Deep into the Water: Exploring the Hydro-Electromagnetic and Quantum-Electrodynamic Properties of Interfacial Water in Living Systems

Abstract

Normal water structures are maintained largely by interactions with biomacromolecular surfaces and weak electromagnetic fields, which enable extended networks for electron and proton conductivity. All standard chemistry is totally reliant on electrostatics and avoids all mention of electrodynamics and the consequent radiation field, which is supporting the notion of water as a primary mediator of biological effects induced via electromagnetic means into living systems. Quantum Electrodynamic (QED) field theory have produced a vision of water in a liquid state as a medium, which for a peculiarity of its molecular electronic spectrum reveals itself as an essential tool for long-range communications, being able to change its supra-molecular organization in function of the interaction with the environment. This paper draws attention to the fact that interfacial water (nanoscale confined water) has been shown, independently by Emilio Del Giudice et al. and by Gerald Pollack et al., to contain respectively Coherence Domains (CDs) and Exclusion Zones (EZs), which may be regarded as long-range ensembles of CDs, dynamic aqueous structures, which uses the special properties of water, such as its electron/proton dynamics and organized response to electromagnetic fields, to receive electromagnetically encoded signals endowed with coherence (negentropy) at a low frequency, and sum the resultant excitations, so as to foster the redistribution of that coherence at frequencies which may affect biological systems. The phase transition of water from the ordinary coherence of its liquid state (bulk water) to the semi-crystalline or glassy and super-coherent How to cite this paper: Messori, C. (2019) Deep into the Water: Exploring the Hydro-Electromagnetic and Quantum-Electrodynamic Properties of Interfacial

Interaction between Solvatochromic Dyes and Water Sampled from a Natural Source Treated with High Dilutions of Phosphorus

“…[4][5][6][7][8] Mathematical modeling of these structures was developed by Emilio Del Giudice in the 1980s in an attempt to explain the biological activity of high dilutions and homeopathy. [9][10][11] Together these studies indicate water is capable of self-organization and may ultimately provide an explanation for the action of ultra-high dilutions, including homeopathic medicines.…”

Another Look at the Water Phases that Exist Under Room Conditions

“…Not all authors agreed with the adequacy of the presented model [69; 83; 85]. An attempt to combine two different views on the structure and dynamics of water was made in [87]. Undoubtedly, the involvement of quantum electromagnetic dynamics in the study of Nature is a promising theoretical tool, however, in the application to the problem considered here, we do not find a place for it.…”

“…We have not touched upon the alternative opinion of a number of physicists -theorists on the structuring of water by the action of a "vacuum electromagnetic field" on it. According to Giuliano Preparata, Emilio Del Giudice and colleagues [87], liquid water is a two-fluid system, consisting of a coherent and incoherent phases. In the coherent phase, water molecules vibrate between two electronic configurations in phase with a resonating electromagnetic field (EMF) and, as a result, large stable coherent domains (CD) with a diameter of about 100 nm are formed in it at ordinary temperature and pressure.…”

Asymptotic Eigenvalues of Regular Sturm-Liouville Problems with Spectral Parameter-Dependent Boundary Conditions and Symmetric Single Well Potential

“…The unusual case of very strong H-bonds, features symmetric single-well proton Email address: elifbekar@ktu.edu.tr (E. Başkaya) free energy profiles. In this particular case the energy minimum corresponds to the proton centered in the middle of the H-bond and therefore no PT transfer barrier exits [28]. Stationary states for a particle moving in a single-well, steeper than parabolic, potential driven by Lévy noise can be bimodal.…”