Beevee's Owner/Giant Slayer
20,956 posts
So I was faced with rolling the dice on a 20% chance of an adverse outcome from the jab - and that number is conservative, since the jab was passed in haste through the waiver of ordinary hurdles. Or I could buck the tiger's odds on a disease that had a 3 in 10k chance of ending me.
Are there any obvious flaws in my math or logic, dear reader?

It looks like you are spot on, but there is a little more math that needs to be done for no other reason than to prove it mathematically. I believe (though I may be wrong) that to find the real probabilities, there are 4 cases:
- vaccine with adverse conditions without infection
- Vaccine with adverse conditions with infection
- vaccine without adverse conditions with infection
- Vaccine without adverse conditions without infection
Probabilities:
- Vaccine with adverse conditions = .2
- Vaccine without adverse conditions = .8
- Infected = 3/10000 = .03%
- Not infected = 99.97%
Case 1) .2 x .9997 =
19.994%
Case 2) .2 x .0003 =
.006%
Case 3) .8 x .03 =
2.4%
Case 4) .8 x .9997 =
79.98%
Case 4 has the highest probability followed by Case 1. However, these are only the probabilities with the vaccine. I would say that case 2 is the most applicable to your argument. Very small probability, so you are spot on.
Blackvegatble's hypcorisy summed up in one post:
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Blackvegetable » 7 minutes ago » wrote: ↑7 minutes ago
Very simple questions...
From which you are running...