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Latest comment: 8 months ago by Sethhoyt in topic Need justification for exponential terms

Request to remove notability and COI tags

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The article now includes multiple independent reliable sources from news media and academic literature. The content is written in a neutral tone, with explicit third-party commentary. I believe the notability and COI tags can be removed. Further suggestions are welcome. Wldnjs77! (talk) 07:12, 3 July 2025 (UTC)Reply

We can wait for the opinion of other editors on the notability tag.
You created this article and added a copyrighted image. Are you familiar with Wikipedia's policies on copyright? ---Avatar317(talk) 21:05, 3 July 2025 (UTC)Reply
Thank you for your message regarding the image.
This is an original work, and I am willing to release it under a free license such as CC BY-SA 4.0 for use on Wikipedia.
If further copyright information or clarification is required, please let me know. Wldnjs77! (talk) 22:13, 3 July 2025 (UTC)Reply
So you are the primary author of the papers on Boltzmann Fair Division? (who created that drawing)
You should also read Wikipedia's policy on Conflict of Interest: WP:COI. ---Avatar317(talk) 23:15, 3 July 2025 (UTC)Reply
Thank you for your questions.
Yes, I am the author of some of the cited papers and also created the illustration.
I understand Wikipedia’s conflict of interest (COI) policy and am disclosing my connection here.
In contributing to this article, I have aimed to maintain a neutral point of view and have relied on multiple independent and third-party sources, including academic publications and news media.
If there are concerns about neutrality or content, I welcome review, suggestions, or edits by uninvolved editors.
I am open to further community discussion to ensure compliance with Wikipedia policies. Wldnjs77! (talk) 00:36, 4 July 2025 (UTC)Reply

Need justification for exponential terms

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I see nothing in this article that justifies the need for terms of the form exp(βx). There's no explanation of how the distribution potential x depends on anything else, only that it's a function of a number of variables. In that case, x could be the function ln(u), where u is a positive function of the same variables, such that u=exp(x). In terms of u, the exponential terms become powers of u instead, taking the form u^β. Based on the level of detail in the article, positive u are equally expressive to real x, with no loss of generality or convenience. To justify the distribution as exponential versus a power law, there needs to be some explanation of how x is distributed and/or depends on other known quantities. Sethhoyt (talk) 14:38, 7 January 2026 (UTC)Reply