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In The Problem of Pain, he wrote:
Now, suppose that you also have a toothache of intensity k_2.
The total amount of pain is k_1 + k_2. If k_1 = k_2 = k, then the total amount of pain is 2k.
We don't have to solve for k; k is a given constant, not a variable.
Lewis continued:
You may think that I am being pedantic. I will tell you what actually happened: When I was reading the above, I had trouble understanding what Lewis was trying to say. If x was a variable, it didn't click for me that the x for Lewis and the x for me were identical. I experienced cognitive dissonance, and it took me a couple of minutes to realize that he wasn't talking about a variable but a constant. Then I understood his point.
Suppose Lewis has a toothache of intensity quantified as k_1; x is a variable; k_1 is a specific number, a constant.Suppose that I have a toothache of intensity x: and suppose that you, who are seated beside me, also begin to have a toothache of intensity x. You may, if you choose, say that the total amount of pain in the room is now 2x.
Now, suppose that you also have a toothache of intensity k_2.
The total amount of pain is k_1 + k_2. If k_1 = k_2 = k, then the total amount of pain is 2k.
We don't have to solve for k; k is a given constant, not a variable.
Lewis continued:
Agreed, but he should have used a symbol like k for a constant and not used x as a variable. Using x could serve his philosophical argument but cause confusion for readers who interpret it mathematically.search all time and all space and you will not find that composite pain in anyone's consciousness.
You may think that I am being pedantic. I will tell you what actually happened: When I was reading the above, I had trouble understanding what Lewis was trying to say. If x was a variable, it didn't click for me that the x for Lewis and the x for me were identical. I experienced cognitive dissonance, and it took me a couple of minutes to realize that he wasn't talking about a variable but a constant. Then I understood his point.
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