William Brown0:11
Hello all, welcome to the ISF think beyond session. I can see we have many attendees joining now. Welcome and thank you all for joining us today. It's my pleasure to present to you some of our latest research. I'm going to give it just a minute to let everybody join in. All of our systems are nominal, so I can see the chat is working. This is a good start. It's great if you say hello where you're joining us from. It's always really awesome to see because we have people joining from all over the globe. We have a global community that is really fantastic that we get to share this kind of information with so many different viewpoints and perspectives, with people coming from all over the globe. It speaks to the amount of interest there is in developing unified science that reveals some of the deeper aspects to the nature of reality, which is one of our goals here at the International Space Federation.
In terms of the goals of the ISF, you all know the primary mission objectives: development of gravitational control technology, harnessing zero point energy or the energy of the quantum vacuum fluctuations, the quantum vacuum energy density of the electromagnetic field. These are technological breakthroughs we see on the horizon. Now that some of the main solutions to understanding the fundamental interaction of the fundamental forces is elucidated, such as the gravitational interaction and electromagnetism and how they interrelate, if we can understand their interrelationship, we can harness one to harness others. With the skill we have in harnessing electromagnetism, we could use that to engineer the space-time metric for gravitational control technology or even to induce high coherent domains of the quantum vacuum fluctuations of the electromagnetic field to harness energy. One of the additional interests we have at the ISF is in getting a better understanding of the nature of the biophysics underlying the living system. That's one of my primary involvements with the ISF: applying some of the solutions that have been developed in that unified field theory to better understanding the biological system. That's what I'll be sharing with you today, actually some of our most recent work, breakthroughs that have come about in the last few months.
I'll be looking at our application of some of the solutions that can be found in the paper 'The Origin of Mass and the Nature of Gravity' and how we have found a cross-scale resonance mechanism that scales from the Planck scale of the quantum vacuum fluctuations to the mesoscopic scale of the biological domain, like the brain. A Planck source frequency drives coupled oscillators across scales, generating collective modes in biological macromolecules. The ground state of the electromagnetic energy of the quantum harmonic oscillators, or zero point energy, has been shown to play a significant role in atomic processes, from being a source of the underlying stability of matter to light-matter interactions, and at the cosmological scale with the cosmological constant and Unruh-Hawking radiation. Here we identify a mechanism in which the ultra-high frequency oscillators of the electromagnetic quantum vacuum fluctuations couple across scale via angular momentum conservation from fine-scale space-time dynamics to the biological scale of molecules and cells. This characteristic coupling constant defines a universal scaling factor that correctly and accurately predicts the vibrational frequencies empirically observed and measured from carbon atoms and benzene ring aromatic hydrocarbon molecules to the triplet of triplet frequencies measured in microtubules, microtubule bundles, and neurons. We even output the gamma oscillation range for neurons. This is a very remarkable cross-scale frequency resonant coupling mechanism that outputs nearly precise frequencies that are measured for a variety of oscillatory systems that have a surprisingly large magnitude of scale difference. I'm astounded at how this mechanism precisely describes the energy characteristics of these systems as being sourced from a Planck source frequency, an ultra-high frequency low entropy mode of the quantum vacuum energy density. We identify this mechanism of coupling of quantum harmonic oscillators from the Planck scale to the biological scale as vibrational energy transfer described within a nested architecture of coupled oscillators. I'm going to be going over this in detail; this is just an overview to give you an idea of what we'll be looking at today.
These findings describe the role of quantum vacuum energy in coupling molecular oscillators and being the source of the non-classical and non-trivial quantum states that we believe have been experimentally observed in biological macromolecular networks. This suggests that these states are more common and more robust than would be presumed in models without a driving source like the zero point energy coupling we have computed. There is a source driving this long-range collective activity that in many instances is a quantum coherent state of the macromolecular system of the cell, which without this driving source would seem to be a tenuous state to maintain long-range coupling in such a presumably noisy system as the cell. These findings open the door to new biophysical insights, implying a significant role in dynamic quantum fluctuations at the biological scale.
