Be a Mathematician!
6 comments
Review summary
Based on 6 comments, created with AI
Students overwhelmingly praise this teacher's teaching quality, teacher's experience, study material. Many students highlight very nice introduction to these important concepts., s...
What students talk about most
Evaluation breakdown
Top Strengths
1. Exceptional Teaching Quality and Clarity
2. Deep Subject Matter Expertise and Experience
3. Ability to Inspire Advanced Mathematical Thought and Engagement
Areas to Improve
1. Provide more explicit information on doubt support mechanisms.
2. Offer clearer details on structured practice, assignments, and assessments.
3. Communicate flexibility options and course structure more explicitly.
What students love
“The reason the pattern breaks is actually 1806: it holds specifically because all numbers before that are one less than a prime (see: Sylvester's sequence), but 1807 is composite.”
6 likes
“In fact, with n as any number in the list up to and including 1806, all numbers x such that x<n satisfy the equivalence x^(n+1) = x mod n”
6 likes
“Very nice... you should submit it to OEIS.”
5 likes
“This is a very nice introduction to these important concepts.”
“Your video is amazing, mera bhi dekhlena🙏 i make investment finance videoo”
“So it's f(x) = x(x+1) recursively.”
2 likes
“So about five numbers 3*3*5 multiply by two very large prime factor nos gives the massive number that also shows the same property as 27”
“This is a very nice introduction to these important concepts.”
“Your video is amazing, mera bhi dekhlena🙏 i make investment finance videoo”
“Very nice... you should submit it to OEIS.”
5 likes