The “Trigger field” from sci-fi to science
ISPC’20 - 2016
Boca Raton, FL, USA: 1-4 August 2016
International Society for the Philosophy of Chemistry:20th Annual Conference
Arthur Clark and Michael Kube–McDowell (“The Triger”, 1999) suggested the sci-fi idea about the direct transformation from a chemical substance into another by the action of a newly physical, “Trigger” field
Karl Brohier, a Nobel Prize winner, who is a dramatic persona in the novel, elaborates a new theory, re-reading and re-writing Pauling’s “The Nature of the Chemical Bond”
According to Brohier: “Information organizes and differentiates energy. It regularizes and stabilizes matter. Information propagates through matter-energy and mediates the interactions of matter-energy”
Dr Horton, his collaborator in the novel replies: “If the universe consists of energy and information, then the Trigger somehow alters the information envelope of certain substances –“
“Alters it, scrambles it, overwhelms it, destabilizes it” Brohier adds. 'And crudely, too. The units we're building now are unimaginably wasteful - like hitting a computer with ten thousand volts of lightning to change a few bytes of its programming. It was a fluke, pure serendipity, that somewhere in the smear of informational noise describing your prototype were a few coherent words in the language of resonance mechanics - the new science of matter. You stumbled on the characteristic chemical signature of certain nitrate compounds, which picked your signal out of the air like a ham radio operator finding a voice in the static.'
One can suggest that any chemical substances and changes are fundamentally representable as quantum information and its transformations
If entanglement is interpreted as a physical field, though any group above seems to be unattachable to it, it might be identified as the “Triger field”
It might cause a direct transformation of any chemical substance from a remote distance
Is this possible in principle?
Problem of the direct quantum-information transformation of chemical substanceVasil Penchev
1. The document discusses the possibility of directly transforming one chemical substance into another through a "Trigger field" as proposed in a science fiction novel.
2. It explores how quantum mechanics, which underlies chemistry, can be interpreted in terms of quantum information and entanglement. Entanglement could theoretically allow the direct alteration of a substance's quantum information and transformation into another substance from a distance.
3. While a standalone "Trigger field" is not currently known to exist, the document argues that entanglement provides a theoretical framework for how a field could directly change a substance's quantum information and transform it into another, as envisioned in the science fiction story.
Gough plus bara atom model september 2007newconcepts
The document discusses a super-resonance model of valence bonding that involves electrons resonating between atomic nuclei. It proposes that valence bonds form due to electrons jumping between nuclei connected by the bond, with each jump involving proton-electron-neutron resonance. It also notes that resonances can occur between resonances, with an unlimited number of hierarchical resonance levels. The model aims to explain the nature of valence bonding beyond traditional models involving electron exchange.
Hello everyone, I am Dr. Ujwalkumar Trivedi, Head of Biotechnology Department at Marwadi University Rajkot. I teach Molecular Biology to the students of M.Sc. Microbiology and Biotechnology.
The current presentation is like a history book of various discoveries that led to the development of quantum mechanics. The presentation also tries to address the debate between the radicals (supporters of quantum theory) and classical (supporters of Newtonian physics).
The paper proposes a model of a unitary quantum field theory where the particle is represented as a wave packet. The frequency dispersion equation is chosen so that the packet periodically appears and disappears without changing its form. The envelope of the process is identified with a conventional wave function. Equation of such a field is nonlinear and relativistically invariant. With proper adjustments, they are reduced to Dirac, Schroedinger and Hamilton-Jacobi equations. A number of new experimental effects are predicted both for high and low energies.
This document discusses the nature of gravity and its relationship to other forces and fields. It provides evidence that gravity is an emergent phenomenon that arises from an underlying non-gravitational theory. Specifically:
1) Gravity behaves differently than other forces in that it curves spacetime itself rather than being mediated by particle exchanges. However, quantum gravity theories propose gravitons as force-carrying particles.
2) Holographic duality theories from the 1990s demonstrated that gravitational theories in higher dimensions are equivalent to non-gravitational theories in lower dimensions.
3) Modern developments like string theory and the AdS/CFT correspondence provide concrete examples of holography and establish gravity as an emer
13
the behaviour of a complex system is determined by the behaviour
of its constituent parts. The whole is equal to the sum of its parts.
This allows one to break up a complex problem into simpler sub-
problems and solve them separately using the methods of mathe-
matical analysis.
So in summary, the main concepts of classical physics are:
continuity, determinism and the possibility of an analytical
approach based on dividing a complex system into its constituent
parts. Is this system of concepts logically perfect?
Yes, it is perfect. These concepts have stood the test of time and
experience. They form a consistent and harmonious whole.
