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Do you think everything can be described mathematically?
You appear to contradict yourself. It is clear from what you write here that you did comprehend the machines mathematically. Now, did you understand the mathematical modelling of the machines done subsequently by others? If so, then my assertion stands, since you clearly had the mathematical competence to understand what the modelling said. If not, my assertion stands, since you clearly lacked the mathematical competence to understand what the modelling said.Not really. My engineering job involves incredibly complex machinery. 20-some years ago I cowrote a piece of technical software that modeled the first principles of those machines. People have since used it to model machines in ways that amaze even me. But because I was one of the authors, people assume I understand those machines better than I do. I wrote the software because the opposite is true. The software means I don't have to understand those machines, at least not to the lowest levels. And I don't believe anyone understands them at that fundamental level.
Still, they are being mathematically described.
You appear to contradict yourself. It is clear from what you write here that you did comprehend the machines mathematically. Now, did you understand the mathematical modelling of the machines done subsequently by others? If so, then my assertion stands, since you clearly had the mathematical competence to understand what the modelling said. If not, my assertion stands, since you clearly lacked the mathematical competence to understand what the modelling said.
The central point of the thread had all the appearance of being whether or not everything can be described mathematically. My response noted I thought that this was likely true, but that a necessary requirement was that to appreciate the mathematical description one must be technically competent in mathematics. You made an assertion contradicting this; I presented an argument that nullified that contradiction. Your response that what you said was accurate doesn't cut it for me.What I said was accurate. If you really want to argue it, the example would need to dive into much more detail.
My point was more the issues of capacity, correspondence, and certainty (I realized I actually did reference a 3rd C). Of those, the one that intrigues me the most is correspondence, which doesn't really pertain to the example I gave. It would require something different.
The central point of the thread had all the appearance of being whether or not everything can be described mathematically. My response noted I thought that this was likely true...
...a necessary requirement was that to appreciate the mathematical description one must be technically competent in mathematics. You made an assertion contradicting this; I presented an argument that nullified that contradiction. Your response that what you said was accurate doesn't cut it for me.
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