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Sep
24
comment Isn't this a problem when evaluating the auxiliary equation?
What exactly did you enter in Wolfram Alpha? Because I get "$0$ assuming $\alpha>0$"
Sep
24
answered What is the difference between an array and a vector?
Sep
23
comment Proof: If n is a perfect square, $\,n+2\,$ is NOT a perfect square
That proof only works for $n>0$ (but for $n=0$ it's easily checked directly).
Sep
23
revised Some quick math problems I'm stuck on
fixed a mistake in the explanation
Sep
23
comment Is probability objective?
Well, the last case would be for example if Bob eats the white ball twice as often as the black ball, the probability of the box containing the white ball is $1/3$, which is neither $0.5$ nor $0$ nor $1$. And yes, people disagree about the correct interpretation of probabilities.
Sep
23
answered Some quick math problems I'm stuck on
Sep
23
comment Is probability objective?
If you are a Bayesianist, both are right. If you are a frequentist, it depends on whether, when repeating the experiment many times, Bob would choose the same ball each time (then Bob is right), would choose each ball equally often (then Alice is right), or would only show a certain bias for one color (then neither is right).
Sep
23
revised Please could someone explain what P(A $\cup$ B) means? and how you know what its out of?
added 167 characters in body
Sep
23
answered Please could someone explain what P(A $\cup$ B) means? and how you know what its out of?
Sep
23
comment confusion over the use of universes in category theory
And I fixed the even i. :-)
Sep
23
revised confusion over the use of universes in category theory
fixed another i
Sep
22
awarded  Nice Question
Sep
22
comment Selection through identical balls
Unless you are doing quantum mechanics, "identical" things don't exist.
Sep
22
comment Are there infinitely many “super-palindromes”?
BTW, for the primes of the form $10^k+1$ there's already another math.SE question. Note that according to the discussion linked to by one of the answers, there are no primes for $2<k<16777216$.
Sep
22
comment Are there infinitely many “super-palindromes”?
@MichaelAlbanese: Since all primes of the form $10^k+1$ are palindromic primes, this would imply that there are infinitely many palindromic primes (which as I mentioned is an open question). You are right that it would be sufficient for there to be infinitely many palindromic primes, though.
Sep
22
reviewed Approve suggested edit on Are there infinitely many “super-palindromes”?
Sep
22
comment Statements in Euclidean geometry that appear to be true but aren't
This answer to that question seems directly relevant to me.
Sep
22
asked Are there infinitely many “super-palindromes”?
Sep
22
comment Heat Equation & Fundamental Theorem of Calculus
Note that the whole expression on the left of (1) has two free variables (and none of them is $x$).
Sep
22
comment Can I keep adding more dimensions to complex numbers?
Well, it does break the total ordering property: Unlike for real numbers, there's no total ordering of the complex numbers which is compatible with its algebraic structure.