One of the exciting developments is that me and Nasim recently presented some of this information at the fifth Aqua Photonics conference, a conference focused on the quantum electrodynamic nature of water and how to study water-matter interactions from a quantum field theory perspective. During the conference, we had an opportunity to speak with and collaborate with a number of brilliant physicists and spectroscopists who investigate water empirically. We have also done some in-depth research into the role of water in this architecture of nested oscillators coupled to the ZPF. In our recent research, we elucidated a crucial mechanism for electromagnetic quantum vacuum fluctuation coupling operational in the self-organizational dynamics of coherence domains of water. Here, water molecules act as effective zero point field antennas, resonantly activating the O-H bond of water, driving the formation of coherence domains. I'll explain a little bit more what that means later. These coherence domains coupled to the zero point field become veritable negentropic converters, lowering the entropy of the dissipative system of the biological organism. From our origin of mass formalism, we identify a coupling mechanism from the Planck scale quantum vacuum fluctuations generating the proton mass and confining forces, and apply this coupling mechanism to the molecular scale where we find that it appears to be integral to zero point energy stabilization of the O-H bond stretch mode of water. It is particularly pronounced in the hydronium ion, H3O+, which is common in ordered phases of liquid water and living systems where there is a high concentration of deionized protons. This is particularly characteristic of the mitochondria, where you have a high concentration of free protons housed as hydronium ions, which engage in interesting hydrogen bonding patterns of the water matrix. Vibrational resonance energy transfer of zero point energy to the O-H bond results in a characteristic frequency near the measured value of water. That's one of our main discoveries: this Planck coupling mechanism gives us nearly the exact frequency of the O-H stretch mode for water, but it also gives the nearly exact frequency of the oscillation of aromatic amino acids, the benzene ring structure in microtubules. The giant resonance of the carbon nucleus is really fascinating. This mechanism illustrates how localized proton structuring in aqueous environments can dynamically initiate quantum coherent domains and regulate intermolecular organization in biologically significant systems like microtubules and mitochondria, where proton gradients drive biosynthesis of cellular energy. One of the things we're saying in applying this understanding to water is how the proton, which plays so significantly in water, potentially functions as the source particle for this negentropic field effect, increasing the coherence of interacting systems and exchanging the low entropy, ultra-high frequency energy of the quantum vacuum coherent phases into the surrounding medium. I can explain that more clearly as we go along. This is really recent discoveries that we've made, breakthrough research that I'm sharing with you here. It connects Planck scale physics to biological functions through water, positioning coherence domains of water as quantum transducers in the vacuum. This could potentially demonstrate how water functions as a biological cavity resonator, a negentropic converter of the low entropy quantum vacuum energy density into the biological system for self-organizational dynamics, utilizing those coherent vacuum modes to self-organize.
