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aslcstyle.y revision 1.1.1.1.4.1
      1          1.1  christos NoEcho('
      2          1.1  christos /******************************************************************************
      3          1.1  christos  *
      4          1.1  christos  * Module Name: aslcstyle.y - Production rules for symbolic operators
      5          1.1  christos  *
      6          1.1  christos  *****************************************************************************/
      7          1.1  christos 
      8          1.1  christos /*
      9          1.1  christos  * Copyright (C) 2000 - 2016, Intel Corp.
     10          1.1  christos  * All rights reserved.
     11          1.1  christos  *
     12          1.1  christos  * Redistribution and use in source and binary forms, with or without
     13          1.1  christos  * modification, are permitted provided that the following conditions
     14          1.1  christos  * are met:
     15          1.1  christos  * 1. Redistributions of source code must retain the above copyright
     16          1.1  christos  *    notice, this list of conditions, and the following disclaimer,
     17          1.1  christos  *    without modification.
     18          1.1  christos  * 2. Redistributions in binary form must reproduce at minimum a disclaimer
     19          1.1  christos  *    substantially similar to the "NO WARRANTY" disclaimer below
     20          1.1  christos  *    ("Disclaimer") and any redistribution must be conditioned upon
     21          1.1  christos  *    including a substantially similar Disclaimer requirement for further
     22          1.1  christos  *    binary redistribution.
     23          1.1  christos  * 3. Neither the names of the above-listed copyright holders nor the names
     24          1.1  christos  *    of any contributors may be used to endorse or promote products derived
     25          1.1  christos  *    from this software without specific prior written permission.
     26          1.1  christos  *
     27          1.1  christos  * Alternatively, this software may be distributed under the terms of the
     28          1.1  christos  * GNU General Public License ("GPL") version 2 as published by the Free
     29          1.1  christos  * Software Foundation.
     30          1.1  christos  *
     31          1.1  christos  * NO WARRANTY
     32          1.1  christos  * THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS
     33          1.1  christos  * "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT
     34          1.1  christos  * LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTIBILITY AND FITNESS FOR
     35          1.1  christos  * A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT
     36          1.1  christos  * HOLDERS OR CONTRIBUTORS BE LIABLE FOR SPECIAL, EXEMPLARY, OR CONSEQUENTIAL
     37          1.1  christos  * DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS
     38          1.1  christos  * OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION)
     39          1.1  christos  * HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT,
     40          1.1  christos  * STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING
     41          1.1  christos  * IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE
     42          1.1  christos  * POSSIBILITY OF SUCH DAMAGES.
     43          1.1  christos  */
     44          1.1  christos 
     45          1.1  christos ')
     46          1.1  christos 
     47          1.1  christos /*******************************************************************************
     48          1.1  christos  *
     49          1.1  christos  * Production rules for the symbolic (c-style) operators
     50          1.1  christos  *
     51          1.1  christos  ******************************************************************************/
     52          1.1  christos 
     53          1.1  christos /*
     54          1.1  christos  * ASL Extensions: C-style math/logical operators and expressions.
     55          1.1  christos  * The implementation transforms these operators into the standard
     56          1.1  christos  * AML opcodes and syntax.
     57          1.1  christos  *
     58          1.1  christos  * Supported operators and precedence rules (high-to-low)
     59          1.1  christos  *
     60          1.1  christos  * NOTE: The operator precedence and associativity rules are
     61          1.1  christos  * implemented by the tokens in asltokens.y
     62          1.1  christos  *
     63          1.1  christos  * (left-to-right):
     64          1.1  christos  *  1)      ( ) expr++ expr--
     65          1.1  christos  *
     66          1.1  christos  * (right-to-left):
     67          1.1  christos  *  2)      ! ~
     68          1.1  christos  *
     69          1.1  christos  * (left-to-right):
     70          1.1  christos  *  3)      *   /   %
     71          1.1  christos  *  4)      +   -
     72          1.1  christos  *  5)      >>  <<
     73          1.1  christos  *  6)      <   >   <=  >=
     74          1.1  christos  *  7)      ==  !=
     75          1.1  christos  *  8)      &
     76          1.1  christos  *  9)      ^
     77          1.1  christos  *  10)     |
     78          1.1  christos  *  11)     &&
     79          1.1  christos  *  12)     ||
     80          1.1  christos  *
     81          1.1  christos  * (right-to-left):
     82          1.1  christos  *  13)     = += -= *= /= %= <<= >>= &= ^= |=
     83          1.1  christos  */
     84          1.1  christos 
     85  1.1.1.1.4.1  pgoyette 
     86  1.1.1.1.4.1  pgoyette /*******************************************************************************
     87  1.1.1.1.4.1  pgoyette  *
     88  1.1.1.1.4.1  pgoyette  * Basic operations for math and logical expressions.
