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1.1 root 1: #ifdef LIBC_SCCS
2: .asciz "@(#)divf.s 1.1 (Berkeley/CCI) 7/2/86"
3: #endif LIBC_SCCS
4:
5: #include <tahoemath/fp.h>
6: #include "DEFS.h"
7:
8: #define HIDDEN 23 /* here we count from 0 not from 1 as in fp.h */
9:
10: XENTRY(divf, R2|R3|R4|R5|R6|R7|R8|R9)
11: clrl r1
12: clrl r3 # r3 - sign: 0 for positive,1 for negative.
13: movl 4(fp),r0
14: jgeq 1f
15: movl $1,r3
16: 1: movl 12(fp),r2
17: jgeq 2f
18: bbc $0,r3,1f # seconed operand is negative.
19: clrl r3 # if first was negative, make result positive.
20: jmp 2f
21: 1: movl $1,r3 # if first was positive, make result negative.
22: 2: andl2 $EXPMASK,r0 # compute first 'pure'exponent.
23: jeql is_res1
24: shrl $EXPSHIFT,r0,r0
25: subl2 $BIAS,r0
26: andl2 $EXPMASK,r2 # compute seconed 'pure'exponent.
27: jeql is_res2
28: shrl $EXPSHIFT,r2,r2
29: subl2 $BIAS,r2
30: subl3 r2,r0,r2 # subtruct the exponents.
31: addl2 $BIAS,r2
32: jleq underf
33: # normalization can make the exp. smaller.
34: #
35: # We have the sign in r3,the exponent in r2,now is the time to
36: # perform the division...
37: #
38: # fetch dividend. (r0)
39: andl3 $(0!(EXPMASK | SIGNBIT)),4(fp),r0
40: orl2 $(0!CLEARHID),r0
41: clrl r1
42:
43: # fetch divisor : (r6)
44: andl3 $(0!(EXPMASK | SIGNBIT)),12(fp),r6
45: orl2 $(0!CLEARHID),r6
46:
47: shll $2,r6,r6 # make the divisor bigger so we will not
48: # get overflow at the divission.
49: ediv r6,r0,r0,r7 # quo to r0, rem to r7
50: subl2 $6,r2 # to compensate for: normalization (-24),
51: # ediv (+32), shifting r6 (-2).
52:
53: over:
54: callf $4,fnorm # we can use fnorm because we have data
55: # at r1 as well.(sfnorm takes care only
56: # of r0).
57: sign:
58: 1: bbc $0,r3,done
59: orl2 $SIGNBIT,r0
60: done: ret
61:
62: is_res1:
63: bbc $31,4(fp),retz
64: callf $4,sfpresop
65: ret
66: is_res2:
67: bbc $31,12(fp),z_div
68: callf $4,sfpresop
69: ret
70: retz:
71: clrl r0
72: ret
73: underf:
74: callf $4,sfpunder
75: ret
76: z_div:
77: callf $4,sfpzdiv
78: ret
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