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Table 1.

Model parameters and assumed priors.

Parameter Units Description Default Prior
Geometrical Parameters of a Triaxial Ellipsoid

qICM, 1 Minor-to-major axial ratio of the ICM distribution 𝒰(0, 1)
qICM, 2 Intermediate-to-major axial ratio of the ICM distribution 𝒰(qICM,1,1)
cos θ Cosine of the inclination angle of the ellipsoid major axis 𝒰(0, 1)
φ deg Second Euler angle 𝒰 (−π/2, π/2)
ψ deg Third Euler angle 𝒰 (−π/2, π/2)

Electron Density Profile

n0 cm−3 Central scale density of the distribution of electrons 𝒰(10−6, 10)
ζc kpc Ellipsoidal core radius of the gas distribution 𝒰(0, 103)
ζt Mpc Ellipsoidal truncation radius of the gas distribution (ζt > ζc) 𝒰 (ζc/103, 3)
βe Slope of the gas distribution (in the intermediate region) 𝒰(0, 3)
ηe Slope of the gas distribution (inner) 𝒰(0, 1)
γe Slope of the gas distribution (outer) 𝒰(0, 5)

Gas Pressure Profile

P0 Normalization for the gNFW pressure profile 𝒰(0, 102)
c500 Pressure profile concentration (rrs = R500c/c500) δ(1.4)
γp Slope parameter for central region (rrs) δ(0.3)
αp Slope parameter for intermediate region (rrs) 𝒰(0, 5)
βp Slope parameter for outer region (rrs) δ(5.4)

Total Matter Density Profile

M200c 1014M Total mass 𝒰(1, 100)
c200c Matter density profile concentration N ( ln ( c 200 c ) , 0.16 ) Mathematical equation: $ \mathcal{N}(\ln(c_{200c}^{\star}), 0.16) $
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Notes. For concentration, we assumed a log-normal prior centered on the mass-dependent value of c200c obtained from Diemer & Joyce (2019), which we denote as c 200 c Mathematical equation: $ c_{200c}^{\star} $. The width of the prior, equal to 0.16, is also based on the analysis of Diemer & Joyce (2019).

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