/kernel/linux/linux-5.10/arch/x86/math-emu/ |
D | reg_norm.S | 44 subw $32,EXP(%ebx) /* This can cause an underflow */ 53 subw %cx,EXP(%ebx) /* This can cause an underflow */ 59 cmpw EXP_OVER,EXP(%ebx) 62 cmpw EXP_UNDER,EXP(%ebx) 69 addw EXTENDED_Ebias,EXP(%ebx) 70 andw $0x7fff,EXP(%ebx) 79 movw $0,EXP(%ebx) 85 addw EXTENDED_Ebias,EXP(%ebx) 93 addw EXTENDED_Ebias,EXP(%ebx) 122 subw $32,EXP(%ebx) /* This can cause an underflow */ [all …]
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D | reg_round.S | 137 cmpw EXP_UNDER,EXP(%edi) 382 incw EXP(%edi) 413 cmpw EXP_OVER,EXP(%edi) 419 addw EXTENDED_Ebias,EXP(%edi) 420 andw $0x7fff,EXP(%edi) 427 orw $0x8000,EXP(%edi) /* Negative sign for the result. */ 483 subw EXP(%edi),%cx 496 addw %cx,EXP(%edi) 509 addw %cx,EXP(%edi) 534 addw %cx,EXP(%edi) [all …]
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D | reg_u_sub.S | 69 movw %dx,EXP(%edi) /* Copy exponent to destination */ 195 subw $64,EXP(%edi) 206 movw $0,EXP(%edi) /* exponent */ 216 subw $32,EXP(%edi) /* Can get underflow here */ 226 subw %cx,EXP(%edi) /* Can get underflow here */
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D | reg_u_div.S | 93 movswl EXP(%esi),%edx 94 movswl EXP(%ebx),%eax 107 movw %dx,EXP(%edi) 150 incw EXP(%edi) 426 incw EXP(%edi) 436 decw EXP(%edi) /* binary point between 1st & 2nd bits */
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D | reg_u_mul.S | 109 movw %ax,EXP(%edi) 120 decw EXP(%edi)
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D | reg_u_add.S | 66 movw %dx,EXP(%edi) /* Copy exponent to destination */ 146 incw EXP(%edi)
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D | fpu_asm.h | 27 #define EXP(x) 8(x) macro
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D | wm_sqrt.S | 96 cmpw EXP_BIAS,EXP(%esi) 351 movw EXP_BIAS,EXP(%edi) /* Result is in [1.0 .. 2.0) */
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/kernel/linux/linux-5.10/arch/m68k/fpsp040/ |
D | scosh.S | 89 |--COSH(X) = (1/2) * ( EXP(X) + 1/EXP(X) ) 96 bsr setox | ...FP0 IS EXP(|X|) 97 fmuls #0x3F000000,%fp0 | ...(1/2)EXP(|X|) 101 fdivx %fp0,%fp1 | ...1/(2 EXP(|X|))
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D | stanh.S | 129 |--TANH(X) = 1 - (2/[EXP(2X)+1]). LET Y = 2|X|, SGN = SIGN(X), 130 |--TANH(X) = SGN - SGN*2/[EXP(Y)+1]. 144 bsr setox | ...FP0 IS EXP(Y) 147 fadds #0x3F800000,%fp0 | ...EXP(Y)+1 151 fdivx %fp0,%fp1 | ...-SIGN(X)2 / [EXP(Y)+1 ]
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D | setox.S | 512 |--WE NOW COMPUTE EXP(R)-1 BY A POLYNOMIAL 546 faddx %fp2,%fp0 | ...fp0 is EXP(R) - 1 551 |--EXP(X) = 2^M * ( 2^(J/64) + 2^(J/64)*(EXP(R)-1) ) 679 |--WE NOW COMPUTE EXP(R)-1 BY A POLYNOMIAL 722 faddx %fp2,%fp0 | ...fp0 IS EXP(R)-1
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/kernel/linux/linux-5.10/tools/testing/selftests/ntb/ |
D | ntb_test.sh | 180 EXP=0 205 EXP=0 215 if [[ "$DB" -ne "$EXP" ]]; then 216 echo "Doorbell doesn't match expected value $EXP " \ 222 let "EXP = $EXP | $MASK" || true
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/kernel/linux/linux-5.10/scripts/genksyms/ |
D | lex.l | 37 EXP [Ee][+-]?[0-9]+ 39 REAL ({FRAC}{EXP}?{F_SUF}?)|([0-9]+{EXP}{F_SUF}?)
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/kernel/linux/linux-5.10/arch/powerpc/platforms/cell/ |
D | cpufreq_spudemand.c | 21 #define EXP 753 /* exp(-1) in fixed-point */ macro 39 info->busy_spus = calc_load(info->busy_spus, EXP, busy_spus * FIXED_1); in calc_freq()
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/kernel/linux/linux-5.10/scripts/gcc-plugins/ |
D | gcc-common.h | 202 #define SCOPE_FILE_SCOPE_P(EXP) (!(EXP)) argument 263 #define C_DECL_REGISTER(EXP) DECL_LANG_FLAG_4(EXP) argument
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/kernel/linux/linux-5.10/Documentation/arm/nwfpe/ |
D | todo.rst | 12 EXP{cond}<S|D|E>{P,M,Z} Fd, <Fm,#value> - exponent
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D | netwinder-fpe.rst | 133 EXP{cond}<S|D|E>{P,M,Z} Fd, <Fm,#value> - exponent
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/kernel/linux/linux-5.10/drivers/media/v4l2-core/ |
D | v4l2-jpeg.c | 46 #define EXP 0xffdf /* expand reference */ macro
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/kernel/linux/linux-5.10/arch/m68k/ifpsp060/src/ |
D | fplsp.S | 5552 add.l &0x00003FFF,%d2 # BIASED EXP OF 2**L * (PI/2) 5956 mov.l &0x00003FFE,%d2 # BIASED EXP OF 2/PI 5957 sub.l %d1,%d2 # BIASED EXP OF 2**(-L)*(2/PI) 7151 #--WE NOW COMPUTE EXP(R)-1 BY A POLYNOMIAL 7182 fadd.x %fp2,%fp0 # fp0 is EXP(R) - 1 7186 #--EXP(X) = 2^M * ( 2^(J/64) + 2^(J/64)*(EXP(R)-1) ) 7252 #--entry point for EXP(X), X is denormalized 7314 #--WE NOW COMPUTE EXP(R)-1 BY A POLYNOMIAL 7352 fadd.x %fp2,%fp0 # fp0 IS EXP(R)-1 7624 #--COSH(X) = (1/2) * ( EXP(X) + 1/EXP(X) ) [all …]
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D | fpsp.S | 5631 mov.l &0x00003FFE,%d2 # BIASED EXP OF 2/PI 5632 sub.l %d1,%d2 # BIASED EXP OF 2**(-L)*(2/PI) 6089 add.l &0x00003FFF,%d2 # BIASED EXP OF 2**L * (PI/2) 6402 mov.l %d1,%d2 # THE EXP AND 16 BITS OF X 7208 #--entry point for EXP(X), here X is finite, non-zero, and not NaN's
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