Searched refs:exp (Results 1 - 25 of 38) sorted by relevance
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/seL4-refos-master/libs/libmuslc/src/math/i386/ |
H A D | exp2.s | 1 # see exp.s
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H A D | exp2f.s | 1 # see exp.s
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H A D | exp2l.s | 1 # see exp.s
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H A D | expf.s | 1 # see exp.s
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H A D | expm1.s | 1 # see exp.s
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H A D | expm1f.s | 1 # see exp.s
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H A D | expm1l.s | 1 # see exp.s
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H A D | exp.s | 89 .global exp 90 .type exp,@function 91 exp: label
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/seL4-refos-master/libs/libmuslc/src/math/i386_sel4/ |
H A D | exp2.s | 1 # see exp.s
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H A D | exp2f.s | 1 # see exp.s
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H A D | exp2l.s | 1 # see exp.s
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H A D | expf.s | 1 # see exp.s
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H A D | expm1.s | 1 # see exp.s
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H A D | expm1f.s | 1 # see exp.s
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H A D | expm1l.s | 1 # see exp.s
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H A D | exp.s | 89 .global exp 90 .type exp,@function 91 exp: label
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/seL4-refos-master/libs/libmuslc/src/math/ |
H A D | __expo2.c | 7 /* exp(x)/2 for x >= log(DBL_MAX), slightly better than 0.5*exp(x/2)*exp(x/2) */ 14 /* exp(x - k ln2) * 2**(k-1) */ 15 return exp(x - kln2) * scale * scale;
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H A D | cosh.c | 3 /* cosh(x) = (exp(x) + 1/exp(x))/2 4 * = 1 + 0.5*(exp(x)-1)*(exp(x)-1)/exp(x) 31 t = exp(x);
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H A D | expl.c | 38 * A Pade' form of degree 5/6 is used to approximate exp(f) - 1 51 * exp( X(1+delta) ) = exp(X) ( 1 + X*delta + ... ), 63 * exp underflow x < MINLOG 0.0 64 * exp overflow x > MAXLOG MAXNUM 73 return exp(x); 126 return exp(x);
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H A D | exp.c | 11 /* exp(x) 24 * 2. Approximation of exp(r) by a special rational function on 27 * R(r**2) = r*(exp(r)+1)/(exp(r)-1) = 2 + r*r/6 - r**4/360 + ... 38 * The computation of exp(r) thus becomes 40 * exp(r) = 1 + ---------- 49 * 3. Scale back to obtain exp(x): 51 * exp(x) = 2^k * exp(r) 54 * exp(IN 81 double exp(double x) function [all...] |
/seL4-refos-master/libs/libmuslc/src/complex/ |
H A D | cexp.c | 45 /* cexp(x + I 0) = exp(x) + I 0 */ 47 return CMPLX(exp(x), y); 69 * overflow in exp(x). 75 * - x < exp_ovfl and exp(x) won't overflow (common case) 76 * - x > cexp_ovfl, so exp(x) * s overflows for all s > 0 77 * - x = +-Inf (generated by exp()) 80 exp_x = exp(x);
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H A D | __cexp.c | 34 * Compute exp(x), scaled to avoid spurious overflow. An exponent is 46 * We use exp(x) = exp(x - kln2) * 2**k, carefully chosen to 47 * minimize |exp(kln2) - 2**k|. We also scale the exponent of 51 exp_x = exp(x - kln2); 59 * __ldexp_cexp(x, expt) compute exp(x) * 2**expt.
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H A D | ctanh.c | 113 * ctanh(+-huge + i +-y) ~= +-1 +- i 2sin(2y)/exp(2x), using the 114 * approximation sinh^2(huge) ~= exp(2*huge) / 4. 118 double exp_mx = exp(-fabs(x));
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/seL4-refos-master/projects/refos/impl/apps/nethack/src/nethack-3.4.3/src/ |
H A D | exper.c | 39 experience(mtmp, nk) /* return # of exp points for mtmp after nk killed */ 99 more_experienced(exp, rexp) 100 register int exp, rexp; 102 u.uexp += exp; 103 u.urexp += 4*exp + rexp; 104 if(exp
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/seL4-refos-master/apps/nethack/src/nethack-3.4.3/src/ |
H A D | exper.c | 39 experience(mtmp, nk) /* return # of exp points for mtmp after nk killed */ 99 more_experienced(exp, rexp) 100 register int exp, rexp; 102 u.uexp += exp; 103 u.urexp += 4*exp + rexp; 104 if(exp
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