Our last few sessions have been with our brilliant physicists Cyprien, Olivier, and Nasim, and they've probably gone over the solutions and results of the origin of mass and nature of gravity and some of their most recent research. But to recap, to understand this Planck coupling mechanism, we must understand at least in a general sense what is zero point energy and how it relates to the quantum vacuum. Zero point energy is the energy that characterizes any material system, even a quantum field, in its lowest energy state, its ground state. This was a discovery made by Max Planck about 120 years ago. He was looking at the total power of a material system, an idealized black body radiator, and discovered that if you bring any material system down to its ground state energy near absolute zero temperature, it retains this 1/2 h-bar omega energy value, zero point energy. This discovery initiated quantum mechanics. Einstein applied this to describe the photoelectric effect, for which he won the Nobel Prize. To describe any oscillator in quantum mechanics, which is an approach that describes harmonic oscillators—atoms, molecules, particles—it requires zero point energy to accurately describe these oscillators. The Planck coupling constant that we'll review is a system that draws energy from the quantum vacuum energy density, which comes from the fact that even the electromagnetic vacuum in its ground state has an energy of 1/2 h-bar omega zero point energy. You can even talk about a zero point field because the quantum electromagnetic vacuum has a non-zero energy value even in its ground state when all matter and potential energy sources are seemingly removed. If you sum across all potential modes, the contribution of all these zero point energies, though seemingly small, across all modes gives an infinite energy density of the zero point field of the quantum electromagnetic vacuum. Although zero point energy can be and is commonly mathematically removed from the Hamiltonian in quantum mechanics by normal ordering procedure, this does not mean that zero point energy vanishes from the system. You can try to simplify the calculation by removing it, but you're missing the actual true physical description of the system. It works out mathematically, but you're not completely describing the complete picture of your material system or your quantum field. The non-zero value of the ground state mode results from the non-commutative relationship between operators of the Hamiltonians, the creation and annihilation operators, and it's essential for the mathematical consistency of quantum theory. This can be demonstrated by considering a dipole oscillator, which could be an atom. The resulting harmonic oscillator equation takes into account the radiation reaction field, a dissipative term. Without the zero point energy term, when I set it to zero, your dipole oscillator will quickly collapse. It radiates energy, it's a dissipative system, it goes to zero. This is analogous to the classical model of the electron in the atom, where the electron is an oscillator in terms of rotational frequency around the nucleus, radiating energy, and would fall into the nucleus. One reason this doesn't happen is that there is a source term, the quantum vacuum energy density, which is continuously supplying energy, keeping these oscillators from dissipating and collapsing. Zero point energy is a source term necessary for the stability of matter, counterbalancing the radiative damping of the dipole moment. With your creation and annihilation operators, you require that zero point energy term to keep them non-commutative. What is shown in the origin of mass and nature of gravity paper is that zero point energy is required to maintain that non-commutativity of the operators, which leads to the fact that the Heisenberg uncertainty principle, when you have that source term included, emerges from the quantum vacuum fluctuations. Here is that dipole oscillator with the source term included; it doesn't go to zero. When that is included, the operators are fully non-commutative, and if you bring it to its solution, you can derive the Heisenberg uncertainty principle from the dipole oscillator or from quantum vacuum fluctuations. This is an important point. If you were to ask an AI, ChatGPT, what are quantum vacuum fluctuations or zero point energy, it will say this is energy that comes from the Heisenberg uncertainty principle. It's kind of universal. But zero point energy discovered by Max Planck was discovered almost 20 years before the formulation of the Heisenberg uncertainty principle. You could say that you could derive the Heisenberg uncertainty principle from the requirement in quantum mechanics for there to be a source term of zero point energy. So the Heisenberg uncertainty principle in a certain sense comes from quantum vacuum fluctuations. In terms of defining intrinsic indeterminism of quantum mechanics, you can think of it like this: if there's a non-zero energy everywhere, and you're talking about a particle constantly absorbing energy from this zero point field, it has a little bit of uncertainty. Its velocity is probably changing a little bit, its position is changing a little bit. So there is a little bit of perhaps intrinsic uncertainty because of the quantum vacuum fluctuations, not the other way around. Just a side note.
