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5:17 AM
A new tag . Maybe it's enough that we have ?
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Q: Is there a general form for the hyperbola $\frac1x+\frac1y=-\frac2{37}$?

aarbeeI know that $\frac{(x-h)^2}{a^2}-\frac{(y-k)^2}{b^2}=1$ or $xy=c^2$ or $x^2-y^2=a^2$ represents hyperbola. But I came across the following equations that according to desmos and wolfram are hyperbola. I wonder what their general form is. $\frac1x+\frac1y=-\frac2{37}$ (wolfram) $y=\frac{x-1}{x+1}...

 
 
3 hours later…
9:08 AM
A new tag was created. The tag-info is empty.
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Q: Does 'weak' Steinhaus Property imply Steinhaus Property?

Subham JaiswalSteinhaus Property: A subset $A$ of $\mathbb{R}$ is said to have Steinhaus Property if $A-A$ contains an interval around the origin. Weak SteinhausA subset $A$ of $\mathbb{R}$ is said to have Steinhaus Property if $A-A$ contains an interval. Does Weak-Steinhaus imply Steinhaus? Countable Sets ar...

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Q: Measure 0 sets with Steinhaus Property

Subham JaiswalI have noticed that the standard Cantor Set which has measure $0$ nonetheless has the Steinhaus Property ($A-A$ has non empty interior around $0$). On the other hand for any countable set $A$, $A-A$ has empty interior. My question is: Is the class of measure 0 sets with Steinhaus Property intere...

In the mathematical field of real analysis, the Steinhaus theorem states that the difference set of a set of positive measure contains an open neighbourhood of zero. It was first proved by Hugo Steinhaus. == Statement == Let A be a Lebesgue-measurable set on the real line such that the Lebesgue measure of A is not zero. Then the difference set A − A = { a − b ∣ a , b ∈ A } {\displaystyle A-A=\{a-b\mid a,b\in A\}} contains an open neighbourhood...
 

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