Looking closer: >"Given the high stellar luminosity and close orbit, the planet receives a large stellar insolation flux (Table 1). As a result, it has an extr

Looking closer: >"Given the high stellar luminosity and close orbit, the planet receives a large stellar insolation flux (Table 1). As a result, it has an extremely high equilibrium temperature: calculations, assuming zero albedo and perfect heat redistribution, give a value of approximately 4,050 K."[1] That 4,050 K value is reported as the equilibrium temperature, which I understand to be the output of the Stefan-Boltzmann law: T = (I*(1-alpha)/(epsilon*sigma))^.25 where, I = Incident Flux alpha = albedo epsilon = emissivity sigma = SB constant = 5.670373e-8 According to the paper the planet receives 61.1 x10^9 erg/s/cm^2.[1] The solar constant is ~1360 W/m^2.[2] In the same units the planet gets 6.11 x 10^7 W/m^2, which is about 45 thousand times greater than what the earth receives. Anyway, plugging into the SB law I get: (6.11e7*(1-0)/(1*5.670373e-8))^.25 = 5729.377 K So I am certain it is I rather than them with the error. Where did I go wrong? [1] http://www.nature.com/nature/journal/vaop/ncurrent/full/nature22392.html http://www.nature.com/nature/journal/vaop/ncurrent/full/natu... [2] https://en.wikipedia.org/wiki/Solar_constant https://en.wikipedia.org/wiki/Solar_constant