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When did you first encounter "proof based" mathematics? |
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| Nov9-12, 04:00 PM | #35 |
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When did you first encounter "proof based" mathematics?
The last two years in high school I learned topics such as algebra, functions, advanced trigonometry and trigonometric identities, vectors, calculus, sequences, series, approximations, counting (permutations and combinations), matrices and complex numbers. In most of these we had to do proofs. The main proof methods we used were direct proof, proof by contradiction and proof by induction.
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| Nov9-12, 06:14 PM | #36 |
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I first encountered "proof-based mathematics" in high school in a Geometry class. The work could have been more engaging, although, and I think this would have been good for me and the other students too. I plan on learning more math with you all and on this forum. Best Pokemon, your second to last post doesn't seem appropriate but perhaps I have misunderstood your writing.
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| Nov9-12, 08:21 PM | #37 |
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| Nov9-12, 08:29 PM | #38 |
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| Nov9-12, 09:06 PM | #39 |
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| Nov9-12, 09:30 PM | #40 |
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Recognitions:
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| Nov10-12, 12:01 AM | #42 |
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Recognitions:
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I have no real idea what a proof is. There are only two proofs I have studied. One was Shannon's noisy channel theorem, and the other was Goedel's incompleteness theorem in Hofstadter's book. I read them because they didn't seem intuitive to me, whereas I was able to naively "buy" all the other "maths" I've needed. |
| Nov10-12, 12:10 AM | #43 |
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For me, first exposure was high school geometry, as for others in US. They were actually experimenting with new curriculum, so the course was probably 90% proofs.
Then, in college, it was linear algebra, then Real Analysis using Dieudonne book. Funnny, but at least at this level (rather than research math), I found proofs very easy. |
| Nov10-12, 03:07 PM | #44 |
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| Nov10-12, 06:46 PM | #45 |
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| Nov10-12, 09:39 PM | #46 |
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| calc, higher level, methods, proof, proof difficult |
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