What is math? What are numbers? Could math exist
without numbers and numbers without math? Is mathematics inherent to the world?
I’ve been thinking of these questions since our dialogue on Wednesday and it’s
very interesting how humans are capable of adapting the things I believe are
inherent in the world into our world. What I mean is that math is always and
will always be in the world, whether we see it or not, whether we can apply it
or not. Math is there. On the other hand, we have numbers, which we must not
confuse with math. Numbers are concepts, symbols, imaginary things created by
humans in order to understand mathematics. In other words, numbers are created
to adapt math into our life. Numbers are the language of math. So yes, math
could exist without numbers, but not the other way.
We also watched this awesome Fibonacci video and a video about Andrew Wiles and Fermat's Last Theorem!
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