Discussion Overview
The discussion revolves around the process of publishing newly discovered mathematical patterns, particularly those involving prime numbers or simple numerical relationships. Participants explore avenues for formal publication and the criteria for establishing the novelty and significance of such patterns.
Discussion Character
- Exploratory
- Debate/contested
- Mathematical reasoning
Main Points Raised
- Edwin questions how to formally publish simple mathematical patterns that may not warrant a full paper.
- Some participants suggest that simple patterns might already be known and encourage checking existing literature.
- References to specific online resources for submitting sequences are provided, indicating potential venues for publication.
- There is a suggestion that even short revolutionary papers can be impactful if they present new and interesting ideas.
- One participant expresses skepticism about the originality of Edwin's pattern, implying that it may not be credible without formal proof.
- Edwin acknowledges having previously shared the pattern in another forum thread.
- Another participant emphasizes the need for formal proof, particularly for larger values of n, to gain serious consideration for the pattern.
- Edwin shares that a professor at his college provided an informal proof regarding the pattern's validity concerning products of even and odd numbers.
Areas of Agreement / Disagreement
Participants express differing views on the originality and significance of simple patterns, with some suggesting they may already be known. There is no consensus on the best approach for publication or the necessity of formal proof.
Contextual Notes
Participants mention the importance of proving patterns formally and the potential limitations of informal proofs. The discussion reflects varying levels of skepticism regarding the novelty of simple mathematical patterns.
Who May Find This Useful
Mathematicians, students, and hobbyists interested in publishing mathematical discoveries or exploring the validation of numerical patterns may find this discussion relevant.