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inocente
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A computer processor has an arithmetic unit which can do the physical operations. We don’t. We compute in a very different, much slower, more error prone, but more versatile way. Without a cpu between our ears, we learn partial answers. We hear ‘100 divide by 2’ and if we never learned the answer, we remember the procedure for long division, and remember 10 halved is 5, and so on. If we never learned all the steps needed for mental arithmetic, we have to resort to an abacus or calculator app. But in every case, whatever procedure we use, it’s encoded in neurons and pathways. We seem to comprehend words in the same way, by memory associations, and the memories might be other words, images, sounds, emotions, etc.What is your idea of the number 49?
Some possibilities:
#1 Consider the following process: start with one hundred. Divide by 2. Then subtract one. The result is 49.
#2 Consider the following process: multiply 7 by 7. The result is 49.
#3 Consider the following process: begin with 40. Add 9. The result is 49.
One problem is that the above processes aren’t physical, are they? Each possibility was expressed in terms of some constants and some operations, but they are arithmetical constants and arithmetical operations. They aren’t physical operations or physical constants.