     89  1.1.1.1.4.1  pgoyette  *
     90  1.1.1.1.4.1  pgoyette  ******************************************************************************/
     91  1.1.1.1.4.1  pgoyette 
     92          1.1  christos Expression
     93          1.1  christos 
     94          1.1  christos     /* Unary operators */
     95          1.1  christos 
     96          1.1  christos     : PARSEOP_EXP_LOGICAL_NOT           {$<n>$ = TrCreateLeafNode (PARSEOP_LNOT);}
     97          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>2,1,$3);}
     98          1.1  christos     | PARSEOP_EXP_NOT                   {$<n>$ = TrCreateLeafNode (PARSEOP_NOT);}
     99          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>2,2,$3,TrCreateNullTarget ());}
    100          1.1  christos 
    101          1.1  christos     | SuperName PARSEOP_EXP_INCREMENT   {$<n>$ = TrCreateLeafNode (PARSEOP_INCREMENT);}
    102          1.1  christos                                         {$$ = TrLinkChildren ($<n>3,1,$1);}
    103          1.1  christos     | SuperName PARSEOP_EXP_DECREMENT   {$<n>$ = TrCreateLeafNode (PARSEOP_DECREMENT);}
    104          1.1  christos                                         {$$ = TrLinkChildren ($<n>3,1,$1);}
    105          1.1  christos 
    106          1.1  christos     /* Binary operators: math and logical */
    107          1.1  christos 
    108          1.1  christos     | TermArg PARSEOP_EXP_ADD           {$<n>$ = TrCreateLeafNode (PARSEOP_ADD);}
    109          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    110          1.1  christos     | TermArg PARSEOP_EXP_DIVIDE        {$<n>$ = TrCreateLeafNode (PARSEOP_DIVIDE);}
    111          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,4,$1,$4,TrCreateNullTarget (),
    112          1.1  christos                                             TrCreateNullTarget ());}
    113          1.1  christos     | TermArg PARSEOP_EXP_MODULO        {$<n>$ = TrCreateLeafNode (PARSEOP_MOD);}
    114          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    115          1.1  christos     | TermArg PARSEOP_EXP_MULTIPLY      {$<n>$ = TrCreateLeafNode (PARSEOP_MULTIPLY);}
    116          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    117          1.1  christos     | TermArg PARSEOP_EXP_SHIFT_LEFT    {$<n>$ = TrCreateLeafNode (PARSEOP_SHIFTLEFT);}
    118          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    119          1.1  christos     | TermArg PARSEOP_EXP_SHIFT_RIGHT   {$<n>$ = TrCreateLeafNode (PARSEOP_SHIFTRIGHT);}
    120          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    121          1.1  christos     | TermArg PARSEOP_EXP_SUBTRACT      {$<n>$ = TrCreateLeafNode (PARSEOP_SUBTRACT);}
    122          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    123          1.1  christos 
    124          1.1  christos     | TermArg PARSEOP_EXP_AND           {$<n>$ = TrCreateLeafNode (PARSEOP_AND);}
    125          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    126          1.1  christos     | TermArg PARSEOP_EXP_OR            {$<n>$ = TrCreateLeafNode (PARSEOP_OR);}
    127          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    128          1.1  christos     | TermArg PARSEOP_EXP_XOR           {$<n>$ = TrCreateLeafNode (PARSEOP_XOR);}
    129          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,TrCreateNullTarget ());}
    130          1.1  christos 
    131          1.1  christos     | TermArg PARSEOP_EXP_GREATER       {$<n>$ = TrCreateLeafNode (PARSEOP_LGREATER);}
    132          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    133          1.1  christos     | TermArg PARSEOP_EXP_GREATER_EQUAL {$<n>$ = TrCreateLeafNode (PARSEOP_LGREATEREQUAL);}
    134          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    135          1.1  christos     | TermArg PARSEOP_EXP_LESS          {$<n>$ = TrCreateLeafNode (PARSEOP_LLESS);}
    136          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    137          1.1  christos     | TermArg PARSEOP_EXP_LESS_EQUAL    {$<n>$ = TrCreateLeafNode (PARSEOP_LLESSEQUAL);}
    138          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    139          1.1  christos 
    140          1.1  christos     | TermArg PARSEOP_EXP_EQUAL         {$<n>$ = TrCreateLeafNode (PARSEOP_LEQUAL);}
    141          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    142          1.1  christos     | TermArg PARSEOP_EXP_NOT_EQUAL     {$<n>$ = TrCreateLeafNode (PARSEOP_LNOTEQUAL);}
    143          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    144          1.1  christos 
    145          1.1  christos     | TermArg PARSEOP_EXP_LOGICAL_AND   {$<n>$ = TrCreateLeafNode (PARSEOP_LAND);}
    146          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    147          1.1  christos     | TermArg PARSEOP_EXP_LOGICAL_OR    {$<n>$ = TrCreateLeafNode (PARSEOP_LOR);}
    148          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,2,$1,$4);}
    149          1.1  christos 
    150  1.1.1.1.4.1  pgoyette     /* Parentheses */
    151          1.1  christos 
    152          1.1  christos     | '(' TermArg ')'                   { $$ = $2;}
    153          1.1  christos 
