An independent verifier can reproduce the core numerical results of this validation without access to any software beyond Python 3.7+ standard library.
cd 04_EXECUTABLE_SCORER/ python residual_calc.py
Compare all values to expected-output.txt in this directory.
phi = (1+5**0.5)/2 lambda_MH = phi**(-2*(2**0.5)) / 2 # 0.12819... lambda_SM = 125.08**2 / (2 * 246.22**2) # 0.12903... kappa = lambda_MH / lambda_SM # 0.9932...
m_t = 172.52; unc = 0.33 lo = m_t - unc; hi = m_t + unc print(lo, "<", 172.2, "<", hi, ":", lo <= 172.2 <= hi)
import math
phi = (1+5**0.5)/2; alpha = 1/137.035989
me_meV = 0.5109989e9
mv3 = me_meV * alpha**3 * phi**(-9) # 2.612 meV
mv2 = me_meV * alpha**3 * phi**(-6) # 11.07 meV
dm2_21 = (mv2/1000)**2 - (mv3/1000)**2 # eV^2
bound = math.sqrt(61 * dm2_21) / 30 * 1000 # meV
print("mv3:", round(mv3,3), "< bound:", round(bound,4))
mv1 = me_meV * alpha**3 * phi**(-3)
mv2 = mv1 * phi**(-3)
mv3 = mv2 * phi**(-3)
Smv = mv1 + mv2 + mv3
print("Smv:", round(Smv,2), "in [50, 140]:", 50 <= Smv <= 140)
kappa_lambda,MH = 0.993 ATLAS 95% CL observed: [-3.4, 1.6] print(-3.4 <= 0.993 <= 1.6) # True