jdk/src/share/native/sun/java2d/loops/AlphaMacros.c
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     1 /*
       
     2  * Copyright 2000-2002 Sun Microsystems, Inc.  All Rights Reserved.
       
     3  * DO NOT ALTER OR REMOVE COPYRIGHT NOTICES OR THIS FILE HEADER.
       
     4  *
       
     5  * This code is free software; you can redistribute it and/or modify it
       
     6  * under the terms of the GNU General Public License version 2 only, as
       
     7  * published by the Free Software Foundation.  Sun designates this
       
     8  * particular file as subject to the "Classpath" exception as provided
       
     9  * by Sun in the LICENSE file that accompanied this code.
       
    10  *
       
    11  * This code is distributed in the hope that it will be useful, but WITHOUT
       
    12  * ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
       
    13  * FITNESS FOR A PARTICULAR PURPOSE.  See the GNU General Public License
       
    14  * version 2 for more details (a copy is included in the LICENSE file that
       
    15  * accompanied this code).
       
    16  *
       
    17  * You should have received a copy of the GNU General Public License version
       
    18  * 2 along with this work; if not, write to the Free Software Foundation,
       
    19  * Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1301 USA.
       
    20  *
       
    21  * Please contact Sun Microsystems, Inc., 4150 Network Circle, Santa Clara,
       
    22  * CA 95054 USA or visit www.sun.com if you need additional information or
       
    23  * have any questions.
       
    24  */
       
    25 
       
    26 #include "AlphaMacros.h"
       
    27 
       
    28 /*
       
    29  * The following equation is used to blend each pixel in a compositing
       
    30  * operation between two images (a and b).  If we have Ca (Component of a)
       
    31  * and Cb (Component of b) representing the alpha and color components
       
    32  * of a given pair of corresponding pixels in the two source images,
       
    33  * then Porter & Duff have defined blending factors Fa (Factor for a)
       
    34  * and Fb (Factor for b) to represent the contribution of the pixel
       
    35  * from the corresponding image to the pixel in the result.
       
    36  *
       
    37  *    Cresult = Fa * Ca + Fb * Cb
       
    38  *
       
    39  * The blending factors Fa and Fb are computed from the alpha value of
       
    40  * the pixel from the "other" source image.  Thus, Fa is computed from
       
    41  * the alpha of Cb and vice versa on a per-pixel basis.
       
    42  *
       
    43  * A given factor (Fa or Fb) is computed from the other alpha using
       
    44  * one of the following blending factor equations depending on the
       
    45  * blending rule and depending on whether we are computing Fa or Fb:
       
    46  *
       
    47  *    Fblend = 0
       
    48  *    Fblend = ONE
       
    49  *    Fblend = alpha
       
    50  *    Fblend = (ONE - alpha)
       
    51  *
       
    52  * The value ONE in these equations represents the same numeric value
       
    53  * as is used to represent "full coverage" in the alpha component.  For
       
    54  * example it is the value 0xff for 8-bit alpha channels and the value
       
    55  * 0xffff for 16-bit alpha channels.
       
    56  *
       
    57  * Each Porter-Duff blending rule thus defines a pair of the above Fblend
       
    58  * equations to define Fa and Fb independently and thus to control
       
    59  * the contributions of the two source pixels to the destination pixel.
       
    60  *
       
    61  * Rather than use conditional tests per pixel in the inner loop,
       
    62  * we note that the following 3 logical and mathematical operations
       
    63  * can be applied to any alpha value to produce the result of one
       
    64  * of the 4 Fblend equations:
       
    65  *
       
    66  *    Fcomp = ((alpha AND Fk1) XOR Fk2) PLUS Fk3
       
    67  *
       
    68  * Through appropriate choices for the 3 Fk values we can cause
       
    69  * the result of this Fcomp equation to always match one of the
       
    70  * defined Fblend equations.  More importantly, the Fcomp equation
       
    71  * involves no conditional tests which can stall pipelined processor
       
    72  * execution and typically compiles very tightly into 3 machine
       
    73  * instructions.
       
    74  *
       
    75  * For each of the 4 Fblend equations the desired Fk values are
       
    76  * as follows:
       
    77  *
       
    78  *       Fblend            Fk1        Fk2       Fk3
       
    79  *       ------            ---        ---       ---
       
    80  *          0               0          0         0
       
    81  *         ONE              0          0        ONE
       
    82  *        alpha            ONE         0         0
       
    83  *      ONE-alpha          ONE        -1       ONE+1
       
    84  *
       
    85  * This gives us the following derivations for Fcomp.  Note that
       
    86  * the derivation of the last equation is less obvious so it is
       
    87  * broken down into steps and uses the well-known equality for
       
    88  * two's-complement arithmetic "((n XOR -1) PLUS 1) == -n":
       
    89  *
       
    90  *     ((alpha AND  0 ) XOR  0) PLUS   0        == 0
       
    91  *
       
    92  *     ((alpha AND  0 ) XOR  0) PLUS  ONE       == ONE
       
    93  *
       
    94  *     ((alpha AND ONE) XOR  0) PLUS   0        == alpha
       
    95  *
       
    96  *     ((alpha AND ONE) XOR -1) PLUS ONE+1      ==
       
    97  *         ((alpha XOR -1) PLUS 1) PLUS ONE     ==
       
    98  *         (-alpha) PLUS ONE                    == ONE - alpha
       
    99  *
       
   100  * We have assigned each Porter-Duff rule an implicit index for
       
   101  * simplicity of referring to the rule in parameter lists.  For
       
   102  * a given blending operation which uses a specific rule, we simply
       
   103  * use the index of that rule to index into a table and load values
       
   104  * from that table which help us construct the 2 sets of 3 Fk values
       
   105  * needed for applying that blending rule (one set for Fa and the
       
   106  * other set for Fb).  Since these Fk values depend only on the
       
   107  * rule we can set them up at the start of the outer loop and only
       
   108  * need to do the 3 operations in the Fcomp equation twice per
       
   109  * pixel (once for Fa and again for Fb).
       
