Time: 11.1hr
Passed: 480/843
Tests: 1466
Bits: 10654/14582

Date:Friday, June 15th, 2018
Commit:3037eca7637d47c1e833718e81447b3eb971baff on develop
Hostname:uwplse
Points:256
Fuel:2
Seed:#(2775764126 3555076145 3898259844 1891440260 2599947619 1948460636)
Flags:
setup:simplifyfn:cbrtrules:arithmeticrules:polynomialsrules:fractionsrules:exponentsrules:trigonometryrules:hyperbolicrules:complexrules:specialrules:boolsrules:branchesgenerate:rrgenerate:taylorgenerate:simplifyreduce:regimesreduce:taylorreduce:simplifyreduce:avg-errorreduce:binary-searchreduce:branch-expressionsprecision:doubleprecision:fallback
default
TestStartResult ?Target ?∞ ↔ ℝTime
exp(i*pi)0.00.02.1s»
sin(x)*sin(x)+cos(x)*cos(x)0.102.1s»
x*x-y*y0.00.06.7s»
(sin(x)*sin(x))/(1+cos(x))0.60.313.4s»
1-cos(x)15.30.611.6s»
(x-y)/(x+y)0.00.011.9s»
(1+x)/(1-x)0.00.017.1s»
round(1000*exp(-x / 60))0.00.02.1s»
1000*exp(-x / 60)0.00.02.3s»
exp((-x + 1) / 60)0.00.011.1s»
exp(-x / 60)0.00.02.6s»
(r*x - a*y)/(r*r+a*a)1.0m»
x/sqrt(x*x+y*y)25.511.818.5s»
(-b + sqrt(sqr(b) - 4*a*c))/(2*a)1.0m»
b*b - 4*a*c0.00.08.5s»
sqrt(x*x-y*y)8.8s»
xx-2xy+yy0.00.01.9s»
x^2-2xy+y^20.00.023.0s»
(x-y)*(x-y)0.00.03.1s»
(x-y)*(x-y)^20.20.041.2s»
(x-y)^20.00.02.2s»
x^2*(2*(x*y)+y^2)13.40.229.2s»
sqrt(x*x)29.10919.0ms»
a*x*b*y-a*z*b*w14.72.659.6s»
a*x-b*y0.00.05.2s»
x+y+z+w0.00.04.5s»
a*x+a*y0.00.09.0s»
a*(x+y)0.00.010.1s»
a*(x*y-z*w)6.96.942.2s»
1.191043e-16/l^5*1/(exp(0.0143878/(l*T))-1)1.0m»
k1/l^5*1/(exp(k2/l)-1)47.89.443.8s»
a*b + c*d0.00.044.3s»
sqrt(x+1)-139.10.214.9s»
((-b) + sqrt(b*b+4*(a*c)))/(2*a)1.0m»
sqrt(x)/(2+sqrt(x))0.00.020.5s»
sqrt(x)/(1+sqrt(x))1.0m»
((x1-xA)^2+(y1-yA)^2)/l1-l11.0m»
1/(sqrt(x))0.305.4s»
pow(x,-.5)006.3s»
e^x-e^-x58.21.322.2s»
sqrt(a*a + b*b + c*c)35.824.515.0s»
1/sqrt(a*a + b*b)30.017.016.4s»
(3 * x^2 - y^2) * (3 * x^2 + y^2) + 2 * y^2 --timeout21.0m»
6*x^4 - y^4 + y^2 + 3*x^4 + y^21.0m»
8*x^4 - y^4 + 1*x^4 + 2*y^20.10.259.2s»
fma(x,y,a*b)0.00.02.9s»
sin(x) - log(y) * y0.20.238.2s»
sqrt(1+x)0.00.07.9s»
1 / x + a0.00.01.6s»
a / x^210.10.26.0s»
(-q-sqrt(q*q-z*x))/z1.0m»
(-q+h)/z0.00.09.1s»
(3*a*c-b*b)/(3*a*a*a)1.0m»
(a+b)/(a-b)0.00.012.4s»
(a+b)001.1s»
(a+b)/sqrt(a*a+b*b)31.317.614.1s»
(-b-sqrt(b*b - 4*a*c))/(2*a)1.0m»
1/x^20.604.8s»
((p-l*trsi0)*n)/(p*(n+l*trsi0-p))1.0m»
1 / (e1 + l) + 1 / (e2 + l)0.00.038.4s»
1 / (el + l)0.00.013.9s»
e^x - x - 129.50.355.4s»
-a1^2*(-(-Bh1*l*p-Bh0*p)*(Bh0*y+1)-Bh1*(a1-Bh0*l*p)*y)+2*Bh0*a1*p*(a1-Bh0*l*p)*(Bh0*y+1)-Bh0^2*a2*p^21.0m»
2./3.*(b + a*a/(a+b))16.70.032.0s»
2./3.*(y1*y1*y1 - y0*y0*y0)/(y1*y1 - y0*y0)41.115.756.5s»
2*x*x*y + (x1*x1*y1 + x0*x0*y0)/217.02.148.6s»
(-a1^2*(-(-Bh2*l*p-2*Bh1*p)*(Bh0*y+1)-2*Bh1*(-Bh1*l*p-Bh0*p)*y-Bh2*(a1-Bh0*l*p)*y)+2*Bh0*a1*p*(-Bh1*l*p-Bh0*p)*(Bh0*y+1)+2*Bh1*a1*p*(a1-Bh0*l*p)*(Bh0*y+1)+2*Bh0*Bh1*a1*p*(a1-Bh0*l*p)*y-2*Bh0*Bh1*a2*p^2)/(c0*p)-(c1*(-a1^2*(-(-Bh1*l*p-Bh0*p)*(Bh0*y+1)-Bh1*(a1-Bh0*l*p)*y)+2*Bh0*a1*p*(a1-Bh0*l*p)*(Bh0*y+1)-Bh0^2*a2*p^2))/(c0^2*p) --timeout 1001.0m»
(-a1^2*(-(-Bh2*l*p-2*Bh1*p)*(Bh0*y+1)-2*Bh1*(-Bh1*l*p-Bh0*p)*y-Bh2*(a1-Bh0*l*p)*y)+2*Bh0*a1*p*(-Bh1*l*p-Bh0*p)*(Bh0*y+1)+2*Bh1*a1*p*(a1-Bh0*l*p)*(Bh0*y+1)+2*Bh0*Bh1*a1*p*(a1-Bh0*l*p)*y-2*Bh0*Bh1*a2*p^2)/(c0*p)-(c1*(-a1^2*(-(-Bh1*l*p-Bh0*p)*(Bh0*y+1)-Bh1*(a1-Bh0*l*p)*y)+2*Bh0*a1*p*(a1-Bh0*l*p)*(Bh0*y+1)-Bh0^2*a2*p^2))/(c0^2*p)1.0m»
(1 - cos(x)) / x^2 --timeout 10022.40.148.1s»
(1 - cos(x))x^2 --timeout 101.0m»
(1 - cos(x)) / x^21.0m»
16*x*x*x*x - 48*x*x + 120.10.037.7s»
1/(1 + exp(-x))0.00.03.2s»
11540*0.3500385.0ms»
1.2*300403.0ms»
sin(x+y)cos(x+y)14.80.426.5s»
sin(xy) + log(x)0.10.08.1s»
(x+y)^30.00.03.7s»
(x+y)^20.00.015.7s»
x^2+y^2+2xy0.00.08.9s»
ax^2+by^20.00.02.8s»
1/exp(x+y)0.00.03.9s»
sin(x+y)*cos(x+y)14.80.425.4s»
x*y+x*z0.00.09.4s»
0.001/(2*(-2-sqrt(4-0.001)))002.4s»
0.001/(2*(-2-sqrt(4-0.0001)))001.6s»
(-2 + sqrt(4-0.001))/210.18.19.7s»
20^6500461.0ms»
cos(2*z*(sqrt(x^2+y^2+z^2)-z))44.937.348.9s»
(1 + cos(x*sqrt(y^2+z^2)))/242.234.952.4s»
(1 + cos(k*sqrt(x^2+y^2)^2))/243.037.649.4s»
sqrt(x + 2) - sqrt(x)29.80.69.1s»
sqrt(x + 1) - sqrt(x)40.20.221.2s»
sin(pi)00960.0ms»
cos(pi)001.0s»
(x+1)^(1/3)-(x)^(1/3)29.80.548.8s»
(x+1)^1/3 - (x)^1/330.1011.9s»
sqrt(1+1/x)-139.30.124.7s»
ceil(x + 1)12.112.11.2s»
(exp(x)-1)/x39.60.216.5s»
floor(x + 2)12.412.41.1s»
floor(x) + 200812.0ms»
floor(x) + 100852.0ms»
floor(x + 1)14.714.7998.0ms»
floor(x)001.4s»
floor(x + 1) + 112.412.41.2s»
x - floor(x)00860.0ms»
-(pmt * (1 + r * bgn) * ((1 + r)^n - 1) / r)1.0m»
x+2x-3x-x+x^20.00.052.0s»
(x-3)*(x-2)/60.10.147.4s»
(x^2-5*x)/6+10.10.120.7s»
-(pv * (1 + r)^n + pmt * (1 + r * bgn) * ((1 + r)^n - 1) / r)1.0m»
-(pv * (1 + r)^n)5.44.634.9s»
sqrt(x+1)0.00.08.5s»
x*x*(3.0-2.0*x)/y - 0.5/y1.0m»
x*x*(3.0-2.0*x)/y - 0.5/y + z/y1.0m»
x*x*(3.0-2.0*x)/y9.80.242.7s»
a*a*(3.0-2.0*a)0.20.125.0s»
(m3-3*m1*(m2-m1^2)-m1^3)/(m2-m1^2)^(3/2)1.0m»
x+y+z+v0.00.04.1s»
sqrt(56+1)-sqrt(56)4.202.3s»
sqrt(56)00401.0ms»
tan(x+eps)-tan(x)1.0m»
(1 - g^2) * sqrt(1 + g^2 - 2*g*x)1.0m»
sqrt(x+12) - sqrt(x)29.70.714.4s»
sqrt(x+11) - sqrt(x)29.70.110.4s»
x/(1-y)0.00.03.3s»
sqrt(x+123) - sqrt(x)29.60.210.7s»
log x001.5s»
(-b + sqrt(b*b - 4 a c)) / 2a --timeout 10m1.0m»
(-b + sqrt(b*b - 4 a c)) / 2a1.0m»
sin(x) - (x/2)0.00.022.5s»
x-(sin(x)-(x/2)/(cos(x)-(1/2)))1.0m»
x-(sin(x)-x/2)/(cos(x)-1/2)1.0m»
x-(sin(x)-x/2)/(-cos(x)-1/2) --timeout 10001.0m»
x-(sin(x)-x/2)/(-cos(x)-1/2) --timeout 1001.0m»
x-(sin(x)-x/2)/(-cos(x)-1/2)1.0m»
x-((pow(x,2)-2)/(2*x))15.70.022.9s»
(x+(2/x))*(1/2)0.00.044.4s»
x-((pow(x,2)-2)/2x)0.10.030.5s»
x - ((pow(x,2) -2)/(2*x))15.70.024.5s»
x - ((pow(x,2) -2)/2*x)0.10.029.4s»
x-(sqrt(x)/((1/2)*pow(x,-1/2)))0.50.529.4s»
x-(sqrt(x)/(1/2)*pow(x,-1/2))0.10.019.9s»
test03_nonlin20.00.016.7s»
x/(1-x)0.00.052.9s»
1-((1-x)*(1-y))16.30.040.4s»
sqrt(x)-1/(sqrt(x^2)^2)0.10.023.9s»
sqrt(x)-1/(sqrt(x^2))14.80.025.6s»
sin(x)-x/20.00.022.2s»
sin(x)-(x/2)0.00.021.8s»
x^(1/2)002.6s»
a - a / 2 + b / 2003.4s»
(a + b + c) / 30.00.020.1s»
(a + b + c) / 40.00.03.0s»
(a + b + c + d) / 40.00.05.4s»
(a + b) / 2001.3s»
x - ((x^2-y) / (2*x))19.00.029.2s»
y - ( (y^n - 2) / (n * y^(n-1)) )1.0m»
y - ( (y^n - x) / (n * y^(n-1)) )1.0m»
x - ((x^2-2) / (2x))15.70.024.5s»
x-((X^2-2)/(2x))4.90.149.5s»
x - (x^5 - y)/(5*(x^4))43.42.831.7s»
(x^5 - y)/(5*(x^4))43.43.919.7s»
xi - (( pow(xi, n) -x)/(n*xi))0.10.133.8s»
(x-((x^2)-y)/(2*x))19.00.031.1s»
x-(x^2-y)/(2*x)19.00.030.4s»
pow(x, 1/4)002.7s»
x^2 - 2x0.00.07.9s»
(((n-1)*pow(x,n)) - y) / n*pow(x,(n-1))1.0m»
(exp2(x)-y)/2x0.00.029.1s»
x - (( x^n - k ) / ( n* x^(n-1))) --timeout1.0m»
x - (( x^n - k ) / ( n* x^(n-1)))1.0m»
x - ((sqrt(x) -2) / 2*x)0.10.131.1s»
x-((x^2-2) / 2*x )0.10.032.1s»
x - ((x^2-2)/(2*x))15.70.025.0s»
(x^2-2)/(2*x)14.70.06.7s»
pow(x, 1/n)0.00.09.1s»
x-((x^2-2)/(2*x))15.70.025.2s»
log200447.0ms»
x-(exp2(x)-2)/(2*x)1.0m»
(x-((x^2)-2)/(2*x))15.70.024.8s»
x - (pow(x,2) -2) / (2x)15.70.025.6s»
2*x-200941.0ms»
x-((x^2 -2) / (2*x))15.70.024.1s»
x - (x^2-2)/2*x0.10.029.7s»
x-((x^2-2) / (2x))15.70.026.7s»
x - ((-2 + x^2) / (2x))15.70.019.4s»
x - (x^2 -2)/(2x)15.70.025.5s»
x-((x^2-2))/(2)0.00.052.0s»
x-((x^2-2) / (2*x))15.70.024.6s»
x-((x^2-2)/(2x))15.70.025.1s»
x-((x^2-2))0.00.012.7s»
x - ((x^2 -2) / (2x))15.70.024.3s»
(x^2 -2)/(2*x)14.70.06.2s»
aaaaaaa00510.0ms»
x^2001.1s»
(-b+sqrt(b*b-4*a*c))/(2*a) --timeout 151.0m»
b*b-4*a*c0.00.09.9s»
a*b-c*d0.00.05.0s»
sin(x) - x/20.00.022.5s»
