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Hi Movingfinger.
My appologies for not responding to your last post. I honestly couldn't think of how best to respond & then went on vacation for a week. Had a very nice time, but back now. I'll see if I can respond to a few things you wrote.
Regarding Tournsel's last post, I honestly think he's hit a proverbial nail but, Tournsel's response is confusing to certain perspectives because it's not well laid out, and because he's not provided proof along with the statements made.
The point is that subjective experience can not be calculated in the classical sense. I inserted "classical" to indicate that there is no specific calculation that can be done to determine the magnitude or amplitude, nor any other feature or property of, anything which might be remotely defined as a "subjective experience".
We can't say for example, that a "subjective experience" (ie: seeing the color 'red') has some type of property, analogous to the properties an electron has or analogous to the properties liquid has when compared to other phases of matter, or the hardness that an object has, or the emissivity a reflective surface has, which is measurable. I think that's all the point Tournsel is making, but I think it's a very incitefull one.
I won't offer proof for this series of statements, but I think that proof exists.
What properties regarding the game of Life are we trying to measure? We see the 'gliders' and other phenomena. These are all perfectly definable. A glider is defined as: <insert definition here> but what you've pointed out is the question we need to answer regarding consciousness. What properties regarding the game of Life can be had by the game but which are not measurable or calculable? If we say the game of Life has some properties which are measurable such as 'gliders' but there are also some properties which are not measurable such as 'subjective experience', then we make a distinction between these two phenomena such that one is measurable and calculable, but the other is not measurable, nor is it calculable.
Punchline: The Jehova Witnesses have knocked at my doorstep for decades in an attempt to convince me that I should convert to their religion because . . . . . <insert unmeasurable, uncalculable reasoning here>.
Why should anyone accept an unknowable, uncalculable theory? If you read through Bedau's paper, you realize he's talking about features or properties of a phenomena which are both measurable and calculable. What he incinuates is that no other properties or phenomena of any type exist! That's beautiful! It exactly follows what Tournsel outlined.
If you read though Chalmers' paper, you find that computationalism forces us to believe in something which is not measurable, nor calculable without creating unknown laws which may or may not depend on local interactions and may or may not depend on causal relationships. It forces us to believe that something exists which we can't meausure, and therefore we can't predict. If we can't predict it, it is certainly not calculable. If it's not calculable, it is not a physicallist explanation. Thus, chomputationalism forces us to believe in "strong emergence".
My appologies for not responding to your last post. I honestly couldn't think of how best to respond & then went on vacation for a week. Had a very nice time, but back now. I'll see if I can respond to a few things you wrote.
Regarding Tournsel's last post, I honestly think he's hit a proverbial nail but, Tournsel's response is confusing to certain perspectives because it's not well laid out, and because he's not provided proof along with the statements made.
Could be better written: Physicalism says everything has measurable properties.Physicalism says everything has only physical
properties.
Could be better written: Anything measurable is calculable using mathematicsMathematics is the language of physics.
Could be better written: Therefore, physicalism says that all properties are calculable.Therefore, physicalism says everything has only
mathematical properties
Could be better written: Calculable properties are entirely objective and third person.Mathematical properties are entirely objective and third-person.
Could be better written: Therefore, physicalism says everything has only properties that are entirely calculable to any third-person.Therefore, physicalism says everything has only proeprties that are entirely objective and third-person.
The point is that subjective experience can not be calculated in the classical sense. I inserted "classical" to indicate that there is no specific calculation that can be done to determine the magnitude or amplitude, nor any other feature or property of, anything which might be remotely defined as a "subjective experience".
We can't say for example, that a "subjective experience" (ie: seeing the color 'red') has some type of property, analogous to the properties an electron has or analogous to the properties liquid has when compared to other phases of matter, or the hardness that an object has, or the emissivity a reflective surface has, which is measurable. I think that's all the point Tournsel is making, but I think it's a very incitefull one.
I won't offer proof for this series of statements, but I think that proof exists.
How do you know that all of the properties of THE GoL are completely knowable by an entity external to the game? How do you know that there are not some properties which are internal self-referential properties of the game, which would not be (epistemically) accessible to an external observer?
What properties regarding the game of Life are we trying to measure? We see the 'gliders' and other phenomena. These are all perfectly definable. A glider is defined as: <insert definition here> but what you've pointed out is the question we need to answer regarding consciousness. What properties regarding the game of Life can be had by the game but which are not measurable or calculable? If we say the game of Life has some properties which are measurable such as 'gliders' but there are also some properties which are not measurable such as 'subjective experience', then we make a distinction between these two phenomena such that one is measurable and calculable, but the other is not measurable, nor is it calculable.
Punchline: The Jehova Witnesses have knocked at my doorstep for decades in an attempt to convince me that I should convert to their religion because . . . . . <insert unmeasurable, uncalculable reasoning here>.
Why should anyone accept an unknowable, uncalculable theory? If you read through Bedau's paper, you realize he's talking about features or properties of a phenomena which are both measurable and calculable. What he incinuates is that no other properties or phenomena of any type exist! That's beautiful! It exactly follows what Tournsel outlined.
If you read though Chalmers' paper, you find that computationalism forces us to believe in something which is not measurable, nor calculable without creating unknown laws which may or may not depend on local interactions and may or may not depend on causal relationships. It forces us to believe that something exists which we can't meausure, and therefore we can't predict. If we can't predict it, it is certainly not calculable. If it's not calculable, it is not a physicallist explanation. Thus, chomputationalism forces us to believe in "strong emergence".