Anhar_Miah
Veteran
The Vase:
Semantic & philosophical view
_a:
We can not undo that which is done, you can not un-break that which is broken, look at the floor there lies my shattered vase.
_b:
With enough patience, if we collect the thousands of shards of china, we can reconstruct it and put it back together again, even a broken vase can be repaired.
_a:
A repaired vase will always have cracks, these will never go away.
_b:
Then simply replace it, with another vase, if it looks the same, does the same, then truly it is the same.
_a:
Every instance of any vase ever created is unique, this substitute vase can never measure nor replace the uniqueness of the original vase, for it has its own uniqueness
_b:
Regardless of what a thing is, be it your vase made form china or a mountain made of rock, ultimately they are made up of the same fundamentals, if these two entirely alien things can be united and fundamentally the same, from where does your uniqueness claim its difference?
Technical View:
Some Transformations are unidirectional, and can not be converted back to its original state.
If enough information exists of any given state, we can reconstruct its original state with some negligible loss of information.
If a function exists that equates to the function of another system, they are identical even if their container or boundary are different
All instantiation of any objects are unique instances even if they share the same prototype.
If any set of dispersed systems can be deconstructed to the same root, then no attribute can exist to identify uniqueness.
Anhar
Semantic & philosophical view
_a:
We can not undo that which is done, you can not un-break that which is broken, look at the floor there lies my shattered vase.
_b:
With enough patience, if we collect the thousands of shards of china, we can reconstruct it and put it back together again, even a broken vase can be repaired.
_a:
A repaired vase will always have cracks, these will never go away.
_b:
Then simply replace it, with another vase, if it looks the same, does the same, then truly it is the same.
_a:
Every instance of any vase ever created is unique, this substitute vase can never measure nor replace the uniqueness of the original vase, for it has its own uniqueness
_b:
Regardless of what a thing is, be it your vase made form china or a mountain made of rock, ultimately they are made up of the same fundamentals, if these two entirely alien things can be united and fundamentally the same, from where does your uniqueness claim its difference?
Technical View:
Some Transformations are unidirectional, and can not be converted back to its original state.
If enough information exists of any given state, we can reconstruct its original state with some negligible loss of information.
If a function exists that equates to the function of another system, they are identical even if their container or boundary are different
All instantiation of any objects are unique instances even if they share the same prototype.
If any set of dispersed systems can be deconstructed to the same root, then no attribute can exist to identify uniqueness.
Anhar