John, emergence of effects can happen at the macroscopic scale that aren't a property of the constituents at the atomic or sub atomic scale. Surface tension is one such effect of water. Also whether the water passes through or around depends upon the material of the finger. A foam finger will fill with water and then it will pass through,-not so for a flesh finger. The material's structure is a macroscopic arrangement of matter not a part of an atomic or sub atomic particle alone's existence. Though relevant, if thinking about a particle rather than continuous model, is the fact that fermion particles's can not occupy the same space but must occupy their own space. You say "the water appears seamless". Appearance is something else from the water, an observation product. Formed using input of EM radiation, the product does not consist of water molecules.

John, I agree that the states prior to measurement, that is the information purportedly carried by the 'entangled' particles, is a mathematical model. The particles do not know their test outcome states which don't exist until the tests are carried out. As I understand it the entangled pairs can be used to tell whether there has been tampering, an attempt to look at an encrypted signal. Which isn't like a super padlock that will keep intrusion out but just lets on that it has happened. Like a hair stuck to door and door frame. It is a game changer for covert espionage. Which wouldn't be a problem if everyone had their cards on the table and was working at mutual cooperation, rather than winner takes all. I haven't seen the footage with body language you mention. Maybe there was some trepidation about possibly being caught with a hand in the cookie jar. Who knows? not me.

Prior to what is the rate of passage of time comes the question 'what is passage of time? For a human observer it would be the updating of the experienced present. Which is usually about 0.1 s. But MIT have found the shortest duration of an image identified, more than chance alone would give, is 13 ms. So if seen (and recalled) it has only taken 13ms for the update. If passage of time is considered instead to be the change in configuration of all that exists, the smallest conceivable change in location (of some thing or phenomenon) and the fastest motion ought to be considered. The smaller the scale the more change is happening presumably until beyond the particulate nature of matter reaching the the limit where there is no longer differentiation whereby change can be identified.Rate of change is not uniform but time is, as there is just the one configuration.

My last point wasn't very clear. At larger scales change tends to happen more slowly, making it less clear when the configuration is different (as on the larger scale the change (that has happened on the smaller scale) may not be discernible.

Different parts and scales of the whole pattern of existence can be undergoing different amounts of spatial change simultaneously. The parts and scales are not experiencing different rates of passage of time. Each unique time is the entire, all scale configuration of existence.

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Georgi, Right, the appearance of smoothness macroscopicly emerges from the granular proliferation of the quantum realm. So much so that metaphorical illustration of a continuum is subsumed by the predominant theme in physics which all trends towards ever more of the same analysis of probabilities of the granular resulting in apparent smooth transitions.

I'm just going the other direction. A field is not a vector probability space, classical or quantum, finite or otherwise. It is a region of continuously connected energy. A particle IS a continuum, and its physical property of density varies as a function of gravitation. It does not require a photon to transfer energy, though it can produce a projection of continuously connected energy that conventionally would be interpreted as a photon. And within a finite field, motion and translation of inertia are generally and relativistically covariant. So primary force effects between otherwise discrete fields are conditions of merging regions of energy. That doesn't mean that two electrons or two subatomic particles can exist in the same space, but at densities lower than electrostatic seperation those density regions can and do meld into a consolidated magnetic and gravitational domain. So thermodynamics are also relativistic and consistent with the Cosmological Standard Model of Particle physics. It doesn't reject QM, but does grant something in the way of a rational ontology for some QM results. Not least of which is that entanglement is not so spooky as Quants like it to be. Light velocity is a universal absolute, but it is so because its the root exponential mean. In one light second 'spin characteristics' are rigidly connected across a seperation of 2.143^14 cm. (I prefer cgs, no apologies, no more hints) jrc

    John, BTW if you post in 'Reply to this thread' rather than 'Add new post' the conversation joins up and replies don't get 'lost'.

