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Sami Hayes Assaf
เข้าร่วมเมื่อ 23 ก.ค. 2020
Math 432 Applied Combinatorics
Math 533
Asynchronous lecture for Math 533: Algebraic Combinatorics
This self-contained lecture gives an overview of the Littlewood--Richardson rule for Grassmannians
This self-contained lecture gives an overview of the Littlewood--Richardson rule for Grassmannians
มุมมอง: 165
วีดีโอ
Math 432: Discrete Probability - The Coupon Collector (3 of 3)
มุมมอง 4893 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 21, 2021
Math 432: Discrete Probability - The Coupon Collector (2 of 3)
มุมมอง 4203 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 21, 2021
Math 432: Discrete Probability - The Coupon Collector (1 of 3)
มุมมอง 4993 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 21, 2021
Math 432: Discrete Probability - The Birthday Problem (3 of 3)
มุมมอง 2983 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 19, 2021
Math 432: Discrete Probability - The Birthday Problem (2 of 3)
มุมมอง 2153 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 19, 2021
Math 432: Discrete Probability - The Birthday Problem (1 of 3)
มุมมอง 2563 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 19, 2021
Math 432: Ramsey Theory - Probabilistic Methods (3 of 3)
มุมมอง 6843 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 16, 2021
Math 432: Ramsey Theory - Probabilistic Methods (2 of 3)
มุมมอง 4633 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 16, 2021
Math 432: Ramsey Theory - Probabilistic Methods (1 of 3)
มุมมอง 5343 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 16, 2021
Math 432: Ramsey Theory - Computations (3 of 3)
มุมมอง 7403 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 16, 2021
Math 432: Ramsey Theory - Computations (2 of 3)
มุมมอง 1K3 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 14, 2021
Math 432: Ramsey Theory - Computations (1 of 3)
มุมมอง 2.8K3 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 14, 2021
Math 432: Ramsey Theory - Ramsey Numbers (3 of 3)
มุมมอง 3.2K3 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 12, 2021
Math 432: Ramsey Theory - Ramsey Numbers (2 of 3)
มุมมอง 10K3 ปีที่แล้ว
Asynchronous lecture for Math 432: Applied Combinatorics Complementary to live lecture on April 12, 2021
Math 432: Ramsey Theory - Ramsey Numbers (1 of 3)
มุมมอง 10K3 ปีที่แล้ว
Math 432: Ramsey Theory - Ramsey Numbers (1 of 3)
Math 432: Graph Theorems - Matchings (3 of 3)
มุมมอง 2433 ปีที่แล้ว
Math 432: Graph Theorems - Matchings (3 of 3)
Math 432: Graph Theorems - Matchings (2 of 3)
มุมมอง 1963 ปีที่แล้ว
Math 432: Graph Theorems - Matchings (2 of 3)
Math 432: Graph Theorems - Matchings (1 of 3)
มุมมอง 2853 ปีที่แล้ว
Math 432: Graph Theorems - Matchings (1 of 3)
Math 432: Graph Theorems - Art Gallery Theorem (3 of 3)
มุมมอง 1723 ปีที่แล้ว
Math 432: Graph Theorems - Art Gallery Theorem (3 of 3)
Math 432: Graph Theorems - Art Gallery Theorem (2 of 3)
มุมมอง 1623 ปีที่แล้ว
Math 432: Graph Theorems - Art Gallery Theorem (2 of 3)
Math 432: Graph Theorems - Art Gallery Theorem (1 of 3)
มุมมอง 1763 ปีที่แล้ว
Math 432: Graph Theorems - Art Gallery Theorem (1 of 3)
Math 432: Graph Properties - Map Coloring (3 of 3)
มุมมอง 2263 ปีที่แล้ว
Math 432: Graph Properties - Map Coloring (3 of 3)
Math 432: Graph Properties - Map Coloring (2 of 3)
มุมมอง 1823 ปีที่แล้ว
Math 432: Graph Properties - Map Coloring (2 of 3)
Math 432: Graph Properties - Map Coloring (1 of 3)
มุมมอง 2563 ปีที่แล้ว
Math 432: Graph Properties - Map Coloring (1 of 3)
Math 432: Graph Properties - Planar Graphs (3 of 3)
มุมมอง 1923 ปีที่แล้ว
Math 432: Graph Properties - Planar Graphs (3 of 3)
Math 432: Graph Properties - Planar Graphs (2 of 3)
มุมมอง 1773 ปีที่แล้ว
Math 432: Graph Properties - Planar Graphs (2 of 3)
Math 432: Graph Properties - Planar Graphs (1 of 3)
มุมมอง 2643 ปีที่แล้ว
Math 432: Graph Properties - Planar Graphs (1 of 3)
Math 432: Graph Properties - Chromatic Number (3 of 3)
มุมมอง 1913 ปีที่แล้ว
Math 432: Graph Properties - Chromatic Number (3 of 3)
Math 432: Graph Properties - Chromatic Number (2 of 3)
มุมมอง 2263 ปีที่แล้ว
Math 432: Graph Properties - Chromatic Number (2 of 3)
Just found the holy grail to study for my combinatorics exam
Quality explanation, thank you very much for these short and really well structured videos!
