The secret life of 1/n: A journey far beyond the decimal point
... Part 2 is shorter than the first, and also less detailed due to the depth of some of the topics it surveys. In this part, we return to the expansions studied in §1.3 for which the period of 1{n is as long as possible, and we look more closely at the repeating strings of digits they involve. In §2.1, ...
... Part 2 is shorter than the first, and also less detailed due to the depth of some of the topics it surveys. In this part, we return to the expansions studied in §1.3 for which the period of 1{n is as long as possible, and we look more closely at the repeating strings of digits they involve. In §2.1, ...
IDEAL CONVERGENCE OF BOUNDED SEQUENCES 1
... of statistical density 0 by Steinhaus and Fast [9] (in such case ideal convergence is equivalent to the statistical convergence.) In its general form it appears in the work of Bernstein [4] (for maximal ideals) and Katětov [14], where both authors use dual notion of filter convergence. In the last ...
... of statistical density 0 by Steinhaus and Fast [9] (in such case ideal convergence is equivalent to the statistical convergence.) In its general form it appears in the work of Bernstein [4] (for maximal ideals) and Katětov [14], where both authors use dual notion of filter convergence. In the last ...
Course Title:
... each topic must be considered numerically, graphically and algebraically. For example, we obtain solutions algebraically when that is the most appropriate technique to use, and we obtain solutions graphically or numerically when algebra is difficult to use. Students must be urged to solve problems b ...
... each topic must be considered numerically, graphically and algebraically. For example, we obtain solutions algebraically when that is the most appropriate technique to use, and we obtain solutions graphically or numerically when algebra is difficult to use. Students must be urged to solve problems b ...
Mat 247 - Definitions and results on group theory Definition: Let G be
... even, there are n/2 axes of symmetry that pass through opposite vertices and n/2 axes of symmetry that perpendicularly bisect two opposite sides of the n-gon, giving a total of n reflections. If n is odd, each axis of symmetry passes through a vertex and the midpoint of the opposite side, giving a t ...
... even, there are n/2 axes of symmetry that pass through opposite vertices and n/2 axes of symmetry that perpendicularly bisect two opposite sides of the n-gon, giving a total of n reflections. If n is odd, each axis of symmetry passes through a vertex and the midpoint of the opposite side, giving a t ...