sin(x) - (x/2) / (cos(x) - 1/2) 1.0m»
sin(x) - (x/2) / (-cos(x) - 1/2) 1.0m»
sin(x) - (x/2) 0.00.021.6s»
sin x - (x/2)0.00.07.7s»
x-(x^(1/n)/(x^((1-n)/n)/n))2.30.040.8s»
x - (pow(x, 2))/2*x0.10.021.7s»
x - ((pow(x,5)-32)/(5*pow(x,4)))40.10.114.2s»
x - ((x^2-2) / (2*x))15.70.024.8s»
(x^2)-20.00.01.5s»
x - ((x^2 - 2) / (2 * x))15.70.026.5s»
x - ((x^2 - 2) / 2*x) 0.10.029.8s»
x - ((x^2 - 2) / 2 * x)0.10.029.1s»
x - (x^2 - 2)/(2*x)15.70.023.6s»
(x^2 - 2)/ 2*x0.10.012.3s»
(x^2 - 2)/2*x0.10.014.1s»
(x^2 - 2) / 2 * x0.10.011.4s»
sqr00490.0ms»
pow(x,1/n)0.00.08.8s»
x - ((x^5-32)/(5*x^4))40.10.113.8s»
1/sqrt(x)0.302.3s»
100177.0ms»
x-(sqrt(x)/(1/(2*sqrt(x))))0.80.03.9s»
x-(sqrt(x)/1/(2*sqrt(x)))005.7s»
x-(sqrt(x)/1/2*sqrt(x))0.50.05.2s»
sqrt(2)00382.0ms»
sqrt(x)001.4s»
triangle71.0m»
squareRoot30.00.02.4s»
0.01 * x00934.0ms»
x / 10000965.0ms»
NMSE problem 3.3.31.0m»
triangle51.0m»
NMSE example 3.430.10.010.8s»
NMSE p42, negative1.0m»
x - ( a * ( (x*a/(a*a+b*b)) + (y*b/(a*a+b*b))) )1.0m»
x - ( a * ( (x*a/(a*a+b*b)) + (y*b/(a*a+b*b)) ) ) 1.0m»
x - ( y * ( x*y/(y*y+z*z)) )29.822.025.5s»
kepler01.0m»
test02_sum81.0m»
turbine10.40.447.5s»
1000*cos(x) + .1*sin(x)0.20.251.9s»
cos(x)001.0s»
NMSE section 3.528.90.333.4s»
NMSE example 3.129.70.211.5s»
NMSE section 3.1139.80.739.3s»
doppler21.0m»
verhulst0.30.421.5s»
NMSE problem 3.4.632.924.038.9s»
triangle61.0m»
predatorPrey0.40.427.4s»
NMSE example 3.81.0m»
carbonGas1.0m»
triangle11.0m»
triangle111.0m»
triangle41.0m»
sqroot1.0m»
cav100.00.02.1s»
rigidBody10.00.033.8s»
(x + 1) / (x - 1)0.00.124.7s»
floudas20031.8s»
sqrt(x+1) + sqrt(x)0.00.013.7s»
sqrt(x*x+y*y)30.117.14.7s»
sineOrder30.10.119.1s»
kepler11.0m»
NMSE example 3.337.10.428.2s»
1/(1+sinh(x))0.00.031.9s»
1/(1+sinx)0.00.07.1s»
rigidBody20.10.153.0s»
triangle21.0m»
floudas11.0m»
NMSE problem 3.3.629.30.117.7s»
triangle91.0m»
intro-example0.00.041.9s»
test05_nonlin1, test20.30.310.7s»
test05_nonlin1, r40.80.310.6s»
triangle121.0m»
NMSE problem 3.4.531.10.035.1s»
NMSE problem 3.4.31.0m»
bspline30.10.19.9s»
NMSE problem 3.4.21.0m»
triangle101.0m»
turbine21.0m»
sine1.0m»
NMSE example 3.619.90.419.9s»
sec4-example0.40.335.1s»
squareRoot3Invalid0.00.02.3s»
NMSE problem 3.2.1, negative1.0m»
triangle81.0m»
test06_sums4, sum21.0m»
NMSE example 3.1060.90.426.9s»
jetEngine1.0m»
triangle31.0m»
NMSE example 3.738.60.514.9s»
kepler21.0m»
turbine31.0m»
NMSE problem 3.3.429.60.435.3s»
smartRoot1.0m»
NMSE problem 3.3.237.014.758.8s»
Probabilities in a clustering algorithm1.0m»
NMSE problem 3.3.729.40.629.2s»
doppler31.0m»
cosh(x)/sinh(x)1.11.151.8s»
NMSE problem 3.3.114.80.417.0s»
(exp(x)*exp(y) + 1.0 / exp(x)*exp(y))*(1-cos(z)) + (exp(x)/exp(y)+exp(y)/exp(x))*(1+cos(z))1.0m»
floudas30.10.152.4s»
cosh(x)*cosh(y) - cos(a-b)*sinh(x)*sinh(y)1.0m»
NMSE problem 3.4.130.90.239.6s»
NMSE problem 3.3.539.80.929.9s»
sqrt(x)/sqrt(x+1)0.00.09.3s»
ax+ab001.2s»
sqrt(2*x*x)29.10.46.8s»
sqrt(2*sqr(x))29.10.46.1s»
sqrt(sqr(x) + sqr(x))29.10.37.8s»
sqrt(x*x + x*x)29.10.49.6s»
a*b*c6.21.217.4s»
(-b+sqrt(b*b-4*a*c))/(2*a)1.0m»
exp(x / 2) - x / (exp(x) - 1)41.11.033.0s»
s * ( v + d * ( d1 + d * d2 ) )6.31.450.2s»
trunc((x - 1) / y) + 10.00.04.3s»
(-b + sqrt(sqr(b) - 4*a*c)) / (2 * a)1.0m»
sin(PI/2)002.0s»
cos(PI)00551.0ms»
4 / 3 * PI * cube(r)0.40.317.9s»
4/3*PI*sqr(r)0.50.319.2s»
fmax(n,1) * sin(180 / fmax(n,1))0.00.013.5s»
n * sin(180 / n)27.427.923.5s»
exp(x) - 2 * x0.00.012.7s»
50.2 / 100 * a0.40.36.1s»
50.2 / 100 * 10000724.0ms»
a * soh / 1000 * 100 * efficiency / 10006.56.440.4s»
sqrt(1 - x)0.00.020.7s»
x^2+x+21.0m»
1 - a*b0.00.01.5s»
(1 - x)^(1/y)6.05.226.0s»
sqrt(x+1) - ceil(sqrt(x))58.528.922.6s»
ceil(tan(x))001.1s»
-i * exp(a) * (a * exp(2 * a) - exp(2 * a) - 2 * a * exp(a) + a ^ 2 + 2 * exp(a) + a - 1) / ((exp(a) - 1) ^ 2 * l ^ 2)1.0m»
NMSE problem 3.2.1, positive1.0m»
NMSE example 3.929.80.639.1s»
Complex sine and cosine1.0m»
test01_sum31.0m»
a + b*c + b*d + b*e0.00.027.7s»
(x+2)/(x-2)0.00.014.8s»
(x+2)/(x-1)0.00.046.7s»
doppler11.0m»
(x+10)/(x-1)0.00.052.1s»
(x+1e3)/(x-1)0.00.043.4s»
(x+1e6)/(x-1)0.00.046.5s»
azimuth1.0m»
(x+1e9)/(x-1)0.00.021.0s»
Complex square root38.223.750.3s»
log(x+1) - log(x)29.40.137.2s»
1/(1+log(x))0.30.338.1s»
x/cos(x)0.10.15.6s»
(x+1)/(x-1)0.00.124.8s»
z_ofst_in - 0.5*z_pxl_size_in*( n_pxls_in - 1 )+ z_pxl_size_in * margin_S+ z_pxl_size_in * ofst_01.0m»
fma(x,y,z)001.7s»
fma(3,4,5)00584.0ms»
NMSE p42, positive1.0m»
(i * (i - 1) * (1 - 2 * a * exp(-a)) + j * (j + 1) * (exp(-4 * a) + 2 * a * exp(-3 * a)) - 2 * i * j * exp(-2 * a))1.0m»
x / (x - y)0.00.013.2s»
ax^2 + bx + c0.00.018.5s»
b + x / 6.0 * (((-(x^2)) + 3.0 * x - 2.0) * a + 3.0 * ((x^2) - 2.0 * x - 1.0) * b + 3.0 * ((-(x^2)) + x + 2.0) * c + ((x^2) - 1.0) * d)1.0m»
x + x00819.0ms»
(x*x)/sqrt(x*x*x+1)13.513.530.6s»
(x^2)/sqrt(x^3+1)13.513.529.4s»
(3 * x^2 - y^2) * (3 * x^2 + y^2) + 2 * y^21.0m»
(a*x + b*(sqrt(c+x^2)))/(c)19.05.858.3s»
sqrt(x + 1) - sqrt(x)29.80.213.3s»
(x-1)/x0.00.04.2s»
x+y001.1s»
r * (sin(b) / cos(a+b))15.00.435.7s»
r * sin(b) / cos(a+b)15.00.329.8s»
1 / (1 - exp(-n * d))25.20.330.4s»
cos(atan(r/d))29.84.921.5s»
9*x^4 - y^2 * (y^2 - 2)0.20.149.2s»
9*x^4 - y^4 + 2*y^20.10.133.9s»
sin(1/x)27.628.416.7s»
sqrt(x+1) + cos(x)0.00.017.9s»
log(x+sqrt(x) - x^2)0.00.021.9s»
sqrt(x+1) - sqrt(x)29.80.213.4s»
sin(PI)62.761.52.0s»
sqrt(x+1)-sqrt(x)29.80.213.6s»
sqrt(x+1)+sqrt(x)0.00.012.5s»
exp(log(x))5.802.1s»
(1/sqrt(o))^3 * g * -.59.60.330.6s»
-.5 * ((g * o) * (o * o))2.00.230.9s»
(1/sqrt(x))^20.708.0s»
-(r*(l*l))10.20.25.9s»
(-.5*l*l*l)*(r)7.60.224.6s»
-.5*(l*l*l)*(r)7.62.024.2s»
(l*l*l)*(r/-2)7.60.218.2s»
x/sqrt((1-x)*(1+x))0.00.023.1s»
sqrt((1-x)*(1+x))1.0m»
(x + 1) - y0.00.02.3s»
(x+1)-x29.401.1s»
(px-qx)*(px-qx)0.00.022.2s»
(px-qx)*(px-qx) + (py-qy)*(py-qy)1.0m»
sqrt(x +1) - sqrt(x)29.80.214.0s»
Rump's example, with pow1.0m»
triangle1.0m»
(C^2*f^2 - 2*C*F*c*f + F^2*c^2)/(A^2*c^2 - 2*A*C*c + B^2*c + C^2)1.0m»
pow(l,3)*(r/-2)7.50.216.0s»
(max - min) * x + min0.00.026.7s»
4096 / (1000000 / x) * 20000.90.16.0s»
4096 / (1000000 / x) * 10000.90.16.3s»
4096 / (1000000 / _frequency) * 10000.90.16.5s»
Rump's example, from C program1.0m»
logexp0.00.011.9s»
sphere0.00.026.5s»
x*y-w*z0.00.06.1s»
x*x+y*y+z*z0.00.043.1s»
a + b * c / d3.40.824.9s»
Plane1NormalY * Plane2NormalZ - Plane1NormalZ * Plane2NormalY0.00.03.4s»
a*b+c*d+e*f1.0m»
a*b+c*d0.00.024.1s»
a*b/c6.40.610.9s»
d2 * Z / X6.40.99.6s»
exp(x*log(10))0.001.9s»
2 * r * asin(sqrt(sqr(sin((lat2-lat1)/2)) + cos(lat1)*cos(lat2)*sqr(sin((lon2-lon1)/2))))1.0m»
-1/(-t + sqrt(1 + t*t))22.90.034.1s»
sqrt(x^4)-x9.90.09.5s»
(1+sqrt(x^2-1))/sqrt(x^2-1)31.30.026.1s»
1/sqrt(x^2-1) + 10.00.012.2s»
exp(a * x) - 128.90.332.9s»
sqrt((p/(q-r))^2 +1)6.06.053.8s»
sqrt((p/(q-r))^2)19.30.08.9s»
sqrt(1/((x+eps)^2 + y*y))1.0m»
sqrt((x+eps)^2 + (y+eps)^2)1.0m»
1/sqrt(1 + (p/(q-r))^2)1.0m»
y*sin(PI/4*x/y)35.628.738.6s»
y*sin(pi/4*x/y)33.729.133.7s»
x - y / z0.00.03.6s»
sqrt(x+1) sqrt(x)0.30.318.3s»
(-b+sqrt(sqr(b)-4ac))/(2a)1.0m»
(-b+sqrt(sqr(b)-4ac))/2a1.0m»
sqrt(x)001.4s»
sqrt(x*x*x)23.80.27.7s»
sqrt(x*x + y*y)30.117.14.6s»
sqrt(a*a + eps*eps)30.117.14.6s»
sqrt(a*a + b*b)30.117.16.1s»
a/(b +eps)0.00.08.2s»
x/(x+1+sqrt(x+1))1.0m»
x - y001.0s»
sqrt(1+x)+sqrt(x)0.00.013.7s»
cbrt(sqr(x)+sqr(y))31.119.028.3s»
fma(x,y+z,y+x)0.00.04.9s»
1 / (x+y)0.00.014.6s»
x - 1 / x0.00.01.0s»
x - x * x0.00.034.1s»
y - x * x0.00.05.1s»
