

This makes sense. And I can see how to apply when you add more dice with different probability.
… however, when I did that math, I ended up with 87.04%
1-((1-.64) x (1-.4) x (1-.4)) = x
1-(.36 x .6 x .6) = x
1-.1296 = .8704
87.04% chance to get 2 winning dice
Hold up. Something seems off with this.
I tried calculating the probability of landing 2 losing side by using the same method and it doesn’t add up
.2 x .2 = .04
.2 x .5 = .1
.2 x .5 = .1
1-((1-.04) x (1-.1) x (1-.1) = x
1-(.96 x .9 x .9) = x
1-.7776 = .2224
22.24% chance to have 2 losing dice.
But 87.04+22.24 = 109.28%
You would think that adding the winning combinations to the losing combinations would be 100%
What am I missing
Fun fact, she’s actually hanging from the ceiling, designed to look like the floor. That’s why her phone is upside down.