I was curious about the expected value of opening a booster box, so I resorted to math.
Methodology:
-I assume that a rare is worth its cost purchased as a single. For simplicity, I've used one store as the general reference and consulted other sellers to find cards that the first store did not have in stock.
-Given the availability of common/uncommon lots for roughly the cost of shipping, I've ignored commons/uncommons entirely.
-Each box contains 36 rares; assuming perfectly random distribution, the expected value of the rares will be 36*the average value of the rares in the set.
-For sets 1-8 and 10, I ignored foils because I don't have good data on the c/uc/r split and the values are so variable (e.g.
Sam SoH is a common but the foil costs more than most rare foils from the same set).
-For set 9, I assume 10 R+ and ignore R (based on complete sets of 9Rs selling for $5). I also ignore the potential of rares in the rest of the pack b/c I don't know the expected distribution.
-for set 11, I assume 6 rf cards and average the value of rf like I do for rares.
-for sets 12 & 13, I assume 5 rf and 1 O card and use average values like I do for rares.