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What did the Greek mathematician say after his students passed the test?
"You all passed the Phi-nal"
iiooasd1217 wrote:I own a small business where I build anything I get paid to.
whats a cool/interesting/weird thing that you've built recently?
I have recently built a flair drum, a computer, several other instruments and more along those lines.
I am a mathematician, engineer, and musician. I like big numbers and I like small numbers. I like good music and I hate bad music. I own a small business where I build anything I get paid to. My favorite paradox is currently Gabriels Horn (even though that is still solvable, but that's a story for another day). I am fairly good at coding, but hope to get better.
My favorite composer is Andrew Lloyd Webber because of his musical Love Never Dies. Thanks!
I just wanted to say thank you for looking into this. I am an avid coder but sometimes I need help! This is so much fun to see other people looking into problems that I have been thinking about for some time now.
I figured this out around a year ago and was too lazy to make a paper. I thought I would post it here instead. Have fun with existential dread!
Alan Turing was one of the best minds in history. In his days he wrote a paper regarding the incompleteness theory. This theory said that maths was incomplete. Turing proved this with a thought experiment. Imagine an algorithm T(x) that would tell you if an algorithm, x, was complete (0 if incomplete 1 if complete). Now imagine an algorithm U(x) that always does the opposite result of T. When you put T(U) you will get a paradox where T outputs both a 1 and a 0. That's impossible... Right?
NO!!!
Try this same problem with a quantum algorithm. What do you get? A working system! The system would have a qbit with a superposition between 1 and 0! Do quantum particles break maths?
Thank you for reading this sorta-rant. Enjoy your existential dread. Good luck!
This is a puzzle I have been thinking about more than I would like, so I thought I could share it. How many perfect squares are in the Fibonacci sequence? This problem can be extended to other P-Fibonacci sequences and the tribonacci. Here's a hint. 1 and 144 are two examples of perfect squares in the Fibonacci sequence.
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