y - x001.0s»
1/(1-x)0.00.034.9s»
sqrt( 0.5*(1+s/sqrt(p*p + s^2)))23.616.337.7s»
sqrt( 0.5*(1+(q-r)/sqrt(p*p + (q-r)^2)))1.0m»
(atan(x)-x)/x14.914.914.1s»
(log(1+x) -x)/(x*x)50.50.731.1s»
log(1+x) - x39.60.334.7s»
(log1p(x)-x)/(x*x)50.240.020.5s»
log1p(x)-x19.119.129.9s»
log(x)/log(y)0.40.423.8s»
sqrt(x+1)-sqrt(x-1)59.70.336.1s»
x/(1+(1-x)^(1/3)*(1+(1-x)^(1/3)))2.01.751.4s»
1- (1-x)^(1/3)40.61.030.9s»
1- sqrt(1-x)38.80.28.9s»
log(exp(x)+1)0.50.513.6s»
sqrt(16 x^2 + 1) - 4 x22.914.646.4s»
(sqrt(16 x^2 + 1) - 4 x)^(1/3)1.0m»
tanh(x + 1) - tanh(x)1.0m»
tanh(2x/3)/3+tanh((1-x)/3)*2/3-tanh(2x/3)*tanh((1-x)/3)1.0m»
sqrt(x-2) - sqrt(x)59.70.316.9s»
sqrt((1-x)*(1+x))1.0m»
sqrt(x^2 - y)20.520.55.7s»
(b - sqrt(b^2 - 4c)) / 229.517.227.1s»
a - a00718.0ms»
p*log(p)0.30.319.4s»
y-x/y1.0m»
1-x/y0.00.01.5s»
(1-x)*(1-y)*a + x*(1-y)*b + (1-x)*y*c + x*y*d + 0.51.0m»
-(-3*c/a + b^2/a^2)/(3*(sqrt(-4*(-3*c/a + b^2/a^2)^3 + (27*d/a - 9*b*c/a^2 + 2*b^3/a^3)^2)/2 + 27*d/(2*a) - 9*b*c/(2*a^2) + b^3/a^3)^(1/3)) - (sqrt(-4*(-3*c/a + b^2/a^2)^3 + (27*d/a - 9*b*c/a^2 + 2*b^3/a^3)^2)/2 + 27*d/(2*a) - 9*b*c/(2*a^2) + b^3/a^3)^(1/3)/3 - b/(3*a)1.0m»
-1/2*((F_00 - F_01 - F_10 + F_11)*o_y*r_x - (F_00 - F_01 - F_10 + F_11)*o_x*r_y + (F_10 - F_11)*r_y*x_1 - (F_00 - F_01)*r_y*x_2 + ((F_01 - F_11)*r_x - r_z*x_1 + r_z*x_2)*y_1 - ((F_00 - F_10)*r_x - r_z*x_1 + r_z*x_2)*y_2 - sqrt((F_00^2 - 2*F_00*F_01 + F_01^2 - 2*(F_00 - F_01)*F_10 + F_10^2 + 2*(F_00 - F_01 - F_10)*F_11 + F_11^2)*o_y^2*r_x^2 - 2*(F_00^2 - 2*F_00*F_01 + F_01^2 - 2*(F_00 - F_01)*F_10 + F_10^2 + 2*(F_00 - F_01 - F_10)*F_11 + F_11^2)*o_x*o_y*r_x*r_y + (F_00^2 - 2*F_00*F_01 + F_01^2 - 2*(F_00 - F_01)*F_10 + F_10^2 + 2*(F_00 - F_01 - F_10)*F_11 + F_11^2)*o_x^2*r_y^2 + (F_10^2 - 2*F_10*F_11 + F_11^2)*r_y^2*x_1^2 + (F_00^2 - 2*F_00*F_01 + F_01^2)*r_y^2*x_2^2 - (2*(F_01 - F_11)*r_x*r_z*x_1 - r_z^2*x_1^2 - r_z^2*x_2^2 - (F_01^2 - 2*F_01*F_11 + F_11^2)*r_x^2 - 2*((F_01 - F_11)*r_x*r_z - r_z^2*x_1)*x_2)*y_1^2 - (2*(F_00 - F_10)*r_x*r_z*x_1 - r_z^2*x_1^2 - r_z^2*x_2^2 - (F_00^2 - 2*F_00*F_10 + F_10^2)*r_x^2 - 2*((F_00 - F_10)*r_x*r_z - r_z^2*x_1)*x_2)*y_2^2 - 2*(((F_00 - F_01)*F_10 - F_10^2 - (F_00 - F_01 - 2*F_10)*F_11 - F_11^2)*o_y*r_x*r_y - ((F_00 - F_01)*F_10 - F_10^2 - (F_00 - F_01 - 2*F_10)*F_11 - F_11^2)*o_x*r_y^2)*x_1 + 2*((F_00^2 - 2*F_00*F_01 + F_01^2 - (F_00 - F_01)*F_10 + (F_00 - F_01)*F_11)*o_y*r_x*r_y - (F_00^2 - 2*F_00*F_01 + F_01^2 - (F_00 - F_01)*F_10 + (F_00 - F_01)*F_11)*o_x*r_y^2 - ((F_00 - F_01)*F_10 - (F_00 - F_01)*F_11)*r_y^2*x_1)*x_2 - 2*((F_10 - F_11)*r_y*r_z*x_1^2 + (F_00 - F_01)*r_y*r_z*x_2^2 - (F_00*F_01 - F_01^2 - F_01*F_10 - (F_00 - 2*F_01 - F_10)*F_11 - F_11^2)*o_y*r_x^2 + (F_00*F_01 - F_01^2 - F_01*F_10 - (F_00 - 2*F_01 - F_10)*F_11 - F_11^2)*o_x*r_x*r_y - ((F_01*F_10 - (2*F_00 - F_01 - F_10)*F_11 - F_11^2 + 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y - ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_1 - ((F_00 - F_01 + F_10 - F_11)*r_y*r_z*x_1 + (F_00*F_01 - F_01^2 - 2*F_01*F_10 + (F_00 + F_01)*F_11 - 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y + ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_2)*y_1 + 2*((F_10 - F_11)*r_y*r_z*x_1^2 + (F_00 - F_01)*r_y*r_z*x_2^2 - (F_00^2 - F_00*F_01 - (2*F_00 - F_01)*F_10 + F_10^2 + (F_00 - F_10)*F_11)*o_y*r_x^2 + (F_00^2 - F_00*F_01 - (2*F_00 - F_01)*F_10 + F_10^2 + (F_00 - F_10)*F_11)*o_x*r_x*r_y + (((F_00 - 2*F_01)*F_10 - F_10^2 + (F_00 + F_10)*F_11 - 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y + ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_1 - ((F_00 - F_01 + F_10 - F_11)*r_y*r_z*x_1 + (F_00^2 - F_00*F_01 - (F_00 + F_01)*F_10 + 2*F_00*F_11 - 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y + ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_2 + ((F_00 + F_01 - F_10 - F_11)*r_x*r_z*x_1 - r_z^2*x_1^2 - r_z^2*x_2^2 - (F_00*F_01 - F_01*F_10 - (F_00 - F_10)*F_11)*r_x^2 - ((F_00 + F_01 - F_10 - F_11)*r_x*r_z - 2*r_z^2*x_1)*x_2)*y_1)*y_2))/((F_00 - F_01 - F_10 + F_11)*r_y)1.0m»
1/2*((F_00 - F_01 - F_10 + F_11)*o_y*r_x - (F_00 - F_01 - F_10 + F_11)*o_x*r_y - (F_10 - F_11)*r_y*x_1 + (F_00 - F_01)*r_y*x_2 - ((F_01 - F_11)*r_x - r_z*x_1 + r_z*x_2)*y_1 + ((F_00 - F_10)*r_x - r_z*x_1 + r_z*x_2)*y_2 + sqrt((F_00^2 - 2*F_00*F_01 + F_01^2 - 2*(F_00 - F_01)*F_10 + F_10^2 + 2*(F_00 - F_01 - F_10)*F_11 + F_11^2)*o_y^2*r_x^2 - 2*(F_00^2 - 2*F_00*F_01 + F_01^2 - 2*(F_00 - F_01)*F_10 + F_10^2 + 2*(F_00 - F_01 - F_10)*F_11 + F_11^2)*o_x*o_y*r_x*r_y + (F_00^2 - 2*F_00*F_01 + F_01^2 - 2*(F_00 - F_01)*F_10 + F_10^2 + 2*(F_00 - F_01 - F_10)*F_11 + F_11^2)*o_x^2*r_y^2 + (F_10^2 - 2*F_10*F_11 + F_11^2)*r_y^2*x_1^2 + (F_00^2 - 2*F_00*F_01 + F_01^2)*r_y^2*x_2^2 - (2*(F_01 - F_11)*r_x*r_z*x_1 - r_z^2*x_1^2 - r_z^2*x_2^2 - (F_01^2 - 2*F_01*F_11 + F_11^2)*r_x^2 - 2*((F_01 - F_11)*r_x*r_z - r_z^2*x_1)*x_2)*y_1^2 - (2*(F_00 - F_10)*r_x*r_z*x_1 - r_z^2*x_1^2 - r_z^2*x_2^2 - (F_00^2 - 2*F_00*F_10 + F_10^2)*r_x^2 - 2*((F_00 - F_10)*r_x*r_z - r_z^2*x_1)*x_2)*y_2^2 - 2*(((F_00 - F_01)*F_10 - F_10^2 - (F_00 - F_01 - 2*F_10)*F_11 - F_11^2)*o_y*r_x*r_y - ((F_00 - F_01)*F_10 - F_10^2 - (F_00 - F_01 - 2*F_10)*F_11 - F_11^2)*o_x*r_y^2)*x_1 + 2*((F_00^2 - 2*F_00*F_01 + F_01^2 - (F_00 - F_01)*F_10 + (F_00 - F_01)*F_11)*o_y*r_x*r_y - (F_00^2 - 2*F_00*F_01 + F_01^2 - (F_00 - F_01)*F_10 + (F_00 - F_01)*F_11)*o_x*r_y^2 - ((F_00 - F_01)*F_10 - (F_00 - F_01)*F_11)*r_y^2*x_1)*x_2 - 2*((F_10 - F_11)*r_y*r_z*x_1^2 + (F_00 - F_01)*r_y*r_z*x_2^2 - (F_00*F_01 - F_01^2 - F_01*F_10 - (F_00 - 2*F_01 - F_10)*F_11 - F_11^2)*o_y*r_x^2 + (F_00*F_01 - F_01^2 - F_01*F_10 - (F_00 - 2*F_01 - F_10)*F_11 - F_11^2)*o_x*r_x*r_y - ((F_01*F_10 - (2*F_00 - F_01 - F_10)*F_11 - F_11^2 + 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y - ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_1 - ((F_00 - F_01 + F_10 - F_11)*r_y*r_z*x_1 + (F_00*F_01 - F_01^2 - 2*F_01*F_10 + (F_00 + F_01)*F_11 - 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y + ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_2)*y_1 + 2*((F_10 - F_11)*r_y*r_z*x_1^2 + (F_00 - F_01)*r_y*r_z*x_2^2 - (F_00^2 - F_00*F_01 - (2*F_00 - F_01)*F_10 + F_10^2 + (F_00 - F_10)*F_11)*o_y*r_x^2 + (F_00^2 - F_00*F_01 - (2*F_00 - F_01)*F_10 + F_10^2 + (F_00 - F_10)*F_11)*o_x*r_x*r_y + (((F_00 - 2*F_01)*F_10 - F_10^2 + (F_00 + F_10)*F_11 - 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y + ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_1 - ((F_00 - F_01 + F_10 - F_11)*r_y*r_z*x_1 + (F_00^2 - F_00*F_01 - (F_00 + F_01)*F_10 + 2*F_00*F_11 - 2*(F_00 - F_01 - F_10 + F_11)*o_z)*r_x*r_y + ((F_00 - F_01 - F_10 + F_11)*o_y*r_x + (F_00 - F_01 - F_10 + F_11)*o_x*r_y)*r_z)*x_2 + ((F_00 + F_01 - F_10 - F_11)*r_x*r_z*x_1 - r_z^2*x_1^2 - r_z^2*x_2^2 - (F_00*F_01 - F_01*F_10 - (F_00 - F_10)*F_11)*r_x^2 - ((F_00 + F_01 - F_10 - F_11)*r_x*r_z - 2*r_z^2*x_1)*x_2)*y_1)*y_2))/((F_00 - F_01 - F_10 + F_11)*r_x)1.0m»
1 - (r+a*eps)/(q+eps)7.77.731.5s»
1 - (r+eps)/(q+b*eps)0.10.143.4s»
1 - (r+a)/(q+b)0.00.019.8s»
log(x + 1)39.00.223.7s»
exp(x) - 138.60.59.6s»
sqrt(0.5 *(1 +(1-r)/sqrt(p*p+(1-r)*(1-r))))1.0m»
sqrt(0.5 *(1 +q/sqrt(p+q*q)))22.810.941.7s»
(1-r/q)/sqrt(p*p + (1-r/q)^2)1.0m»
sqrt(0.5*(1 + (1-r/q)/sqrt(p*p + (1-r/q)^2)))1.0m»
sqrt(0.5*(1 + q/sqrt(p*p + q*q)))23.616.533.1s»
sqrt(0.5*(1 + q/sqrt(p + q*q)))22.810.942.4s»
sqrt(0.5*(1 + (q-r)/sqrt(p + (q-r)*(q-r))))1.0m»
