To facilitate current discussion an archive has been established to clear this page for 2017.Rgdboer (talk) 02:40, 22 December 2016 (UTC)

Undoing editsEdit

Hey, there!

I see that you undid all of my edits from last night on Protein combining without entering any information as to why. Please refrain from doing that. Let me know if you have any questions.

Thanks!

--SaletteAndrews (talk) 20:47, 13 January 2017 (UTC)

Laurence ClancyEdit

Hello Rgdboer. I was delighted to see you started a new article on Laurence Joseph Clancy! I started an article on the same person in about 2008 but after a few months it was listed for deletion and, despite my best efforts, the listing was successful. You can read the deletion debate at Wikipedia:Articles for deletion/Laurence Clancy. This will show the sort of argument people brought to bear to have "my article" deleted in 2008, and the sort of argument we need to be able to combat in 2017.

You may wish to ask an Admin to retrieve my 2008 article in order to see what it said, and what citations were supplied. Either way, I am happy to contribute to your new article to make it as robust as possible so it can withstand any future deletion debate.

I continue to cite Clancy in most of the aerodynamics articles I work on, so I am very glad Wikipedia again has some information about him. Best wishes, Dolphin (t) 03:42, 16 January 2017 (UTC)

PS: I have asked an Admin to send me the text of my 2008 article; see my diff. Let me know if you want a copy. Dolphin (t) 02:41, 18 January 2017 (UTC)

PPS: User:RHaworth has restored the 2008 edits to the history of Laurence Joseph Clancy. Earlier versions can be seen by selecting them in the history of the current article. Dolphin (t) 04:04, 19 January 2017 (UTC)

I was going to be eliminating those subheader titles that you changed, but thanks!Edit

The way that the section in Spacetime was going, I was going to delete the subheaders, but thanks! I've always appreciated your contributions! Stigmatella aurantiaca (talk) 23:13, 24 March 2017 (UTC)

Liebmann (1905)Edit

You wrote in Möbius_transformation#Lorentz_transformation, that Liebmann (1905) noted the isomorphism between Lorentz group and Möbius group. However, the 1905 edition of his "Nichteuklidische Geometrie" does not contain (as far as I can see) any discussion of the Lorentz group (in the 1923 edition there is a little bit). I think a better source is Herglotz (1909), who pointed out that "Lorentz transformations definitely correspond to hyperbolic motions in  ", transforming the unit sphere into itself (p. 407). Using Klein's classification of hyperbolic motions, Herglotz separated the one-parameter Lorentz transformations into loxodromic group, hyperbolic group, elliptic group, and parabolic group (p. 408). --D.H (talk) 11:30, 28 June 2017 (UTC)

Thank you for the notes and links on this fascinating topic. Given that special relativity is a branch of linear algebra (with physical content), the alignment of the Riemann sphere with the celestial sphere accomplishes the Möbius-Lorentz group correspondence. Liebmann was cited because Coxeter mentioned him, but now it seems Herglotz is more appropriate. These century-old sources show that Penrose was a late-comer to this topic. — Rgdboer (talk) 23:22, 28 June 2017 (UTC)

I've now included a description of the formulas of Fricke & Klein (1897) and Herglotz (1909) in Spherical_wave_transformation#Conformal_group_isomorphic_to_Lorentz_group. Regarding Liebmann (1905), on pp. 52ff. he discussed the relation between hyperbolic motions and "Kreisverwandtschaften" (Möbius transformations), obtaining and extending some results of Fricke & Klein (without citing them). In the third edition of his book from 1923 (on p. 143), Liebmann mentioned the relationship between Lorentz transformations and motions of the hyperbolic plane using Weierstrass coordinates. --D.H (talk) 11:59, 20 July 2017 (UTC)

The following relevant reference has flaws:
  • Remi Langevin (2015) Integral Geometry from Buffon to Geometers of Today, chapter 18 "Integral geometry of Lorentz spaces", page 147, Société mathématique de France ISBN 978-2-85629-822-0
The misprint in the description of Pz (third line from bottom of page) has   where it should be   This orthogonality property is given at the outset, but omits to mention hyperbolic orthogonality as the non-perpendicular meaning in this case. The use of Möbius name is overly broad, being invoked for SO(1,1) and the term Mob used instead of Lorentz group as is standard. Langevin's effort to sketch the Mobius-Lorentz group isomorphism is a gloss, not a proof. Rgdboer (talk) 01:37, 25 December 2017 (UTC) — Rgdboer (talk) 01:46, 25 December 2017 (UTC)

You may be interested in

as well as in the recent additions to

with a bunch of many other authors having historical variants of Lorentz transformations via Weierstrass coordinates, or via Cayley absolute, or via Cayley-Hermite transformation, or via Quaternions etc. (PS: Liebmann did indeed have the Lorentz transformations in 1905, which I initially overlooked). --D.H (talk) 21:44, 22 March 2018 (UTC)

