2 Copyright © 1995-2001, The AROS Development Team. All rights reserved.
5 Desc: Signed 32 bit multiplication function.
10 /*****************************************************************************
13 #include <proto/utility.h>
15 AROS_LH2(LONG
, SMult32
,
18 AROS_LHA(LONG
, arg1
, D0
),
19 AROS_LHA(LONG
, arg2
, D1
),
22 struct UtilityBase
*, UtilityBase
, 23, Utility
)
25 Performs the signed 32-bit multiplication of arg1 * arg2 and
26 returns a signed 32 bit value.
29 arg1, arg2 - 32 bit signed longs
35 This can perform the multiplication either using the machines
36 native instructions (if they exist), or in software using a
37 simple algorithm based on expanding algebraic products.
39 The utility.library math functions are unlike all other utility
40 functions in that they don't require the library base to be
41 loaded in register A6, and they also save the values of the
42 address registers A0/A1.
44 This function is mainly to support assembly programers, and is
45 probably of limited use to higher-level language programmers.
51 LONG c = SMult32(a,b);
55 Of limited use to C programmers.
58 UMult32(), UMult64(), SMult64()
61 May be handled by code in config/$(KERNEL), may not be...
62 It is for m68k-native.
64 For emulation we are performing the operation:
66 (2^16 * a + b) * (2^16 * c + d)
67 = 2^32 * ab + 2^16 * ad + 2^16 * bc + bd
68 = 2^32 * ab + 2^16 ( ad + bc ) + bd
70 Now since the result is a 32-bit number, the 2^32 term will have
71 no effect. (Since 2^32 > max (32-bit number)), as will the
75 product = 2^16( ad + bc ) + bd
78 29-10-95 digulla automatically created from
79 utility_lib.fd and clib/utility_protos.h
80 18-08-96 iaint Implemented as described above.
82 *****************************************************************************/
86 /* If we have native support for 32 * 32 -> 32, use that. */
91 /* This is effectively what the emulation does, see also
92 config/m68k-native/sumult32.s
97 a1
= (arg1
>> 16) & 0xffff;
99 b1
= (arg2
>> 16) & 0xffff;
102 return ((a0
* b1
) + (a1
* b0
)) << 16 + (b0
* a0
);