By comparing the properties of Red Supergiant (RSG) supernova progenitors to those of field RSGs, it has been claimed that there is an absence of progenitors with luminosities L above log(L/L ⊙ ) > 5.2. This is in tension with the empirical upper luminosity limit of RSGs at log(L/L ⊙ ) = 5.5, a result known as the 'Red Supergiant Problem'. This has been interpreted as evidence for an upper mass threshold for the formation of black-holes. In this paper, we compare the observed luminosities of RSG SN progenitors with the observed RSG L-distribution in the Magellanic Clouds. Our results indicate that the absence of bright SN II-P/L progenitors in the current sample can be explained at least in part by the steepness of the L-distribution and a small sample size, and that the statistical significance of the Red Supergiant Problem is between 1-2σ . Secondly, we model the luminosity distribution of II-P/L progenitors as a simple power-law with an upper and lower cutoff, and find an upper luminosity limit of log(L hi /L ⊙ ) = 5.20 +0.17 −0.11 (68% confidence), though this increases to ∼5.3 if one fixes the power-law slope to be that expected from theoretical arguments. Again, the results point to the significance of the RSG Problem being within ∼ 2σ. Under the assumption that all progenitors are the result of single-star evolution, this corresponds to an upper mass limit for the parent distribution of M hi = 19.2M ⊙ , ±1.3M ⊙ (systematic), +4.5 −2.3 M ⊙ (random) (68% confidence limits).After the initial study by S09, a larger sample of progenitors was used by Smartt (2015, hereafter S15) to revise the value of M max upwards to 17M ⊙ . Further, Davies & Beasor (2018, hereafter DB18) later revisited the complexities of converting a preexplosion brightness to bolometric luminosity L fin , and the conver-