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jefurry
asm_tutorial
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polynomial_evaluation.asm
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master
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asm_tutorial
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polynomial_evaluation.asm
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default rel
bits 64
segment .data
format_result db 'polynomial is %lf', 0xa, 0
coefficients dq 4.4, 5.5, 6.6
x dq 4.0
degree dd 2
segment .text
extern printf
extern _CRT_INIT
extern ExitProcess
global calculate_polynomial
global main
; p(x) = p0 + p1x + p2x^2 + p3x^3 + ... + pnx^n
;
; Can use Horner's Rule for a more efficient method with doing less work
; bn = pn
; b (n-1) = p (n-1) + b (n) x
; b (n-2) = p (n-2) + b (n-1) x
; ...
; b (0) = p (0) + b1x
; Then p(x) = b0.
; calculate_polynomial(double *coefficients, double x, int degree)
calculate_polynomial:
; TODO: need to verify the result
push rbp
mov rbp, rsp
sub rsp, 32
movsd xmm0, [rcx + r8 * 8] ; xmm0 = b_k
cmp r8d, 0 ; Check if the degree is 0
jz .done
.more:
dec r8d
mulsd xmm0, xmm1 ; b_k * x
addsd xmm0, [rcx + r8 * 8] ; adding p_k
jnz .more
.done:
leave
ret
main:
push rbp
mov rbp, rsp
sub rsp, 32
call _CRT_INIT ; Needed since our entry point is not _DllMainCRTStartup. See https://msdn.microsoft.com/en-us/library/708by912.aspx
lea rcx, [coefficients]
movsd xmm1, [x]
mov r8d, [degree]
call calculate_polynomial
lea rcx, [format_result]
movq rdx, xmm0
call printf
xor eax, eax ; return 0
call ExitProcess
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