@GabrielR. Some great sentences in my paper, including "A central problem in quantum Lie theory is the derivation of fi nitely ultra-empty homomorphisms. "
@BalarkaSen this will be a bit difficult since I don't have a background in mathematics. I collaborate with one of my former professors. I hope he can help me here.
Is this true?"Continuous distribution function if and only if continuous probability density function." and "Discrete distribution function if and only if discrete probability density function" ?@robjohn
@skullpatrol, I am asking the relationship between CONTINUOUS distribution function and CONTINUOUS probability density function. As well as the relationship between DISCRETE distribution function and DISCRETE probability function.
@BalarkaSen with answer or not, he's definitely a very rare piece here. (sorry @robjohn, I don't wanna create an embarrassing situation but I need to say some things)
@BalarkaSen I think he is definitely in the top of MSE users. (I'd say more than that but it's ok to let things this way)
@robjohn I've understood my error and decided to delete the answer because it would need to be rewriten almost completely. I saw your answer: you've managed to write the antiderivative using only two cases. I've found it nice!
@robjohn Yes, that was the problem. As it was the antiderivative would be valid only in an interval not including any jump. I've found two of those constants to make it valid in the interval $]-\pi,\pi[$.
Im am given a list of integers and asked to give the interval that contains at least 90 % of my values.
Values :
$62,56,72,83,66,77,62,71,50,58,
74,81,76,67,70,70,69,67,80,81,
74,53,73,55,66,88,73,61,63,70,
72,63,75,68,78,75,61,69,80,82,
87,57,74,74,85,68,75,63,81,73$
At First, I found the fol...
The idea is, if $n+1$ is prime, clearly it has a unique prime factorization; if not, it's divisible by some number $a$, and we can factor $a$ uniquely and $\frac{n+1}{a}$ uniquely by strong induction
@Ted You mean to say the same is true for $a^n+ 1/a^n$
How many ways are there to pair off 10 women at a dance with 10 out of 20 available men?
Starting with the first woman, we can pair her with one of 20 men. Once we choose one pairing, we can then pair the second with one of 19 men. This continues until we get to the last woman, who can be paired with one of 10 men. So the total number of pairings will be given by 20!/9!
Perhaps a better way to think about it is to give every woman a number (what a terribly misogynistic proof) and then assign each man either a number or nothing
I'm currently preparing for my exams and I do not this question, could someone explain it to me?
$f(x)= \sqrt{px-4p+4}$, the graph has $5$ 'branches' left, and $5$ on the right.
Now these all come together at a certain point, and the question is what point exactly.
Here's what the answer sheet t...
How many ways can a committee be formed from four men and six women with four members, at least two of whom are women, and Mr. and Mrs. Baggins cannot both be chosen?
How do I think about two very specific elements from two different sets?
Would I have to consider 5 cases, one of which is all women, and the other four are either 2 women with/without Mrs. Baggins, and 3 women with/without Mrs. Baggins?
@BalarkaSen How did you learn so much so early ? Tell me about your experiences, your motivation, and the guidance you received. Also how were you able to grasp such advanced topics so early(easily?) ?
@agent154 Surely one considers only making a 4-member committee of 3 men and 5 women? If one can't pick Mr. or Mrs. Baggins then you're just scrapping two candidates
Unless you meant they can't both be in at the same time
(also the ugh wasn't at you, I just realized it might seem that way)
119 users currently talking in 50 rooms. That's an average of 2.38 users in each room. Two guys are having a conversation per room and a third guy is merely listening or so.
hey, i've got a pretty elementary terminology question. when people refer to "the Jacobian" (like, in calculus) do they generally mean the matrix of functions $$\left(\begin{array}{cc}\partial_x g_1(x,y) & \partial_y g_1(x,y) \\ \partial_x g_2(x,y) & \partial_y g_2(x,y) \end{array}\right)$$ or the matrix of values of these functions evaluated at a certain point,
Im am given a list of integers and asked to give the interval that contains at least 90 % of my values.
Values :
$62,56,72,83,66,77,62,71,50,58,
74,81,76,67,70,70,69,67,80,81,
74,53,73,55,66,88,73,61,63,70,
72,63,75,68,78,75,61,69,80,82,
87,57,74,74,85,68,75,63,81,73$
At First, I found the fol...
