Don't worry everybody, I'm calm about this, don't worry. Nothing is going to explode into an explosive fight. Anyways, I'm going to copy-and-paste this calculation right on here:
"In order for us to easier understand PRIORITY, in terms of roster predictions, I have created 2 equations concerning priority.
A+B+C+D / Sakurai = PRC
P = R1/R2
Let me explain.
Let's say, in terms of character uniqueness (A), moveset potential (B), roster balance (C), and deservingness (D), the equation goes as A+B+C+D = Potential Roster Choice (PRC). Now, let's say [a character] fits the criteria of this equation as A+B+C+D = PRC. One would think [a character] would be deserving... right? Well then, there is another factor to consider - the division of the addition, otherwise known as Sakurai's Consideration (Sakurai). With the factor known as Sakurai, he would not only consider all of the above, but also Priority (P). Which means, with [a character], the equation is now A+B+C+D / Sakurai = PRC. By doing this, [a character] chances now turn out to be better than most other picks. Therefore, you have A+B+C+D / Sakurai = PRC, whereas the Sakurai factor is much more lenient.
Consider another equation in terms of [another character] priority, P = R1/R2. P = Priority, which is equal to Recency (R1) and Relevancy (R2). The closer P = R1/R2, the greater the chance is for [another character] priority. Consider R1 and R2, where [another character] is actually effective with in this equation, consider he is BOTH recent and relevant. Now the equation of P = R1/R2 favors [another character] in this sense. It also favors [a character], but not as much, because his R2 is not as high as [another character]. Therefore, the previous equation A+B+C+D / Sakurai = PRC makes sense in light of this.
I hope that helps!"