We can also look at the modern derivation of quantum vacuum fluctuations. This has to do with correlation functions. I kind of have to move a little bit quickly through this. You can imagine if you have two parts of a wave, positive frequency part and negative frequency part, this is like your annihilation and creation operators in the Hamiltonian. When you add them together, you get the full wave, which represents a real electric field over time. The key idea is that the energy in the vacuum depends on how well these wave parts line up with themselves over time, called the correlation, hence correlation functions. When it's 180 degrees out of phase, there's no energy in the quantum vacuum. However, when those correlation functions are at zero degrees in phase, you have a lot of energy, maybe even infinite energy density, which is what has been calculated from the classical calculations of quantum vacuum energy density. The relevant part is that when you apply this correlation time tau, as it gets closer to the Planck time, which is really small, it goes to infinite energy density. When you apply it to the proton, at the Planck scale, that's the Planck interaction time, you recover the classical energy density of the quantum vacuum, its renormalized value. When you apply it to the classical interaction time of the proton, how fast it takes a light beam to travel across the radius of the proton, you recover the energy density of the proton. The observed rest mass energy density of the proton is a function of the coherence of those quantum vacuum fluctuations, their phase relationship. With a certain phase relationship defined by the interaction time with the proton, you get the proton rest mass energy density. This is very interesting because it is a very simple, straightforward explanation coming from empirical evidence, Max Planck's discovery, and you describe 100% of the proton rest mass, unlike lattice QCD and the Higgs mechanism, where the Higgs mechanism describes 1 to 5% of the proton mass and the other 95% is due to the back reaction of color gluon fields resisting accelerated motion of quarks and gluons inside, or whatever explanation is given to account for the proton rest mass that the Higgs mechanism does not account for.
This description of the degree of coherence of the quantum vacuum fluctuations and how it results in the observed rest mass of the proton also involves a screening at play in that decoherence, defined by those correlation functions. As the correlation functions become less correlated, you're describing systems that are out of phase and hence have higher decoherence. This is what occurs if you go from the center of a proton outward. You're going from a near zero entropy Bose condensate of those quantum vacuum fluctuations that are at almost perfect correlation coherence, and as you move outward, you're getting decoherence. This accounts for the confinement forces, the residual strong force of the proton, what's holding it together. This will become relevant for our consideration of the Planck coupling constant and the zero point energy transfer across scale in this nested architecture of coupled oscillators going from the proton to the carbon nucleus, to the benzene ring molecule, to tubulin macromolecule, to microtubule, microtubule bundle, and neuron. There is this screening at play, a decoherence mitigation of the strength of that zero entropy Bose phase high coherence phase, and it has to do with decoherence. This shows the screening that recovers the color force residual strong force, and outside the proton, Newtonian gravity.
With this in mind, we wanted to start to characterize those spacetime voxels. We've described the source of mass and fundamental forces via the collective action of spacetime voxels, little quantum harmonic oscillators in high coherence phases. Now we can look at what is the strength of the coupling of the quantum harmonic oscillators as we go from the zero entropy Bose phase, that high coherence phase at the core of a region of extremely high coherence. As we go from that, we're going to have a certain degree of decoherence. If we're describing the coupling of those quantum harmonic oscillators in the Bose phase, what does the Planck coupling, the coupling of material systems to the quantum vacuum fluctuations, look like as we go to larger and larger scales which are also at higher levels of decoherence, lower correlation time in those correlation functions? We can take the equation for even a classical harmonic oscillator. This shows that a linear oscillator is equivalent in certain mathematical treatments to a rotating oscillator, which is really what we're talking about—spherical systems that are rotating. But we're going to use the equation for a linear harmonic oscillator because it's equivalent to the rotational one and simplifies the calculation. We've got our spacetime voxels, which are rotating vortices of the quantum vacuum energy density, little polarized oscillators of the electromagnetic field, little black holes actually. They have a rotational frequency of the Planck rotation, 10^43 hertz, the Planck mass. Now we can look at what is their strength of interaction, how strongly do they resonantly couple together. How tightly held together is that Bose phase within the center of the proton? It's a simple rearrangement of the equation for an oscillator. We want to look at the strength of that coupling term, this spring constant K. It's a simple mathematical rearrangement inserting these values, and what we get is the Planck coupling constant, which has a very specific value. This is the strength at which the fundamental spacetime voxels are resonantly interacting and coupled together.
