#Bayes' Theorem Argumentation
24 messages · Page 1 of 1 (latest)
well the content is offtopic but if you rewrite it as propositions then you can maybe arrive at something
i believe all the claims are propositional
yeah i meant that if you rewrite them as actual logical dependencies
so if, then statements?
$$P(K \mid E) = \frac{P(E \mid K) \cdot P(K)}{P(E)}$$
Bodhisattva
eh, ok, i don't really know how to proceed with that
tbh it needs to be formalized more, like what variables do you want to associate probability to, what are the relationships between the variables etc.
and assumptions that you are willing to make
bayes theorem basically gives you a way to invert conditional probabilities, but it won't help if you don't assume some actual values for probabilities or bound on them within the assumptions
ill have to read more, but the assumptions would probably be things like evolution is true and if christianity is true, then catholicism is correct
if you're just going for true/false statements then bayes's theorem might not be needed as it deals with probabilities, logic might be enough
though if you want to express something like "it's less probable that x than it is that ~x" then it might help
problem is deductive expressions can't do "X is more likely than Y"
yeah exactly
and also cannot express things like "it's more probable than not"
so if you need that then rewrite it as probabilities
.close