User talk:Like street
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Your submission at Articles for creation: sandbox (May 22)
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Hello, Like street!
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Your submission at Articles for creation: Mathematical solution (June 30)
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senk -_-.
Reply to your Articles for Creation Help Desk question
[edit]Hello, Like street! I'm CASSIOPEIA. I have replied to your question about a submission at the WikiProject Articles for Creation Help Desk. CASSIOPEIA(talk) 11:18, 30 June 2018 (UTC)
like street
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Nean (talk) 19:45, 14 July 2018 (UTC).®_©,
mathematical reflections
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I will ask not much about mathematics. And I'll start perhaps with that, but it is precisely the unsolved problem of the millennium about problem class' P versus NP problem'. and if short, and maybe just shorter, though not much, but probably worth give something to your attention and notice this given column I have drawn. for that I will be very grateful to you and I'm grateful. Thank you. As for the verification of the correctness of the solution of the equation pertaining to paragraph 'P versus NP problem', then please, suppose now in this way: .. 1-: imagine that every number has some kind of its own definite figure and also for of every number. 2-: let it be, and how to call it? _ Well, for example, perhaps a digital name, Or maybe a digital sequence or a given number, an or his own digital matriatic reality. who will be more convenient. m, -3-: as is known the figure '0 'is zero, this is the only figure in its image that does not change, the figure is not solvability, existing either as an addition to a certain number. in order to increase it, either it exists only in the most digital manifold of equations, ziffr itself as a given, when solving such problems where it is the only number. The figure 0 ° does not change the fundamental function of the equation. in certain categories. izv. Well, if you take, then b 4e -: and again, imagine that every number has a so-called own digital podpist. And I imagine it like this: a): take, for example, the figure of 5 °. and we solve here such problem - ° 5 = 4 + 1 = 3 + 2 = 2 + 3 = 1 + 4 ° and if we look attentively, this number of 5 ° does not have further solvability in integers in the direction directed to zero. b): we continue to solve the problem in this way, Sorry, forgot to add that this is all presumably an outcry. but we continue to destroy it, and take this way-in the direction directed to the 'decisive point' and this to ' '0' to zero. and we accomplished 4 or 4 add actions. And we take, I mention: We take these very 4 actions and redirect them to the side, toward the deduction actions, and so that we get. the number is 5 °, and what we get in this way. But look, what was the result of the equation: from 9-4 = 8-3 = 7-2 = 6-1 = ° 5 ° = 4 + 1 = 3 + 2 = 2 + 3 = 1 + 4 ° and it turns out and there is a digital signature. And I want to very sorry for the earlier, for everything I wrote here. since, indeed, this is all and all for a long time already it is known, so has left. but if to go - c): then, so - the thresholds of solvability in the direction to zero have repeating cycles, two of them which can be cut off, that is, in the retrograde structure we do the same and get:
short, 7-2 = 6-1 = ° 5 ° = 4 + 1 = 3 + 2 ° a, which is further, we have 4 (four categories of solvability) of one number of 5 ° and I call it the digital signature of the number. and every number, there is such a signature, by my assumptions, p / s: I solved some equations and the data surprised me, I apologize for bringing references to the article of famous mathematicians. but I had to point it out. Here is one of the examples which has full correspondence in this my assumption: number: ° 18 ° and its digital signature = 9 ° number: ° 32 ° and its digital signature = ° 16 ° number: ° 4 ° and its digital signature = ° 2 ° number: ° 17 ° and its digital signature = ° 8 ° and the equation in this way: I leave the cathrack if possible
° 18 + 32: 4-17 ° ~ and everything from under the root, then = ° 3 ° and the solution from the sequences of these numbers, also equal - 3 ° p \ s: and I ask, who knows about this, please write if it does not complicate, well, so as not to think. Thank you.
