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an open ball is also an open set but can an open set is also an open ball?
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let (a,b) be an open set in R, such that a<b, B((a+b)/2; (b-a)/2) I am not sure ... just an observation.
please explain that how can this be the ans of "an open set is also an open ball or not"?
of course I created an open ball of center of (a+b)/2 and radius (b-a)/2
*note: I myself is just a beginner. I have high probability of being wrong.
a chuiuiuiua can is also a dog; can a dog be a chuiuiuiua?
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yo quiero taco bell lol
You can create an open ball in an open set. That's how many prove that the set is open.You create a ball with radius r and then show that any interior point in the (open) set is less than the distance r.
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