query: does there exist example of this paticular type of function?
positive_passages.docid: 234
positive_passages.text: No continuous function switches $\mathbb{Q}$ and the irrationals
negative_passages.docid: 24177
negative_passages.text: Is there a comprehensive list of functions with operator forms?
negative_passages.docid: 52798
negative_passages.text: Finding counterexamples: bijective continuous functions that are not homeomorphisms
negative_passages.docid: 118048
negative_passages.text: Can a function with just one point in its domain be continuous?
negative_passages.docid: 84346
negative_passages.text: homogeneous nonlinear functions
negative_passages.docid: 38260
negative_passages.text: How many functions are possible to create in this example?
negative_passages.docid: 133696
negative_passages.text: Example of a function continuous at only one point.
negative_passages.docid: 123132
negative_passages.text: Counterexample for a non-measurable function?
negative_passages.docid: 100436
negative_passages.text: Examples of nowhere continuous functions
negative_passages.docid: 39161
negative_passages.text: What characterizes a function that is easy to learn?
negative_passages.docid: 80210
negative_passages.text: It is posible to have a function $f$ with the following property?
negative_passages.docid: 145017
negative_passages.text: Example of a function $f$ which is nowhere continuous but $|f|$ should be continuous at all points
negative_passages.docid: 71870
negative_passages.text: Example of Converge in measure, but not converge point-wise a.e.?
negative_passages.docid: 83479
negative_passages.text: Example how maximizing and minimizing a function can be equivalent?
negative_passages.docid: 140563
negative_passages.text: Concrete examples of group actions.
negative_passages.docid: 94619
negative_passages.text: Do we have some function $f(n)$that converges to the series $\ln n!$ ?
negative_passages.docid: 62581
negative_passages.text: What is an example that a function is differentiable but derivative is not Riemann integrable