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From: DanB on 10 Jan 2010 11:03 jmfbahciv wrote: > DanB wrote: >> jmfbahciv wrote: >>> DanB wrote: >>>> Marshall wrote: >>>>> >>>>> Or again I ask: if math is just a game, then >>>>> what basis is there for claiming anything >>>>> like "correctness" for any particular mathematical >>>>> statement? >>>> >>>> Axioms that are 'accepted' as truth. >>> >>> No. Axioms lay a premise. then you can construct >>> geometries and algebras based on that premise. >> >> Yes, I just used different language, but said the same thing. > > That "different language" causes a lot of false conclusions > made by people who don't know what the Scientific Method is. > There is no _truth_ in science. This "truth" thing is used > by a lot of politicians to lead these people by the nose. I've said it many times, there is no proof and there is no truth in science. But math is a different discipline and why I quoted 'accepted' instead of 'truth'. >> After all a premise is a premise. Now I may have missed it but until >> now I had not seen this discussion move into the realm of algebras and >> geometries. > > I was trying to figure out how to communicate with certain ^W people. > Unfortunately, they are purposely unaware of anything to do with > math, too. Well, this is usenet. Just because someone can type doesn't mean they are here for anything else but to 'play the man'. All it takes is for their high school teacher to miss represent 'laws of physics' and they think they know it all. DanB.
From: Patricia Aldoraz on 10 Jan 2010 22:05 On Jan 9, 4:26 pm, "J. Clarke" <jclarke.use...(a)cox.net> wrote: > dorayme wrote: > > In article <cWI1n.2906$%P5.1...(a)newsfe21.iad>, DanB <a...(a)some.net> > > wrote: > > >> Marshall wrote: > > >>> if math is just a game, then > >>> what basis is there for claiming anything > >>> like "correctness" for any particular mathematical > >>> statement? > > >> Axioms that are 'accepted' as truth. > > > Why the qualifying quotes? > > > The point is that in a game, truth does not figure prominently. In > > maths and physics, truth is a bigish player. > > In math "truth" is whatever you develop logically from your axioms. Why the quotes around "truth"? I use them because I am quoting a word. Why are you using them?
From: PD on 11 Jan 2010 09:44 On Jan 8, 3:38 pm, Michael Gordge <mikegor...(a)xtra.co.nz> wrote: > On Jan 9, 6:26 am, PD <thedraperfam...(a)gmail.com> wrote: > > Desperate strawman garbage snipped, you haven't answered, .... [your question snipped]
From: PD on 11 Jan 2010 09:45 On Jan 8, 3:43 pm, Michael Gordge <mikegor...(a)xtra.co.nz> wrote: > On Jan 9, 6:28 am, PD <thedraperfam...(a)gmail.com> wrote: > > > > > And so is Euclid's Fifth Postulate a postulate or not? > > You have got my answer. > > MG I didn't see a yes or no anywhere in your answer, and it was a yes or no question.
From: PD on 11 Jan 2010 09:47
On Jan 8, 6:19 pm, Marshall <marshall.spi...(a)gmail.com> wrote: > On Jan 8, 8:19 am, DanB <a...(a)some.net> wrote: > > > Marshall wrote: > > > > Or again I ask: if math is just a game, then > > > what basis is there for claiming anything > > > like "correctness" for any particular mathematical > > > statement? > > > Axioms that are 'accepted' as truth. > > That's supposed to be the basis? Just that noun > phrase by itself? > > And anyway, axioms themselves also come from > somewhere. They are not just arbitrary creations > of man. Why yes, yes, they are. > > Suppose I want to investigate two-element algebras. > How many unary functions are possible? I claim that > there is only a single correct answer to that question: > four. This can be established by simple case analysis. > > If axioms are what it's all about, please demonstrate > so. Show me how choosing some axioms that are > 'accepted' as truth can make the right answer come > out three. Ideally you will also show how accepting > those axioms also makes case analysis come up with > the answer three. > > Marshall |