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May
10
comment Obtaining a perfect ternary code from conference matrix
Can you say how "Paley matrix" is defined here?
May
10
revised Obtaining a perfect ternary code from conference matrix
added 80 characters in body
May
9
comment Could someone please explain the theory behind finding if a given point is inside a circle on a grid?
As written, your formula actually states that if radius squared is greater than ((xCoord - xCenter) ^ 2 + (yCoord - yCenter) ^ 2), then the point is inside the circle. It should make more sense that way. ("$a<b$" means $a$ less than $b,$ which is the same as $b$ greater than $a$.)
May
9
comment Finding probability that a person gets $7$ when rolling a pair of dice
@CommonerG : I think he means that if the number that was first rolled appears again before a 7 is rolled, he wins.
May
8
comment Differentiability of function $f(x,y) = |x|^a + |x-y|$.
I think you also need to be careful when $a\le1$. For example, when $a=1,$ you get the term $\lvert x\rvert,$ which is not differentiable at $x=0.$ When $a<1,$ the tangent line of $\lvert x\rvert^a$ approaches the vertical as $x$ approaches $0$ from above or below.
May
8
answered Question about quotient groups and cosets
May
8
comment What is 3-symmetric drawing of graph
The red vertex connected to three blue vertices should be the center vertex in the diagram with three-fold symmetry. After contracting the blues to greens, don't you end up with $K_{4,3}$? I think you will then have to delete a red rather than contracting it with another red.
May
8
comment What is 3-symmetric drawing of graph
@Yola : I made the graph in Mathematica. I had to compute the vertex coordinates explicitly.
May
8
answered What is 3-symmetric drawing of graph
May
7
comment What is 3-symmetric drawing of graph
They mean a drawing with 3-fold symmetry. The most usual drawing has 5-fold symmetry, but you should be able to track down other drawings.
May
5
comment What explains this bizarre behavior?
@TMM : $x_2=-1$ for $x_0=(1+\sqrt{33})/8\approx0.84307,$ while $x_3=1$ for $x_0=\left(\sqrt{2(273-\sqrt{33})}+\sqrt{33}-1\right)/32\approx0.870752.$ The limiting value of $x_n$ changes from $+\infty$ to $-\infty$ infinitely often between these two values. The least critical value greater than $0.87$ is $x_0\approx0.870214,$ at which point $x_6=-1,$ so one can also say that the limiting value of $x_n$ changes from $+\infty$ to $-\infty$ infinitely often between $\approx0.870214$ and $\approx0.870752.$
May
5
revised What explains this bizarre behavior?
image replaced - points at +1, -1 were incorrect
May
5
revised What explains this bizarre behavior?
added 612 characters in body
May
5
revised What explains this bizarre behavior?
added 1745 characters in body
May
5
answered What explains this bizarre behavior?
May
4
revised Question about polynomial rings.
some needed conditions
May
3
revised Behaviour of an extended binary Hamming code when 3 errors have occurred
added paragraph on decoding
May
3
answered Behaviour of an extended binary Hamming code when 3 errors have occurred
May
3
comment A continued fraction involving Bernoulli numbers
Can someone explain why this question is being downvoted?
May
1
answered Question about polynomial rings.