doronshadmi
Penultimate Amazing
- Joined
- Mar 15, 2008
- Messages
- 13,320
Here is a concrete example of the inability of verbal_symbolic-only skill(er) to understand total states.
Here is a typical response of some verbal_symbolic-only skill(er):
"So your "totally packed" is not "packed more tightly" than what you would consider "less than totally packed"?"
Total packed states are considered as total exactly because they can't be packed further (or more).
Non-total packed states are considered as non-total exactly because they can be packed further (or more).
For example, r = 0 is a point (totally curved space that can't be packed further), where r>0 is not a point (it is not totally-packed, and therefore it can be packed further (or more)).
What is written above actually demonstrates the invariant inability of r>0 (which is always can be packed more) to actually reach r=0 (which actually can't be packed more).
By understanding the difference between invariance r>0 and invariance r=0, one (except verbal_symbolic-only skill(ers)) easily understands the above quote.
Here is another demonstration of the limited abilities of of verbal_symbolic-only skill(ers):
Here is a typical response of some verbal_symbolic-only skill(er):
"So now your claiming your line is completely covered or "(totally packed)" by points? What 'totally packs' your "one and only one totally curved (totally packed) element other than just BS?"
If r=0, then there are (finite) OR (infinitely many totally packed spaces along some unbounded and non-totally packed space), such that there is always non-totally packed space among them, because of a very simple reason:
The expression "r=0 ≠ r>0" is a tautology.
Verbal_symbolic-only skill(ers), which are luck any visual_spatial skills, simply can't get it.
doronshadmi said:3. "packed more tightly" has nothing to do with r = 0 (which is not less than totally packed).
Here is a typical response of some verbal_symbolic-only skill(er):
"So your "totally packed" is not "packed more tightly" than what you would consider "less than totally packed"?"
Total packed states are considered as total exactly because they can't be packed further (or more).
Non-total packed states are considered as non-total exactly because they can be packed further (or more).
For example, r = 0 is a point (totally curved space that can't be packed further), where r>0 is not a point (it is not totally-packed, and therefore it can be packed further (or more)).
What is written above actually demonstrates the invariant inability of r>0 (which is always can be packed more) to actually reach r=0 (which actually can't be packed more).
By understanding the difference between invariance r>0 and invariance r=0, one (except verbal_symbolic-only skill(ers)) easily understands the above quote.
Here is another demonstration of the limited abilities of of verbal_symbolic-only skill(ers):
doronshadmi said:4. "The limit as r approaches 0", is not actually be at the limit, and we are talking on not less than actually be at the limit, that if actually fulfilled, the result is exactly one and only one totally curved (totally packed) element, (no matter if the initial state is involved with finite or infinite collection of r>0 objects).
Here is a typical response of some verbal_symbolic-only skill(er):
"So now your claiming your line is completely covered or "(totally packed)" by points? What 'totally packs' your "one and only one totally curved (totally packed) element other than just BS?"
If r=0, then there are (finite) OR (infinitely many totally packed spaces along some unbounded and non-totally packed space), such that there is always non-totally packed space among them, because of a very simple reason:
The expression "r=0 ≠ r>0" is a tautology.
Verbal_symbolic-only skill(ers), which are luck any visual_spatial skills, simply can't get it.
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