by ohthatpatrick Mon Dec 07, 2015 2:41 pm
Let's make sure we're first clear on the meaning of the Psg A author's last sentence:
"Negative evidence is rarely conclusive".
Negative evidence is basically like triggering a contrapositive:
If X is true, then Y would be true.
Were we to find out Y is false, we conclusively know that X is false.
In Psg A, our author is saying that scientific theories are rarely that straightforward. It's more like
If X is true (and our assumptions about W and Z are also true), then Y would be true.
Here, finding out Y is false doesn't immediately tell us which part was wrong. Was X wrong or was one of our assumptions wrong?
Q24 is asking for a situation in which Y was false, but X was correct!
We need a situation in which a theory makes a prediction, the prediction turns out to be false, but that doesn't conclusively tell us that the theory is wrong (because it looks like we were just wrong about one of our assumptions).
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In Psg B, there are two theories / two confusing observations.
1. If Newton's laws are right (and our assumptions are true), Uranus should orbit like this.
2. If Newton's laws are right (and our assumptions are true), Mercury should orbit like this.
In both cases we observed that Uranus and Mercury did NOT orbit the way we predicted they would.
Q24 wants an example in which the prediction was wrong, but the theory was right.
For #1, Newton's theory was still seen as correct, because one of the ASSUMPTIONS was actually false (the assumption that there were no other planets near Uranus).
For #2, Newton's theory turned out to be wrong.
So Q24 wants us to talk about the Newton / Uranus situation.
(A) discovering Uranus is not what #1 is about. Discovering that its orbit didn't live up to predictions is what #1 is about.
(B) Looks good!
(C), (D), and (E) are about Mercury. The Mercury situation was an example in which negative evidence (Mercury's orbit doesn't live up to predictions) actually WAS a conclusive way of refuting a theory.