rocketdodger
Philosopher
- Joined
- Jun 22, 2005
- Messages
- 6,946
Assume that consciousness is information processing.
Let D1 be the information which is being processed in consciousness C.
Then we can fully encode C using another set of information D2 which is a superset of D1. That is, D2 contains not only all the information in D1 but also all the information about how C is processing D1.
D2 does not include information that would not affect C. For example, if C is me standing in the shower, D2 does not include information about the shower, only information about my perception of the shower. D2 does not include absolute coordinates of neurons, only relative ones.
Let D3 be the set of all information used to objectively describe C, such as current location of the substrate of C. Information about the shower I am standing in that is not available to my consciousness would be part of D3. Also note that D3 is a superset of D2.
My contention is that D2 fully defines C as far as C is concerned. Thus, any transporter needs to relay D2 from the source to the destination in order for C to function properly at the destination.
But further, my contention is also that D2 is C as far as C is concerned. Mathematically, if one wanted to, they could take an instance of D2 and run it in any sort of simulation they wanted and as long as the constraints were correct C would continue to exist as C.
This implies that, in the transporter experiment, it is impossible to discontinue C because D2 is purely information. Any instance of D2 is still D2. And since D3 is not important to C, C exists wherever there is D2 -- even in the "airwaves," so to speak. The substrate of the information is irrelevant.
Now for the big questions What happens if a copy of D2 is made and the original set D3 is destroyed? Is C dead? No, because by definition C is sufficiently defined (fully defined, as far as C is concerned) by D2. So the copy is the original. So is the original. Information that is the same as other information.
What about if both the copy and original continue existing? Well, immediately after transport, C is not the same as C'. That is, D2 has nondeterministically split into D2a and D2b, and there are simply two instances of the same person walking around.
Let D1 be the information which is being processed in consciousness C.
Then we can fully encode C using another set of information D2 which is a superset of D1. That is, D2 contains not only all the information in D1 but also all the information about how C is processing D1.
D2 does not include information that would not affect C. For example, if C is me standing in the shower, D2 does not include information about the shower, only information about my perception of the shower. D2 does not include absolute coordinates of neurons, only relative ones.
Let D3 be the set of all information used to objectively describe C, such as current location of the substrate of C. Information about the shower I am standing in that is not available to my consciousness would be part of D3. Also note that D3 is a superset of D2.
My contention is that D2 fully defines C as far as C is concerned. Thus, any transporter needs to relay D2 from the source to the destination in order for C to function properly at the destination.
But further, my contention is also that D2 is C as far as C is concerned. Mathematically, if one wanted to, they could take an instance of D2 and run it in any sort of simulation they wanted and as long as the constraints were correct C would continue to exist as C.
This implies that, in the transporter experiment, it is impossible to discontinue C because D2 is purely information. Any instance of D2 is still D2. And since D3 is not important to C, C exists wherever there is D2 -- even in the "airwaves," so to speak. The substrate of the information is irrelevant.
Now for the big questions What happens if a copy of D2 is made and the original set D3 is destroyed? Is C dead? No, because by definition C is sufficiently defined (fully defined, as far as C is concerned) by D2. So the copy is the original. So is the original. Information that is the same as other information.
What about if both the copy and original continue existing? Well, immediately after transport, C is not the same as C'. That is, D2 has nondeterministically split into D2a and D2b, and there are simply two instances of the same person walking around.