User talk:Gangleri

The phonetic transcription of « לערי ריינהארט » is /lɛʁi ʁɑjnhɑʁt/ (leri raynhart). testwiki:user talk:Gangleri This page is a soft redirect.
	user talk:Gangleri
	user talk:לערי ריינהארט aka "Gangleri"
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Welcome‎ Gangleri to Wikipedia!

Gangleri (talk) 15:53, 11 September 2015 (UTC)[reply]

Gangleri (talk) 14:58, 19 September 2015 (UTC)[reply]

Cuneiform

I am hoping to either create or locate cuneiform characters for use here [1] and elsewhere. Do you have any advice? Thanks much. Daytrivia (talk) 03:31, 25 November 2010 (UTC)[reply]

Template DIRMARK in etwiki

Hello! It says on Commons template page that deletion "rquested on talk page by developer rotemliss - now magic word in MediaWiki". May I delete this template in Estonian Wikipedia (template page) as it is only used on your user page and could be replaced by magic word? Adeliine (talk) 20:03, 16 January 2011 (UTC)[reply]

Request for help

Hi Reinhart, This is Rafi. After trying to reach you on FB, I finally decided to look at your wiki page. I would like to ask that you get involved or just advice on the article for Leonard Oprea in the English wiki. I wrote an entry, and there were missing citations. The article was flagged for removal because of 'lack of notability' in the eyes of a few people there. The author has about 15 books, is very famous in Romanian circles, and by the time I completed all the 'citations needed', instead of removing the banner, the article was rewritten by someone else who never visited the site before. The present article has been "Wikified," but it lacks much relevant detail. I tried to add relevant material by putting references in the talk page but nothing happened. When I finally inserted the material in the article myself, it was removed. The local editors seem to be biased against Oprea, but that's beside the point, There is also a problem with some of his books being listed with mistakes on worldcat and one not being listed there at all, but the existence of this book is supported by references. This is very frustrating. I looked at the dispute resolution page, but I lost confidence in leaving things in the hands of these editors. Could you please help? What I want to insert are really significant details, his entire book collection as well as his first book (that is missing from worldcat). Things will get clearer once you read the talk page. ThanksSensei2004 (talk) 13:45, 28 January 2013 (UTC)[reply]

Request for help with a biography article

Hi Reinhart, This is Rafi. After trying to reach you on FB, I finally decided to look at your wiki page. I would like to ask that you get involved or just advice on the article for Leonard Oprea in the English wiki. I wrote an entry, and there were missing citations. The article was flagged for removal because of 'lack of notability' in the eyes of a few people there. The author has about 15 books, is very famous in Romanian circles, and by the time I completed all the 'citations needed', instead of removing the banner, the article was rewritten by someone else who never visited the site before. The present article has been "Wikified," but it lacks much relevant detail. I tried to add relevant material by putting references in the talk page but nothing happened. When I finally inserted the material in the article myself, it was removed. The local editors seem to be biased against Oprea, but that's beside the point, There is also a problem with some of his books being listed with mistakes on worldcat and one not being listed there at all, but the existence of this book is supported by references. This is very frustrating. I looked at the dispute resolution page, but I lost confidence in leaving things in the hands of these editors. Could you please help? What I want to insert are really significant details, his entire book collection as well as his first book (that is missing from worldcat). Things will get clearer once you read the talk page. ThanksSensei2004 (talk) 13:55, 28 January 2013 (UTC)[reply]

archiving deleted contribution at talk:Tree of primitive Pythagorean triples#Disagreement on deletions of unfinished and undiscussed addition proposals

I need the formulas from talk:Tree of primitive Pythagorean triples ^{oldid=906543733}.

original post:

Talk:Tree of primitive Pythagorean triples Jasper Deng has reverted my contributions an a talk page before there was a final proposal for discussions. This is the work of ten days. Neither the article Pythagorean triple (which is protected today for modifications by anonymous users) is a featured article in any WMF language nor Tree of primitive Pythagorean triples is featured (there is only an interwiki link to the Wikipedia in Russian). There are two trees as an alternative method to the method illustrated on file:Pythagorean.tree.svg is mentioned in the article Formulas for generating Pythagorean triples: the Price method. The contested talk page requested a representation of that tree since 12 October 2011. A coin has two sides. Each primitive Pythagorean triplet can be referenced in six different methods. This is neither research NOR but acompilation of known knowledge in a new fashion. There are many possible improvements to Pythagorean triple, Formulas for generating Pythagorean triples and Tree of primitive Pythagorean triples. There is no discussion on the Primordial root (1, 0, 1), iteration is handled as a suspected / orphan ^{adding treif} formula when mainly clear preferences to polynomial formulas are shown. Regards user:Gangleri 95.91.248.133 (talk) 22:00, 15 July 2019 (UTC)[reply]

actual content:

Talk:Tree of primitive Pythagorean triples Dispute over potential original research regarding the inclusion of the Price method. 22:00, 15 July 2019 (UTC)

comment: The dispute also covers the usage of simple triplets (a, b, c) or a set of six different "key's" for each node of the tree.
It also addresses the procedure to "build" talk contributions step by step without the risk of whipping out everything before the ideas are finally formulated. Regards Gangleri 95.91.248.133 (talk) 02:19, 16 July 2019 (UTC)[reply]

The allusion to a triplet primordial root (1, 0, 1) is similar to discussions about inclusion or elimination of zero in the set of natural numbers, positive numbers, Fibonacci sequence etc. It might seem heretic to traditionalists. Often the absence of a / the primordial root obscures parts of the inherent mathematical clarity / simplicity. 95.91.248.133 (talk) 02:36, 16 July 2019 (UTC)[reply]

Please see Wikipedia:Third opinion#Active disagreements. I was trying to find an optimal presentation for the node objects of the two trees. This is not a work added "en passant" / done in the elevator or while waiting at a bus station. I myself was an administrator at various WP's eo:, yi:, ro: and others as well as a godfather at translatewiki.net. It is very, very, very strange that the contributions where deleted without discussions about "Where's the beef?". Regards Gangleri 95.91.248.133 (talk) 22:20, 15 July 2019 (UTC)[reply]

"Noli, obsecro, istum disturbare" — Preceding unsigned comment added by 95.91.248.133 (talk) 00:34, 16 July 2019 (UTC) — 95.91.248.133 (talk) 02:47, 16 July 2019 (UTC)[reply]

As editors on this talk page, as mathematicians and administrators I want to attract your (user:David Eppstein and user:Michael Hardy) attention. Looking at the administrator list at en.WP I found user:Magnus Manske, user:DerHexer and many others with whom I worked on many common projects a couple of years ago. Please let me know your opinion about the deletion without notice / discussion.

Best regards Gangleri alias לערי ריינהארט and testalias i18n

95.91.248.133 (talk) 00:24, 16 July 2019 (UTC)[reply]

Talk pages are for discussions of how to improve Wikipedia articles based on reliably published sources. The material deleted from this talk page looked like original research to me, and therefore off-topic even for a talk page. —David Eppstein (talk) 00:33, 16 July 2019 (UTC)[reply]

Thank you professor David Eppstein for your prompt reaction.

Pell number#Pythagorean triples as well as many language variants of this article lists the formula

\left(2P_{n}P_{n+1},P_{n+1}^{2}-P_{n}^{2},P_{n+1}^{2}+P_{n}^{2}=P_{2n+1}\right)

showing that the value of the hypothenuse c is the Pell number P_{2n + 1}.

I could not find any citation for that formula in any WMF WP. I admit that I conjectured that the perimeter of triangles created by the lenght of such primitive Pythagorean triplets is the successor of the length of the hypotenuse i.e. it always has the value P_{2n + 2}. I looked at the first four / five triplets created by two consecutive successors of the Pell number sequence and formulated the conjecture. The way how the "lead" = a + b - c is defined is the reason that "if the length of the perimeter is a Pell number and the successor of the length of the hypotenuse then the "lead" must be the predecessor of the length of the hypotenuse" because l = p - 2c = P_{2n + 2} - 2 P_{2n + 1} = P_2n a relation obtained by shifting indexes in the definition iterative definition of the Pell numbers.

Because I conjectured I must admit that I have no prove. I can not estimate how difficult it might be or if it is of a complexity same as the Collatz conjecture.

It is no secret i.e. it simply requires to solve a quadratic equation regarding the value of the leg a of the Pythagorean triangle if both the perimeter and the "lead" are both integers are even numbers and are known

c = (p - l) / 2

x={\frac {p+l+{\sqrt {p^{2}+l^{2}-6pl}}}{4}}\ \

y={\frac {p+l-{\sqrt {p^{2}+l^{2}-6pl}}}{4}}\ \

a = odd number of (x, y)

b = even number of (x, y)

If a and b are integers and gcd(a, b, c) = 1 then (a, b, c) is a primitive Pythagorean triplet

I have no source to cite. I found the formulas myself by calculation (solving a quadratic equation in a). If you know a source to cite I would thank you very much.