But let us consider the following. Is it possible
The document discusses the atomic structure and models of the atom. It begins with an acknowledgement and table of contents. It then covers Dalton's atomic theory, subatomic particles like electrons and protons, cathode rays and the discovery of electrons. It discusses the charge to mass ratio of electrons, the discovery of protons and neutrons, and models of the atom including Thomson's model and Rutherford's nuclear model. It also addresses isotopes, limitations of models, wave nature of radiation, and the electromagnetic spectrum.
1. An atom consists of a dense central nucleus surrounded by a cloud of negatively charged electrons.
2. The discovery of the electron by J.J. Thomson in 1897 showed that atoms are made up of subatomic particles, overturning the belief that atoms are indivisible.
3. Atoms are identified by their number of protons, while isotopes of the same element differ in their number of neutrons.
Problem of the direct quantum-information transformation of chemical substanceVasil Penchev
1. The document discusses the possibility of directly transforming one chemical substance into another through a "Trigger field" as proposed in a science fiction novel.
2. It explores how quantum mechanics, which underlies chemistry, can be interpreted in terms of quantum information and entanglement. Entanglement could theoretically allow the direct alteration of a substance's quantum information and transformation into another substance from a distance.
3. While a standalone "Trigger field" is not currently known to exist, the document argues that entanglement provides a theoretical framework for how a field could directly change a substance's quantum information and transform it into another, as envisioned in the science fiction story.
Gough plus bara atom model september 2007newconcepts
The document discusses a super-resonance model of valence bonding that involves electrons resonating between atomic nuclei. It proposes that valence bonds form due to electrons jumping between nuclei connected by the bond, with each jump involving proton-electron-neutron resonance. It also notes that resonances can occur between resonances, with an unlimited number of hierarchical resonance levels. The model aims to explain the nature of valence bonding beyond traditional models involving electron exchange.
Hello everyone, I am Dr. Ujwalkumar Trivedi, Head of Biotechnology Department at Marwadi University Rajkot. I teach Molecular Biology to the students of M.Sc. Microbiology and Biotechnology.
The current presentation is like a history book of various discoveries that led to the development of quantum mechanics. The presentation also tries to address the debate between the radicals (supporters of quantum theory) and classical (supporters of Newtonian physics).
The paper proposes a model of a unitary quantum field theory where the particle is represented as a wave packet. The frequency dispersion equation is chosen so that the packet periodically appears and disappears without changing its form. The envelope of the process is identified with a conventional wave function. Equation of such a field is nonlinear and relativistically invariant. With proper adjustments, they are reduced to Dirac, Schroedinger and Hamilton-Jacobi equations. A number of new experimental effects are predicted both for high and low energies.
This document discusses the nature of gravity and its relationship to other forces and fields. It provides evidence that gravity is an emergent phenomenon that arises from an underlying non-gravitational theory. Specifically:
1) Gravity behaves differently than other forces in that it curves spacetime itself rather than being mediated by particle exchanges. However, quantum gravity theories propose gravitons as force-carrying particles.
2) Holographic duality theories from the 1990s demonstrated that gravitational theories in higher dimensions are equivalent to non-gravitational theories in lower dimensions.
3) Modern developments like string theory and the AdS/CFT correspondence provide concrete examples of holography and establish gravity as an emer
13
the behaviour of a complex system is determined by the behaviour
of its constituent parts. The whole is equal to the sum of its parts.
This allows one to break up a complex problem into simpler sub-
problems and solve them separately using the methods of mathe-
matical analysis.
So in summary, the main concepts of classical physics are:
continuity, determinism and the possibility of an analytical
approach based on dividing a complex system into its constituent
parts. Is this system of concepts logically perfect?
Yes, it is perfect. These concepts have stood the test of time and
experience. They form a consistent and harmonious whole.
But let us consider the following. Is it possible
The document discusses the atomic structure and models of the atom. It begins with an acknowledgement and table of contents. It then covers Dalton's atomic theory, subatomic particles like electrons and protons, cathode rays and the discovery of electrons. It discusses the charge to mass ratio of electrons, the discovery of protons and neutrons, and models of the atom including Thomson's model and Rutherford's nuclear model. It also addresses isotopes, limitations of models, wave nature of radiation, and the electromagnetic spectrum.
1. An atom consists of a dense central nucleus surrounded by a cloud of negatively charged electrons.
2. The discovery of the electron by J.J. Thomson in 1897 showed that atoms are made up of subatomic particles, overturning the belief that atoms are indivisible.
3. Atoms are identified by their number of protons, while isotopes of the same element differ in their number of neutrons.
1) The document discusses the early development of atomic theory from ancient Greek philosophers to early 20th century scientists. It describes the atomic theories of Democritus, Aristotle, Dalton, Thomson, and Rutherford and how their models of the atom evolved based on new experimental evidence.