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    I know, Georgi, But I don't want to reinitiate an account to do that. No offense, but I was intending only generic comments rather than dialogue and have pretty much spent my dollar. And I never care if anyone agrees with me or not, I'm not doing anything new except in regards competing models of which there is no lack. This is Theory, after all. Heck, there's more theories then there is people! But niether am I a lone wolf, more a shepherd really, and for more then half my life. So I always keep things pretty generic so as not to give away the store. I'll tell you what interested me in this article about Maxwell's Demon letting cold molecules collect. In the CMP model I like, a cold spot could be expected to develop under conditions of particle interactions, so it is conceivable that thermo asymmetric molecules have a probability of passing as homgeneously hot molecules. And I didn't have to initiate an account to post. Best jrc

      John you wrote "it is conceivable that thermo asymmetric molecules have a probability of passing as homgeneously hot molecules." Tt's an interesting idea-like detergent molecules having hydro philic and phobic parts (I'm thinking). What keeps the gradient? Is one end more flexible, able to move more, and the other more rigid able to move less. Are such molecules common or unusual?

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      Georgi, I'm not familiar with the types of molecule you refer to and the concept is a potential area of application, but you seem to get the idea. I can think of one example, and that would be weak hydrogen bonding in water molecules, where the two hydrogen atoms are more on one side of the oxygen atom, and so a hydrogen will become attracted towards the 'bald spot' on an oxygen in an adjacent molecule. Which suggests that a concentration of energy develops in the electrostatic range by the covalence bonding and migrates towards a center of gravity of the combined atomic masses.

      This would be a good place to explain the build-up I was getting to. The central idea of the theoretical model is that there's too much energy to exist at a smooth constant density in the universe so it has to slow down and condense to save space. But it will do so at an exponential rate of negative acceleration, spherically. You can immediately see the problem! How do you account for the quantity of energy between the radii as density starts to stack-up on itself as it slows from light velocity to form a rest mass, and still incrementalize that on any one radius? Well... in linear algebra you can't use the exponential function (e) as the index, only as the base, otherwise it would possibly extrapolate out as its own root. But on a radius in a sphere, the natural log would only the energy on that radii, not between raddi, but any radii would have the same exponentiation and a change in spherical volume would algebraically be non-linear. So on one radius the exponential root of light velocity would express the exponential function on every radii of the gravitation concentrating energy into density as it slows from c to rest. That provides a scale independent proportion of c(c)^1/e to shrink a sphere at an average constant density to one of smoothly differentiated density across density range of a light velocity proportion of density difference; such as the c proportionate difference between electric and magnetic intensity in a point charge. So each primary force can be theoretically defined as a c proportion of density difference, and you have the rudiment of a unified field. It gets messy from there but has some interesting results. And I'll put my jrc to that. Cheers

        Hello,

        You have well explained,thanks for sharing.Ps I liked also the extrapolations with the radii of sphères.:)

        Best Regards

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        Hi Steve!

        I thought you would like it. It tickles me every time I try to wrap my head around it. You can see that while a sphere's volume varies by a factor of 2 its volume varies by a factor of 8, so that's a linear function, but the exponential deceleration compounding density is nonlinear. The amount of energy required to constitute the density gets progressively less and less in ever smaller volumes as the density compounds exponentially, so a huge density value needs a minuscule amount of actual energy to be extremely effective. But the corker is that energy quantity is the hidden variable! Its there! but only expressed in the quotient and divisor; density = erg/cm^3. Energy quantity, is the dividend and only expressed as a non-dimensional point density value. (aarghh! Where is IT!) Its there, its about energy. But its total quantity is expressed through density. Like in GR, force is the hidden variable as the product, and expressed in the multiplier and multiplicand mass*acceleration.

