Yuri Danoyan Posted July 18, 2008 Share Posted July 18, 2008 (edited) We have 2 different kinds of symmetry: discrete and continous. Basic difference between them: Discrete symmetry is static symmetry (reflections,parity,etc). Not demanding motion,change in time. Continous symmetry is dinamic symmetry.Demanding motion (rotations,translation,shifts,etc), change in time. The motion supposed to be different velocity (from small to relativistic). When we going to relativistic velocity object get different Lorentcian deformations and continous symmetry lost its sense. We get some kind of self-rejection of continous symmetry. 1)Does discrete symmetry only real symmetry? 2)There are exist some universal symmetry where included both symmetries discrete and continous? I introduced some universal symmetry call Metasymmetry where included both symmetries discrete and continous? Now to Methasymmetry. If we try to represent discrete symmetry and continuous symmetry with minimal means by using at least two symbols, what should we do? We can use signs 0 and 1 Then the minimal discrete symmetry may be represented as 10 or 01 and minimal continuous symmetry as 11.In this case, to represent continuous symmetry we used some APPROXIMATION without which our reasoning would be impossible. Now, going back to symmetry between the discrete and the continuous we may use representation of one version as 1011. What can be said about Methasymmetry now? A general conclusion is as follows: the ratio of the total number of zeros (unities) to that of unities (zeros) makes up certain invariant ratio of 3:1 or 1: 3. This is the numerical measure of Methasymmetry. This idea independently close to John Wheeler's "It from bit". In Nature we often come across the ratio 3:1, or 1:3, the sequence being of no importance: 1. Space is 3-dimensional and Time is 1-dimensional. 2. Only 3 elementary particles are stable with a half-integer spin (proton, electron, neutrino) and 1 is stable with an integer spin (photon), 3. 3 of 4 fundamental interactions (strong, electromagnetic, weak) are relatively closed by their intensity magnitude but are greatly different from gravitational Again the 3:1 ratio. 4. In the Standard Theory of weak electric interaction bosons (W+, W-, Z) have a mass but a proton does not. Again we have the 3:1 ratio. 5. Beta decay where 1 neutron converts into a proton, an electron and a neutrino. Again the 3:1 ratio. 6. Mmin u-quark/Mel+ 1.5Mev/0.51 Mev = 3:1 ratio. 3:1 may be the fundamental symmetry of the Universe? The binary representation of 3:1 ratio is 11:1. Just one symbol used. It from bit or not? Edited July 17, 2008 by Yuri Danoyan multiple post merged Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 20, 2008 Author Share Posted July 20, 2008 http://en.wikipedia.org/wiki/Digital_physics http://en.wikipedia.org/wiki/Continuous_symmetry Link to comment Share on other sites More sharing options...
swansont Posted July 20, 2008 Share Posted July 20, 2008 The proton is not an elementary particle. Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 21, 2008 Author Share Posted July 21, 2008 (edited) The proton is stable composite elementary particle. No free quarks. see also my threads: http://www.scienceforums.net/forum/showthread.php?t=34160 http://www.scienceforums.net/forum/showthread.php?t=34142 http://www.scienceforums.net/forum/showthread.php?t=34201 Edited July 21, 2008 by Yuri Danoyan multiple post merged Link to comment Share on other sites More sharing options...
swansont Posted July 21, 2008 Share Posted July 21, 2008 "composite" and "elementary," as used here, contradict each other. Elementary particles are not comprised of other particles. By definition, really. The rest smacks of numerology and data mining. ——— There is no need to link to your other threads. If people have an interest in discussing them, they will. Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 21, 2008 Author Share Posted July 21, 2008 (edited) composite" and "elementary," as used here, contradict each other O.k. how about next? "Only 3 particles are stable with a half-integer spin (proton, electron, neutrino) and 1 is stable with an integer spin (photon)., This is not Numerology. This is only observation and general conclusion. Edited July 21, 2008 by Yuri Danoyan multiple post merged Link to comment Share on other sites More sharing options...
Norman Albers Posted July 21, 2008 Share Posted July 21, 2008 How about focussing on "stable states"? Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 21, 2008 Author Share Posted July 21, 2008 Does not change sense... Link to comment Share on other sites More sharing options...
swansont Posted July 22, 2008 Share Posted July 22, 2008 A deuteron is stable. He-3 is stable. And so on, up the chart of the nuclides. Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 22, 2008 Author Share Posted July 22, 2008 They are not included in Particle Physics Booklet..They are atoms...right? Link to comment Share on other sites More sharing options...
swansont Posted July 23, 2008 Share Posted July 23, 2008 They are not included in Particle Physics Booklet..They are atoms...right? Nuclei. Composite, stable particles. There are symmetries in the fundamental particles, but you can't only collect the data that agrees with you — you have to look at all of it. Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 23, 2008 Author Share Posted July 23, 2008 (edited) Stable nucleus have limited life time. They are not stable. Most nuclear isomers are very unstable, and radiate away the extra energy immediately (on the order of 10-12 seconds). As a result, the term is usually restricted to refer to isomers with half-lives of 10-9 seconds or more. Quantum mechanics predicts that certain atomic species will possess isomers with unusually long lifetimes even by this stricter standard, and so have interesting properties. By definition, there is no such thing as a "stable" isomer; however, some are so long-lived as to be nearly stable, and can be produced and observed in quantity This is different matter... Edited July 23, 2008 by Yuri Danoyan multiple post merged Link to comment Share on other sites More sharing options...
swansont Posted July 24, 2008 Share Posted July 24, 2008 There are also models where the proton decays. The problem is in looking for a pattern, you find it, because you ignore whatever doesn't fit the pattern, or reinterpret it so it does. Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 24, 2008 Author Share Posted July 24, 2008 Model is not confirmative fact. I am ignored only prejudice. Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 29, 2008 Author Share Posted July 29, 2008 (edited) There are 8 versions of Metasymmetry(Ratio 3:1) 1)0001,2)0010,3)0100,4)1000,5)1110,6)1101,7)1011,8)0111 Which one number corresponding to Mother Nature? My be #6? Because division of symmetry(Prescription of Pauli) give as real 3:1 ratio. Edited July 29, 2008 by Yuri Danoyan Link to comment Share on other sites More sharing options...
