Re: [rrg] p=np !
heinerhummel@aol.com Wed, 07 September 2011 08:46 UTC
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Subject: Re: [rrg] p=np !
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I am no scientist, but may be you are ?: I wonder why the Traveling Salesman Problem is said to be NP-hard although it can be solved by Linear Programming ? I appreciate any clarifying info. Heiner -----Ursprüngliche Mitteilung----- Von: Leszek T. Lilien <leszek.lilien@wmich.edu> An: rrg <rrg@irtf.org> Verschickt: Mo, 5 Sept 2011 6:59 pm Betreff: Re: [rrg] p=np ! Heiner, Are you a scientist or not? Your message suggests the latter. (A scientist would vive a proper reference!) Leszek -------- Original Message -------- Subject: Re: [rrg] p=np ! Date: Mon, 05 Sep 2011 16:39:23 -0400 (EDT) From: heinerhummel@aol.com To: jinchoe@gmail.com CC: rrg@irtf.org Sorry, I can't. It is only myself who thinks to have developed a solution for a np-hard problem. Precisely for the Steiner Tree problem. A solution by which any possible lever is applied to improve a current Steiner Tree until no further lever can quench out any more weight reduction of the tree at all. I am not a man the press is interested in. Hence I cannot refer to any press news. Heiner -----Ursprüngliche Mitteilung----- Von: JinHyeock Choi <jinchoe@gmail.com> An: heinerhummel <heinerhummel@aol.com> Cc: rrg <rrg@irtf.org> Verschickt: So, 4 Sept 2011 8:17 pm Betreff: Re: [rrg] p=np ! > I like to assure all on this mailing list that P = NP. You mean it has been proved that P = NP? if so, would you provide a pointer to a relevant article? That could bring forth a huge impact. best regards JinHyeock _______________________________________________ rrg mailing list rrg@irtf.org http://www.irtf.org/mailman/listinfo/rrg
- [rrg] p=np ! heinerhummel
- Re: [rrg] p=np ! JinHyeock Choi
- Re: [rrg] p=np ! Tony Li
- Re: [rrg] p=np ! Michael Hallgren
- Re: [rrg] [ot] p=np ! Sampo Syreeni
- Re: [rrg] p=np ! heinerhummel
- Re: [rrg] p=np ! Leszek T. Lilien
- Re: [rrg] [ot] p=np ! heinerhummel
- Re: [rrg] p=np ! heinerhummel
- Re: [rrg] p=np ! Tony Li
- Re: [rrg] p=np ! Leszek T. Lilien
- Re: [rrg] p=np ! Leszek T. Lilien
- Re: [rrg] p=np ! Tony Li
- Re: [rrg] p=np ! Leszek T. Lilien