2) John Dalton combined previous experimental findings to propose his atomic theory that all matter is composed of indivisible atoms and that atoms of different elements have different properties. J.J. Thomson's experiments led him to propose that atoms are made of negatively charged electrons embedded in a sphere of positive charge, the "plum pudding" model.
3) Rutherford's gold foil experiment caused him to conclude that atoms have a very small
This document discusses Subrahmanyan Chandrasekhar and the Chandrasekhar limit. It provides biographical details of Chandrasekhar, noting that he was an Indian astrophysicist who in 1930 predicted the maximum mass, known as the Chandrasekhar limit, that a white dwarf star can possess before gravitational collapse occurs. The limit arises from the balance between electron degeneracy pressure and gravitational forces in white dwarfs. It is currently accepted to be approximately 1.4 solar masses. Exceeding this limit results in further gravitational collapse into an object like a neutron star or black hole. The document discusses how Chandrasekhar's prediction of this limit was a fundamental contribution to understanding stellar evolution.
CHAPTER 10 Molecules and Solids
10.1 Molecular Bonding and Spectra
10.2 Stimulated Emission and Lasers
10.3 Structural Properties of Solids
10.4 Thermal and Magnetic Properties of Solids
10.5 Superconductivity
10.6 Applications of Superconductivity
Evaluation of post-Einsteinian gravitational theories through parameterized p...Nicolae Sfetcu
Right after the elaboration and success of general relativity (GR), alternative theories for gravity began to appear. In order to verify and classify all these theories, specific tests have been developed, based on self-consistency and on completeness. In the field of experimental gravity, one of the important applications is formalism. For the evaluation of gravity models, several sets of tests have been proposed. Parameterized post-Newtonian formalism considers approximations of Einstein's gravity equations by the lowest order deviations from Newton's law for weak fields.
DOI: 10.13140/RG.2.2.25994.82881
The Monte Carlo Method of Random Sampling in Statistical PhysicsIOSR Journals
The Monte Carlo technique of random sampling was reviewed in this work. It plays an important role in Statistical Mechanics as well as in scientific computation especially when problems have a vast phase space. The purpose of this paper is to review a general method, suitable to fast electronic computing machines, for calculating the properties of any system which may be considered as composed of interacting particles. Concepts such as phase transition, the Ising model,ergodicity, simple sampling, Metropolis algorithm, quantum Monte Carlo and Non-Boltzmann sampling were discussed. The applications of Monte Carlo method in other areas of study aside Statistical Physics werealso mentioned.
The document discusses the development of Bohr's model of the atom. It begins by describing some limitations of Rutherford's model, namely that electrons orbiting the nucleus should emit electromagnetic radiation and lose energy according to classical physics. Bohr proposed a quantum model where electrons can only orbit in certain fixed energy levels, avoiding this issue. His model incorporated postulates that electrons can only have specific allowed energies and move between levels by absorbing or emitting photons of exact frequencies. This explained the emission spectrum of hydrogen. However, the model only worked for hydrogen and grew cumbersome for larger atoms.
3.1 Discovery of the X Ray and the Electron
3.2 Determination of Electron Charge
3.3 Line Spectra
3.4 Quantization
3.5 Blackbody Radiation
3.6 Photoelectric Effect
3.7 X-Ray Production
3.8 Compton Effect
3.9 Pair Production and Annihilation
This document discusses the Schrodinger wave equation for hydrogen atoms. It begins by presenting the time-independent 3D Schrodinger wave equation and explains how it is converted to polar coordinates due to the radial symmetry of hydrogen atoms. The wave function is assumed to separate into three parts, leading to three equations involving the principal, azimuthal, and magnetic quantum numbers. Quantum numbers and their relationships to orbital shapes are also described. Finally, atomic orbitals are defined as regions of high probability of finding electrons based on the Schrodinger wave equation solution.
John Dalton performed experiments in 1800 that showed matter is made of indivisible particles called atoms. This led him to formulate Dalton's Atomic Theory which stated that atoms are identical for each element and compounds form when different types of atoms combine. While initially controversial, the theory became widely accepted after discoveries of subatomic particles like the electron and proton in the 1900s. These discoveries included J.J. Thomson finding the electron using cathode ray tubes in 1897 and identifying it as an atom's negatively charged component 2000 times smaller than hydrogen, and Rutherford proposing the nuclear model of the atom with a small, positively charged nucleus surrounded by orbiting electrons.
This document discusses different types of chemical bonds, including ionic bonds and covalent bonds. Ionic bonds involve the transfer of electrons between metals and nonmetals, forming oppositely charged ions that are attracted in a crystal lattice. Covalent bonds involve the sharing of electrons between nonmetal atoms. Lewis structures can represent electron and bond arrangements in molecules and ions using dots and lines. The octet rule describes atoms' tendency to bond so they have eight electrons in their valence shell, like noble gases. Exceptions include hydrogen following the duet rule and structures with underfilled or overfilled octets.