What's very interesting is that we can now apply this Planck coupling constant uniformly across scale and see what happens. Obviously, when you plug it back into the equation which we just rearranged to get the Planck coupling constant, it outputs the Planck frequency. But if you input it into the equation with the Planck mass and a screening term, that decoherence term, it outputs a value that is a characteristic time of a quantum black hole. When you input the mass of a quantum black hole with the Planck coupling constant and a screening factor, a decoherence factor, this alpha G 1/2, which is also Nasim's holographic constant phi, you get the characteristic interaction time of the proton, or the time it takes a photon to traverse the radius of the proton. We can go to larger aggregate systems. If you get four protons together, when they're in this state, two of them behave like a neutron for reasons we can get into later. That's the next stable particle from the proton. The proton is a hydrogen nucleus. We're going to look at a helium nucleus, the alpha particle. When you plug in its mass and that alpha G or phi screening factor, you output very close to the calculated value of what's called the giant resonance or oscillatory frequency of the helium nucleus. We do the same with the carbon atom; this value is very close to the textbook calculation of the potential oscillatory frequency of the carbon nucleus. What is really surprising is that we get the same precision for water. There are two values here. One is for normal water, the strength of the O-H stretch mode on the water molecule in the gas phase, which we're not entirely interested in because water vapor doesn't have much biological activity. We're interested in the liquid phase, and even more specifically, the liquid phase in a strong hydrogen bonding environment, which often leads to deionized protons. We look at the stretch mode of the hydronium ion of the water molecule. As I'll show, our computed value based on the Planck coupling constant is unbelievably close to the measured value of the O-H stretch mode in structured water, water with a strong hydrogen bonding environment forming dimers, trimers, geometric structures. This goes on to the benzene ring. We have this illustrated diagrammatically. Benzene ring or aromatic ring structures are very important for biology. They are light absorbing and emitting molecules. They have very specific oscillatory dipole moments that have been shown empirically to have long-range coupling interactions within the macromolecular environment of the cell, for instance on tubulin molecules. We output very specific frequencies for the benzene rings, the tubulin molecules that form microtubules, microtubule bundles, and neurons. When we look at the approximate mass range of a neuron, interestingly we get very close to the gamma oscillatory frequency of neurons. The collective action of synchronized gamma oscillatory neurons is the oscillatory state of the brain. We scale from the Planck scale quantum vacuum fluctuation energy density to the brain and output precise frequencies of oscillators all along the way. What we're depicting here is that some of our most recent research is showing how water, in a very significant way, is at the nexus of this connection between the quantum vacuum energy density, the zero point field, and the mesoscale of biological organization. Water is almost like an intermediary quantum field in and of itself, providing as a negentropic converter the self-organizational dynamics for macromolecular systems that lead to biology. Between the quantum vacuum oscillatory fields of high coherence domains to biological organization, water is even mediating interaction between small molecules and larger molecules and macromolecules. We have this cross-scale resonance of a nested chain of coupled oscillators, and critically we've seen the oscillation in O-H water is remarkably well fit.
