Even if you are a player experiencing 'bad luck', shouldn't you still make every effort to maximize your results? Doesn't it make sense to try to have the best bad-luck experience you can get? Unless you are theorizing that the RNG skews further from random when you try to follow the mathematically best courses.
How different is this strategy? Going by the face return means you are undervaluing chests that might return event currency.
Chest (sk) | Expected Return (sk/flag) | Face Return (sk/flag) | Face difference |
---|
18 (1) | 18 | 18 | |
27 (1) | 19 | 19 | |
45 (sk) (2) | 19.70 | 22.50 | -2.80 |
80 (3) | 21.67 | 26.67 | -5.00 |
89 (3) | 21.67 | 29.67 | -8.00 |
45 (no sk) (2) | 22.50 | 22.50 | |
54 (2) | 22.50 | 27.00 | -4.50 |
32 (1) | 23.60 | 32.00 | -8.40 |
30 (1) | 26.25 | 30.00 | -3.75 |
If this event operates like the previous version of this did, then we are not being presented with three random chests out of nine, but rather with 1 of 4 1 SK, 1 of 3 2 SK, and 1 of 2 3 SK chests.
Under expected strategy, you would never pick the last 4 (45 (no SK), 54, 32 and 30), as there would always be a 3 SK chest available that is better. Under Face strategy, you would take 45 (no SK) ahead of either 3 SK, and 54 ahead of 89.
50% (32 or 30 as the 1 SK) * 33% (45 (no SK) as the 2 SK) you would take the less efficient 45 (no SK) over either 3 SK, for a reduction of 0.83 return.
50% (32 or 30 as the 1 SK) * 33% (54 as the 2 SK) * 50% (89 as the 3 SK) you would take the less efficient 54 over the 89, for a reduction of 0.83 return.
That's 16.67% chance reduction by 0.83, and 8.33% chance reduction by 0.83, for an overall reduction in return of about 0.2 SK/Flag. That's a less than 1% inefficiency, so small potatoes.
Huh. Didn't expect it to matter that little.
Comparatively, the underestimation being applied by only looking at Face value, means that if one were to look at the results at the end of the event , they would be left thinking that they came out way ahead of what they thought they would get.