Thank you
you are such a blessing lady!
you made an interesting claim, ¨whenever the number 7 comes up when you are enumerating something you should maybe panic that there is not going to be a closed formula...¨
Thqqqqqqq
agreed, I ned to watch as much as I can.
Highest quality
I don't know how much difference this comment is gonna make, but after seeing some of your older videos, I have to say that you are a wonderful explainer and an amazing teacher. I am a huge fan of your teaching style, specifically how you have been teaching using markers on a white board. All in all, it has been amazing for me. Keep posting ma'am! Thank you.
Very good motivation and insightful remarks. Thank you!
The more informative, well-organized and accessible video so far on Ramsey numbers.
Where do I plug the number in tho, if it were a problem, how exactly would I work out the identical, identical, unrestricted. Are you able to give an example with actual nunbers?
Very clear thanks! Can I switch into your 432 section 😂
You just saved my life💓
This is sick! Thanks
super helpful, thanks
That is very clear, thanks. For the same problem, let us we want to find the probability of getting all the complete coupons? n = coupons and I have k>n boxes P(complete) = C(k, n).n!/(n^k) is the response correct?
Generating functions: "the important things ... are that they are not going to generate anything and we don´t want to think about them as functions" Now, that is a sense of humour! 🤣
Thank you very much! This really helped me!!!
I was struggling to understand the intuition and proof of this from past 3 hrs.......you just cleared it in 7 mins.........YOU ARE REALLY AWESOME!!!! Thanks 🙏🙏🙏
thanks i cant get it from book nor from chatgpt u came as a god
Thank you very much for all these clear explanations !!! Very grateful !!!
The only small thing that was slightly confusing is that Bona's book switches the role of n and k from these lectures. Awesome lectures!
That was an incredibly clear explanation. Love your videos!
Thank you very much for these amazing explanations! Great lecture!
Fantastic! Thanks for making this presentation public!
i love your viedos thank you!
Thank you professor
Super pedagogical! Thank you :)
Great lecture! I stumbled upon exponential generating functions because the EGF for a given sequence has that sequence as its Taylor series!
4:00 Hi prof, I think if I am not wrong, the expectation is not the 50 percent chance, but rather the median right?
she looks like kate winslet
G😅
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Yeah 😅
Thanks a lot. I watched some of your lectures so far and I'm really hooked on and planning to take the whole course.
perfect explanation
Thank you so much, this video was so helpful!
I like your explanations.Thank you!
So well explained!!! Thank you so much!
Excellent explanation!
fail
Thats a really nice example, thank you for it
TH-cam is such a nice place for solidifying math~
Thank you so much. I learned this in my university. But actually I didn't understand. But now I understand. This video is so helpfull. Thanks a lot 💙
Thanks a lot!
amazing videos, thanks a lot!!
This explanation is great! Will there be the third video on Ramsey theory?
There are 3 videos in every set. The third in this set is here: th-cam.com/video/pYZLjZwdOXw/w-d-xo.html
👀👀
Can you show how you solved S(n,n-2)?
Finally someone who explains this clearly and nicely! Thank you, keep up the good work!
It looks like partial fractions but i like think about it as geometric series and its derivatives
Great explanation