Searched refs:MO (Results 1 - 25 of 47) sorted by relevance

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/haiku-fatelf/src/system/libroot/posix/glibc/arch/x86/
H A De_acosh.S38 #define MO(op) op##@GOTOFF(%edx) define
40 #define MO(op) op define
61 fsubl MO(one) // x-1 : log(2)
68 fcoml MO(limit)
75 2: faddl MO(one) // x+sqrt(2*(x-1)+(x-1)^2) : log(2)
92 fsubl MO(one) // x^2-1 : x : 2*x : log(2)
95 fdivrl MO(one) // 1/(x+sqrt(x^2-1)) : 2*x : log(2)
H A De_acoshf.S38 #define MO(op) op##@GOTOFF(%edx) define
40 #define MO(op) op define
61 fsubl MO(one) // x-1 : log(2)
68 fcoml MO(limit)
75 2: faddl MO(one) // x+sqrt(2*(x-1)+(x-1)^2) : log(2)
92 fsubl MO(one) // x^2-1 : x : 2*x : log(2)
95 fdivrl MO(one) // 1/(x+sqrt(x^2-1)) : 2*x : log(2)
H A De_atanh.S44 #define MO(op) op##@GOTOFF(%edx) define
46 #define MO(op) op define
67 fldt MO(ln2_2) // 0.5*ln2
70 fcoml MO(half) // |x| : 0.5*ln2
77 fsubrl MO(one) // 1-|x| : |x| : 2*|x| : 0.5*ln2
82 fcoml MO(limit) // 2*|x|+(2*|x|^2)/(1-|x|) : 0.5*ln2
92 4: faddl MO(one) // 1+2*|x|+(2*|x|^2)/(1-|x|) : 0.5*ln2
99 2: faddl MO(one) // 1+|x| : |x| : 0.5*ln2
101 fsubrl MO(one) // 1-|x| : 1+|x| : 0.5*ln2
H A De_atanhf.S45 #define MO(op) op##@GOTOFF(%edx) define
47 #define MO(op) op define
67 fldt MO(ln2_2) // 0.5*ln2
70 fcoml MO(half) // |x| : 0.5*ln2
77 fsubrl MO(one) // 1-|x| : |x| : 2*|x| : 0.5*ln2
82 fcoml MO(limit) // 2*|x|+(2*|x|^2)/(1-|x|) : 0.5*ln2
92 4: faddl MO(one) // 1+2*|x|+(2*|x|^2)/(1-|x|) : 0.5*ln2
99 2: faddl MO(one) // 1+|x| : |x| : 0.5*ln2
101 fsubrl MO(one) // 1-|x| : 1+|x| : 0.5*ln2
H A De_atanhl.S51 #define MO(op) op##@GOTOFF(%edx) define
53 #define MO(op) op define
74 fldt MO(ln2_2) // 0.5*ln2
77 fcoml MO(half) // |x| : 0.5*ln2
84 fsubrl MO(one) // 1-|x| : |x| : 2*|x| : 0.5*ln2
89 fcoml MO(limit) // 2*|x|+(2*|x|^2)/(1-|x|) : 0.5*ln2
99 4: faddl MO(one) // 1+2*|x|+(2*|x|^2)/(1-|x|) : 0.5*ln2
106 2: faddl MO(one) // 1+|x| : |x| : 0.5*ln2
108 fsubrl MO(one) // 1-|x| : 1+|x| : 0.5*ln2
H A De_log.S30 #define MO(op) op##@GOTOFF(%edx) define
32 #define MO(op) op define
45 fsubl MO(one) // x-1 : x : log(2)
48 fcompl MO(limit) // x-1 : x : log(2)
H A De_logf.S31 #define MO(op) op##@GOTOFF(%edx) define
33 #define MO(op) op define
46 fsubl MO(one) // x-1 : x : log(2)
49 fcompl MO(limit) // x-1 : x : log(2)
H A De_logl.S31 #define MO(op) op##@GOTOFF(%edx) define
33 #define MO(op) op define
46 fsubl MO(one) // x-1 : x : log(2)
49 fcompl MO(limit) // x-1 : x : log(2)
H A Ds_expm1.S44 #define MO(op) op##@GOTOFF(%edx) define
46 #define MO(op) op define
66 fldt MO(l2e) // log2(e) : x
75 fldl MO(one) // 1 : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
77 fsubrl MO(one) // 1-2^int(log2(e)*x) : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
85 fldl MO(minus1) // Set result to -1.0.
H A Ds_expm1f.S44 #define MO(op) op##@GOTOFF(%edx) define
46 #define MO(op) op define
66 fldt MO(l2e) // log2(e) : x
75 fldl MO(one) // 1 : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
77 fsubrl MO(one) // 1-2^int(log2(e)*x) : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
85 fldl MO(minus1) // Set result to -1.0.
H A Ds_expm1l.S44 #define MO(op) op##@GOTOFF(%edx) define
46 #define MO(op) op define
66 fldt MO(l2e) // log2(e) : x
75 fldl MO(one) // 1 : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
77 fsubrl MO(one) // 1-2^int(log2(e)*x) : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
85 fldl MO(minus1) // Set result to -1.0.
