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Please read my previous post. If you are talking about the "usual" real number system, the are NO "operations with infinity" because "infinity" is not a real number. And there are several different ways to create number systems which include "infinity" as a number. Which are you talking about? They make sense in some number systems equipped with infinity, but not in others.
It is confusing that sometimes there is a need to treat infinity as a number.
Why is this accepted, is infinity here a number or is it not:
Hi;
Did you read the first link?
Yes I did. On your link appears the formula
Now, lets assume for a while that infinity is a number, lets say it is
Now we have two "values" for a:
What is interesting is that the equation
but also in the above limit we cannot insert
otherwise we would get
Is there a "legal" way to "arrive at" infinity, if we cannot divide by zero?
I am proposing the equation
Infinity is not a number.
True.
So infinity can't be directly inserted into equations without making an error.
Wouldn't also
many times it leads to an error if infinity is directly inserted into equations, for example, consider:
if you insert
so it is somehow "illegal" to treat infinity as a number, and write that
so perhaps also it is "illegal" to think that
So perhaps there are other solutions instead of a or b or both being infinity.
I have a question. Is this possible:
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