The three formulas from above demonstrate that if a pair (p, l) is known the pair generates three values. If all three values are integers and their greatest common divisor is 1 then the values define a unique primitive Pythagorean triplet. The wording of the delted version of the preliminary was not finalised but I suppose that you can agree that (p, l) is a key for (a, b, c) if the required conditions hold. If (a, b, c) is known p = a + b + c and l = a + b - c . So identifying the the additional (p, l) "key" when (a, b, c) is known is quite simple.

I left university nearly 40 years ago and do not know about the usage of the perimeter in discussions on Pythagorean triplets. If such work is available I am sure that other contributors can provide citations and possibly more interesting knowledge.

Best regards Gangleri 95.91.248.133 (talk) 01:42, 16 July 2019 (UTC)[reply]

re: Talk pages are for discussions of how to improve Wikipedia articles based on reliably published sources. The material deleted from this talk page looked like original research to me, and therefore off-topic even for a talk page.

to David Eppstein and others: Where and how material should be "prepared" so that it can be later finalised for a community discussion? Gangleri 95.91.248.133 (talk) 02:36, 16 July 2019 (UTC)[reply]

If you have sources, then you can use a user sandbox to prepare it. Otherwise we’re not interested.—Jasper Deng (talk) 03:14, 16 July 2019 (UTC)[reply]

re: "Otherwise we’re not interested." It might sound polemical but I really did not expect such a Procrustean rigorism ^{in German: Der Rigorismus (v. lat. rigor „Steifheit, Härte, Unbeugsamkeit“) bezeichnet: allgemein: eine überstrenge, starre Denk- und Handlungsweise, die an Grundsätzen und Prinzipien festhält, ohne Rücksicht auf die konkreten Bedingungen und Situationen ...} at the Wikipedia in English. Regards Gangleri 95.91.248.133 (talk) 07:04, 16 July 2019 (UTC)[reply]

addition made on 20:23, 17 July 2019 (UTC): You should have mentioned help:Userspace draft. no bias — קיין ומוויסנדיק פּרעפֿערענצן — keyn umvisndik preferentsn ^{talk contributions}

The seventh "key" to refer to a primitive Pythagorean triple is described at Pythagorean triple#Distribution of triples. It is about the leg with the even length number this is b and a value n.

example: The path 0,111122 at the Berggrens's tree generates (893, 924, 1285). The (b, n) pair key is (924, 1089) .

Regards user:Gangleri 217.86.249.144 (talk) 14:50, 16 July 2019 (UTC)[reply]

The formulas where deleted I assume based on the argument

"Talk pages are for discussions of how to improve Wikipedia articles based on reliably published sources. The material deleted from this talk page looked like original research to me, and therefore off-topic even for a talk page. —David Eppstein (talk) 00:33, 16 July 2019 (UTC) ^{Remove continued logorrhea}[reply]

I would be very surprised if this would apply on user talk pages too. regards Gangleri 95.91.248.133 (talk) 08:22, 17 July 2019 (UTC)[reply]

your interest in number theory

Hi user:Anita5192. I copied this from the previous paragraph:

Pell number#Pythagorean triples as well as many language variants of this article lists the formula

\left(2P_{n}P_{n+1},P_{n+1}^{2}-P_{n}^{2},P_{n+1}^{2}+P_{n}^{2}=P_{2n+1}\right)

showing that the value of the hypothenuse c is the Pell number P_{2n + 1}.

I could not find any citation for that formula in any WMF WP. I admit that I conjectured that the perimeter of triangles created by the lenght of such primitive Pythagorean triplets is the successor of the length of the hypotenuse i.e. it always has the value P_{2n + 2}. I looked at the first four / five triplets created by two consecutive successors of the Pell number sequence and formulated the conjecture. The way how the "lead" = a + b - c is defined is the reason that "if the length of the perimeter is a Pell number and the successor of the length of the hypotenuse then the "lead" must be the predecessor of the length of the hypotenuse" because l = p - 2c = P_{2n + 2} - 2 P_{2n + 1} = P_2n a relation obtained by shifting indexes in the definition iterative definition of the Pell numbers.

Because I conjectured I must admit that I have no prove. I can not estimate how difficult it might be or if it is of a complexity same as the Collatz conjecture.

I would be happy if you can find some sources on the first formula and an answer if my conjecture is new or some old knowledge (then please let me know some sources). Thanks in advance. Best regards from Munich, Germany

no bias — קיין אומוויסנדיק פּרעפֿערענצן — keyn umvisndik preferentsn ^{talk contrib's} 00:00, 18 July 2019 (UTC)[reply]