Valkov Dmitriy Vladimirivich, Cherepovets, 04.10.1978. Nean (talk) 21:35, 14 July 2018 (UTC)
Mathematics in Reflection
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I will ask not much about mathematics. And I'll start perhaps with that, but it is precisely the unsolved problem of the millennium about problem class' P versus NP problem'. and if short, and maybe just shorter, though not much, but probably worth give something to your attention and notice this given column I have drawn. for that I will be very grateful to you and I'm grateful. Thank you. As for the verification of the correctness of the solution of the equation pertaining to paragraph 'P versus NP problem', then please, suppose now in this way: .. 1-: imagine that every number has some kind of its own definite figure and also for of every number. 2-: let it be, and how to call it? _ Well, for example, perhaps a digital name, Or maybe a digital sequence or a given number, an or his own digital matriatic reality. who will be more convenient. m, -3-: as is known the figure '0 'is zero, this is the only figure in its image that does not change, the figure is not solvability, existing either as an addition to a certain number. in order to increase it, either it exists only in the most digital manifold of equations, ziffr itself as a given, when solving such problems where it is the only number. The figure 0 ° does not change the fundamental function of the equation. in certain categories. izv. Well, if you take, then b 4e -: and again, imagine that every number has a so-called own digital podpist. And I imagine it like this: a): take, for example, the figure of 5 °. and we solve here such problem - ° 5 = 4 + 1 = 3 + 2 = 2 + 3 = 1 + 4 ° and if we look attentively, this number of 5 ° does not have further solvability in integers in the direction directed to zero. b): we continue to solve the problem in this way, Sorry, forgot to add that this is all presumably an outcry. but we continue to destroy it, and take this way-in the direction directed to the 'decisive point' and this to ' '0' to zero. and we accomplished 4 or 4 add actions. And we take, I mention: We take these very 4 actions and redirect them to the side, toward the deduction actions, and so that we get. the number is 5 °, and what we get in this way. But look, what was the result of the equation: from 9-4 = 8-3 = 7-2 = 6-1 = ° 5 ° = 4 + 1 = 3 + 2 = 2 + 3 = 1 + 4 ° and it turns out and there is a digital signature. And I want to very sorry for the earlier, for everything I wrote here. since, indeed, this is all and all for a long time already it is known, so has left. but if to go - c): then, so - the thresholds of solvability in the direction to zero have repeating cycles, two of them which can be cut off, that is, in the retrograde structure we do the same and get:
short, 7-2 = 6-1 = ° 5 ° = 4 + 1 = 3 + 2 ° a, which is further, we have 4 (four categories of solvability) of one number of 5 ° and I call it the digital signature of the number. and every number, there is such a signature, by my assumptions, p / s: I solved some equations and the data surprised me, I apologize for bringing references to the article of famous mathematicians. but I had to point it out. Here is one of the examples which has full correspondence in this my assumption: number: ° 18 ° and its digital signature = 9 ° number: ° 32 ° and its digital signature = ° 16 ° number: ° 4 ° and its digital signature = ° 2 ° number: ° 17 ° and its digital signature = ° 8 ° and the equation in this way: I leave the cathrack if possible
° 18 + 32: 4-17 ° ~ and everything from under the root, then = ° 3 ° and the solution from the sequences of these numbers, also equal - 3 ° p \ s: and I ask, who knows about this, please write if it does not complicate, well, so as not to think. Thank you. Valkov Dmitriy Vladimirovich, Cherepovets, 04.10.1978. Nean (talk) 21:44, 14 July 2018 (UTC)
- Like street Stop using the help me template inappropriately. CHRISSYMAD ❯❯❯¯\_(ツ)_/¯ 02:12, 19 July 2018 (UTC)
- Please do not use the Help template to ask questions that are unrelated to Wikipedia. Whilst we are happy to assist you with using the site, we have neither the time nor the patience to wade through your fanciful maths theories, which are not relevant to Wikipedia's mission. Your questions belong on a maths forum site, not here. Yunshui 雲水 08:41, 19 July 2018 (UTC)
{{User talk:Like street}} / Lua error in Module:Template_link_general at line 132: attempt to concatenate local 'titlePart' (a nil value).
Nean (talk) 08:36, 19 July 2018 (UTC)
et eco light
[edit]Warning: There is an .. problem em
.. a you ..mm. i ' m .nou .. light .est vio .. bl.. past to ierem acte lest .. faks to mi to eple ..
