Arcade Chances
ProbabilitiesEver wondered how rare it is for a Arcade ball to end up in a specific category (after travelling through all these portals)?
Well, I don't know why I did this, but I've calculated it all out. Here are the results:
gray ~63,680% [1 in 2]
bronze ~29,581% [1 in 4]
silver ~5,310% [1 in 19]
gold ~1,110% [1 in 90]
purple ~0,271% [1 in 370]
red ~0,048% [1 in 2082]
blue ~0,001% [1 in 93669]
Rewards to expectOne ball is worth around:
17,7 money - multiplicate that times your lvl
2,48617 Arcade shop money
0,21163 gems
and has a 18,74% chance to get another ball (plus dice rolls!)
This is how rare a specific drop is:
frag [1 in 16]
golden food [1 in 54]
dice roll [1 in 116]
blue candy [1 in 170]
item (silver category) [1 in 325]
red candy [1 in 1300]
balloon (gold category) [1 in 1830]
stone [1 in 4617]
green candy [1 in 6038]
item (purple category) [1 in 6155]
obols (purple category) [1 in 7386]
yellow-gray candy [1 in 18465]
3 balloons (red category) [1 in 26020]
obols (red category) [1 in 26020]
pink candy [1 in 29736]
stamp [1 in 60373]
card [1 in 69385]
hat [1 in 104077]
So out of 100 balls, results may vary greatly, but in general you can expect about:
1770*lvl money
249 Arcade shop money
6 frag
2 golden food
1 blue candy (59% chance)
1 dice roll (86% chance)
21 gems
19 balls
Assumptions / How to calculate
This assumes that each ball has a probability of 1/3 to hit one of the three gray pins at the top left corner and then has a 50-50 chance to move one step downwards either to the left or to the right. Also, when a ball is on the far left playfield, it is assumed to have a 100% chance to move to the right.
This basically lets you determine the probability of a ball landing in a specific category when it starts from the initial point or one of the portals.
But landing in a specific category does not mean that the ball ends up in it - Since a ball has a chance to go through a portal...
So I calculated in steps - first, I took all the balls which land in a category and miss the chance to go through a portal, then I looked at the remaining balls and figured out what would happen to them.
Difficulty arises once you realize that the arcade game can theoretically go on forever - since a ball landing (not ending up!) in the gray category has a chance to go to the bronze portal and has a chance to land in the gray category from there on once again. Luckily it is becoming less and less likely for a ball to go through another portal. During my calculations, I only took balls into acount which end up going through at most 15 portals - which is sufficient in 99,9999999929305% of all cases.
DisclaimerDon't rely on my results - although I checked some of these, I might have made calculation errors.
Source: https://steamcommunity.com/sharedfiles/filedetails/?id=2763182681
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