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Woett's Blog | Simple Thoughts of a Problem Solver

Simple Thoughts of a Problem Solver

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Woett's Blog | Simple Thoughts of a Problem Solver | bylossofgenerality.wordpress.com Reviews
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Woett's Blog | Simple Thoughts of a Problem Solver | bylossofgenerality.wordpress.com Reviews

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Simple Thoughts of a Problem Solver

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On the non-monotonicity of the denominator of the sum of consecutive unit fractions | Woett's Blog

https://bylossofgenerality.wordpress.com/2012/04/03/on-the-non-monotonicity-of-the-denominator-of-the-sum-of-consecutive-unit-fractions

Simple Thoughts of a Problem Solver. Laquo; Sums of consecutive (generalized) unit fractions. On the non-monotonocity of the denominator of the sum of consecutive (generalized) unit fractions. On the non-monotonicity of the denominator of the sum of consecutive unit fractions. Within 24 hours I managed to solve a problem I posed in my first article (see previous post), and (! Anyway, good day! This entry was posted on April 3, 2012 at 00:07 and is filed under Uncategorized. Feed You can leave a response.

2

June | 2012 | Woett's Blog

https://bylossofgenerality.wordpress.com/2012/06

Simple Thoughts of a Problem Solver. Archive for June, 2012. Sumsets not containing a power of two. June 26, 2012. Be an infinite set of positive integers under the following constraints:. Be a non-negative integer and let. Be a set of non-negative integers containing. That is, since. Is the set of all integers that can be written as a sum of at most two non-zero elements of. We now have the following theorem:. According to whether the smallest element of. Which we shall call. Is even or odd. And we may ...

3

On the non-monotonocity of the denominator of the sum of consecutive (generalized) unit fractions | Woett's Blog

https://bylossofgenerality.wordpress.com/2012/04/12/on-the-non-monotonocity-of-the-denominator-of-the-sum-of-consecutive-generalized-unit-fractions

Simple Thoughts of a Problem Solver. Laquo; On the non-monotonicity of the denominator of the sum of consecutive unit fractions. When subsets can be sumsets. On the non-monotonocity of the denominator of the sum of consecutive (generalized) unit fractions. To Integers: The Electronic Journal of Combinatorial Number Theory 🙂. Edit: under heavy influence of MathOverflow (those guys are awesome), I wrote an introduction for my paper. The above version is updated. The waiting can begin. From your own site.

4

When subsets can be sumsets | Woett's Blog

https://bylossofgenerality.wordpress.com/2012/04/27/when-subsets-can-be-sumsets

Simple Thoughts of a Problem Solver. Laquo; On the non-monotonocity of the denominator of the sum of consecutive (generalized) unit fractions. When subsets can be sumsets. Be sets of integers. With. We denote the set of all integers that can be written as a sum of one term in. And one term in. Be any positive integer. If. Is any set of integers, we shall say that. Is n-summable, if sets. Note that being 1-summable is equivalent to being infinite. We call. N-large if there exists a non-negative integer.

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Conjecture concerning sequences with a lot of consecutive elements with small lcm | Woett's Blog

https://bylossofgenerality.wordpress.com/2011/12/07/conjecture-concerning-sequences-with-a-lot-of-consecutive-elements-with-small-lcm

Simple Thoughts of a Problem Solver. Laquo; Sequences with bounded lcm for consecutive elements. A proof from the book. Conjecture concerning sequences with a lot of consecutive elements with small lcm. Be an infinite sequence of positive integers, such that, if we define. To be the number of indices. Then we have for every. In my previous post I claimed that such sequences exist, and in due time I will prove this claim, but for now, let’s assume it. Be the sequence of all. Feed You can leave a response.

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Measure Theory | Explaining mathematics

https://explainingmaths.wordpress.com/measure-theory

How to explain mathematical concepts in a way that students can understand. Current and Recent Teaching. Definitions, Proofs and Examples. METAL Workshops at Nottingham. Screencasts on Functional Analysis. Here are links to my Measure Theory. Screencasts this year, and the associated PDF slides. This is Chapter 3 of my current Level 4 module. G14FTA: Further Topics in Analysis. Https:/ explainingmaths.wordpress.com/2012/02/15/camtasia-problems/. See Section 3.5 onwards below.). Section 3.5: The sigma...

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