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[/] [openrisc/] [trunk/] [rtos/] [rtems/] [c/] [src/] [lib/] [libcpu/] [m68k/] [m68040/] [fpsp/] [slog2.S] - Rev 173

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//
//      $Id: slog2.S,v 1.2 2001-09-27 12:01:22 chris Exp $
//
//      slog2.sa 3.1 12/10/90
//
//       The entry point slog10 computes the base-10 
//      logarithm of an input argument X.
//      slog10d does the same except the input value is a 
//      denormalized number.  
//      sLog2 and sLog2d are the base-2 analogues.
//
//       INPUT: Double-extended value in memory location pointed to 
//              by address register a0.
//
//       OUTPUT: log_10(X) or log_2(X) returned in floating-point 
//              register fp0.
//
//       ACCURACY and MONOTONICITY: The returned result is within 1.7 
//              ulps in 64 significant bit, i.e. within 0.5003 ulp 
//              to 53 bits if the result is subsequently rounded 
//              to double precision. The result is provably monotonic 
//              in double precision.
//
//       SPEED: Two timings are measured, both in the copy-back mode. 
//              The first one is measured when the function is invoked 
//              the first time (so the instructions and data are not 
//              in cache), and the second one is measured when the 
//              function is reinvoked at the same input argument.
//
//       ALGORITHM and IMPLEMENTATION NOTES:
//
//       slog10d:
//
//       Step 0.   If X < 0, create a NaN and raise the invalid operation
//                 flag. Otherwise, save FPCR in D1; set FpCR to default.
//       Notes:    Default means round-to-nearest mode, no floating-point
//                 traps, and precision control = double extended.
//
//       Step 1.   Call slognd to obtain Y = log(X), the natural log of X.
//       Notes:    Even if X is denormalized, log(X) is always normalized.
//
//       Step 2.   Compute log_10(X) = log(X) * (1/log(10)).
//            2.1  Restore the user FPCR
//            2.2  Return ans := Y * INV_L10.
//
//
//       slog10: 
//
//       Step 0.   If X < 0, create a NaN and raise the invalid operation
//                 flag. Otherwise, save FPCR in D1; set FpCR to default.
//       Notes:    Default means round-to-nearest mode, no floating-point
//                 traps, and precision control = double extended.
//
//       Step 1.   Call sLogN to obtain Y = log(X), the natural log of X.
//
//       Step 2.   Compute log_10(X) = log(X) * (1/log(10)).
//            2.1  Restore the user FPCR
//            2.2  Return ans := Y * INV_L10.
//
//
//       sLog2d:
//
//       Step 0.   If X < 0, create a NaN and raise the invalid operation
//                 flag. Otherwise, save FPCR in D1; set FpCR to default.
//       Notes:    Default means round-to-nearest mode, no floating-point
//                 traps, and precision control = double extended.
//
//       Step 1.   Call slognd to obtain Y = log(X), the natural log of X.
//       Notes:    Even if X is denormalized, log(X) is always normalized.
//
//       Step 2.   Compute log_10(X) = log(X) * (1/log(2)).
//            2.1  Restore the user FPCR
//            2.2  Return ans := Y * INV_L2.
//
//
//       sLog2:
//
//       Step 0.   If X < 0, create a NaN and raise the invalid operation
//                 flag. Otherwise, save FPCR in D1; set FpCR to default.
//       Notes:    Default means round-to-nearest mode, no floating-point
//                 traps, and precision control = double extended.
//
//       Step 1.   If X is not an integer power of two, i.e., X != 2^k,
//                 go to Step 3.
//
//       Step 2.   Return k.
//            2.1  Get integer k, X = 2^k.
//            2.2  Restore the user FPCR.
//            2.3  Return ans := convert-to-double-extended(k).
//
//       Step 3.   Call sLogN to obtain Y = log(X), the natural log of X.
//
//       Step 4.   Compute log_2(X) = log(X) * (1/log(2)).
//            4.1  Restore the user FPCR
//            4.2  Return ans := Y * INV_L2.
//

//              Copyright (C) Motorola, Inc. 1990
//                      All Rights Reserved
//
//      THIS IS UNPUBLISHED PROPRIETARY SOURCE CODE OF MOTOROLA 
//      The copyright notice above does not evidence any  
//      actual or intended publication of such source code.

//SLOG2    idnt    2,1 | Motorola 040 Floating Point Software Package

        |section        8

        |xref   t_frcinx        
        |xref   t_operr
        |xref   slogn
        |xref   slognd

INV_L10:  .long 0x3FFD0000,0xDE5BD8A9,0x37287195,0x00000000

INV_L2:   .long 0x3FFF0000,0xB8AA3B29,0x5C17F0BC,0x00000000

        .global slog10d
slog10d:
//--entry point for Log10(X), X is denormalized
        movel           (%a0),%d0
        blt             invalid
        movel           %d1,-(%sp)
        clrl            %d1
        bsr             slognd                  // ...log(X), X denorm.
        fmovel          (%sp)+,%fpcr
        fmulx           INV_L10,%fp0
        bra             t_frcinx

        .global slog10
slog10:
//--entry point for Log10(X), X is normalized

        movel           (%a0),%d0
        blt             invalid
        movel           %d1,-(%sp)
        clrl            %d1
        bsr             slogn                   // ...log(X), X normal.
        fmovel          (%sp)+,%fpcr
        fmulx           INV_L10,%fp0
        bra             t_frcinx


        .global slog2d
slog2d:
//--entry point for Log2(X), X is denormalized

        movel           (%a0),%d0
        blt             invalid
        movel           %d1,-(%sp)
        clrl            %d1
        bsr             slognd                  // ...log(X), X denorm.
        fmovel          (%sp)+,%fpcr
        fmulx           INV_L2,%fp0
        bra             t_frcinx

        .global slog2
slog2:
//--entry point for Log2(X), X is normalized
        movel           (%a0),%d0
        blt             invalid

        movel           8(%a0),%d0
        bnes            continue                // ...X is not 2^k

        movel           4(%a0),%d0
        andl            #0x7FFFFFFF,%d0
        tstl            %d0
        bnes            continue

//--X = 2^k.
        movew           (%a0),%d0
        andl            #0x00007FFF,%d0
        subl            #0x3FFF,%d0
        fmovel          %d1,%fpcr
        fmovel          %d0,%fp0
        bra             t_frcinx

continue:
        movel           %d1,-(%sp)
        clrl            %d1
        bsr             slogn                   // ...log(X), X normal.
        fmovel          (%sp)+,%fpcr
        fmulx           INV_L2,%fp0
        bra             t_frcinx

invalid:
        bra             t_operr

        |end

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