Newbetuts
.
New posts in combinatorics
Prove the identity $ \sum\limits_{s=0}^{\infty}{p+s \choose s}{2p+m \choose 2p+2s} = 2^{m-1} \frac{2p+m}{m}{m+p-1 \choose p}$
combinatorics
binomial-coefficients
Proof concerning Stirling numbers of the first kind
combinatorics
stirling-numbers
Find the simple closed form of summation from $k=0$ to $N$
combinatorics
discrete-mathematics
How many numbers of 6 digits, that can be formed with digits 2,3,9. And also divided by 3?
combinatorics
How many functions are possible to create in this example?
combinatorics
functions
discrete-mathematics
proof-verification
relations
Counting non-isomorphic relations
combinatorics
discrete-mathematics
relations
Is there a shorter way to prove this?
linear-algebra
combinatorics
Venn diagram with rectangles for $n > 3$
combinatorics
discrete-mathematics
combinatorial-geometry
rectangles
Catalan numbers and triangulations
combinatorics
triangulation
catalan-numbers
Catalan numbers. Sequence of balanced parentheses.
combinatorics
combinations
catalan-numbers
Solving a scrambled $3 \times 3 \times 3$ Rubik's Cube with at most 20 moves!
combinatorics
recreational-mathematics
rubiks-cube
How would I figure out how many anagrams of mississippi don't contain the word psi?
combinatorics
statistics
discrete-mathematics
permutations
Probabilities in choosing committees
combinatorics
Showing there exists a sequence that majorizes another
combinatorics
algorithms
contest-math
Number of factors of a big number
combinatorics
factoring
prime-factorization
Finding the number of subsets of a set such that an element divides the succeeding element.
combinatorics
elementary-number-theory
divisibility
puzzle
Is there a nice way of expanding multinomials of the form $(1+x+\cdots+x^l)^n$?
probability
combinatorics
Why is $\frac{1}{\sqrt 5}\left[\left(\frac{1+\sqrt 5}{2}\right)^n-\left(\frac{1-\sqrt 5}{2}\right)^n\right]$ an integer? [duplicate]
combinatorics
number-theory
elementary-number-theory
Find all cycles (faces) in a graph
combinatorics
graph-theory
Pine tree shaped in binomial coefficients and a proving the formula derived from the shape
combinatorics
summation
binomial-coefficients
Prev
Next