The Mobius group has parabolic elements but the Lorentz group does not. I have begun to doubt the group isomorphism. — Rgdboer (talk) 03:16, 22 April 2019 (UTC)

UnblockEdit

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Accept reason: It looks like collateral damage. I've unblocked you. Let me know if you have further trouble. NinjaRobotPirate (talk) 03:33, 1 October 2017 (UTC)

Thank you. — Rgdboer (talk) 02:42, 1 October 2017 (UTC)

History of logarithmsEdit

R, this version you wrote has a story similar to the one we just fixed at Napierian logarithm. The ref 13 doesn't appear to support what's said about this. Care to weight in on where to take this? Dicklyon (talk) 02:33, 13 May 2018 (UTC)

Please correct. That text was copied from Logarithm when History of logarithms was begun. November 24, 2015, the Logarithm article was seen to be too long, with much historic material. The namespace "History of logarithm" had a redirect to Logarithm, so text was moved to reduce Logarithm and begin an independent article. The prehistory of natural logarithm includes the story of Napier, but my efforts have been expended on A. A. de Sarasa and Gregoire de Saint-Vincent. While mathematics resists the notion of paradigm shifts, the invention of logarithms was revolutionary for productivity and setting up calculus. — Rgdboer (talk) 21:27, 14 May 2018 (UTC)

Relational view on functionsEdit

I just came here to express my wish/hope that you do not bother my use of your idea for these edits. Besides your unlucky use of a (typoed?) link, I shared D.Lazard's view of the original place not really being an optimal one. I expect that the new place and the reduced content might find grace in the eyes of the lords. It is beyond me to invite you to possibly add contents, according to your ideas (composition as another example?), but at least I want to say thanks for the trigger. Purgy (talk) 11:04, 7 September 2018 (UTC)

You’re welcome Purgy! Thank you for moving the material higher up the article. Editing on an frequently-viewed article is adventurous! But of course, relation is prior to function. — Rgdboer (talk) 02:19, 8 September 2018 (UTC)

Kutta conditionEdit

Hi Rgdboer. We are under siege at Talk:Kutta condition#"An aircraft with a wing with a smoothly rounded trailing edge would generate little or no lift.". If you are able to comment that would be appreciated. Regards. Dolphin (t) 13:21, 7 October 2018 (UTC)

A figure from flow separation was used to comment on lift (force) and use of potential flow. — Rgdboer (talk) 02:14, 9 October 2018 (UTC)
Many thanks for your contribution. I have commented on the Talk page.
I’m sure you are aware that potential flow is based on the assumption of zero viscosity, whereas flow separation occurs because of viscosity, so I find mention of both in the same sentence to be challenging. Dolphin (t) 12:25, 9 October 2018 (UTC)

Relevance?Edit

In reading the list of Hotel Fires (List of hotel fires in the United States), I was struck by the abrupt introduction of what appeared to me as an irrelevant detail. I see that you added that detail on 2013 January 18‎ at 18:32, yet I don't see why.

It may be true that Lucius W. Nieman had become editor of a paper, but what does that particular detail have to do with Hotel Fires in general? I could see that that part could be rephrased to give similar info but without reference to Mr Nieman: A local newspaper (The Daily Journal) told the "appalling...

The fact that he had become the editor a few weeks prior to the fire leads to a belief that he was somehow responsible for the article about the fire, yet there is no clear connection nor even a clear indication of when that article was published. The rest of that paragraph, referencing the other newspapers in town doesn't seem to be relevant either.

Could you please readdress that article and see if the details can be either tied in to the topic or removed?

Thanks! WesT (talk) 18:00, 31 December 2018 (UTC)

The contribution has been re-written and moved to its section. The article has grown over six years, and that particular fire was recalled in a 1913 reference detailing other deaths on the Hotel's block. Nieman exploited the tragedy in his newspaper for gain, as noted by Scott Cutlip. In 2013 contributions to public relations and history of public relations led to the Cutlip observation. Thank you for calling attention to the Newhall house fire; the accent now is on the "death block" rather than media exploitation. — Rgdboer (talk) 00:28, 1 January 2019 (UTC)

Asking for clarification in an old entryEdit

In Split-quaternion, when you created it in Feb 2007, there is something like this:

where u* = w - x i and v* = y - z i (complex conjugates of u and v), represents q in the ring of matricies in the sense that multiplication of coquaternions behaves the same way as the matrix multiplication. For example, the determinant of this matrix u u* - v v* = q q* ; the appearance of this minus sign where there is a plus in H leads to the alternative name split-quaternion for a coquaternion. Historically coquaternions preceeded Cayley's matrix algebra; coquaternions (along with quaternions and tessarines) evoked the broader linear algebra.

