doronshadmi
Penultimate Amazing
- Joined
- Mar 15, 2008
- Messages
- 13,320
This is not relevant because I am talking about the non-locality or locality of element X w.r.t element Y.Well, since 2 is both prime and even, it would be unreasonable to expect otherwise. Two is also an integer, positive, a solution to x^2 - 4 = 0, and a bunch of other things, too. Care to guess what that implies in terms of set membership?
No, I claim that 2 is local because it cannot both a member AND not a member of a given set.By the way, are you claiming 2 is not both even and prime?
By the way, your reply is a good example of a person that is using a step-by-step observation in order to understand thing.
Your two questions above clearly show that you do not read the whole post in order to answer parts of it, but you reply to each paragraph separately before you understand its whole\parts relations.
I promise you that by this thinking style, you are not going to get my posts.
First, since set membership is not a temporal phenomenon, the adverb simultaneously as no meaning in your statement
There is nothing temporal here if you get things in parallel, and in this case, a non-local element is both a member AND not a member of a given set.
The problem is in the limited one-and-only-one-serial-observation of Set.
Again, my definition is about the non-locality of an element w.r.t another element.Second, nothing you have suggested for your definition of non-local supports your statement
You refuse to get it, and force on me a general definition of non-locality, which is something that I did not do.
You have no idea of what is non-local element, or how a relation (which is not an element) is non-local by nature....which everything is, so everything must be non-local.
This ignorance prevents from you to say any meaningful thing about non-locality.
Even if your premises weren't faulty, there is no logical connection from them to this conclusion.
You cannot say that, because you did not provide any evidence that clearly shows that you understand the non-standard observation of these mathematical subjects.