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20:56
@Jakobian I am ignorant in many things indeed, but I rise the question because I saw users with over 10k rank giving good answers using both interpretations when in the OP it
were linked bump functions as class C^\infty... not because I have an explicit opinion about it
check yourself
20
Q: Formula for bump function

Richard Burke-WardI would like to formulate a bump function (link) $f(x)$ with the following properties on the reals: $$ f(x) := \begin{cases} 0, & \mbox{if } x \le -1 \\ 1, & \mbox{if } x = 0 \\ 0, & \mbox{if } x \ge 1 \end{cases} $$ In addition (because it's a bump function), it should be smooth and continuou...

@Joako its unclear what OP means by smooth here. They are saying "smooth and continuously differentiable"
I see it as a fault of the OP to convey what is being meant
21:19
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