What do you mean by "H", I wonder.

用户名永远已存在 (talk) 19:47, 2 June 2019 (UTC)

Convention uses ℍ to designate quaternions, like ℂ for complex numbers and ℝ for real numbers. Will edit to clarify. Thank you for noticing. — Rgdboer (talk) 21:52, 2 June 2019 (UTC)

Use of INTDAB for disambiguation, August 23, 2019Edit

An automated process has detected that when you recently edited Murphy, you added a link pointing to the disambiguation page Alex Murphy (check to confirm | fix with Dab solver).

(Opt-out instructions.) --DPL bot (talk) 07:42, 23 August 2019 (UTC)

Usually these notifications are deleted once the disambiguation has been made. In this case it can be left to show the bot's failure to comprehend that the Alex Murphy page should be on the Murphy page even when there are several people called Alex Murphy. — Rgdboer (talk) 20:53, 23 August 2019 (UTC)
Standard approach to this situation is described at WP:INTDAB, a Project convention. — Rgdboer (talk) 21:48, 28 August 2019 (UTC)

Conformal symmetryEdit

Hello Rgdboer. The purpose of my edit on conformal symmetry that you just reverted was to start bringing some order to the noodle soup of articles on conformal symmetry, conformal map, conformal geometry, conformal group. There is much duplicated material there, and in my opinion we need one or two articles instead of four. What do you think? Sylvain Ribault (talk) 07:41, 9 October 2019 (UTC)

Noodle soup is a metaphor, hardly applicable. Why contract the Project ? A challenge in the topic is finding sources that acknowledge that hyperbolic angle is an invariant of Lorentz transformations. That fact makes conformal physics much more involved than the inversive geometry that started the subject. In this project Physics and Mathematics are largely merged (not for compactification), so sources can conflict due to silos in academia. Please refer to split-complex number and linear fractional transformation for mathematical understanding. As for the soup, sip slowly from the bowl edge as it’s very hot. — Rgdboer (talk) 22:46, 9 October 2019 (UTC)

Respond to edit on talk pageEdit

You undid two of my edits on Template: number systems without responding to my comments on the talk page. I think it's worth grouping the planar numbers together. Also, where are the dual-complex numbers listed as a hypercomplex system? They aren't listed anywhere. As such, I'm reversing the edit. --Svennik (talk) 23:44, 22 October 2019 (UTC)

This issue stems from Hypercomplex number#Two-dimensional real algebras. The discussion continued at Template talk:Number systems.— Rgdboer (talk) 00:32, 19 November 2019 (UTC)

Disambiguation link notification for January 18Edit

An automated process has detected that when you recently edited Allegory (mathematics), you added a link pointing to the disambiguation page Group (check to confirm | fix with Dab solver).

(Opt-out instructions.) --DPL bot (talk) 10:05, 18 January 2020 (UTC)

November 2020Edit

  Hi Rgdboer! I noticed that you recently marked an edit as minor at Music and mathematics that may not have been. "Minor edit" has a very specific definition on Wikipedia – it refers only to superficial edits that could never be the subject of a dispute, such as typo corrections or reverting obvious vandalism. Any edit that changes the meaning of an article is not a minor edit, even if it only concerns a single word. Please see Help:Minor edit for more information. Thank you. Kj cheetham (talk) 18:48, 20 November 2020 (UTC)

The change was a disambiguation of musical performance to musical phrasing. My impression was that WP:Dab is a minor edit, but that may be wrong. The article WP:Dab does not indicate either way. Thank you for the notification and caution in marking an edit as minor is in order. — Rgdboer (talk) 04:46, 21 November 2020 (UTC)
It was the edit before that about 53 equal temperament I was thinking of. Happy editing in any case though! -Kj cheetham (talk) 09:44, 21 November 2020 (UTC)

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bounded, negative, finite ordinalsEdit

A simpler version of the Russell idea you mentioned at Ordinals and its talk page, that does work adequately with the usual idea of ordinals, is to pre-pend a specified finite number of negative steps before the start point. E.g., begin counting at -17 rather than 0 or 1. This doesn't change the order type of any infinite ordinal, or finite ordinals if the definition of (the notation for) those is modified to mean the interval between the number and 0. The union of all such negative prefixes to the usual ordinals is not allowed, in that it violates well ordering, but particular cases are compatible with the standard language. 73.89.25.252 (talk) 20:19, 3 December 2020 (UTC)