    154  1.1.1.1.4.1  pgoyette     /* Index term -- "= BUF1[5]" on right-hand side of an equals (source) */
    155          1.1  christos 
    156  1.1.1.1.4.1  pgoyette     | SuperName PARSEOP_EXP_INDEX_LEFT
    157  1.1.1.1.4.1  pgoyette         TermArg PARSEOP_EXP_INDEX_RIGHT {$$ = TrCreateLeafNode (PARSEOP_INDEX);
    158          1.1  christos                                         TrLinkChildren ($$,3,$1,$3,TrCreateNullTarget ());}
    159          1.1  christos     ;
    160          1.1  christos 
    161  1.1.1.1.4.1  pgoyette     /* Index term -- "BUF1[5] = " on left-hand side of an equals (target) */
    162          1.1  christos 
    163          1.1  christos IndexExpTerm
    164          1.1  christos 
    165  1.1.1.1.4.1  pgoyette     : SuperName PARSEOP_EXP_INDEX_LEFT
    166  1.1.1.1.4.1  pgoyette         TermArg PARSEOP_EXP_INDEX_RIGHT {$$ = TrCreateLeafNode (PARSEOP_INDEX);
    167          1.1  christos                                         TrLinkChildren ($$,3,$1,$3,TrCreateNullTarget ());}
    168          1.1  christos     ;
    169          1.1  christos 
    170  1.1.1.1.4.1  pgoyette 
    171  1.1.1.1.4.1  pgoyette /*******************************************************************************
    172  1.1.1.1.4.1  pgoyette  *
    173  1.1.1.1.4.1  pgoyette  * All assignment-type operations -- math and logical. Includes simple
    174  1.1.1.1.4.1  pgoyette  * assignment and compound assignments.
    175  1.1.1.1.4.1  pgoyette  *
    176  1.1.1.1.4.1  pgoyette  ******************************************************************************/
    177  1.1.1.1.4.1  pgoyette 
    178          1.1  christos EqualsTerm
    179          1.1  christos 
    180  1.1.1.1.4.1  pgoyette     /* Simple Store() operation */
    181          1.1  christos 
    182          1.1  christos     : SuperName PARSEOP_EXP_EQUALS
    183          1.1  christos         TermArg                         {$$ = TrCreateAssignmentNode ($1, $3);}
    184          1.1  christos 
    185  1.1.1.1.4.1  pgoyette     /* Compound assignments -- Add (operand, operand, target) */
    186  1.1.1.1.4.1  pgoyette 
    187          1.1  christos     | TermArg PARSEOP_EXP_ADD_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_ADD);}
    188          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    189          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    190          1.1  christos 
    191          1.1  christos     | TermArg PARSEOP_EXP_DIV_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_DIVIDE);}
    192          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,4,$1,$4,TrCreateNullTarget (),
    193          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    194          1.1  christos 
    195          1.1  christos     | TermArg PARSEOP_EXP_MOD_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_MOD);}
    196          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    197          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    198          1.1  christos 
    199          1.1  christos     | TermArg PARSEOP_EXP_MUL_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_MULTIPLY);}
    200          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    201          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    202          1.1  christos 
    203          1.1  christos     | TermArg PARSEOP_EXP_SHL_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_SHIFTLEFT);}
    204          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    205          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    206          1.1  christos 
    207          1.1  christos     | TermArg PARSEOP_EXP_SHR_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_SHIFTRIGHT);}
    208          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    209          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    210          1.1  christos 
    211          1.1  christos     | TermArg PARSEOP_EXP_SUB_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_SUBTRACT);}
    212          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    213          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    214          1.1  christos 
    215          1.1  christos     | TermArg PARSEOP_EXP_AND_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_AND);}
    216          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    217          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    218          1.1  christos 
    219          1.1  christos     | TermArg PARSEOP_EXP_OR_EQ         {$<n>$ = TrCreateLeafNode (PARSEOP_OR);}
    220          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    221          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    222          1.1  christos 
    223          1.1  christos     | TermArg PARSEOP_EXP_XOR_EQ        {$<n>$ = TrCreateLeafNode (PARSEOP_XOR);}
    224          1.1  christos         TermArg                         {$$ = TrLinkChildren ($<n>3,3,$1,$4,
    225          1.1  christos                                             TrSetNodeFlags (TrCreateTargetOperand ($1, NULL), NODE_IS_TARGET));}
    226          1.1  christos     ;
    227