No, it makes no difference.
The implication is that it never makes a difference. Look, it's just simple induction.
Given: It makes no difference if the sun rises once, or doesn't rise.
Theorem: It makes no difference if the sun rises N times, for any N greater than 1.
Proof:
First, let's establish terminology. Let S
k indicate that the sun rose k times.
Now, assume that the sun rose n times--S
n, and there's no difference between S
n and S
0. Then we notice that the sun rises. Because there's no difference between S
n and S
0, the same thing should happen with S
n and S
0. In the case of S
0, we're given that the sun rising once makes no difference. Therefore, in the case of S
n+1, it makes no difference.
The base case--that S
1 is not different than S
0, is given.
You do realize that I didn't just pick "sun rising" at random, correct? This is the classic sunrise problem
WP.
You can't extrapolate from a sample size of 1.
Again, you're ignoring the difference by focusing on the similarities. Unimpressive.
I don't see a critical difference.
Yes, I know.