = 3.999999999940941908e-01, /* 3FD99999 9997FA04 */ |
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80 Lg3 = 2.857142874366239149e-01, /* 3FD24924 94229359 */ |
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81 Lg4 = 2.222219843214978396e-01, /* 3FCC71C5 1D8E78AF */ |
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82 Lg5 = 1.818357216161805012e-01, /* 3FC74664 96CB03DE */ |
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83 Lg6 = 1.531383769920937332e-01, /* 3FC39A09 D078C69F */ |
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84 Lg7 = 1.479819860511658591e-01; /* 3FC2F112 DF3E5244 */ |
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85 |
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86 #ifdef __STDC__ |
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87 double __ieee754_log(double x) |
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88 #else |
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89 double __ieee754_log(x) |
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90 double x; |
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91 #endif |
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92 { |
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93 double hfsq,f,s,z,R,w,t1,t2,dk; |
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94 int32_t k,hx,i,j; |
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95 u_int32_t lx; |
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96 |
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97 EXTRACT_WORDS(hx,lx,x); |
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98 |
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99 k=0; |
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100 if (hx < 0x00100000) { /* x < 2**-1022 */ |
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101 if (((hx&0x7fffffff)|lx)==0) |
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102 return -two54/zero; /* log(+-0)=-inf */ |
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103 if (hx<0) return (x-x)/zero; /* log(-#) = NaN */ |
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104 k -= 54; x *= two54; /* subnormal number, scale up x */ |
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105 GET_HIGH_WORD(hx,x); |
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106 } |
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107 if (hx >= 0x7ff00000) return x+x; |
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108 k += (hx>>20)-1023; |
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109 hx &= 0x000fffff; |
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110 i = (hx+0x95f64)&0x100000; |
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111 SET_HIGH_WORD(x,hx|(i^0x3ff00000)); /* normalize x or x/2 */ |
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112 k += (i>>20); |
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113 f = x-1.0; |
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114 if((0x000fffff&(2+hx))<3) { /* |f| < 2**-20 */ |
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115 if(f==zero) {if(k==0) return zero; else {dk=(double)k; |
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116 return dk*ln2_hi+dk*ln2_lo;} |
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117 } |
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118 R = f*f*(0.5-0.33333333333333333*f); |
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119 if(k==0) return f-R; else {dk=(double)k; |
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120 return dk*ln2_hi-((R-dk*ln2_lo)-f);} |
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121 } |
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122 s = f/(2.0+f); |
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123 dk = (double)k; |
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124 z = s*s; |
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125 i = hx-0x6147a; |
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126 w = z*z; |
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127 j = 0x6b851-hx; |
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128 t1= w*(Lg2+w*(Lg4+w*Lg6)); |
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129 t2= z*(Lg1+w*(Lg3+w*(Lg5+w*Lg7))); |
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130 i |= j; |
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131 R = t2+t1; |
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132 if(i>0) { |
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133 hfsq=0.5*f*f; |
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134 if(k==0) return f-(hfsq-s*(hfsq+R)); else |
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135 return dk*ln2_hi-((hfsq-(s*(hfsq+R)+dk*ln2_lo))-f); |
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136 } else { |
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137 if(k==0) return f-s*(f-R); else |
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138 return dk*ln2_hi-((s*(f-R)-dk*ln2_lo)-f); |
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139 } |
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140 } |