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Sep
25
reviewed Close Open subgroups of $\mathbb{R}$
Sep
25
reviewed Reject Deriving the approximation formula
Sep
25
reviewed Edit Category of fractions: transitivity and cancellation property
Sep
25
revised Category of fractions: transitivity and cancellation property
changed title
Sep
25
revised Write the following statements in symbolic form using either a universal quantifier or existential quantifier
added 87 characters in body
Sep
25
comment Write the following statements in symbolic form using either a universal quantifier or existential quantifier
@BrianM.Scott I agree - I wonder if somebody saw the list format and assumed it was a verbatim copy of an exercise. At any rate, I vote not to close (although I don't know if people here pay attention to such comments as they do on Mathoverflow).
Sep
25
comment Showing a vectorspace equals a span of polynomials?
You will need to tell us what $P_{2,3}$ is. Homogeneous polynomials of degree 3 in 2 variables?
Sep
25
comment Propositional Logic - induction
@user18921 Fair point. I think I now feel that the rewording of "closed" to "on hold", and the descriptive message explaining what can be done to have the question reopened make this sort of thing gentle enough, but it is hard to imagine exactly how the average new user will respond to it.
Sep
25
comment Propositional Logic - induction
To be as constructive as possible: if the OP really doesn't know how to start, and would like to see a solution to the first of the problems to help with the others, then this information should be in the body of the question - I would probably not vote to close if this was there.
Sep
25
comment Propositional Logic - induction
And I think that kickstart will be easier to provide if we have more information about what the user already understands, hence my vote to close as lacking context.
Sep
25
reviewed Approve Propositional Logic - induction
Sep
25
reviewed Reject Given only P(A), P(A or B), and P(B|A), can P(~A and B) be calculated?
Sep
25
revised Statement: For every real number $x$, if $x^4 + 4x^2 - 4x$ is less than zero, then x must be a number between 0 and 1
added 218 characters in body
Sep
25
revised Statement: For every real number $x$, if $x^4 + 4x^2 - 4x$ is less than zero, then x must be a number between 0 and 1
added 48 characters in body; edited title
Sep
25
answered Statement: For every real number $x$, if $x^4 + 4x^2 - 4x$ is less than zero, then x must be a number between 0 and 1
Sep
25
answered How to show that $D_n$ is closed in $GL_n$ with respect to Zariski topology?
Sep
25
comment How to show that $D_n$ is closed in $GL_n$ with respect to Zariski topology?
Hint: the function which returns the $(i,j)$-th entry of a matrix is a polynomial function on $\mathrm{GL}_n$.
Sep
25
reviewed Close Proving a boolean algebra question
Sep
25
reviewed No Action Needed Mathematical model building with dependent and independent variables
Sep
25
reviewed Reviewed problem related to duality theorem in linear programming