Hello Somerville, Massachusetts, USA, yes, we clicked at Talk:Scientific notation#Order as a scale, not a number. The consequent doubly infinite sequence came up on another article. The issue has existed since Russell mentioned in The Principles of Mathematics the counting backward from any position in a progression. Perhaps he forsaw the study of luminosity of Campanus, planets, moon, and sun on the scale of Hipparchus. Your suggestion appeals as an accomodation of that situation in an order of magnitudes. But negative twenty-seventh magnitude for the Sun is at one astronomic unit, so a scale going closer to the sun, would call for another position for the zero. Admitting the doubly infinite is part of scientific notation, regardless of Georg Cantor. Indeed, the doubly infinite geometric progression 10n, n in Z, sections the positive reals for access. You are invited to become a WP:User.— Rgdboer (talk) 02:19, 7 December 2020 (UTC)
The accomodationist strategy is often used where allowing some kind of extension, but only a finite amount of it, does not qualitatively change things (e.g. field or ring extensions, coverings) but throwing in all the finite adjustments at once gives a different sort of creature that does not belong to the category of interest. Typical use case is where a finiteness condition appears, such as finite dimension, finite ascending or descending chains, well ordering. Or using "almost" to denote a finite number of exceptions.
The problem with allowing the infinite modifications is not that it's wrong or can't exist but that the category of allowed objects would lose nice properties in the name of inclusiveness. Literal "can't have nice things" so that the extension is allowed for its own sake. 73.89.25.252 (talk) 18:01, 7 December 2020 (UTC)
Indeed, the doubly infinite geometric progression 10^n sections the positive reals for access. The distinction between "ordinal number" (having levels or layers or a hierarchy), and "integer" as in the stuff of arithmetic, seems to be a matter of linguistic custom or historical tradition that is orthogonal to the scientific notation discussion. The problems with OOM as an integer approximation function to the logarithm are practical mathematical concerns. 1) that anything physically meaningful (invariant) for dimensionful quantities has to be a binary relation, i.e., based on a ratio; 2) that the specific binary relation "same OOM" does not reduce to a unary function; 3) that if you do take it to be a function of one variable, it becomes dependent on a choice of rounding scheme, so again non-invariant; 4) if you do fix a rounding scheme anyway, it has to be discontinuous, so that almost identical quantities "have different order of magnitude" if OOM is defined in such a way; 5) that log-scale is unnatural for OOM approximations, we want them to be on the same scale as the input. All this is why (6) cognoscenti use the binary relation and the unary convention hasn't caught on, except maybe for people who only teach (or are forced to learn-and-forget) the stuff rather than use it for real. I tried drafting a re-write of the order of magnitude article and it's quite a pain to start over. Probably easier to do a minor fix on scientific notation first. 73.89.25.252 (talk) 06:42, 8 December 2020 (UTC)
This is being discussed at the Decade talk page in case you are interested. 73.89.25.252 (talk) 01:27, 18 December 2020 (UTC)

Proposed deletion of 2 × 2 real matricesEdit

 

The article 2 × 2 real matrices has been proposed for deletion because of the following concern:

See Talk:2 × 2 real matrices#This article must be deleted

While all constructive contributions to Wikipedia are appreciated, pages may be deleted for any of several reasons.

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Please consider improving the page to address the issues raised. Removing {{proposed deletion/dated}} will stop the proposed deletion process, but other deletion processes exist. In particular, the speedy deletion process can result in deletion without discussion, and articles for deletion allows discussion to reach consensus for deletion. D.Lazard (talk) 11:02, 8 February 2021 (UTC)

Nomination of 2 × 2 real matrices for deletionEdit

 
A discussion is taking place as to whether the article 2 × 2 real matrices is suitable for inclusion in Wikipedia according to Wikipedia's policies and guidelines or whether it should be deleted.

The article will be discussed at Wikipedia:Articles for deletion/2 × 2 real matrices until a consensus is reached, and anyone, including you, is welcome to contribute to the discussion. The nomination will explain the policies and guidelines which are of concern. The discussion focuses on high-quality evidence and our policies and guidelines.

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D.Lazard (talk) 10:20, 9 February 2021 (UTC)

Your edit of "transformation semigroup" 03:13, 3 October 2019‎Edit

Hi: I somehow feel that your changes at 03:13, 3 October 2019‎ were adding confusion, if not wrong. You changed the explanation of "transformation" from "function" to "partial function", which seems to be in contradiction to the definition of "transformation semigroup" in the first sentence, which reads:

"a transformation semigroup (or composition semigroup) is a collection of functions from a set to itself that is closed under function composition."

It seems also in contradiction to a paragraph below:

"The set of all transformations of X is a transformation monoid called the full transformation monoid (or semigroup) of X. "

where the "full transformation monoid/semigroup" usually means the monoid/semigroup of all functions (e.g., in Howie's book), not partial functions.

Or did I misunderstand your edits? ALife (talk) 07:19, 22 February 2021 (UTC)

See Transformation semigroup. The reader was right, thank you. Link to Partial function now placed in next sentence. — Rgdboer (talk) 03:43, 22 February 2021 (UTC)
Looks good. Thanks. ALife (talk) 07:19, 22 February 2021 (UTC)