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This statement is false. The only if part is true but not the if part since its possible for blue to be picked and there to be no deaths.
Again false. Blue is a necessary condition but not a sufficient condition for deaths as there are situations where blue is picked but there are no deaths
False one more time. Red is a necessary condition for deaths as if there are no reds there will be no deaths.
If you're going to use precise logical terminology in your post make sure to get it right otherwise you're just embarrassing yourself.
Yeah, I should have specified that red is neither necessary nor sufficient to cause deaths conditional on there being no persons choosing blue.
Which is to say, the persons choosing blue are satisfying the condition which makes deaths a possibility.
Choosing blue is sufficient to cause deaths in every scenario in which they don't meet the threshold, if you think this makes the outcome different.
I'll point out that we're still left with the point that at least one person choosing blue is necessary to cause deaths. Prior to the decisions actually being made, I can state that picking red is not satisfying the conditions for death. It's not sufficient, and it's not necessary unless someone else is choosing blue.
Red is only necessary to cause deaths in those situations where that first person chooses blue.
To choose blue is to intentionally satisfy the precondition which makes deaths a possibility.
So someone choosing blue really has to justify why they're choosing to satisfy a condition which is allowing possible deaths.
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