Відео

no video available and explained like that, best one till yet found before my exams, just loved it

Would you find a program that generates every B(2,6)? I mean all 2²⁶ of them as Lyndon words. It only takes one to five minutes depending on CPU and other such factors. The size of the generated raw binary data (64 bits per sequence) is 512 MiB.

I've been typing in interval notation to find a domain for a function, have the correct answer and it is still telling me its wrong

Ha, I liked that there was a mistake (the minus beta thing). Perhaps you could do in videos intermittently on purpose to keep us alert. (I know I should've caught that, still not over it.)

:) Nice video. Thanks.

This is the first series that I'm watching on this channel, and I've got a feeling that this is a gold mine.

great video, great explanation!

How do I do less than or equal to sign on WebWork

Taking 1 from the numerator & adding it to the denominator will give exactly 8

សុំ​បើក​សោ​អេក្រង់​របស់​ខ្ញុំ​

You explained Polya's motivation like no one else. Thank you so much.

Anyone else not able to access the "submit answers" or "check answers" button? Like it's not showing up at all anywhere but my professor keeps talking about it

One of the best explanation. Thank you.

how do I add units into the answers? because mine is not recognizing meters

Recently noticed coincidentally that 98765432/12345679 = 8 exactly what do you say?

got bored, typed on my calculator and noticed this. now im here hahaha

Please stop shouting 😅😅

Pop up windows do not appear in the video. =)

is this coordinatizing the affine plane?

I hate this software, better use pen and paper.

What a great explanation! Thank you so much for taking the time to make this video!!

This is a great explaination of the Pollard rho! It helped me a lot to understand it.

How can I write natural numbers as a range?

This can be solved by difference of squares or cubes. But luckily with much ease using the formula for sum of sums any power sum can be calculated .

(80/81)/(10/81)=8 ....This is a simpler proof that it approaches 8 as you go off towards infinity. Really enjoy your factorization videos. Look forward to more of your content in the future.

Really helpful appreciated

Those are definitely magic card sleeves!

I like 15:50: "Two pretty horrible things happen ..." ! Well done! Good pacing, good pictures, well explained. I found this video by looking for more info on the affine plane after watching Stand-Up Maths recent video about Dobble - the British version of Spot it.

Amazing video!

Found your channel today and i Loved it , let more videos on elliptic curves coming

thank you, sir!

Best explanation possible to find on UA-cam! Thanks alot!

I like your proof, but I was hoping it would be abstract, than having concrete examples. I worked on this algorithm today and wanted to compare what I have done. For a=bq+r I try to prove that q and r exist such that 0<r<b. I need show that there is only one q and one r for that equation and inequality to work, but uniqueness is harder to prove compared to existence.

In the "Making your own cases" example towards the end of this video (around 20:30 in the video) I am proving that if x\in \ZZ then there exists k\in \ZZ such that x^2=4k or x^2=4k+1, but omitted the "squared" in my statement of the problem. Apologies!

What if u want to find C(100)?

Thank you so much.

DIG

I'm sorry, could you explain why it's 12 choices and not 7? I didn't quite understand that.

Just found this video after reading the topic on Wikipedia. Nice video! Thanks

hello sir, thank you for a great video.. just wanted a clarification.. In counting, the way we calculate the permutations for n balls (distinct), m places (urns) with replacement is n^m (each urn can be filled in n ways, from books and online videos). But when we employ the twelvefold way, for no restrictions both balls and urns distinct conditions the permutation is shown as m^n (each ball has m ways to go). How so?

ANSWER TO YOUR HOMEWORK QUESTION IS COEFFICIENT OF p^4 in the expansion of (1-p)^(-4). I am from india. i loved the way you teach

hello sir, I have a query. the P(n,m) is for the case where n>m, correct? what if n<=m? generally textbooks follow the path that first box can be filled in m ways, second box in m-1 ways and not first object can go to m boxes, second boxes can go to to m-1 boxes.. how to analyse then?

Near the end of this video I somehow write down that the derivative of 4 cos(x) is -4 cos(x). It should be -4 sin(x). My bad!

If I let the sides of a cube be an nxn grid of squares and let there be m visually distinct colours we I can use to colour the squares. Can I let the 6n^2 squares on the outside of the cube be nodes and let the set of symmetries of a cube be the Group. Can I find out number of colourings of the cube using your method?