To go over what that table and diagram are showing: we had the Bose phase of this high coherence core for the proton, more accurately described as a high coherence domain of the quantum vacuum fluctuation energy density. With that Planck coupling constant value and the Planck mass, we output the Planck frequency. From that, we can see how going across this screening horizon, quantifying the amount of decoherence or screening via Nasim's holographic screening constant of phi, we output the frequency for a quantum black hole. Then we see how that quantum harmonic oscillator couples with cross-scale resonance to the next larger oscillatory system. These high frequency oscillators couple to larger oscillator systems, transferring energy into their base modes and boosting their overall energy, supplying energy to keep those systems oscillating. Applying that, we recover the characteristic interaction time of the proton. Then when that goes across another screening mechanism, from subatomic scale to atomic scale, from a single proton to a multi-nucleon state like the alpha particle, we output the frequency for that oscillator. If you get three of those and put them together, you have a carbon nucleus. Now we're going from a smaller oscillator to a larger oscillator, transferring that low entropy, high energy of the zero point energy source to this larger oscillator, providing it the energy so that it doesn't dampen and radiate all its energy and collapse. These values can be matched to what is calculated in certain sources, and the values are remarkably similar, especially considering that we're scaling from 10^-35 meter scale, going across almost 34 orders of magnitude, which is almost the scale distance from here to the edge of the universe. We put three alpha particles together to get a carbon nucleus. We put six carbon nuclei together to get a benzene ring structure, calculate with its mass and the decoherence term, and we output terahertz frequency, which is the known frequency for benzene rings or aromatic rings. They are terahertz oscillators studied with terahertz spectroscopy, nailed it. These are super important for biology because they form dipole oscillators involved in many molecular intermolecular interactions, protein to protein interactions, interactions in the plasma membrane, nucleotide to nucleotide interactions. DNA is a stack of pi electron oscillators. These pi-pi interactions are very significant, and we'll definitely be discussing more about this. There are all kinds of ways that you get long-range synchronization of macromolecules via these pi-pi bond interactions, the interactions of these dipole oscillators. The fact that we're outputting the general frequency, the terahertz frequency range of these oscillators, shows that their functionality is dependent on zero point energy contributions, the quantum vacuum coupling with the quantum vacuum fluctuation energy density. That was the role of these benzene ring-like structures in DNA.
I'm running out of time, but there's much interesting information. Terahertz oscillations for those benzene ring structures. These aromatic ring structures are in the microtubules. Here's a tubulin dimer with aromatic amino acids within it. These tubulin dimers form a microtubule crystalline lattice, which form protofilaments, which form microtubules. These red dots are all the aromatic amino acids which form this mega network of coupled oscillators on the microtubule or even actin filaments, which are really important for dendritic spine formation. The function of neurons relates very much to consciousness. We have that terahertz value, mass of a microtubule with the decoherence factor, gigahertz oscillatory frequency measured for tubulin. Same procedure for microtubule, megahertz frequency measured for microtubules. Microtubule bundles characterize the axon of the neuron, integral for neuronal oscillatory function or signaling, and we get kilohertz oscillatory frequency measured for axon bundles. Applying that to the neuron, we get about a 30 hertz frequency range, which is about the oscillatory frequency of the gamma synchronization pulse, very much associated with consciousness and whole brain synchronization. What we're talking about with this oscillatory coupling across scale is long-range synchronization, how the system acts as a whole, coming from the quantum vacuum, from the zero point energy contribution. These are measured values from dielectric measurements of actual tubulin, microtubules, and neurons. You can see megahertz, gigahertz, terahertz for tubulin; megahertz, gigahertz, terahertz for microtubule; gigahertz, megahertz, kilohertz; gigahertz, megahertz, kilohertz; megahertz, kilohertz, hertz for the neuron. Good agreement with empirically measured values from our good friend Anirban Bandyopadhyay, who we were presenting with at the Aqua Photonics conference in Japan just a couple weeks ago.