sqrt(0.5*(1 + (q-r)/sqrt(4*p*p + (q-r)*(q-r))))1.0m»
sqrt(x)^2 * log(x) - x^20.40.224.1s»
log(x) + sqrt(x^2)14.80.04.3s»
sin(x) + cos(x)0.20.211.0s»
sqrt(x+1) - sqrt(x) - log(x) + sinh(x) / cos(x)0.00.038.9s»
exp(x) - exp(x*x)58.30.723.5s»
sqrt(x - 3)0.00.04.8s»
exp00553.0ms»
1/x - 1/sqrt(x)0.20.011.8s»
1/x * 1/(x+1)0.10.127.9s»
1/x + 1/(x-1)0.00.046.4s»
1/x + 1/(x+1)0.00.034.6s»
exp(log a + log b + log c + log d + log e)6.20.156.3s»
a*b*c*d*e15.57.354.5s»
exp(log a + log b)0.90.98.0s»
1/X - 1/(X+1)14.80.421.1s»
1/x001.0s»
ax*x+b*x+c0.00.018.5s»
1/8 (((4 a c - b^2) log((2 sqrt(a) sqrt(a + b + c) + 2 a + b)/(2 sqrt(a) sqrt(c) + b)))/a^(3/2) + (2 b * (sqrt(a + b + c) - sqrt(c)))/a + 4 sqrt(a + b + c))1.0m»
(4 a^(3/2)*sqrt(a+b+c)+2*sqrt(a)*b*(sqrt(a+b+c)-sqrt(c))-(b^2-4a*c)*log(((2*sqrt(a)+b/sqrt(a)+2*sqrt(a+b+c))/(b/sqrt(a)+2*sqrt(c)))))*1/(8*a^(3/2))1.0m»
-(b^2 log(abs((b/sqrt(a) + 2 sqrt(a) + 2 sqrt(a + b + c))/(b/sqrt(a) + 2 sqrt(c)))))/(8 a^(3/2)) + (c log(abs((b/sqrt(a) + 2 sqrt(a) + 2 sqrt(a + b + c))/(b/sqrt(a) + 2 sqrt(c)))))/(2 sqrt(a)) - (b sqrt(c))/(4 a) + (b sqrt(a + b + c))/(4 a) + 1/2 sqrt(a + b + c)1.0m»
(b^2 (log(abs(b + 2 sqrt(a) sqrt(c))) - log(abs(2 a + 2 sqrt(a + b + c) sqrt(a) + b))) - 4 a c * (log(abs(b + 2 sqrt(a) sqrt(c))) - log(abs(2 a + 2 sqrt(a + b + c) sqrt(a) + b))) - 2 sqrt(a) b sqrt(c) + 2 sqrt(a) (2 a + b) sqrt(a + b + c))/(8 a^(3/2))1.0m»
(4 a^(3/2)*sqrt(a+b+c)+2*sqrt(a)*b*(sqrt(a+b+c)-sqrt(c))-(b^2-4a*c)*log(abs((2*sqrt(a)+b/sqrt(a)+2*sqrt(a+b+c))/(b/sqrt(a)+2*sqrt(c)))))*1/(8*a^(3/2))1.0m»
(4 a^(3/2)*sqrt(a+b+c)+2*sqrt(a)*b*(sqrt(a+b+c)-sqrt(c))-(b^2-4ac)*log(abs((2*sqrt(a)+b/sqrt(a)+2*sqrt(a+b+c))/(b/sqrt(a)+2*sqrt(c)))))*1/(8*a^(3/2))1.0m»
sqrt(x^2+1)-sqrt(x)14.814.832.1s»
sqrt(x+1)-sqrt(X)0.00.053.9s»
A1*(x-XS)+exp(C)*log(exp((x-XS)*(DA)/exp(C))+1)+Y1.0m»
log(3+2x)0.00.047.8s»
sin(x)+cos(x)0.20.211.4s»
log(1+x)39.00.223.5s»
x*( (1./6.) + x*( 0.25 + x*( (1./6.) - x*.0125 )))1.0m»
A1*(x-XS)+exp(C)*log(exp((x-XS)*(DA)/exp(C))+1)+Y11.0m»
x*( (2.f/3.f) + x*x*( (-1.f/3.f) + x*0.125 ))1.0m»
(1 - g^2) * (1 + g^2 - 2g*x)^(-1.5)1.0m»
(1 + g^2 - 2g*x)^(-1.5)2.40.143.2s»
(1 + g^2 - 2gx)^(-1.5)0.10.141.3s»
x*( (2./3.) + x*x*( (-1./3.) + x*0.125 ))1.0m»
(1 - (x-1)^4 )/ 2446.60.552.2s»
x^4 / 240.10.19.6s»
(1 - g*g) / pow( 1 + g*g - 2*g*x, 1.5 ) --timeout 1201.0m»
(1 - g*g) / pow( 1 + g*g - 2*g*x, 1.5 )1.0m»
(-b+sqrt(b^2-4 a c))/(2a)1.0m»
log(1+x)39.00.211.1s»
1/2 * ( x + y + sqrt(2 * h^2 - (x - y)^2) )1.1m»
(x+y)^2-x0.00.044.8s»
x-y001.1s»
sin(eps+x-eps)/(cos(x)*cos(eps))*cos(x)*cos(eps)/sin(x)30.8020.3s»
sin(x+eps-eps)/(cos(x)*cos(eps))*cos(x)*cos(eps)/sin(eps)29.80.237.3s»
sin(eps)/(cos(x)*cos(eps))*cos(x)*cos(eps)/sin(eps)0.203.3s»
(tan(x+eps)-tan(x))*cos(x)*cos(eps)/sin(eps)37.70.41.7m»
(x+1)*(x+1)/(2*x)-x/2-1/(2*x)59.301.2m»
exp((x+1)*(x+1)-x*(x+1)-1)-157.10.428.3s»
sin((x+1)*(x+1)-x*(x+1)-1)58.7011.3s»
sqrt(2)*t/sqrt((x+1)/(x-1)*(l*l + 2*t*t)-l*l)42.69.82.3m»
t*sqrt(x-1)/sqrt(l*l+(x+1)*t*t)31.424.11.6m»
t*sqrt(x-1)/(l*l+(x+1)*t*t)24.918.01.3m»
(x+1)*(x+1)-x*(x+1)-159.106.6s»
sin(x + eps - x)/(cos(x)*cos(eps))30.20.334.7s»
sin(eps)/(cos(x)*cos(eps))0.30.228.1s»
sqrt(1+x) - sqrt(x)29.80.211.8s»
tanpi/400696.0ms»
tanx00473.0ms»
a+(b-a)*t0.00.024.0s»
a*(1-t) + b*t0.00.018.9s»
sin(exp(x)-1)2.5m»
log (x) - log ( sinh(x))30.01.839.8s»
1+floor(1+x)12.412.41.3s»
1/2 log(x + 1) - 1/2 log(1 - x)58.50.356.2s»
(1/cosh(x))^20.00.011.4s»
log(1+exp(x))0.50.514.5s»
a/(a*b-c^2)11.60.419.3s»
a/(a*d-b*c)10.40.822.1s»
sqrt(1-x*x)0.00.02.3s»
((tp_i - tp_i_1) / fmax((tp_i + fp_i) - (tp_i_1 + fp_i_1), 0)) * ((tp_i - tp_i_1) + (tp_i_1 - ((tp_i - tp_i_1) / fmax((tp_i + fp_i) - (tp_i_1 + fp_i_1), 0)) * (tp_i_1 + fp_i_1)) * log((tp_i + fp_i) / fmax((tp_i_1 + fp_i_1), 0))) / fmax(tp_i_1 + fn_i_1, 0)2.5m»
sqrt((1-x*x)/(1-y*y))22.912.552.7s»
fmax(1,fmin(0,x))001.0s»
fmin(fmax(x,y),1)001.2s»
sin(x+1)-sin(x)29.50.429.7s»
1/(sqrt(x+1)+sqrt(x))0.20.219.6s»
(1 - 1/a*(1 - b)^(3/2))3.10.127.5s»
(1 - a*(1 - b)^(3/2))3.00.128.3s»
(1 - a/b*(1 - c/d)^(3/2))3.01.642.4s»
sqrt(x+1/x) - sqrt(x)20.00.324.1s»
(1-r/q)/sqrt((p/q)^2 +(1-r/q)^2)2.5m»
X^2 +70.00.01.4s»
sqrt((p/q)^2 +(1-r/q)^2)2.5m»
log(log(x))0.00.011.1s»
sqrt((1-r/q)/(2*sqrt((p/q)^2 +(1-r/q)^2))+0.5)2.5m»
sqrt(.5+ (1-r/q)/(2*sqrt((p/q)^2 +(1-r/q)^2)))2.5m»
sqrt(.5+ (q-r)/(2*sqrt((p +(q-r)^2))))32.629.91.8m»
sqrt(.5*( 1 + (q-r)/(2*sqrt((p +(q-r)^2)))))25.912.840.4s»
sqrt(1 - .5*( 1 +(x-y)/(sqrt(p + (x-y)^2))))32.916.42.0m»
sqrt(1 +(x-y)/(sqrt(p*x + (x-y)^2)))33.131.92.1m»
(x-y)/(sqrt(p*x + (x-y)^2))32.919.81.7m»
(x-y)/(sqrt(px + (x-y)^2))31.815.81.6m»
(1-y/x)/(sqrt(p/x + (1-y/x)^2))2.5m»
z*(x/y-y/x)7.85.445.1s»
1/sqrt(0.5*(4 + (x/p)^2 + q*(x/p)))16.06.91.7m»
sqrt((1-r/q)/sqrt(p/q +(1-r/q)^2))2.5m»
sqrt(1-r/q)/sqrt(p/q +(1-r/q)^2)2.5m»
sqrt(1+(q/r -1)/sqrt(p +(q/r-1)^2))2.5m»
sqrt(.5*((q-r)/sqrt(p +(q-r)^2) +1))32.629.92.1m»
(1-y/x)/sqrt((1-y/x)^2 +p)2.5m»
sqrt(.5*(1+(1-y/x)/sqrt((1-y/x)^2 +p/x)))2.5m»
(1-y/x)/sqrt((1-y/x)^2 +p/x)2.5m»
(1-y)/sqrt(p/y +(1-y)^2)25.115.32.2m»
(1-y/x)/sqrt(p/x +(1-y/x)^2)2.5m»
sqrt(1 + (1-y/x)/sqrt(p/x +(1-y/x)^2))2.5m»
sqrt(.5*(1 + 1/sqrt(1+p*x/((x-y)*(x-y)))))7.70.02.2m»
sqrt(.5*(1 + 1/sqrt(1+p*x/(x-y)*(x-y))))0.00.046.0s»
sqrt(.5*(1 + (x-y)/sqrt(p*x +(x-y)*(x-y))))33.318.21.9m»
sqrt(.5*(1 + (1-y/x)/sqrt(p/x +(1-y/x)^2)))2.5m»
sqrt(.5*(1 + (1-y*y/x*x)/sqrt(p*p +(1-y*y/x*x)^2)))2.5m»
sin(PI*x)/(PI*x)29.40.717.5s»
(sqrt(y1 * y1 + x1 * x1) * sin((PI/2) - atan(x1 / y1))) / (sin(PI - 2 * ((PI/2) - atan(x1 / y1))))58.27.72.3m»
(a - b*b/n) / (n-1)8.32.334.5s»
(log(x^2) * 42y + 4)^z18.40.220.6s»
1 / sqrt(e^(x^2) * 2 * pi)0.20.024.5s»
sqrt(x+1) + sqrt(x)0.00.012.1s»
b-sqrt(b*b-c)29.50.715.3s»
b - sqrt(b-c)0.00.023.0s»
(-b + sqrt(b*b - 4*a*c))/(2*a)2.5m»
(-b + sqrt(b*b - 4 a c)) / 2a25.92.11.5m»
log(exp(23 * x + y) * 2) / log(14)2.40.11.4m»
(3*21x) * (3* 36xy)0.60.412.3s»
21 * 56xy00928.0ms»
sin(3x) + 21 * 56xy10.00.436.3s»
2*sin(x^2)29.730.121.7s»
2*sqrt(x^2)29.101.3s»
2sin(x^2)29.730.122.5s»
sin(x)001.1s»
ceil(x)00691.0ms»
exp(x^2)0.00.02.9s»
exp(x)00952.0ms»
x+100671.0ms»
log(x*x)*x - log(x)30.20.132.2s»
1 - sqrt(1 - s*s)29.60.011.4s»
2 - sqrt(1 - s*s)0.00.02.8s»
2 - sqrt(4 - 4*s*s)29.70.220.3s»
sqrt(x-1)+sqrt(x)0.00.018.4s»
sqrt(x + 1) - sqrt(x)29.80.212.9s»
p/sqrt(.5 *(p*p + (q-r)*(q-r) + (q-r)*sqrt(p*p+(q-r)*(q-r))))2.5m»
3 x - 0.1*sqrt(80)* sqrt(5 x^2 + 1)15.415.41.0m»
3*x - 0.1 sqrt(400 x^2 + 80)15.515.61.3m»
0.6 x + 0.4 sqrt(1 + x^2)15.315.339.0s»
sqrt(x+1)-sqrt(x)29.80.214.0s»
sqrt(.5 + .5*(q-r)/(sqrt(p*p + (q-r)*(q-r))))29.518.91.9m»
sqrt(x+1) - sqrt(x)29.80.213.6s»
e^x - 129.50.211.8s»
sqrt(x)002.1s»
(x^2 + y^2) - x^225.805.5s»
sqrt(x+y) - sqrt(x-y)1.0m»
sin(x) - sin(y)0.20.211.9s»
(fyy*fx-fxy*fy)/(fxx*fyy-fxy*fxy)22.922.922.0s»
sqrt(x) * sqrt(1 + a)0.10.115.9s»
x * sqrt(1 + a)0.10.111.0s»
sqrt(x + a*x)7.54.319.6s»
sqrt(x + 1E-16*x)0.20.29.1s»
sqrt(p)*q/(sqrt(p +(q-r)*(q-r +sqrt(p +(q-r)*(q-r)))))1.0m»
p*q/(sqrt(p*p +(q-r)*(q-r +sqrt(p*p +(q-r)*(q-r)))))1.0m»
1*p*q/(sqrt(4*p*p +(q-r)*(q-r +sqrt(4*p*p +(q-r)*(q-r)))))1.0m»
1*p*q/(sqrt(4*p*p +(q-r)*(q-r) +(q-r)*sqrt(4*p*p +(q-r)*(q-r))))1.0m»
sqrt(0.5*(1 + (q-r)/sqrt(4*p*p + (q-r)*(q-r))))29.519.233.7s»
p/sqrt(0.5*(4*p*p + (q-r)*(q-r) + (q-r)*q*sqrt(4*p*p + (q-r)*(q-r))))1.0m»
p/sqrt(0.5*(4*p*p + (q-r)*(q-r) + (q-r)*q))27.915.932.5s»
