orianda
Member
@tuna is correct about the practical distinction here, and it's not just pedantry; it's a real implementation issue.
@John J. - You're right that conceptually, the null hypothesis is "no relationship." But to actually calculate p-values in practice, that's not specific enough. You need a model that specifies expected distributions.
Example: If H0 is "transients don't correlate with shadow," you still need to know - what distribution DO they follow? Uniform random? Following plate coverage? Each assumption gives different expected values and different p-values. That's what Tuna means by "not directly useful as a statistical null hypothesis" - it's conceptually correct but computationally insufficient.
This is the practical vs. philosophical distinction, and both matter.
@John J. - You're right that conceptually, the null hypothesis is "no relationship." But to actually calculate p-values in practice, that's not specific enough. You need a model that specifies expected distributions.
Example: If H0 is "transients don't correlate with shadow," you still need to know - what distribution DO they follow? Uniform random? Following plate coverage? Each assumption gives different expected values and different p-values. That's what Tuna means by "not directly useful as a statistical null hypothesis" - it's conceptually correct but computationally insufficient.
This is the practical vs. philosophical distinction, and both matter.