On the significance of the water O-H stretch mode, one of the reasons why this is significant: I saw a question about this. Let me see if I can pull up the questions. I can start the Q&A session now because I saw a question about the O-H stretch mode, to describe it in more detail. Basically, the O-H stretch mode has several different oscillatory ways that this oscillator can stretch: symmetrical stretching, asymmetrical stretching, wagging, twisting, rocking, all kinds of dynamic modes. This occurs at terahertz and above frequencies. If you could see a water molecule, it would probably look like a spinning vortex with all these motions together. Going back to simplifying it as a linear oscillator equivalent to a spinning vortex, with greater energy levels, you get greater diameter, greater radius of that stretch mode. With greater energy contribution from zero point energy transferring into this oscillation, that dipole moment is going to increase, get stronger. Our computed value for the hydronium atom at 9.11 x 10^13 hertz is remarkably close to the measured value of the oscillation of the O-H stretch mode. Our value is nearly equivalent to what's measured. When energy is being supplied into that O-H stretch, you increase the strength or at least stabilize that dipole, hence the overall dipole moment of your water molecule, and increase the hydrogen bonding strength of the hydrogen bonding network. This not only affects how strongly water molecules interact with themselves, the self-organizing dynamic that leads to the formation of coherence domains of water, what is imprecisely called structured water, but also intermolecular interactions, how much more strongly water interacts with other molecules. If there's this ZPE term coming into this interaction, we can see how it is a low entropy negentropic converter that lowers the entropy of these aqueous systems. That's going to lead to organization of other molecules, other solutes in the water environment. That's what we're going to describe eventually: how that precisely leads to the formation of living systems, of life. That's one of the discoveries made recently, which is very exciting. After we had discovered this, I saw a paper published in Science measuring how the contribution of zero point energy stabilizes hydrogen bonds and intermolecular interactions. They found that there is an intermolecular interaction of ZPE that destabilizes the hydrogen bond, but then an intermolecular interaction stabilizes them, and they are about equivalent. What we're thinking is that under certain density conditions, conditions favoring more coherent interactions, there's going to be a greater influx of that ZPE energy via our Planck coupling constant mechanism that stabilizes hydrogen bonding, increasing hydrogen bonding network strength and activity, which is essential for biological organization and function. We have demonstrated this critical mechanism for self-organizational dynamics driven by energy transfer from quantum vacuum fluctuation low entropy. Our findings demonstrate how ZPF coupled vibrational excitation of water leads to enhanced dipole moments, dynamic polarization, and the stabilization of coherence domains. These effects not only increase molecular reactivity and electromagnetic coupling but also create the physical conditions necessary for quantum coherence in biological environments. We uncover a key mechanism for quantum vacuum fluctuation mediated self-organization in aqueous systems, binding water molecules in strong hydrogen bonding networks comprised of hydronium ions that function as effective antennas for zero point field modes, resonating with the O-H vibrational mode remarkably close to the measured value from our computed value. The resulting increase in dipole moment enhances water's ability to polarize neighboring molecules, thereby facilitating long-range coupling and the emergence of mesoscopic coherence domains. We believe that this zero point field coupling to the O-H vibrational mode could lead to phase-locked amplification potentially under certain circumstances, but it's instrumental in going from the high coherence domains of quantum vacuum fluctuations to molecular organization and perhaps leading to life, the organizational dynamics that enable the living system. These high coherence domains are negentropic converters, the source of low entropy in addition to the sun, driving the molecular organization that supports the dissipative system that is the living system of life. Linking electromagnetic quantum oscillations to coherent water dynamics in biological systems, we've demonstrated a multiscale resonance chain linking Planck scale vacuum oscillations to coherent molecular dynamics in water and biological systems through harmonic coupling mediated by a universal Planck coupling constant. We show that the vibrational energy from the quantum electromagnetic vacuum can be transferred across scale from subatomic structures to the mesoscopic domains of water and macromolecules via a nested system of coupled oscillators. This offers a plausible mechanism by which coherent quantum fluctuations at the foundation of spacetime can influence biological order. The unified model suggests that life exploits a deep physical order, tuning into the vacuum itself to optimize energy transfer, information processing, and organizational stability. It opens a new frontier in biophysics where quantum field theory, relativity, cosmology, or just a general unified physics and molecular biology converge, and offers promising implications for fields ranging from consciousness studies to quantum biology and potentially regenerative medicine.