sqrt(0.5*(1 + (q-r)/(sqrt(4*p*p + (q-r)*(q-r)))))29.519.236.9s»
sqrt(0.5*(1 + (1-r/q)/(sqrt(4*p*p/q*q + (1-r/q)(1-r/q)))))1.0m»
sqrt(0.5*(1 + r/(sqrt(4*p*p/(q*q) + (1-r/q)(1-r/q)))))1.0m»
p/(sqrt(4*p*p + r*r) *sqrt(0.5*(1 +r/sqrt(4*p*p + r*r))))36.022.146.6s»
0.5/(sqrt(4*p*p + r*r) *sqrt(0.5*(1 +r/sqrt(4*p*p + r*r))))37.625.340.9s»
sqrt( 0.5 * (1 - q/sqrt(4*p*p + q*q)))22.914.628.6s»
sqrt( 0.5 * (1 + x/(sqrt(4*p*p +x*x))))23.518.815.6s»
-1 + sqrt(1-x)38.80.29.1s»
x^2-10000x+10.00.04.8s»
0.1+0.2/2001.2s»
0.1 + 0.200610.0ms»
(1/(x-1)-2/x)+1/(x+1)1.0m»
sqrt( 0.5 * (1 + x/(sqrt(1 +x*x))))21.30.825.3s»
( 0.5 * (1 + x/(sqrt(1 +x*x))))21.38.318.1s»
( 0.5 * (1 + x/(sqrt(100000.*100000. +x*x))))21.12.320.1s»
sqrt( 0.5 * (1 + x/(sqrt(100000. +x*x))))21.11.428.2s»
sqrt( 0.5 * (1 + x/(sqrt(a +x*x))))22.811.516.1s»
1 / sqrt(1 + -fmin(fmax(alphax, 0), 2) * fmin(fmax(alphax, 0), 2) * log(1 - fmin(fmax(u, 0), .9999999)))0.10.019.2s»
1 / sqrt(1 + -alphax * alphax * log(1 - u))10.93.732.2s»
sqrt(fmax(0, (fmin(fmax(wx / sinTheta, -1), 1) * fmin(fmax(wx / sinTheta, -1), 1) * alphax * alphax + (fmin(fmax(wy / sinTheta, -1), 1)) * (fmin(fmax(wy / sinTheta, -1), 1)) * alphay * alphay)))31.026.321.0s»
sqrt(1/(x*x))29.605.9s»
4 * a + b + c + d0.00.05.4s»
a + b + c + d + e0.00.06.2s»
dt * a - a * dt * dt0.10.17.2s»
tan(x+eps)-tan(x)37.014.926.5s»
(pi/4*(2*a1^3/3 + a1*D1^2/2.) + pi*u*((D/2. - k*D)^2 + s) + pi*t*u^2/2. - pi*u^3/3. + pi*D*(1 - 2*k)*((2*u-t)/4.*(s + t*u - u^2)^0.5 + t*s^0.5/4. + k^2*D^2/2*(acos((t-2*u)/(2*k*D))-alpha)))1.0m»
-(1.0 - alphaD + sqrt(1.0 - alphaD*((2.0 - alphaD) - 4.0*Kp)))/(2.0*Kp)1.0m»
-(1.0 - alphaD + sqrt(1.0 - 2.0*alphaD + 4.0*Kp*alphaD + alphaD*alphaD))/(2.0*Kp)1.0m»
(1.0 - alphaD - sqrt(1.0 - 2.0*alphaD + 4.0*Kp*alphaD + alphaD*alphaD))/(2.0*sqrt(1.0 - 2.0*alphaD + 4.0*Kp*alphaD + alphaD*alphaD))39.524.947.7s»
(1 - alphaD + sqrt(1.0 - 2.0*alphaD + 4.0*Kp*alphaD + alphaD*alphaD))/(2*sqrt(1.0 - 2.0*alphaD + 4.0*Kp*alphaD + alphaD*alphaD))22.415.849.5s»
(1 - a - sqrt(1-2*a+4*K*a+a^2))/(2*sqrt(1-2*a+4*K*a+a^2))39.520.753.0s»
sqrt((1-x)*(1+x))0.00.029.6s»
sqrt(1-x^2)0.00.04.2s»
sqrt(1-x*x)0.00.04.0s»
(x + y)^2 - x^232.10.07.9s»
x^2 - y^20.00.04.7s»
1/x + x0.00.07.8s»
(-0.5*x*sin(x) -3*cos(0.5*x)^2+2*cos(0.5*x)+1)/(-0.5*sin(x)-3*cos(0.5*x)^2+2*cos(0.5*x)+1)1.0m»
(2*cos(z/2) - 3*cos(z/2)^2 +1)15.50.713.6s»
z*(z+1/2)*sin(z) 0.10.110.3s»
sinh(z)0.00.02.9s»
fmod(x + PI, 2*PI) - PI57.757.77.0s»
fmod(x + pi, 2*pi) - pi58.758.76.3s»
((-b)+sqrt(b*b-(4*a)*c))/(2*a)34.09.129.3s»
sqrt(x) + sin(x)0.00.09.8s»
exp(i*pi)0.00.02.7s»
cosh(x)+sinh(x)0.80.015.7s»
sin(x)*sin(x)+cos(x)*cos(x)0.103.4s»
sqrt(x^2)+sqrt(-x)15.20.06.3s»
x^80 - 1 - x^8029.4s»
x^2 - 1 - x^230.702.3s»
x^2 - 1 + x^20.00.03.5s»
2^(1/3)/(-3 x + sqrt(4 + 9 x^2))^(1/3) - (-3 x + sqrt(4 + 9 x^2))^(1/3)/2^(1/3)53.02.430.6s»
log(x)*log(x)0.50.510.2s»
sqrt(1+x)0.00.015.6s»
1-r^2-b^20.00.06.4s»
(-b + sqrt(b*b -4*a*c))/(2*a)34.09.130.5s»
1 / sqrt(e^(x^2) * 2 * pi)0.20.025.5s»
sqrt(3*2)001.1s»
sqrt(x - 1) * sqrt(x)0.50.512.3s»
sqrt(-x)*sqrt(-x)0.503.8s»
sqrt(x)*sqrt(x)0.502.8s»
x ^ 3 + x ^ 2 0.00.06.7s»
x ^ 3 + 10.00.02.6s»
tan(atan(x)-10^-50)29.429.510.4s»
tan(atan(x + 10^-50))29.40.06.7s»
x * (1 - sqrt(1-0.6*x))21.50.311.7s»
(aAD0*k*k - aAD1*k + aAD2)/(aAD0*k*k + aAD1*k + aAD2)18.04.014.2s»
cbrt(u * (0.03125 - sqrt(1 - u)))7.60.912.1s»
sqrt(81 - 48x) * x0.10.113.9s»
sqrt(81 - 48x)0.20.211.5s»
(2*aA2 - 2*aA0*k*k)/(aA0*k*k + aA1*k + aA2)18.318.429.8s»
aA1*k*k + aA2*k + aA30.10.18.4s»
(x * x + 1) / x14.70.03.1s»
x + 1/x0.00.07.7s»
4x + (4x^2 + 2) / sqrt(x^2 + 1)20.35.019.0s»
5x + (4x^2 + 2) / sqrt(x^2 + 1)15.40.031.2s»
sqrt(1 - x*x)0.00.03.9s»
sqrt(x) + 1. / sqrt(x)0.10.214.9s»
sqrt(x) - 1. / sqrt(x)0.10.213.9s»
x * x + y * y + z * z0.00.019.1s»
sqrt(b * b - 4 * a * c)25.27.715.5s»
b*b - 4 * a * c0.00.06.6s»
sqrt(x-1)/x0.30.410.9s»
sqrt(1-cos(x)^2)30.206.5s»
sqrt(1-1/x^2)0.00.013.4s»
x/sqrt(x+1)0.20.211.8s»
1/sqrt(x+1)0.10.04.1s»
log(abs(sin(x)) + 1) + cos(x * x)29.329.49.0s»
log(sin(x)) + tanh(x)0.20.310.6s»
sin(sqrt(x)) + log(x) * abs(sin(x) * log(x))16.816.819.3s»
x/2 + 1001.8s»
sqrt((1+x)(1-x))0.00.012.8s»
(-b - sqrt(b*b - 4*a*c))/(2*a)33.99.334.7s»
a*(b-c)0.00.05.0s»
(sqrt(x + 1) (sqrt(x - 1) + sqrt(x + 1)))/(2 sqrt(x + sqrt(x - 1) sqrt(x + 1)))1.0m»
1/(2 sqrt(x + sqrt(-1 + x) sqrt(1 + x))) + 1/2 sqrt(x + sqrt(-1 + x) sqrt(1 + x))1.0m»
(sqrt(x*x - 1) + x + 1)/(2 sqrt(sqrt(x*x - 1) + x))31.031.053.4s»
(sqrt(x*x - 1) + x + 1)/(2 sqrt(sqrt(x*x2 - 1) + x))28.4s»
pow(x, 2)001.8s»
2 * x / 3 / exp(x)0.00.08.8s»
1/(1-exp(-x))-1/x30.40.010.1s»
expm1(x) + 10.10.16.6s»
expm1(x)0.00.01.5s»
exp(x) - 138.60.45.3s»
exp(log2(x))4.74.77.2s»
hypot(x, x)0.10.12.6s»
sin(x)/cos(x)0.203.2s»
x / (1 + abs(x))0.00.13.3s»
(x * x + x - 2)/(x * x - 2x + 3)15.30.012.9s»
erf(1-x*x)0.00.02.4s»
cosh((x+y)*(x-y))0.00.015.6s»
cos((x+y)*(x-y))45.142.97.5s»
cos(pow(x,2))29.629.64.5s»
(x - 1)(x + 1)0.00.09.0s»
pow(x, 5)002.3s»
x^2 + x + 10.00.05.3s»
x00698.0ms»
x * x - 2ux - u*u - v*v0.00.027.2s»
1/(1-u) - 1/u0.00.023.9s»
exp(x) - exp(x * x)58.30.711.5s»
exp(X) - exp(X * X)58.30.711.1s»
x * x * x * x0.106.9s»
sqrt(X + 1) - sqrt(X)29.80.214.1s»
acos(x / y) / (sqrt(y * y - x * x))13.9s»
acos(x / y) / (y * sqrt(1 - x * x / (y * y)))8.20.323.3s»
acos(x / y) / sqrt(y * y - x * x)13.6s»
acos(x / y) / (y * sin(acos(x / y)))0.30.317.1s»
x * acos(x) / sin(acos(x))0.20.211.3s»
w - x - y - z0.00.04.1s»
sqrt(x) -x^21.0m»
1 / (1 + x)0.00.05.1s»
1 / (1 + cos(x))0.40.55.5s»
1/(i+1)0.00.05.3s»
sqrt(x * x + y * y)30.117.04.5s»
sqrt(x expt 2 + y expt 2)14.57.413.5s»
sqrt(a*a+b*b+c*c)35.824.56.8s»
a*a+b*b0.00.06.6s»
sqrt(c*c - b*b)5.6s»
c*c - b*b0.00.04.7s»
(r-b)*(r+b)-10.00.05.9s»
r*r-b*b-10.00.07.3s»
r*r+b*b-10.00.06.6s»
r^2-1+b^20.00.09.2s»
PI / (exp2(k) * tgamma(k + 1))0.00.013.4s»
PI / (exp2(k) * tgamma(k))0.20.238.4s»
1/(1+p*x)0.40.426.2s»
sqrt((x*x)+(y*y))-x33.923.817.3s»
(exp(pow((x-m)/s,2)*(-0.5))/sqrt(2*PI))/s0.20.146.9s»
exp(x*x*(-0.5))/sqrt(2*PI)0.00.08.6s»
sqrt(a*a+b*b)30.117.04.1s»
a * pow(x, 2) + 2 * c * x * y + b * pow(y, 2)13.01.625.8s»
hypot(x,y)0.00.01.7s»
sqrt(pow(x,2)+pow(y,2))30.117.04.6s»
sqrt(x*x-y*y)5.2s»
x*pow(cos(a),2) - sin(a)*cos(a)*z*2 + pow(sin(a),2)*y0.60.321.2s»
sqrt(a)*pow(a,2)0.2010.2s»
sqrt(a)002.2s»
(1+x)-x29.402.0s»
((x+y)+z)-(x+(y+z))0.008.0s»
(x+1)*(x+1)-138.90.05.2s»
sqrt(2-2*sqrt(1-pow(x,2)/4))59.514.521.3s»
log(1+x)39.00.210.3s»
exp(x)-exp(x+1)0.60.245.7s»
exp(x)-exp(x^2)58.30.714.4s»
exp(x-1)0.00.02.2s»
exp(tanh(x)-1)-10.10.114.0s»
exp(sin(x))-129.51.613.5s»
sin(x)-x9.80.19.4s»
sin(x+1) - sin(x)29.50.315.3s»
(1-(1+x)^-n)/x43.612.431.1s»
pow(x,5)-pow(y,5)0.00.08.9s»
exp(a*x)-128.90.311.6s»
sqrt(x*x)29.101.6s»
sqrt(x*2)0.00.05.3s»
sqrt(x*x+y*y)30.117.04.5s»
-log(1/p - 1)0.00.012.6s»
log(p/(1-p))0.00.010.6s»
cos(x+e)-cos(x)39.80.715.3s»
1 - n/N * (1 - 1/K)0.10.111.7s»
1/N * (1 - 1/K)0.20.16.7s»
(exp(x)-1)/x39.60.46.8s»
1/x001.6s»
x/x001.2s»
x2 +y2001.5s»
(-x-sqrt(x*x-4*y*z))/(2z)33.816.927.6s»
asin(acos(atan(tan(cos(sin(0.1))))))4.53.75.7s»
asin (acos (atan (tan (cos (sin (x) ) ) ) ) )30.430.432.4s»
asin (acos (atan (tan (cos (sin (9) ) ) ) ) )1.005.6s»
c*x^5 + d*x^4 + e*x^3 + f*x^2 +g*x + h1.0m»
a*x^7 + b*x^6 + c*x^5 + d*x^4 + e*x^3 + f*x^2 +g*x + h1.0m»
-p + sqrt(p^2 + q)29.425.312.2s»
(x+exp(-x) - 1)/(x*x)50.30.318.6s»