   110  * -------------------------------------------------------------
       
   111  */
       
   112 
       
   113 /*
       
   114  * The following definitions represent terms in the Fblend
       
   115  * equations described above.  One "term name" is chosen from
       
   116  * each of the following 3 pairs of names to define the table
       
   117  * values for the Fa or the Fb of a given Porter-Duff rule.
       
   118  *
       
   119  *    AROP_ZERO     the first operand is the constant zero
       
   120  *    AROP_ONE      the first operand is the constant one
       
   121  *
       
   122  *    AROP_PLUS     the two operands are added together
       
   123  *    AROP_MINUS    the second operand is subtracted from the first
       
   124  *
       
   125  *    AROP_NAUGHT   there is no second operand
       
   126  *    AROP_ALPHA    the indicated alpha is used for the second operand
       
   127  *
       
   128  * These names expand to numeric values which can be conveniently
       
   129  * combined to produce the 3 Fk values needed for the Fcomp equation.
       
   130  *
       
   131  * Note that the numeric values used here are most convenient for
       
   132  * generating the 3 specific Fk values needed for manipulating images
       
   133  * with 8-bits of alpha precision.  But Fk values for manipulating
       
   134  * images with other alpha precisions (such as 16-bits) can also be
       
   135  * derived from these same values using a small amount of bit
       
   136  * shifting and replication.
       
   137  */
       
   138 #define AROP_ZERO       0x00
       
   139 #define AROP_ONE        0xff
       
   140 #define AROP_PLUS       0
       
   141 #define AROP_MINUS      -1
       
   142 #define AROP_NAUGHT     0x00
       
   143 #define AROP_ALPHA      0xff
       
   144 
       
   145 /*
       
   146  * This macro constructs a single Fcomp equation table entry from the
       
   147  * term names for the 3 terms in the corresponding Fblend equation.
       
   148  */
       
   149 #define MAKE_AROPS(add, xor, and)  { AROP_ ## add, AROP_ ## and, AROP_ ## xor }
       
   150 
       
   151 /*
       
   152  * These macros define the Fcomp equation table entries for each
       
   153  * of the 4 Fblend equations described above.
       
   154  *
       
   155  *    AROPS_ZERO      Fblend = 0
       
   156  *    AROPS_ONE       Fblend = 1
       
   157  *    AROPS_ALPHA     Fblend = alpha
       
   158  *    AROPS_INVALPHA  Fblend = (1 - alpha)
       
   159  */
       
   160 #define AROPS_ZERO      MAKE_AROPS( ZERO, PLUS,  NAUGHT )
       
   161 #define AROPS_ONE       MAKE_AROPS( ONE,  PLUS,  NAUGHT )
       
   162 #define AROPS_ALPHA     MAKE_AROPS( ZERO, PLUS,  ALPHA  )
       
   163 #define AROPS_INVALPHA  MAKE_AROPS( ONE,  MINUS, ALPHA  )
       
   164 
       
   165 /*
       
   166  * This table maps a given Porter-Duff blending rule index to a
       
   167  * pair of Fcomp equation table entries, one for computing the
       
   168  * 3 Fk values needed for Fa and another for computing the 3
       
   169  * Fk values needed for Fb.
       
   170  */
       
   171 AlphaFunc AlphaRules[] = {
       
   172     {   {0, 0, 0},      {0, 0, 0}       },      /* 0 - Nothing */
       
   173     {   AROPS_ZERO,     AROPS_ZERO      },      /* 1 - RULE_Clear */
       
   174     {   AROPS_ONE,      AROPS_ZERO      },      /* 2 - RULE_Src */
       
   175     {   AROPS_ONE,      AROPS_INVALPHA  },      /* 3 - RULE_SrcOver */
       
   176     {   AROPS_INVALPHA, AROPS_ONE       },      /* 4 - RULE_DstOver */
       
   177     {   AROPS_ALPHA,    AROPS_ZERO      },      /* 5 - RULE_SrcIn */
       
   178     {   AROPS_ZERO,     AROPS_ALPHA     },      /* 6 - RULE_DstIn */
       
   179     {   AROPS_INVALPHA, AROPS_ZERO      },      /* 7 - RULE_SrcOut */
       
   180     {   AROPS_ZERO,     AROPS_INVALPHA  },      /* 8 - RULE_DstOut */
       
   181     {   AROPS_ZERO,     AROPS_ONE       },      /* 9 - RULE_Dst */
       
   182     {   AROPS_ALPHA,    AROPS_INVALPHA  },      /*10 - RULE_SrcAtop */
       
   183     {   AROPS_INVALPHA, AROPS_ALPHA     },      /*11 - RULE_DstAtop */
       
   184     {   AROPS_INVALPHA, AROPS_INVALPHA  },      /*12 - RULE_Xor */
       
   185 };