Bo1, I already gave the counter-examples of infinities that are both identified and defined. You can look up the definitions for yourself.
Again, I've already given examples. Integers are infinite, yet do not include all reals. The unboundedness of integers is only one characteristic. The defining characteristic excludes an infinity of reals. Unbounded, yet exclusive.
Yes. A singularity is, by definition, "undefined." Don't complain to me, I didn't invent the mathematical terminology. Whatever; it is not infinite.
Infinity - unboundedness.
inclusion - (set theory), the binary relation of one set being a subset of another.
What is not a subset of unboundedness?
inclusion - (set theory), the binary relation of one set being a subset of another.
What is not a subset of unboundedness?
Again, I've already given examples. Integers are infinite, yet do not include all reals. The unboundedness of integers is only one characteristic. The defining characteristic excludes an infinity of reals. Unbounded, yet exclusive.
Could you give the measure of singularity?
Yes. A singularity is, by definition, "undefined." Don't complain to me, I didn't invent the mathematical terminology. Whatever; it is not infinite.
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