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Add the following into the article's bibliography * {{Khaleelulla Counterexamples in Topological Vector Spaces}} and then add a citation by using the markup
Counterexamples in Topology (1970, 2nd ed. 1978) is a book on mathematics by topologists Lynn Steen and J. Arthur Seebach, Jr.. In the process of working on problems like the metrization problem, topologists (including Steen and Seebach) have defined a wide variety of topological properties.
This means that the template will not return the correct number of rows on preview, as it will still be using the old version of the page to count from. This also means that if there is more than one wikitext table on a page, you need to specify the number or the ID of the table manually.
[3] Similarly, Rollin Brant found the book to have few data-based examples and suggested that a better title would have been Counterexamples in Probability and Theoretical Statistics. With that proviso, he deemed the book "useful and entertaining" and suggested that researchers as well as students "will find this book a valuable resource."
For example, suppose > is a real number. At the precalculus level, the function f : x ↦ a x {\displaystyle f:x\mapsto a^{x}} can be given a precise definition only for rational values of x {\displaystyle x} (assuming the existence of qth roots of positive real numbers, an application of the Intermediate Value Theorem ).
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For example, instead of writing a program to create a window and draw a button, a user with a GUI tool can use drag-and-drop and other mouse operations to place components on a workspace. Code that is automatically generated by a GUI tool is not usually taken into consideration when using LOC methods of measurement.
For example, the fact that "student John Smith is not lazy" is a counterexample to the generalization "students are lazy", and both a counterexample to, and disproof of, the universal quantification "all students are lazy." [2]