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I am not sure I understand what you are saying. If you are speaking of equations you are speaking of symbols right? (∧,∨,¬,...) Whose combinations are only coun
by laszlokorte 8y ago
I am not sure I understand what you are saying. If you are speaking of equations you are speaking of symbols right? (∧,∨,¬,...) Whose combinations are only countable many.
The answert to what is the empty set?
- kumarvvr 8y ago>Could you give me an example of such a real number that we can not write down? Thst this is a question without any answer can be quantified as a logical equation. The question might not have an answer that is a number, but has a superseding answer thst it is not logically consistent.
- laszlokorte 8y agoWell the answer to: > Could you give me an example of such a real number that we can not write down? Is clearly: No, I can not. But the answer to the question "Are there real numbers that can not be written down in _any_ way" is clearly: yes. If the question is understood as "Is the set of reals bigger than the set of naturals?". So there are cases in which the answer to "can you give me x?" != "is there an x?". So back to you original question: > > not everything can be explained with math > Can you give me any examples? I'm curious. I guess nobody might be able to give you any examples but they could still exist.