.la ka
Nean (talk) 09:47, 28 November 2018 (UTC)
Individual Case Basis moved to draftspace
[edit]An article you recently created, Individual Case Basis, does not contain enough relevant information to remain published. In its current state, the article looks like a test page to me. I've moved your draft to draftspace (with a prefix of "Draft:
" before the article title) where you can incubate the article with minimal disruption. When you feel the article meets Wikipedia's general notability guideline and thus is ready for mainspace, please click on the "Submit your draft for review!" button at the top of the page. lovkal (talk) 10:12, 6 December 2018 (UTC)
Speedy deletion nomination of Like street
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Speedy deletion nomination of Draft:Individual Case Basis
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A tag has been placed on Draft:Individual Case Basis, requesting that it be speedily deleted from Wikipedia. This has been done under section G1 of the criteria for speedy deletion, because the page appears to have no meaningful content or history, and the text is unsalvageably incoherent. If the page you created was a test, please use the sandbox for any other experiments you would like to do.
If you think this page should not be deleted for this reason, you may contest the nomination by visiting the page and clicking the button labelled "Contest this speedy deletion". This will give you the opportunity to explain why you believe the page should not be deleted. However, be aware that once a page is tagged for speedy deletion, it may be deleted without delay. Please do not remove the speedy deletion tag from the page yourself, but do not hesitate to add information in line with Wikipedia's policies and guidelines. —teb728 t c 11:28, 6 December 2018 (UTC)
talk ou sly
[edit].. {help me en:} -re sidui duo rint, two simul numerum, and equality..(a two et numer, tew and equality..(b dou equality, th`e Latin simul et.. duo, equality and the, th multiplicentur. Unde quan tum,
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Lua error in Module:Template_link_general at line 132: attempt to concatenate local 'titlePart' (a nil value). see for yourself, everything is pretty clear here: two different numbers are given - (one of the least of them is natural, and the second of the other is naturally more than the first) - further the minus decision and the plus decision between these numbers are taken in the same way - multiplied by each other. and this result becomes equal. To the result: if: - create the roots of two given numbers separately - each in its own way - a number multiplied by itself - - and - these results are the same. From its larger subtract it is smaller - and will be = equal = result, that result - - multiplied (their data is plus and minus equality) And further: the multiplied sum of the first given numbers — - by — ∙ × ∙ is the first smaller given number and (+ plus +) the difference -
of these numbers is multiplied — by the second number given first. = equal
[edit]- all = together = plus + way = equal = = to the result - the first numbers given - are each each in its own square degree and –complexed together Nean (talk) 11:26, 5 January 2019 (UTC)
help me please
[edit]Please use the {{help me}} template appropriately. The {{help me}} template is for help in using Wikipedia, not for unrelated issues. If you would like to ask such a question, replace the code {{help me-inappropriate}} on this page with {{help me}} to reactivate the help request. Alternatively, you can also ask your question at the Teahouse, the help desk, or join Wikipedia's Live Help IRC channel to get real-time assistance. |
.. see for yourself, everything is pretty clear here: two different numbers are given - (one of the least of them is natural, and the second of the other is naturally more than the first) - further the minus decision and the plus decision between these numbers are taken in the same way - multiplied by each other. and this result becomes equal. To the result: if: - create the roots of two given numbers separately - each in its own way - a number multiplied by itself - - and - these results are the same. From its larger subtract it is smaller - and will be = equal = result, that result - - multiplied (their data is plus and minus equality) And further: And further: the multiplied sum of the first given numbers — by — ∙ × ∙ is the first smaller given number and (+ plus +) the difference of these numbers is multiplied — by the second number given first. = equal = all = together = plus + way = equal = = to the result - the first numbers given are each each in its own square degree and –complexed together Nean (talk) 11:19, 5 January 2019 (UTC) everything requires work and work on it data results can be much more and their use acquires an individual and unique character!
Stive Morgan-Dreamstation
..
юю me et ty are .. Scribo, et faciebant opus in math
non eunuchum quemdam,
et hominem implicari. ipsa - in sortem.! .. quotque natent, sicut vivere, et piscantur ostalsa seu strata publica, sed in hoc mundo et sine omni essentia Non aliorum peccatorum eorum maxime cognatione filiorum et fides .. quod dead me .. et: matematiks ~-~-
Pythagorean theorem additions
[edit]- and from the main theorem--
~ (A ∙ a) + (b∙ b) = (c∙ с) ~ we have the following formulas for squares: ~ (A ∙ a) + (b b) = (c c) = (a + b) d = (a ∙ b) 2 ~ equal ~ [q = a = b] ~ and similarly applicable, not for squares :: ~ (A ∙ a) + (b ∙ b) = (a + b) a (+) B (b-a) ~ - [quo minus-bina] - [- b-numerically plus square] - one example ::