(-b + sqrt(b*b - 4 * a * c)) / (2 * a)34.09.131.0s»
acos((x1 * y1 + x2 * y2 + x3 * y3) / (sqrt(x1 * x1 + x2 * x2 + x3 * x3) * sqrt(y1 * y1 + y2 * y2 + y3 + y3)))1.0m»
(a*c + b*d)/(c^2 + d^2)25.925.814.2s»
acos((x1 * y1 + x2 * y2) / (hypot(x1, x2) * hypot(y1, y2)))25.125.227.3s»
acos(x1 * y1 + x2 * y2 / (hypot(x1, x2) * hypot(y1, y2)))15.010.829.4s»
acos(1.0 / hypot(x, y))0.00.03.8s»
acos(1.0 / sqrt(x))0.00.010.5s»
1/(x+1)-2/x+1/(x-1)10.00.128.9s»
copysign(sqrt((hypot(a,b)-a)/2), b)13.113.19.8s»
sqrt((hypot(a,b)+a)/2)13.513.514.1s»
sqrt((abs(s)+a)/2)0.00.07.9s»
a*x^2+b*x+c4.20.17.7s»
sqrt(d*d - 2*e*dd)25.27.817.2s»
exp(-(x-a)*(x-a)/(2*b*b))7.90.020.5s»
(1-(x-y)*(x-y))/(4*x*y)24.90.919.3s»
(1-(b-r)*(b-r))/(4*b*r)24.90.919.2s»
d / (a * d - b * c)10.42.28.2s»
0.5 *( (x2x - x1x) * (x3y - x1y) - (x2y - x1y) * (x3x - x1x))1.0m»
(1+x)^y5.64.813.5s»
x^2/20.002.7s»
-1 / exp(((x-y)*(x-y)) / e)0.00.055.5s»
-1 / exp(x*x)0.00.04.1s»
x * x - 30.00.02.3s»
x*y*z + x*y - z*y/x3.40.217.4s»
x^2 + y^2 +x*y0.00.010.3s»
sqrt(x+2) - sqrt(x-1)1.0m»
(ax*ax + ay*ay)*(by - cy)9.19.146.8s»
(ax*ax + ay*ay)*(by - cy) + (bx*bx + by*by)*(cy - ay) + (cx*cx+cy*cy)*(ay - by) --timeout 51.0m»
(ax*ax + ay*ay)*(by - cy) + (bx*bx + by*by)*(cy - ay) + (cx*cx+cy*cy)*(ay - by)1.0m»
1/(1+exp(-x))0.00.03.0s»
(b+a)/(b-a)0.00.013.7s»
Exp00787.0ms»
log(x+1) - log(x)29.40.123.2s»
exp00756.0ms»
(x-y)/(log(x)-log(y))0.60.731.6s»
(x-y)/log(x/y)16.08.817.5s»
sin(x)/x0.10.13.0s»
r0*(r4*r8-r5*r7)6.93.836.5s»
vect0/sqrt(vect0 * vect0 + vect1 * vect1 + vect2 * vect2)26.920.328.1s»
sqrt(x^2)29.101.7s»
sqrt(var)002.1s»
sqrt(vect0 * vect0 + vect1 * vect1)30.117.04.2s»
(vect0 * vect0 + vect1 * vect1 + vect2 * vect2)0.00.027.8s»
sqrt( vect0 * vect0 + vect1 * vect1 + vect2 * vec2)32.619.616.0s»
vect0 * vect0 + vect1 * vect1 + vect2 * vec20.00.024.0s»
sqrt(vect0 * vect0 + vect1 * vect1 + vect2 * vect2)35.824.57.4s»
vect0* vect0+ vect1* vect1+ vect2* vect20.00.027.8s»
(b*b) - 4*a*c0.00.07.2s»
sqrt(x - 1) - sqrt(x)59.70.325.1s»
1 - 2v/(1+v^2)0.00.05.7s»
2v/(1+v^2)14.70.025.1s»
tan(5)00779.0ms»
true00656.0ms»
sin(x) + cos(x) + x0.00.05.2s»
E^(x^2)0.00.08.3s»
1/300693.0ms»
(-b + sqrt(b*b - 4*a*c))/(2*a)34.09.134.4s»
sqrt(1 - x^2)0.00.04.4s»
sqrt(1 - x)0.00.05.5s»
(x+y)^4-(x+y-1)^424.912.632.4s»
sin(y-x)-cos(x-y)14.80.411.7s»
sin(exp(x))-sin(exp(x+E))1.0m»
exp(sin(x))-exp(sin(x+1))30.00.616.3s»
sin(x+y)^2-sin(x-y)^252.943.016.0s»
atan(x)^2-atan(x+1)^215.315.325.3s»
sin(x*x)-sin(x*x+1)30.829.620.0s»
1 / sin(x) + cos(x)0.20.214.4s»
tgamma(x)-tgamma(x-1)1.0m»
erf(x+y)-erf(x-y)6.86.87.3s»
atan(x+y)-atan(x-y)14.71.86.1s»
j0(x)-j0(x+1)30.027.510.3s»
sin(x)-sin(x+y)37.10.520.7s»
log(x+1)-log(x)29.40.121.1s»
1/ (1- 3*tan(x)^2)0.40.416.3s»
(3*tan(x) - tan(x)^3) / (1- 3*tan(x)^2)0.60.635.0s»
(tan(a))/(1-tan(a)*tan(a))0.40.417.1s»
(2*tan(a))/(1-tan(a)*tan(a))0.40.012.6s»
(1-cos(x))/(1+sin(x))15.60.522.0s»
fma(x/y,-y,x)61.031.74.6s»
fma(x/y,y,-x)61.031.75.6s»
fma(x*y,1/x,-y)61.031.05.4s»
x*y/a+z3.70.812.6s»
fma(x,y/a,z)3.83.86.1s»
fma(x*x,y,z)5.65.65.3s»
sqrt(1+x^2)+log(x/(1+sqrt(1+x^2)))14.814.822.6s»
a+log(x/(1+a))7.50.115.6s»
1+sqrt(1+x^2)14.70.09.0s»
sqrt(1+x^2)14.70.010.8s»
a*a / (a*a*a-b*b*b)29.419.914.3s»
pow(sqrt(2), x/N)0.00.07.3s»
2*N*log(f)/log(2)0.40.423.9s»
1-sqrt(1-0.0000000000000000000000000000000000000001)61.861.81.6s»
2^n*sqrt(2(1-sqrt(1-(n/2^n)^2)))59.40.750.8s»
sqrt(1-(x/2^n)^2)0.00.013.5s»
x-(y/z)0.00.03.1s»
(2*x-1)/x0.00.02.1s»
sqrt((x+1-i)/(x+i))0.00.026.3s»
sqrt((x+1-i)/(x-i))0.00.025.2s»
sqrt(3x) - sqrt(x)0.70.86.5s»
sqrt(sqrt(x+1)-x-1)-sqrt(x)34.5s»
sqrt(sqrt(sqrtx+1))0.10.110.0s»
x/y002.5s»
sqrt(x*x+y*y)-x33.923.816.8s»
sin(x) - cos(x)0.20.36.2s»
b + sqrt((-b)*(-b) - c)29.83.66.1s»
(b + sqrt(b*b - 4*c))/229.83.613.9s»
-b + sqrt((-b)*(-b) - c)29.53.417.5s»
x-y002.6s»
(x + s*u) + (s*w)*(t + w*r)1.91.928.0s»
(asin(x)-x)/x^361.161.127.6s»
x +x-x0.001.6s»
2 * sin(x / 2)0.00.03.5s»
1 - cos(x / 2)15.30.66.7s»
((((m*(1-m))/v)-1)*m)1.20.113.9s»
(((ax-bx)*(ax-bx))+((ay-by)*(ay-by))+((az-bz)*(az-bz)))1.0m»
acos(a)002.4s»
log(1/(1-x))38.80.212.8s»
1 + 100690.0ms»
x/1e9001.6s»
x^2-y^20.00.05.2s»
x^2 + y^20.00.05.1s»
1/(sqrt(x+2) - sqrt(x))30.330.019.1s»
sqrt(x+2) - sqrt(x)29.829.86.7s»
sqrt(x) / sqrt(x)003.2s»
sin(x)-cos(y)+erf(sqrt(x))0.30.214.4s»
x/sqrt(y)0.20.26.3s»
x/sqrt(0.5)0.40.42.8s»
-b+sqrt(b*b-4*a*c)/(2a)21.76.727.9s»
-b+sqrt(b*b-4ac)/(2a)16.00.220.1s»
sin^2 x + cos^2 x12.912.918.2s»
(-b + sqrt(b*b - 4 a c)) / 2a25.92.030.9s»
sqrt(PI)1.00855.0ms»
sqrt(x)*sin(45)-cos(33)0.10.112.8s»
exp(x) - 1 + sqrt(y + 1) - sqrt(y)29.219.227.1s»
tan(exp(x) - 1)1.0m»
sin(exp(x) - 1)1.0m»
(x-sqrt(x^2-1)) 15.0s»
(sin(x))/(x-sqrt(x^2-1))35.7s»
(sinx)00816.0ms»
(sinx)/(x-sqrt(x^2-1))23.1s»
(y*(e^((a+b)*y)-1))/((e^(a*y)-1)(e^(b*y)-1))37.837.845.7s»
((1-cosx)/(x^2))5.90.26.1s»
exp(x)-138.60.45.7s»
(1+x/2048)^20480.50.612.4s»
x^2-10.00.02.4s»
x*x-10.00.02.5s»
1+x/2001.7s»
q+sqrt((q-a)*(q-a)+(w-s)*(w-s)+(e-d)*(e-d))/(sqrt((q-a)*(q-a)+(w-s)*(w-s)+(e-d)*(e-d))-sqrt((z-a)*(z-a)+(x-s)*(x-s)+(c-d)*(c-d)))*(z-q)1.0m»
q+sqrt(q*a+w*s+e*d)/(sqrt(q*a+w*s+e*d)-sqrt(z*a+x*s+c*d))*(z-q)1.0m»
(x + a * b) - trunc(x + a * b)33.831.59.2s»
( -b + sqrt(b*b - 4.0*a*c) )/(2.0*a)34.09.131.3s»
a - b002.6s»
sqrt(x*x + y*y)30.117.04.5s»
sin(x)*y0.10.111.0s»
x*x*x0.103.6s»
x*x001.7s»
pow(x,6)002.3s»
(x*x*x)^20.205.6s»
x*x*x*x*x*x0.108.1s»
-3*pow(1-abs(x), 3) + 3*pow(1-abs(x), 2) + 3*(1-abs(x)) + 10.10.142.8s»
1.0-(1/r)*abs(x)0.10.03.9s»
sqrt(x+1)0.00.017.9s»
sin(x)001.4s»
(-b + sqrt(b*b-4*a*c))/(2*a)34.09.130.2s»
sinh(x)0.00.02.2s»
sqrt(x+1)-sqrt(x)29.80.212.8s»
sqrt(x)-x0.00.09.7s»
log(exp^(-l) * l^k / fk)1.0m»
log(exp(-l ) * l^k /fk)1.0m»
(exp(-l ) * l^k)/fk0.40.410.9s»
x * (x - 1)0.00.02.7s»
x*y002.4s»
log(1 - (l - r) / l)38.18.715.0s»
(inflow/lam + p) - outflow * p / lam3.20.315.4s»
(p + inflow/lam) - outflow * p / lam3.60.116.6s»
inflow / lam + (1.0 - outflow / lam) * p2.40.115.3s»
a + b * c0.00.011.6s»
a + b * c / b8.802.9s»
-b + sqrt(b*b - (4*a*c))/2*a17.41.125.8s»
(1+x)^(1/2) - 139.10.222.7s»
sqrt(9.01)-39.404.0s»
-x+sqrt(9.01)0.00.02.0s»
exp(log(a)/3)4.60.69.6s»
sqrt( abs( 8*a + b*b - 4*c) )14.914.95.7s»
sqrt(8*a+b*b-4*c)21.10.212.1s»
8*a+b*b-4*c0.00.05.1s»
pow (5,3)00778.0ms»
pow(x,(1/3))5.10.66.8s»
cbrt(a)0.60.65.6s»
1/(0.3333333333333333-0.3333333333333333)9.4s»
sqrt(x^2+1)-x22.90.025.8s»
(-b + sqrt(b^2 - 4*a*c)) / (2a)34.021.536.3s»
sqrt(x+ 1) + sqrt(x)0.00.011.4s»
(b - sqrt(b * b - a * c)) / a34.09.126.0s»
sqrt(x+4)-239.10.17.1s»
y1 + (y2-y1)/(x2-x1) * (x - x1)14.68.228.3s»
5-sqrt(25+x*x)29.60.311.5s»
(exp(x - 2*h) - exp(x + 2*h) + 8*exp(x+h) - 8*exp(x-h))/(12*h)33.91.054.8s»
abs((y-x)/x) * 1000.10.27.3s»
abs((m-e)/e) * 1000.10.26.0s»
sqrt(x + 1) - sqrt(x)29.80.213.0s»
sqrt(x+1)+sqrt(x)0.00.011.3s»
x^-1+y^-10.00.021.4s»
sin(x)+cos(x)0.20.25.9s»
sqrt(1+x)-sqrt(x)29.80.215.0s»
sqrt(x+1/x)-sqrt(x-1/x)1.0m»
sqrt(x+1/x)+sqrt(x-1/x)0.00.020.2s»
(6*10^200)x^2+(5*10^200)x+(-4*10^200)0.10.118.5s»
log(3+2)-log(2)1.002.6s»
sqrt(2+3) - sqrt(2)001.8s»
sqrt(x+1) - sqrt(x)29.80.215.8s»
100277.0ms»
1 / (1+exp(x))0.00.03.5s»
(1+sqrt(x))/(sqrt(x)+sqrt(y))0.20.421.8s»
1/(1+(-1+sqrt(x))/(1+sqrt(x)))1.0m»
(-1+sqrt(1+x))/(1+sqrt(1+x))39.10.229.0s»
1/(1+x)0.00.04.2s»
sqrt(x*x + y*y)30.117.04.2s»
2 * PI * (1 - x) + y0.10.19.8s»
0.5 * (x + y)001.9s»
asin(sqrt(x))0.00.06.6s»
x * x001.8s»
pow(x, 2)001.9s»
sqrt(pow(x,2))29.101.5s»