Klaynos Posted July 29, 2008 Share Posted July 29, 2008 I'm going to pick up on another bit. The neutrino, is unstable according to most of what I've read/learnt about them. They oscillate between states... Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 29, 2008 Author Share Posted July 29, 2008 (edited) They oscillate between states... You right,but all states are different manifestations the same particle.. Not Philosophy,only Mathematics.. Real metasymmetric numbers are #6(1101) and #7(1011) because other numbers senseless.Only these numbers repeat itch other if read in reverse order. Let see decimal numbers 13(#6) and 11(#7) .These numbers have intriguing features linking with physics. Let see metasymmetric decimal number 13 ( baker's dozen),dividing this record half and half and sum up we get 3 and 1; 3+1=4 D=4 dimension connected with ordinary space-time dimension.Multiplay 13x2=26 we get 26.26is important number for the string theory. Let see metasymmetric decimal number 11 . D=11 connected with M-theory.The same time fine structure constant 137 if sum up1+3+7=11; Binary 11 to decimal 3; This is schizophrenic link between 3 dimensions and 11 dimensions! If you look decimal 11 as a binary you get decimal 3.Crazy situation! Edited July 29, 2008 by Yuri Danoyan multiple post merged Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted July 31, 2008 Author Share Posted July 31, 2008 Metasymmetry idea (to contrary "Division and reduction of symmetry") is addition of 2 symmetres(discrete and continue) to united symmetry,where there familiar facts of Nature. Somebody can asking: "Where are prediction new facts of Nature?" Russian scientists V.V.Belokurov and D.V.Shirkov in the book "Theory of Particles interactions"p.102 illustreted Higgs mechanism trivial: 2+2=1+3.This reference reminding me Metasymmetry idea. Discovery of Higgs my be confirm this approach? Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted August 3, 2008 Author Share Posted August 3, 2008 Dear Sir, It is true that one can distinguish discrete and continuous symmetries, but what you say about continuous symmetries does not make much sense to me. You talk about deformations like Lorentz contractions due to relativity, but, relativity itself is nothing but a continuous symmetry: that of the Lorentz transformations. All one has to do is ensure that a symmetry in question (say isospin symmetry, gauge symmetry or supersymmetry) is compatible with Lorentz symmetry, then there is no problem. Cordially, G. 't Hooft June 07 2004 Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted August 21, 2008 Author Share Posted August 21, 2008 My own task is repesent discrete and continue symmetries and show: 1. Minimal simple binary means (0 or 1). 2. Applicability for introduction Metasymmetry. 3. Metasimmetry as a comprehensive principle of Nature. Link to comment Share on other sites More sharing options...
Norman Albers Posted August 21, 2008 Share Posted August 21, 2008 There are also models where the proton decays. The problem is in looking for a pattern, you find it, because you ignore whatever doesn't fit the pattern, or reinterpret it so it does. Maybe I am provincial, but time-scales matter ! Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted August 21, 2008 Author Share Posted August 21, 2008 My own task is to represent discrete and continue symmetries and show: 1. Minimal simple binary means (0 or 1). 2. Applicability for introduction Metasymmetry. 3. Metasimmetry as a comprehensive principle of Nature. Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted September 6, 2008 Author Share Posted September 6, 2008 In the book "Elementary Particles and the Laws of Physics: The 1986 Dirac Memorial Lectures" in lecture Stewen Weinberg "Towards the final laws of physics" we can read next sentence: "Gradually comes understanding that the symmetry group is most important that we today can learn about nature.I like now to say something that, until the end of what is not sure, but that could well become a reality, namely: all that we need apart from quantum mechanics to describe the physical picture of the world, is determine the group symmetry of nature." Metasymmetry idea just fit to Weinber's thought about universal symmetry of nature and could lead to the realization of his dream of a Final theory. Link to comment Share on other sites More sharing options...
solidspin Posted September 6, 2008 Share Posted September 6, 2008 Mr. Danoyan - So far, you've only introduced a method of calculating discrete symmetries. For continuous symmetries, you will need to develop a series of matrices by which your discrete kets and/or bras (using your discrete symmetry metrics) will end up demonstrating coherences, exhibiting continuously symmetric manifestations of your discrete symmetries. But, why waste your time? Just read A.R. Edmonds, Ernst, et al. who already have developed a beautiful formalism for this which is the basis of Nuclear Magnetic Resonance!!! Link to comment Share on other sites More sharing options...
Yuri Danoyan Posted September 6, 2008 Author Share Posted September 6, 2008 So far, you've only introduced a method of calculating discrete symmetries About chasm between the discrete and the continuous. Neither the continuous-within-discrete nor the discrete-within-continuous are fully satisfying."Of two evils choose the least."i waste 40 years my life to make the right choice and focused on last version. This choice has opened me eyes and i have seen "Behind it all is surely an idea so simple, so beautiful, that when we grasp it - in a decade, a century, or a millennium - we will all say to each other, how could it have been otherwise? How could we have been so stupid?"(John Wheeler) Link to comment Share on other sites More sharing options...
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