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计算机停机问题与千禧年难题PNP的证明

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 楼主| 发表于 2023-2-20 09:40 | 显示全部楼层
论文2月19号提交美vixra.org 网站了,发不发表通过,两天后知道
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 楼主| 发表于 2023-2-23 17:51 | 显示全部楼层
vixra.org 网站发表没有通过
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 楼主| 发表于 2023-2-23 22:11 | 显示全部楼层
美国的vixra.org 网站发表没通过,暂时还不知道原因
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 楼主| 发表于 2023-2-23 22:12 | 显示全部楼层
美国《纯数学与应用数学学报》给了个约稿函的回复
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 楼主| 发表于 2023-2-24 09:43 | 显示全部楼层
vixra.org 上发表成功了
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 楼主| 发表于 2023-2-25 20:50 | 显示全部楼层
《千禧年难题PNP的逻辑证明》在美预印本vixra.org 发表,并且收到《纯数学与应用数学学报》编辑部的约稿函
Journal Impact Factor: 4.00
ISSN: 2752-8081

Dear Prof. Yang Yanhong
Greetings from the PULJPAM.

We are glad to have established ourselves as a ruling Journal of Pure and Applied Mathematics. Aside from conceptual and theoretical, the journal encourages the use of mathematics in various other scientific fields, such as Algebra, Analysis, approximation theory, Geometry, statistics, Mathematical Biology, Topology, Number Theory, etc.

We reviewed your research profile and enjoyed your article entitled "Logical proof of the millennium puzzle PNP". We acknowledge the “authors' extraordinaire” and their research by providing rapid publications within 30-40 days, validated by rigorous peer review with the author’s benefit.

Why publish with us?

Transparent peer-review process with proofs of review comments and editor’s decisions
Get your id and passwords for tracking your manuscript anytime during the process
NIH-funded articles will be directly indexed in PubMed
If you could submit any of the Editorials, Short communication, Research, Case reports, Reviews, or Articles for our future issue, that would be enormous.
We sincerely admire you for publishing your valuable research papers in the Journal of Pure and Applied Mathematics. The manuscript can be Appeasement or through mail id: puremath[at]esciencejournal[dot].org

Note:  If you're interested to join the Editorial Board of the journal, kindly send in your CV to the mail mentioned earlier.

Kindly revert for further assistance.

Regards,
Serena Shirley
Managing Editor
Journal of Pure and Applied Mathematics
WhatsApp: +447723598358
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 楼主| 发表于 2023-2-26 09:43 | 显示全部楼层
定义
有雨是[1]
天睛是[0]
从实际经验来看,计算机天气预报是类 P,而天气预报的实际验证是类 NP
①预报有雨,实际验证天气也是下雨,则计算机天气预报是准的。
②预报有雨,实际验证天气是睛,则计算机天气预报是不准。
③预报天睛,实际验证天气也是天晴,则计算机天气预报是准:的
④预报天睛,实际验证天气是下雨,则计算机天气预报是不准
⑤天气预报结果准加一分(S+1),天气预报结果不准减一分(S-1)
⑥逻辑为 S+1(准),S-1(不准)……S 赋值
可得到逻辑真值表
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 楼主| 发表于 2023-2-26 09:46 | 显示全部楼层
加了验证两个字
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 楼主| 发表于 2023-2-26 17:08 | 显示全部楼层
邀请函是英语的,一开始说发简历给他们,可以加入期刊编辑部。身份证电邮给他们就可以发论文了,现在身份证电邮之后是又发来发论文是要会员制,缴3000欧元可以两年之内无限制发论文。可能是骗人的吧了
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 楼主| 发表于 2023-2-27 19:46 | 显示全部楼层
ogicalproofofthemillenniumpuzzlePNPAuthor:ByYangYanhong,YulongCounty,LijiangCity,YunnanProvince13312690681m@sina.cnKeywordsogictruevaluetable,Booleanalgebra(BAincomputer),HigherorderLogic,TuringmachinereadandwriteheadabstractTheexistenceofthepremise:S=1,ThenthereisatleastonePProblem(Computer-tableproblems)equaltoNPproblem(Thesolutionisacomputer-verifiableproblem)then←→NP(P=NP)。Conclusion:ForalltheclassPandclassNPproblems,ThereareP=NP,alsohaveP≠NP。P&NP[Edit]ClassP:Foralltheproblemsthatcanbesolvedbyacomputer.ClassNP:Thatis,allthesolutionscanverifythatthesolutioniscorrect.Deduce:Inferenceandpredictionofspecialeventsarederivedfromassumptionsanduniversalprinciples,Whenusinglogicalrulestoanalyse,Deductiveinferencereliesonasetofinitialassumptionsi.e(generallyacknowledgedtruth),Iftheoriginalhypothesisistrue,thereisnologicalcontradictioninthesameanalysis,Inaccordancewiththelogicalrules,thenTheconclusionmustbetrueroblemsthatacomputercanhandleinclude:imageprocessing,speechinput,numericalcalculation,Theintersectionofthethreeisabinarysystem:0,1。For0,1,thereare[0,0][0,1][1,0][1,1]fourtypes。InBooleanalgebraicsystem0+1=1,Then,itiaknowablethat1-1=0itisimpossiblethatalogicalexpressionisthesamethingatthesametime。Discussaspecialquestionhere,ComputerweatherforecastisobviouslyaP-likeproblem。Theweatherforecastisclearifitisrainyorsunny。Defineasbelow:Theweatherforecastisrainyequal[1]。Andtheweatherforecastissunnyequal[0]。Fromthepracticalexperience,ComputerweatherforecastisaP-likeproblem,AndtheactualverificationoftheweatherforecastisaNP-likeproblem。1Forecastrain,Theactualweatherisalsoraining,Thenthecomputerweatherforecastisaccurate。2Forecastrain,Theactualweatherissunny,Thenthecomputerweatherforecastisnotaccurate。3Forecastsunny,Theactualweatherwasalsofine,Thenthecomputerweatherforecastisaccurate。4Forecastsunny,Theactualweatherisraining,Thenthecomputerweatherforecastisnotaccurate。5Ifweatherforecastisaccurate,Weatherforecastresultswilladdonepoint(S+1),ifweatherforecastisnotaccurate,Weatherforecastresultswillsubtractonepoint(S-1)。6LogicisS+1(True),S-1(Fail)……Sisassignment。Thelogicaltruthtablecanbeobtainedasbelow:TableA11S+110S-100S+101S-
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