0.1 + 0.200699.0ms»
sqrt(x*x+y*y+z*z)35.824.57.4s»
sqrt(x*x + y*y) - x33.923.810.1s»
x00766.0ms»
(x*s1 + y*s2)/(s1 + s2)15.112.717.7s»
108 - (815 - 1500 / z) / y0.20.29.7s»
108 - (815 - 1500 / 4.25) / 41.003.3s»
-x/y004.0s»
exp(x)/(1 + exp(x))0.40.45.5s»
a - 2 * b + c0.00.03.2s»
sin(exp(x) -1)1.0m»
sin(exp(x) - 1)1.0m»
sin((exp x) - 1)28.528.510.4s»
(2*a - 3*sin(a) + a*cos(a))/(2*a*a*a*a*a)32.80.255.7s»
(a*a + 2*cos(a) - 2)/(2*a*a*a*a)54.00.132.3s»
(a - sin(a))/(a*a*a)35.80.417.6s»
log(x+1)39.00.210.6s»
exp(x) + exp(-x)0.00.04.3s»
log(x/(1+x))39.20.116.2s»
x/sin(x)0.10.12.9s»
sqrt(x+1)0.00.014.8s»
sin(PI - x)60.207.1s»
x + x^2 -sqrt(x)^2 +sqrt(y)^311.20.038.6s»
sqrt(x+1)-sqrt(x)29.80.214.8s»
log(1+x)39.00.210.7s»
log(1 + x)39.00.210.7s»
a*x*x + b*x + c0.10.19.9s»
a*x*x*x + b*x*x + c*x + d0.10.317.9s»
pow(10.,((-1. * calb + sqrt(pow(calb,2) - (4. * cala * (calc - Tcor_RCO2)))) / (2. * cala)))22.417.353.0s»
1 / (a0 + a1 * log(r) + a2 * pow(log(r),2) + a3 * pow(log(r),3)) - 273.150.00.137.1s»
exp(0.5 * log1p(-x^2))0.00.06.2s»
exp(log1p(-x^2))0.00.05.9s»
exp(log1p(-x^1))1.91.94.4s»
sqrt(1 - x^2)0.00.04.5s»
sqrt((u+v+w)*(-u+v+w)*(u-v+w)*(u+v-w))/443.8s»
sqrt(((u+v+w)/2)*(((u+v+w)/2)-u)*(((u+v+w)/2)-v)*(((u+v+w)/2)-w))38.4s»
1-(2*x-1)^238.90.07.9s»
4*x*(1-x)0.00.03.0s»
h * b / 20.003.0s»
acos(z * y / (sqrt(x * z) * y))12.44.021.4s»
2*atan(sqrt(((tan((x+y)/2)^2 + tan(z/2)^2 + 1)*tan((x-y)/2)^2 + tan(z/2)^2)/(((tan((x-y)/2)^2 + 1)*tan(z/2)^2 + 1)*tan((x+y)/2)^2 + 1)))1.0m»
2 * asin(sqrt(sin((x - y)/2)^2 + cos(x)*cos(y)*sin(z)^2))15.31.638.3s»
acos(sin(x) * sin(y) + cos(x) * cos(y) * cos(z))7.87.937.3s»
log2(x) / (x - 1)0.10.111.7s»
(/ (log2 x) (- x 1))0.10.112.3s»
(sqrtTau1_rp * cosh(sqrtTau1_rp) - sinh(sqrtTau1_rp)) * sinh(sqrtTau2_rp)1.0m»
_vComp2 * V12 * (sqrtTau1_rp * cosh(sqrtTau1_rp) - sinh(sqrtTau1_rp)) * sinh(sqrtTau2_rp)1.0m»
V11 * _vComp2 * (sqrtTau2_rp * cosh(sqrtTau2_rp) - sinh(sqrtTau2_rp)) * sinh(sqrtTau1_rp) - _vComp2 * V12 * (sqrtTau1_rp * cosh(sqrtTau1_rp) - sinh(sqrtTau1_rp)) * sinh(sqrtTau2_rp)1.0m»
_kF_rP / kappa * (V11 * _vComp2 * (sqrtTau2_rp * cosh(sqrtTau2_rp) - sinh(sqrtTau2_rp)) * sinh(sqrtTau1_rp) - _vComp2 * V12 * (sqrtTau1_rp * cosh(sqrtTau1_rp) - sinh(sqrtTau1_rp)) * sinh(sqrtTau2_rp))1.0m»
sin(x)/x^2-cos(x)/x30.60.324.2s»
sin(x)/x0.10.12.7s»
2.0 / (NdotD + sqrt((NdotD*NdotD) + (XdotD*alpha_x)*(XdotD*alpha_x) + (YdotD*alpha_y)*(YdotD*alpha_y)))27.224.229.5s»
2.0 / (x + sqrt(x*x * (1.0 - y) + y))26.526.520.6s»
2.0f / (x + sqrt(x*x * (1.0f - y) + y))14.313.843.8s»
sqrt((tp+fp)*(tp+fn)*(tn+fp)*(tn+fn))1.0m»
(tp * tn - fp * fn)/sqrt((tp+fp)*(tp+fn)*(tn+fp)*(tn+fn)) --timeout 1001.0m»
(tp * tn - fp * fn)/sqrt((tp+fp)*(tp+fn)*(tn+fp)*(tn+fn))1.0m»
tp * tn002.8s»
sqrt(x+1) - sqrt(x)29.80.214.9s»
0.5 * (36.0 * pow(sqrt(4.0 * p * (1.0 - p)), 10) + 211 * pow(sqrt(4.0 * p * (1.0 - p)), 12) )0.40.138.8s»
0.5 * (36.0 * pow(sqrt(4.0 * p * (1.0 - p)), 10))0.40.130.9s»
0.5 * (36.0 * pow(D, 10))0.10.19.7s»
7.0 / 12.0 * 0.5 * erfc (z)0.00.06.4s»
x*x - x0.00.017.7s»
1+sin(x)*cos(x)*atan(x)0.20.226.0s»
1+sin(x)*cos(x)0.10.110.1s»
1+sin(x)0.40.49.6s»
sqrt(x)/2003.6s»
exp(-w) * l ^ exp(w)0.20.341.3s»
exp(y) * l ^ (exp(-y))0.20.558.3s»
exp(-y + l * exp(y))0.00.010.6s»
1 * 0.3 + 100 - 1.1 / 41.122002.5s»
1+100766.0ms»
(abs(x)*abs(x) - abs(y)*abs(y)) + a0.00.034.8s»
1-pow(1 - x, 1/12) 40.01.534.4s»
(255 / y * (x - z))0.30.321.8s»
2 * PI * cos(x) / E/20.20.116.7s»
x * 6/(1000*(1000 * 1000 - 1))0.3015.1s»
6/(1000*(1000 * 1000 - 1))003.2s»
6/(1000*(1000^2 - 1))003.3s»
pow((1 - alpha) * fmax(0, utility), 1 / (1 - alpha))2.70.228.9s»
1+sin(x)-2/cos(y)0.50.637.1s»
2*7.5/3001.4s»
sqrt(1+1/x)0.10.112.5s»
(-b + sqrt(sqr(b) - 4*a*c)) / (2*a)1.0m»
sin(x) - cos(x)^20.30.319.4s»
(1 + x) - x29.401.9s»
v0 + t*(v1 - v0)0.00.016.5s»
a + (b - a)*t0.00.020.3s»
(1 + sqrt(5)) / 2002.0s»
x*x-y*y0.00.07.5s»
b + (t / 6.0) * (((-t * t) + 3.0 * t - 2.0) * a + 3.0 * (t * t - 2.0 * t - 1.0) * b + 3.0 * ((-t * t) + t + 2.0) * c + (t * t - 1.0) * d)1.0m»
log(x) - log(1-x)0.00.018.6s»
sqrt(x+1) - sqrt(x) / abs(x)0.10.122.4s»
sqrt(x+1) - sqrt(x) * x0.10.018.4s»
sqrt(x)+sqrt(y)0.00.011.3s»
(x*x+1)/(x*x*x*x+100000)23.30.130.3s»
sqrt(1+x*x)-sqrt(1+x)*x3.80.129.5s»
sqrt(x*x*cos(t)*cos(t)+y*y*sin(t)*sin(t))32.416.234.7s»
x*sqrt(cos(t)*cos(t)+h*h*sin(t)*sin(t))12.84.452.7s»
x*sqrt(cos(t)+h*h*sin(t))9.20.236.9s»
exp(1 + x) - exp(x)0.60.027.3s»
1 + 1 / sqrt(2) + 1 / sqrt(3) + 1 / sqrt(4) + 1 / sqrt(5) + 1 / sqrt(6) + 1 / sqrt(7) + 1 / sqrt(8) + 1 / sqrt(9) + 1 / sqrt(10) + 1 / sqrt(11) + 1 / sqrt(12) + 1 / sqrt(13) + 1 / sqrt(14) + 1 / sqrt(15) + 1 / sqrt(16) + 1 / sqrt(17) + 1 / sqrt(18) + 1 / sqrt(19) + 1 / sqrt(20) + 1 / sqrt(21) + 1 / sqrt(22) + 1 / sqrt(23) + 1 / sqrt(24) + 1 / sqrt(25)0050.8s»
1 + 1 / sqrt(2) + 1 / sqrt(3) + 1 / sqrt(4) + 1 / sqrt(5) + 1 / sqrt(6) + 1 / sqrt(7) + 1 / sqrt(8) + 1 / sqrt(9) + 1 / sqrt(10) + 1 / sqrt(11) + 1 / sqrt(12) + 1 / sqrt(13)1.01.032.3s»
1 + 1 / sqrt(2) + 1 / sqrt(3) + 1 / sqrt(4) + 1 / sqrt(5) + 1 / sqrt(6) + 1 / sqrt(7)0026.0s»
aa + b + c + d * 1000 - 1 - sqrt(aa) * 15 - log(aa + b + c + d) * sin(aa + b + c + d * 1000 - 1 - sqrt(aa) * 15 - log(aa + b + c + d))1.0m»
aa + b + c + d * 1000 - 1 - sqrt(aa)1.0m»
1/x001.5s»
log(x/(1-x))0.00.013.9s»
x+y/(x/y)0.10.112.4s»
x+y/x0.00.011.8s»
x+y001.9s»
a + (b-a)*t0.00.022.8s»
(1+x)*(1+x)-138.90.027.2s»
(1+x)*(1+x)-x-138.90.045.5s»
(1+x)*(1+x)-x1.0m»
x*(x-1)0.00.05.4s»
sqrt(1/x)-x0.10.111.8s»
sqrt(1/x)-sqrt(x)0.10.18.0s»
x-sqrt(x)0.00.03.7s»
x-1/x0.00.01.9s»
sin(atan(x))0.00.02.5s»
x/sqrt(x*x+1)15.30.034.9s»
x/(1 + exp(-1.702 * x))0.00.012.1s»
x * (1 + tanh(0.7978845608 * (1 + 0.044715 * x * x)))0.00.056.1s»
x * (1 + tanh(x * 0.7978845608 * (1 + 0.044715 * x * x)))1.0m»
0.5 * x * (1 + tanh(x * 0.7978845608 * (1 + 0.044715 * x * x)))1.0m»
1/(700*log(x)) - 1/(700*log(x+300))29.10.550.1s»
(1/(log(x)) - 1/(log(x+300)))/70029.10.546.1s»
(1/(log(500)) - 1/(log(1000)))/7001.005.6s»
1/(log(500)) - 1/(log(200))2.01.017.3s»
1/(700 * log(500)) - 1/(700*log(200))3.23.24.8s»
1/(700 * log(x)) - 1/(700*log(x+500))29.00.449.7s»
1/(700 * log(1000)) - 1/(700*log(300))2.0020.6s»
1/log(1000) - 1/log(300)1.606.2s»
acos((b * b + c * c - a * a) / (2 * b * c))41.9s»
(-b + sqrt (sqr b - 4 * a * c))/ 2 * a1.0m»
acos(x^2 + sqrt(x))0.00.014.7s»
(1.2 + 19/(v+1)) / (1 + exp((1.018v + 50 - n)/(.25v + 25)))0.10.050.1s»
sqrt(x+1) -sqrt(x)29.80.212.4s»
2 * cq / (-bq -sqrt(bq*bq - 4 * aq*cq))1.0m»
333.75*y^6 + x^2*(11*x^2*y^2 - y^6 -121*y^4 - 2) + 5.5*y^8 + x/(2y)1.0m»
x00742.0ms»
sqrt(2)00651.0ms»
log(1 + x*99999)39.00.518.7s»
log(x + (1-x)*99999)0.30.350.1s»
log(x*99999 + (1-x))39.00.525.9s»
sqrt(99x)/43.37 + (78/x) + (x/99)0.20.023.0s»
sqrt(99)/43.37001.2s»
4*x + 4*y + 4(x + 1)^20.00.014.1s»
(- b + sqrt(b^2 - 4 * a * c)) / (2*a) --timeout 51.0m»
(- b + sqrt(b^2 - 4 * a * c)) / (2*a) 1.0m»
1/(1 + exp(x/0.001))0.00.050.6s»
exp(x) / (exp(x)+1)0.40.410.0s»
exp(x)/(exp(x)+1)0.40.410.8s»
exp(1)/(exp(x)+1)0.00.08.9s»
1/(1+exp(-x))0.00.16.8s»
sin(sqrt(x*x+y*y))33.621.720.5s»
pow(x+1,1/n)-pow(x,1/n)32.67.059.9s»
cos(x) - 115.30.212.3s»
1/sqrt(x)-1/sqrt(x+1)19.65.433.0s»
((-b/2)+sqrt(b*b/4-a*c))/a --1h1.0m»
((-b/2)+sqrt(b*b/4-a*c))/a1.0m»
2c/(sqrt(b*b-4ac)-b)21.1s»
(-b-sqrt(b*b-4ac))/2a1.0m»
log(1-e)-log(1+e)58.50.230.2s»
2x/(x*x-1) -2/x25.80.128.8s»