H A De_acoshl.S44 #define MO(op) op##@GOTOFF(%edx) define
46 #define MO(op) op define
68 fsubl MO(one) // x-1 : log(2)
75 fcoml MO(limit)
82 2: faddl MO(one) // x+sqrt(2*(x-1)+(x-1)^2) : log(2)
99 fsubl MO(one) // x^2-1 : x : 2*x : log(2)
102 fdivrl MO(one) // 1/(x+sqrt(x^2-1)) : 2*x : log(2)
H A Ds_asinh.S41 #define MO(op) op##@GOTOFF(%edx) define
43 #define MO(op) op define
76 faddl MO(one) // 1+|x|^2 : |x|^2 : |x| : log(2)
78 faddl MO(one) // 1+sqrt(1+|x|^2) : |x|^2 : |x| : log(2)
81 fcoml MO(limit)
93 6: faddl MO(one)
110 faddl MO(huge) // huge+x : x
129 faddl MO(one) // 1+|x|^2 : |x| : 2*|x| : log(2)
132 fdivrl MO(one) // 1/(|x|+sqrt(1+|x|^2)) : 2*|x| : log(2)
H A Ds_asinhf.S41 #define MO(op) op##@GOTOFF(%edx) define
43 #define MO(op) op define
76 faddl MO(one) // 1+|x|^2 : |x|^2 : |x| : log(2)
78 faddl MO(one) // 1+sqrt(1+|x|^2) : |x|^2 : |x| : log(2)
81 fcoml MO(limit)
93 6: faddl MO(one)
110 faddl MO(huge) // huge+x : x
129 faddl MO(one) // 1+|x|^2 : |x| : 2*|x| : log(2)
132 fdivrl MO(one) // 1/(|x|+sqrt(1+|x|^2)) : 2*|x| : log(2)
H A Ds_asinhl.S48 #define MO(op) op##@GOTOFF(%edx) define
50 #define MO(op) op define
83 faddl MO(one) // 1+|x|^2 : |x|^2 : |x| : log(2)
85 faddl MO(one) // 1+sqrt(1+|x|^2) : |x|^2 : |x| : log(2)
88 fcoml MO(limit)
100 6: faddl MO(one)
117 fldt MO(huge) // huge : x : x
137 faddl MO(one) // 1+|x|^2 : |x| : 2*|x| : log(2)
140 fdivrl MO(one) // 1/(|x|+sqrt(1+|x|^2)) : 2*|x| : log(2)
H A De_pow.S53 #define MO(op) op##@GOTOFF(%ecx) define
56 #define MO(op) op define
115 fdivrl MO(one) // 1/x (now referred to as x)
119 4: fldl MO(one) // 1 : x
137 fldl MO(one) // 1.0 : x : y
149 fldl MO(one) // 1.0 : x : y
153 fcompl MO(limit) // 1.0 : x : y
169 faddl MO(one) // 2^fract(y*log2(x)) : int(y*log2(x))
179 fldl MO(one)
187 fcompl MO(on
[all...]
H A De_powf.S53 #define MO(op) op##@GOTOFF(%ecx) define
56 #define MO(op) op define
114 fdivrl MO(one) // 1/x (now referred to as x)
116 4: fldl MO(one) // 1 : x
132 fldl MO(one) // 1.0 : x : y
144 fldl MO(one) // 1.0 : x : y
148 fcompl MO(limit) // 1.0 : x : y
164 faddl MO(one) // 2^fract(y*log2(x)) : int(y*log2(x))
174 fldl MO(one)
182 fcompl MO(on
[all...]
/haiku-fatelf/src/system/libroot/posix/glibc/arch/x86_64/
H A Ds_copysignf.S36 #define MO(op) op##(%rip) define
38 #define MO(op) op define
43 movss MO(mask),%xmm3
H A De_log10l.S33 #define MO(op) op##(%rip) define
35 #define MO(op) op define
47 4: fsubl MO(one) // x-1 : x : log10(2)
50 fcompl MO(limit) // x-1 : x : log10(2)
H A De_log2l.S30 #define MO(op) op##(%rip) define
32 #define MO(op) op define
37 fldl MO(one)
47 fcompl MO(limit) // x-1 : x : 1
H A De_logl.S32 #define MO(op) op##(%rip) define
34 #define MO(op) op define
46 4: fsubl MO(one) // x-1 : x : log(2)
49 fcompl MO(limit) // x-1 : x : log(2)
H A Ds_copysign.S42 #define MO(op) op##(%rip) define
44 #define MO(op) op define
49 andpd MO(othermask),%xmm0
50 andpd MO(signmask),%xmm1
H A Ds_log1pl.S34 #define MO(op) op##(%rip) define
36 #define MO(op) op define
52 fldt MO(limit)
58 faddl MO(one)
H A Ds_expm1l.S44 #define MO(op) op##(%rip) define
46 #define MO(op) op define
66 fldt MO(l2e) // log2(e) : x
75 fldl MO(one) // 1 : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
77 fsubrl MO(one) // 1-2^int(log2(e)*x) : int(log2(e)*x) : 2^(log2(e)*x)-2^int(log2(e)*x)
85 fldl MO(minus1) // Set result to -1.0.
H A De_powl.S58 #define MO(op) op##(%rip) define
60 #define MO(op) op define
96 fldl MO(p63) // 1L<<63 : y : x
117 fdivrl MO(one) // 1/x (now referred to as x)
121 4: fldl MO(one) // 1 : x
139 fldl MO(one) // 1.0 : x : y
149 fldl MO(one) // 1.0 : x : y
150 fldl MO(limit) // 0.29 : 1.0 : x : y
175 faddl MO(one) // 2^fract(y*log2(x)) : int(y*log2(x))
181 fldl MO(on
[all...]

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