Tony,
        
        
         
        
        
        Yes, Leyton's 
        hierarchies of symmetry had to be involved in some fashion, in my 
        opinion, because that is the way one can turn virtual energy into 
        observable energy (call it coherent integration, whatever).  Leyton has 
        developed it on very rigorous group theoretic approach, so I think its 
        one of the discoveries of the century.  His work has also been applied 
        to robotics, pattern recognition, and even to the way we "think" or 
        "conceive" (powerful dense nesting!).
        
        
         
        
        
        Hopefully, once 
        Leyton's profound work is further exposed, a great many areas of physics 
        and human knowledge will be affected.  Symmetry and broken symmetry 
        affect just about all major areas of physics, very profoundly.  And the 
        Leyton Effect in turn affects symmetry and broken symmetry profoundly.
        
        
         
        
        
        The definitive book 
        is: Michael Leyton, 
        
        A 
        Generative Theory of Shape, 
        Springer-Verlag, Berlin, 2001.  Leyton develops a generative theory of 
        shape that has two properties regarded as fundamental to 
        intelligence—maximizing 
        transfer of structure and maximizing recoverability of the generative  
        operations. These two properties are particularly important in the 
        representation of complex 
        shape — which is the main concern of the book. The primary goal of the 
        theory is the conversion of complexity into understandability. For this 
        purpose, a mathematical theory is presented of how understandability is 
        created in a structure. This is achieved by developing a group-theoretic 
        approach to formalizing transfer and recoverability. 
             To handle complex shape, a new class of groups is developed, called
        unfolding groups. These 
        unfold structure from a maximally collapsed version of that structure. A 
        principal aspect of the theory is that it develops a group-theoretic 
        formalization of major object-oriented concepts such as inheritance. The 
        result is an object-oriented theory 
        of geometry.
             The algebraic theory is applied in detail to CAD, perception, and 
        robotics. In CAD, lengthy chapters are presented on mechanical and 
        architectural design. For example, using the theory of unfolding groups, 
        the book works in detail through the main stages of mechanical CAD/CAM: 
        part-design, assembly and machining. And within part-design, an 
        extensive algebraic analysis is given of sketching, alignment, 
        dimensioning, resolution, editing, sweeping, feature-addition, and 
        intent-management. The equivalent analysis is also done for 
        architectural design. In perception, extensive theories are given for 
        grouping and the main Gestalt motion phenomena (induced motion, 
        separation of systems, the Johannson relative/absolute motion effects); 
        as well as orientation and form. In robotics, several levels of analysis 
        are developed for manipulator structure, using the author's algebraic 
        theory of object-oriented structure.
             "A Generative Theory of Shape" contains the full mathematical 
        theory of hierarchies of symmetry. It invents a new group-theoretic 
        approach to symmetry-breaking, that is the opposite of the conventional 
        approach.  In the conventional approach, symmetry-breaking causes a 
        reduction in symmetry group.  In the new approach, it causes the 
        creation of a larger symmetry group with an extra layer that NESTS the 
        preceding group.
        
        
        For its impact on 
        understanding perception and the mind, see also Michael Leyton, 
        
        Symmetry, 
        Causality, Mind, 
        MIT Press, 1992.
        
        
         
        
        
        Best wishes,
        
        
        Tom
         
        
        http://www.rci.rutgers.edu/~mleyton/Generative.htm
        
         
        
        
         Tom
        
        Isn't this in some ways analogous to the way Rife's microscope worked?
        
        Best
        
        Tony
        
     
         
     
        
        Tony and 
        Marcia,
        
        
        Well, 
        once in awhile the good guys win one because they just plain get lucky!
        
        
        Prof. 
        Leyton has already developed the hierarchy of symmetries that I was 
        groping for.  Further, he's done it in really good group theoretic work, 
        and it's already published (just not very well known, it seems).  He's 
        applied it to the way we actually are able to perceive things, etc.
        
        
        But the 
        point is that broken symmetry at one level does (by his work) create a 
        higher level symmetry that nests around and over where one started.  
        Voila!  That gets us coherently (symmetrical) in the observable state 
        from just adding up a whole bunch of subquantal (virtual) energy.  It 
        also continues and gives us the symmetry (determinism) of the resulting 
        fields, etc.  It's sorta the ultimate "self-ordering", even in the way 
        we think, perceive, and observe.
        
        
        So at 
        least my intuition was correct, and the entire notion of entropy has to 
        be revised for the hierarchy effect that occurs whenever symmetry is 
        broken at any level. That is presently missing entirely, at least as far 
        as I can discover.  And it changes a whole bunch of other physics also!  
        Nice to have a very solid reference!  I'll also make sure to point out 
        the tremendous importance of his work, because it really is!
        
        
        Anyway, I 
        should have the book in here in about two to three weeks.
        
        
        Cheers,
        
        
        Tom