        It can be done (and was) geometrically and algebraically in Euclidean R4 space and time, but winds up forcing the issue of relativistic time dilation. It's not difficult to accept that energy with condense by slowing to rest from light velocity... sure. But then comes the ontological twist of once you are out there on the edge where energy is at an empirical minimum density at light speed... where can it go without sucking the energy out of the field? So the model forces acceptance that light velocity is the limit of speed of time, just like in SR. If time is going at light velocity, then the inertially bound enregy needs not move in space. Rather it cannot go any further than its zero boundary of minimum density, and saves space for the over abundance of energy in the universe. And in context with previous posts, the continuously connected energy in a quantum level field equates higher density with lower temperature, while in the general gravitational referrence higher density equates with higher temperature as a function of random particle motion. Kind of nice given todays announcement of the first real photograph of a black hole, where extreme density quiets particle motion down to the quantum level of high density and colder temperature.

        What a nice day! jrc

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          ... so what is exponentiated on a radii is time dilation, just like in a gravitational field in GR.

          Good Night.

          Hello jrc,

          It is nice,indeed I have liked your post which is a beautiful general thought.

          Friendly :)

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          Thanks Steve, oh, typo should be written; c(c^1/e) where the first c is simply light velocity and so is one dimensional, and the c in parenthesis relates to density range at exponential rate of change and so is three dimensional arguing for allowing an exponential root. The argument is that the concentration of energy exponentially toward the center will require enough energy to shrink a constant density sphere from the radius of c(c^1/e) to one with a c radius. Doesn't matter at what scale, the proportion is still a light second deceleration condensing energy. :)jrc

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          If Schumacher and Westmoreland are using a Gaussian distribution then 1/e would be the base, and given QM's treatment of correlations in a gravitational referrence as if it were in a constant time density space, then some pair correlations could be deemed entangled. If the vector space were enlarged by a (c^1/e) proportion to reflect that constant time density parameter, perhaps only anomalous correlations would be outside the range of light velocity seperation.

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          It is immediately evident from e=mc^2 that more than one light velocity proportion of density can compound in one light second deceleration. So by the same reasoning that exponential rate of change occurs on a manifold of axes, of which only three are the required minimum, allows use of an exponential root; so can magnitudal density difference be an exponential root. There has got to be more than one way to skin Schrodinger's Cat. Happy Hunting - jrc

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          beg pardon, the model evolving the c^1/e proportionality was done in Euclidean, 3D+t space and time, not R4. But does force the issue of Relativistic covariance. Got a little ahead of myself. I'll bow out now, thanks for listening. John R. Cox

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          April 12 post. Wow! I stated that argument backward and didn't catch it. I have known something has been bugging me. It just reads so well. It doesn't sound as good to have to state; A light second deceleration of a sphere of c differential density, exponentially concentrated towards the center with a radius of c(c^1/e), will shrink to a sphere of c radius of constant density at the higher density. Its the same thing as saying that energy will decelerate exponentially in condensing mass proportional to an upper density bound, in the first place.

          What? There is somebody that might read this that hasn't gotten befuddled trying to manage a rewrite of an old paper? That kind of mia culpa needs more than my initials - John R. Cox. Now I can sleep.

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          Try thinking of the volume of a sphere as unity; 1.

          A 1c unit sphere can be c(1/c) unit 1/c intervals of unitary volume.

          The same quantity of energy at constant density in a 1/c unit volume, compounded with the density of the same energy quantity in a 2/c unit volume, compounded with the density of the same energy quantity in a 3/c unit volume... up to compounding with the density of the same energy quantity in the c/c=1c unit volume sphere; will exponentially compound a c proportion density difference across the volume difference. So c^1/e is the radial difference dependent on energy quantity. A c proportional density difference exists between a unit 1c volume and a unit 2c volume. c? jrc

            Hi John,

            I like read your creative posts.These proportions that you cited are interesting when we fractalise the spherical volumes.Density,Energy,....and many properties emerge in logic with geometrical algebras and good operators,it is a big puzzle,I study some works Of Lie,Hopf,Clifford....I find a road to formalise correctly my theory of spherisation and these sphères.Not easy.Friendly