Thank you all for entertaining my presentation and following along with me. I think we have a little bit of time here for some questions or even general feedback. Now I can access the Q&A now that I've stopped sharing. I didn't see it before. 'Can you detail the coupling mechanism between the O-H bond and ZPE?' This is admittedly a recent breakthrough discovery in the last couple of months, so this is very much a developing investigation. Most simply, I can describe this as the proton, the same way that it is a source particle for the electromagnetic interaction, a source particle for the gravitational interaction, it is a source particle for an entropic force that is a transfer of low entropy, high information, high energy, low entropy state that is the high coherence region, Bose condensate region of the quantum vacuum fluctuation energy density. It is a source particle for this negentropic force, a transfer of that low entropy into larger systems, especially dissipative systems that are the foundation for a living system. Transferring this low entropy, high energy, high information, causing a phase shift so that it goes into an organizational state, a self-organizational state with that provided energy. It's not so different from explaining the effect of sunlight. The sun is a low entropy source in a certain sense, providing low entropy states for all these dissipative systems on the surface of the earth that comprise the biosphere, and that is the source of life. But what we're discovering here is that it's not the only source. What is a sun? It's a collection of many protons that come together, and you get a really low entropy state, and that's the source of life in the universe, but not the only one, because it's coming ultimately from protons. Even protons, many black holes, and water are a source for this low entropy that is ultimately high coherence phases of the quantum vacuum, the ultimate source of negentropy, low entropy source even for stars. The water O-H bond, which is a proton coupled to oxygen, has that oscillator, the proton oscillator, and it's possible that it is acting as that source particle for the negentropic field, for the centropic force that is an organizational force, which is really just a transfer of zero point energy into the vibrational oscillatory frequency activity of these oscillators. We saw at the beginning with the mathematics that if you remove that ZPE term, the dipole of these oscillators collapses, so we know that the ZPE must be there providing energy. That's occurring in the O-H bond, maintaining that partial dipole moment of the water molecule, which makes water the universal solvent, why water is the medium of life, because of this partial dipole moment supported by the ZPE. That Science paper I showed measured how ZPE contribution stabilizes the hydrogen bonds of water, and hydrogen is a proton. What we're investigating now is how you can have this ZPE coupling or vibrational energy contribution potentially increase at harmonics of that O-H stretch mode. The O-H stretch mode has overtones. The ground state first harmonic is the values I was showing for the measured values and our calculated value, but it has overtones. You can talk about the energized, activated O-H stretch mode which is going to produce a strong dipole moment. In that state, water forms dimers, two water molecules actually bind together with a kind of ionic binding, a hydrogen binding because of that activated O-H bond. We're investigating whether when you get a sufficient density of deionized protons, our source term for the negentropic interaction, it's contributing the ZPE energy at a 2x harmonic, an overtone that is phase locking with the normal O-H stretch mode and activating it into a higher energy oscillation, hence a stronger dipole moment, and the water forms these coherence domains. This is what you might call structured water, but not in the sense of a static geometric structure like ice, but more like a liquid crystalline state with dynamic oscillation. That's something we will discuss in more detail as this investigation gains more clarity, because this is some really recent work. The good news is that what I've just presented is going to be published in the proceedings of the fifth Aqua Photonics conference. That is something we're working on and looking forward to. We'll have this provided to you in detail, and it'll probably be even fleshed out a little bit more than what I've presented here. The reason I'm confident in presenting it even at this early stage is that those values are specific. They are getting very close to measured values across 34 orders of magnitude. We're not dealing with a coincidence. There is a specific mechanism being elucidated here, and there's no doubt that this is going to be a significant mechanism in understanding the behavior of water, forming coherence domains, and acting as the medium and the message of biological systems of the cellular environment.
I'd like to take even one or two questions and hear from you directly. At the top here I've got our good friend Jeffrey Colbrook. Let me see if I can bring you on. Is it Jim G? I thought I hit Jeffrey Colbrook. Are you going under the alias of Jim G? If you unmute, you can talk. I don't know if you can enable your... Oh, this is Jim G. Okay, I'm not Jeffrey, but we know each other. I thought I selected Jeffrey. I don't know exactly what happened. I don't mean to put you on the spot, but since I have you up, any questions, comments, feedback?