1/(x+1) - 2/x + 1/(x-1) --timeout1.0m»
x-x^3+x^5-x^71.0m»
(1-cos(x))/sin(x)30.1013.9s»
sqrt((exp(2*x)-1)/(exp(x)-1))39.30.011.3s»
(x-sin(x))/(x-tan(x))31.10.040.6s»
(sqrt(b*b-4*a*c)-b)/(2*a) --timeout2m1.0m»
(sqrt(b*b-4*a*c)-b)/(2*a)1.0m»
((-b)-sqrt(b*b-4*a*c))/(2*a)1.0m»
(sqrt(b*b/4-a*c)-b/2)/a1.0m»
((-b/2)-sqrt(b*b/4-a*c))/a1.0m»
log(1-x)/log(1+x)60.70.527.1s»
n*log(1+1/n)+log(n+1)-121.50.142.6s»
log((1-e)/(1+e))1.0m»
1/x-1/tan(x)29.80.432.9s»
e*(exp((a+b)*e)-1)/((exp(a*e)-1)*(exp(b*e)-1)) --10000000000000001.0m»
e*(exp((a+b)*e)-1)/((exp(a*e)-1)*(exp(b*e)-1)) --timeout1.0m»
e*(exp((a+b)*e)-1)/((exp(a*e)-1)*(exp(b*e)-1)) -timeoutmax1.0m»
e*(exp((a+b)*e)-1)/((exp(a*e)-1)*(exp(b*e)-1)) -timeout1.0m»
e*(exp((a+b)*e)-1)/((exp(a*e)-1)*(exp(b*e)-1))1.0m»
exp(x)/(exp(x)-1)39.80.610.6s»
exp(a*x) - 128.90.335.4s»
(exp(x) - 2 ) + exp(-x)29.40.623.0s»
(1-cos(x))/(x*x)30.90.333.2s»
1/(x+1) - 2/x + 1/(x-1) -timeout100000000001.0m»
1/(x+1) - 2/x + 1/(x-1) -1000001.0m»
1/(x+1) - 2/x + 1/(x-1) -timeout10001.0m»
1/(x+1) - 2/x + 1/(x-1) -time1.0m»
1/(x+1) - 2/x + 1/(x-1) -timeout1.0m»
1/(x+1) - 2/x + 1/(x-1)1.0m»
tan(x+e) - tan(x)37.014.847.9s»
sin(x+e) - sin(x)37.10.435.5s»
pow((x+1),(1/n))-pow(x,(1/n)) -timeout7.47.543.2s»
pow((x+1),(1/n))-pow(x,(1/n))1.0m»
log(N+1) - log(N)29.40.129.1s»
1/sqrt(x) - 1/sqrt(x+1)19.65.433.7s»
1/(x+1)-1/x14.80.113.0s»
atan(x+1)-atan(x)15.30.313.2s»
cos(x+e) - cos(x)39.80.935.3s»
(pow(x,1/3)-pow((x+1),1/3)) -time10.10.750.0s»
(pow(x,1/3)-pow((x+1),1/3))1.0m»
pow(x,1/3)-pow((x+1),1/3) -timeout10.10.750.7s»
pow(x,1/3)-pow((x+1),1/3)1.0m»
pow(x, 1/3)-pow((x+1),1/3)1.0m»
cos(x+e)-cos(x)39.80.933.0s»
atan(n+1)-atan(n)15.30.39.4s»
exp(x) - 138.60.59.2s»
1/(1+exp(x))0.00.011.4s»
sin(tan(x)) - tan(sin(x))6.66.626.0s»
1-cos(x)15.30.612.0s»
sin(x) -10.40.513.3s»
exp(x) -138.60.59.4s»
sqrt(x^2 + y^2)30.115.79.6s»
sqrt(x*x + y*y)30.117.17.3s»
log(exp(x))58.008.6s»
acos(x) / PI0.00.05.7s»
acos(x) / 3.1415926540.00.05.3s»
sqrt(1+x)0.00.07.4s»
exp(log(x)*log(y))0.10.139.4s»
exp(log(x)+log(y))5.7018.2s»
sin(x) + cos(x)0.20.210.4s»
sqr(sqrt(x+1)-sqrt(x))-2*x-11.0m»
sqrt(x+1)+sqrt(x)+sqrt(x+1)-sqrt(x)0.30.026.2s»
(sqrt(x+1)+sqrt(x))/2+1/((sqrt(x+1)+sqrt(x)) * 2)0.00.020.0s»
(sqrt(x+1)+sqrt(x))/2+1/(sqrt(x+1)+sqrt(x) * 2)1.0m»
sin(sqrt(x+1))*cos(sqrt(x)) - sin(sqrt(x))*cos(sqrt(x+1))29.829.737.6s»
sin(sqrt(x + 1) - sqrt(x))29.80.118.6s»
exp(x)/x0.00.02.2s»
sin(x)/cos(x)0.204.0s»
1 / (1 - exp(-x))29.90.213.8s»
(sqrt(x+1)+sqrt(x))/2+(sqrt(x+1)-sqrt(x))/20.00.016.2s»
(sqrt(x+1)-sqrt(x-1))/(sqrt(x+1)-sqrt(x-1))58.9018.9s»
sqrt(x+1)/(sqrt(x+1)-sqrt(x))-sqrt(x)/(sqrt(x+1)-sqrt(x))29.329.323.9s»
(sqrt(x+1)+sqrt(x))/2 + (sqrt(x+1)-sqrt(x))/20.00.016.4s»
(sqrt(x+1)+sqrt(x))/2+1/(2*(sqrt(x+1)+sqrt(x)))0.00.025.2s»
sin(a+b)-sin(a-b)37.10.220.7s»
1/(a*a+a) + 1/(a*a+3*a+2)0.40.437.1s»
1/(sqrt(x+1)-sqrt(x))29.80.013.4s»
a + 2*a+3*a+4*a0.305.1s»
a+b+c+a+b+c+d+e+f+g+h+i1.0m»
a + 1000 - a29.301.8s»
sin(x + y) - sin(x) * cos(y)36.90.135.5s»
x*x - 2 * x + 10.00.07.5s»
sin(x)001.4s»
x^2-y^20.00.07.3s»
sqrt(1+x^2)+log(x/(1+sqrt(1+x^2)))14.814.839.6s»
x/(1+sqrt(1+x^2))15.315.312.2s»
sqrt(1+x^2)14.714.710.7s»
log1p(exp(x))0.30.33.2s»
(x-y)*(1/z)+0.50.20.012.8s»
(x-y)*z+0.50.00.014.1s»
1/(1+x)0.00.06.7s»
((-b) + sqrt(b*b - 4*a*c)) / (2*a)1.0m»
x * (y / (z - y)) + 273.150.00.015.1s»
l_M + r_M + d * d * l_c * r_c / (l_c + r_c)13.42.431.5s»
(l_count * l_mean + r_count * r_mean) / (l_count + r_count)15.19.628.2s»
(l_count * l_mean + r_count * r_mean) / n_count7.31.927.3s»
l_M2 + r_M2 + delta * delta * l_count * r_count / n_count11.24.153.4s»
x/tanh(x)-114.90.324.9s»
log(x)-10.00.04.4s»
exp(x)-138.60.510.0s»
(exp(x)-1)38.60.511.1s»
a*d - b*c0.00.05.9s»
(x+y)*(x-y)0.00.06.4s»
sqrt(x+1)-sqrt(x-1)59.70.336.1s»
cos(2x)-x0.00.02.8s»
(x * x + (x + y) * (x + y) - 2 * x * (x + y) * z)1.0m»
(x * x + (x + y) * (x + y) - 2 * x * (x + y) * z)1.0m»
(x * x + (x + y) * (x + y) - 2 * x * (x + y) * cos_psi)1.0m»
earth_radius_km * earth_radius_km + (earth_radius_km + satellite_height_km) * (earth_radius_km + satellite_height_km) - 2 * earth_radius_km * (earth_radius_km + satellite_height_km) 25.9020.0s»
sin(x)/(exp(x)-1)30.20.132.2s»
x+y-z0.00.02.8s»
sqrt(x*x+x)-x29.90.127.8s»
x^2 - y^20.00.07.6s»
1-a-b0.00.04.5s»
log(1-exp(x))30.10.217.4s»
x*x-x0.00.017.9s»
sin(x)-x9.80.316.4s»
floor((x+5/x)/2)0.00.03.3s»
floor((x+4/x)/2)0.00.03.7s»
exp(-b*t)+exp(-b*(t+1))1.0m»
(x+4/x)/20.00.034.3s»
log1p(x)0.00.02.3s»
log(x+1)39.00.221.9s»
log(x-1)008.8s»
(-b + sqrt(b*b - 4 a c)) / 2a1.0m»
sqrt(x-y)-sqrt(x+y)51.60.231.7s»
sqrt(x-y)-sqrt(y-x)25.5s»
sqrt(x-y)-sqrt(x-y-1)60.20.345.9s»
1/sqrt(x)+sqrt(y)/x0.30.130.7s»
1/cbrt(x)0.60.67.7s»
1/sqrt(x)0.303.6s»
(10^4*x*y-1)^2+(exp(-x)+exp(-y)-1.0001)^21.0m»
-abs(x)001.6s»
pow(2,x)001.9s»
exp(sqrt(a+b))0.10.125.4s»
sqrt(a+b)0.00.04.2s»
log(1+exp(y))0.50.519.0s»
(108/100)*((145/100)^x)0.00.129.0s»
(-b - sqrt(b^2 - 4)) / (2)29.9s»
(-b - sqrt(b^2 - 4ac)) / (2a) --timeout1.0m»
(-b - sqrt(b^2 - 4ac)) / (2a)1.0m»
x^3 - sqrt(x^3)15.40.120.9s»
x^3 - x^50.00.013.3s»
1/(sqrt(x+1) + sqrt(x))0.20.221.8s»
2sin(x)002.3s»
-exp( -sqr(x)/2 )/sqrt(2*PI)0.00.028.3s»
-exp( -sqr(bmin)/2 )/sqrt(2*pi)1.0m»
1/sin(x)-1/(sin(x-1))+1/sin(y)-1/(sin(y-0.00001))1.0m»
1/sin(x)-1/(sin(x-0.000001))30.79.336.9s»
1/sin(x)-1/(sin(x-1))29.50.629.6s»
1/sin(x)0.10.19.3s»
sqrt(x+1)-sqrt(x)29.80.213.2s»
y*(1/x)0.203.9s»
(256*x)/(1-x)0.20.011.3s»
sqrt(x) + x^2 - 2^x0.00.135.6s»
sqrt(x) - 2^x0.00.08.9s»
sqrt(x) - x + x^2 - 2^x1.0m»
sqrt(x+1) - sqrt(x)29.80.214.3s»
sqrt(x+1)0.00.07.5s»
(1-cos(x))/(x*sin(x))30.90.118.5s»
((-b) + sqrt((b * b) - (4 * (a * c)))) / (2 * a)1.0m»
a*x^2+b*x+c4.20.124.4s»
sqrt(x + 1) - sqrt(x)29.80.212.1s»
(1 + x)^ n5.63.927.9s»
a + b001.8s»
sqrt((x+y)/(x-y +1))0.00.046.5s»
sqrt((x-y +1)/(x+y))0.00.042.1s»
(2*x -1)/x0.00.02.2s»
1/(1 + x)^n5.83.621.8s»
(1 + x)^n5.63.626.7s»
sqr(abs(x)) * sqr(abs(y))21.50.330.5s»
pow(a, b) * pow(c, b)0.10.113.7s»
pow(x, y)004.7s»
a * (b + c)0.00.07.8s»
a * b + a * c0.00.08.2s»
exp(log(x) * (y + 1))3.90.023.6s»
exp(log(x) * y) * x0.00.023.2s»
(1/x)^n0.00.05.2s»
(-b+sqrt(b^2-4.*a*c))/(2.*a)1.0m»
(-b+sqrt(b^2-4*a*c))/(2*a)1.0m»
-n/(n-f)0.00.012.4s»
-10000/(n-10000)-11.0m»
-f/(n-f)-122.022.023.6s»
x/(sin(x)-x^2/2)14.70.018.2s»
x/sin(x)0.10.17.4s»
sin(x)/x0.10.16.7s»
(b+sqrt(b^2 -4*a*c))/(2*a)1.0m»
(b+sqrt(b*b -4*a*c))/(2*a)1.0m»
b*b -4*a*c0.00.011.1s»
sin(exp(10))13.113.12.3s»
sin(atan(sqrt(-0.5*0.5*log(x))))0.10.135.7s»
sin(atan(sqrt(-a*a*log(x))))14.80.149.2s»
atan(sqrt(-a*a*log(x)))14.80.144.2s»
x * (1/y)0.203.5s»
x/y002.5s»
x * y * (1 /cos(z))0.20.115.5s»
a * (1/a)0.202.0s»
sqrt(x-5)- sqrt(x-4)59.90.333.9s»
x^2 - (x-1)^230.107.4s»
sqrt(x+1) - sqrt(x)29.80.212.1s»
1/x001.6s»
sqrt(b^2-a)20.520.55.2s»
(a + b) * (1.0 / c)0.30.011.6s»
1-sqrt(1-a)38.80.27.7s»
a-sqrt(a*a-b)29.50.715.1s»
(exp(x) - exp(-x)) / 257.957.99.6s»
b-sqrt(b*b-a)29.50.715.5s»
sqrt(x + 1) - sqrt(x)29.80.211.9s»
(5-5)*900000001.2s»
sqrt(pow(b,2) - 4 * a * c)25.225.232.3s»
pow(x, 2) + pow(y, 2)0.00.05.9s»
pow(x, 2) * pow(y, 2)21.50.310.1s»
sqrt(2+x*x)14.70.012.6s»
sqrt(1+x*x)14.70.015.6s»
sqrt(x^2+y^2)30.123.79.4s»
cos(a1)*sin(a2) - sin(a1)*cos(a2)0.20.219.6s»
sqrt (x+1)-sqrt (x)29.80.211.6s»
ceil(2^log10(x))1.91.919.2s»
log(x)-log(x+log(x))1.0m»
log(a)+x*sin(E^b)1.0m»
a+log(b)+log(a*b)+log(c^2)+log(b/c)1.0m»
sqrt(x+1) - sqrt(x)29.80.213.9s»