It either is raining outside or isn't.
Logically okay, but pointless.
I'll disagree with you there. It might not be pointless.
Okay, it is pointless in your post, because it is disconnected from everything else. Let me try an example that I once saw. This is from a time before the feminist movement.
- A woman is either attractive or unattractive;
- If a woman is attractive, a university education is superfluous;
- If a woman is unattractive, a university education is inadequate;
- Therefore, for a woman, a university education is either superfluous or indadequate.
Here, premise (1) is analogous to your assertion about raining.
In the argument above, the logic is impeccable. Therefore, if there is a problem with the conclusion, then the problem must be one of the premises.
A statement such as "
It either is raining outside or isn't." is often used in a syllogism, precisely so that an argument can be given with impeccable logic. But that initial premise is still subject to challenge, so it is not pointless. Rather, it serves the role of separating the logic from the non-logical assumptions being made about the real world.
What I need to know, is the opposite of a contradiction. Does the "or" in raining outside show this? Surely it would be an "and" in the sense that two opposites are possible.
Here I take you as using "opposite" as an ordinary natural language term (with all the vagueness that implies), rather than as a precise logical term. My answer would be that the opposite is a truism or tautology -- something that is always true just due to the nature of the wording.
For example
"
Pies are tastey and not tastey " is a true statement, in that, many people find them tastey, and many don't. Is this the opposite of a contradiction?
If we were to treat that as a purely logical statement, without regard to the real world meaning of the terms, then it has the form of a contradiction. The statement "pies are tasty or not tasty" has the form of a truism.
Your example has the form of a contradiction, yet it is not a contradiction (as you explain). What this illustrates is that natural language is not strictly logical. And that's part of why logic puzzles can be a lot of fun.