The quantum mechanical model of the atom developed from the ideas of three physicists: Erwin Schrodinger, Louis de Broglie, and Werner Heisenberg. De Broglie and Schrodinger proposed that electrons have both particle and wave properties, resembling standing waves around the nucleus. Only certain orbits allow an integer number of wavelengths to fit, determining electron energy levels. Schrodinger developed an equation to calculate these quantized energy levels. Heisenberg's uncertainty principle holds that the exact position and momentum of an electron cannot be known simultaneously. Orbitals describe the probability of finding an electron in a region as determined by wave functions, rather than definite orbits.
This document discusses intermolecular forces and how they relate to physical properties of substances. It defines intramolecular bonds as bonds within a molecule, and intermolecular forces as forces between molecules. The three main types of intermolecular forces are London dispersion forces, dipole-dipole forces, and hydrogen bonds. London dispersion forces are present in all molecules but strongest in nonpolar molecules. Dipole-dipole forces occur between polar molecules. Hydrogen bonds are the strongest intermolecular force and occur when hydrogen is bonded to an electronegative atom like oxygen, nitrogen or fluorine. Stronger intermolecular forces lead to higher melting and boiling points, as well as increased viscosity and surface tension in liquids.
This document provides an overview of chromodynamics and the quark model. It discusses the following key points:
- Quantum chromodynamics describes the strong force and interaction between quarks via the exchange of gluons. Quarks have a property called "color" and gluons mediate the color force.
- The quark model proposes that hadrons like baryons and mesons are composed of more fundamental particles called quarks. Early models included up, down and strange quarks.
- Additional quarks were later discovered and the color quantum number was introduced to satisfy the Pauli exclusion principle and allow different quark combinations. Color neutrality is achieved through combinations of three quarks or a quark-antiquark pair
The document summarizes key concepts about the hydrogen atom from quantum mechanics. It begins by introducing the Schrödinger equation and how it can be applied and solved for the hydrogen atom potential. The solution involves separation of variables into radial, angular, and azimuthal components. This leads to the identification of three quantum numbers - principal (n), angular momentum (l), and magnetic (ml) - that characterize the possible energy states. Higher sections discuss properties like orbital shapes, spin, and transition selection rules between energy levels and electron probability distributions.
Infomatica Academy Provides Excellent Coaching for Class 11th Science Syllabus in Mumbai & Pune. Learn 11th Class Topics with Expert Faculties. Enroll Now!
1. The document introduces quantum mechanics and its importance in describing phenomena at the nanoscale and for systems where classical mechanics fails, such as atoms and molecules.
2. It discusses how quantum mechanics was developed due to failures of classical mechanics and outlines some early discoveries that contributed to quantum mechanics, such as Planck's blackbody radiation law and Bohr's model of the hydrogen atom.
3. The document focuses on energy quantization in quantum systems and uses the example of the quantized emission spectrum of hydrogen atoms to illustrate this phenomenon of discrete energy levels.
Quantum mechanics provides a mathematical description of the wave-particle duality of matter and energy at small atomic and subatomic scales. It differs significantly from classical mechanics, as phenomena such as superconductivity cannot be explained using classical mechanics alone. Key aspects of quantum mechanics include wave-particle duality, the uncertainty principle, and discrete energy levels determined by Planck's constant and frequency.
Quantum mechanics is the science of the very small that explains the behavior of matter and energy at the atomic and subatomic level. Some key aspects of quantum mechanics include wave-particle duality, Heisenberg's uncertainty principle, Schrodinger's wave equation, quantum superposition, quantum entanglement, and more. Many experiments such as the double slit experiment provide evidence of these quantum effects.
1) The document discusses the early development of atomic theory from ancient Greek philosophers to early 20th century scientists. It describes the atomic theories of Democritus, Aristotle, Dalton, Thomson, and Rutherford and how their models of the atom evolved based on new experimental evidence.
2) John Dalton combined previous experimental findings to propose his atomic theory that all matter is composed of indivisible atoms and that atoms of different elements have different properties. J.J. Thomson's experiments led him to propose that atoms are made of negatively charged electrons embedded in a sphere of positive charge, the "plum pudding" model.
3) Rutherford's gold foil experiment caused him to conclude that atoms have a very small
This document discusses Subrahmanyan Chandrasekhar and the Chandrasekhar limit. It provides biographical details of Chandrasekhar, noting that he was an Indian astrophysicist who in 1930 predicted the maximum mass, known as the Chandrasekhar limit, that a white dwarf star can possess before gravitational collapse occurs. The limit arises from the balance between electron degeneracy pressure and gravitational forces in white dwarfs. It is currently accepted to be approximately 1.4 solar masses. Exceeding this limit results in further gravitational collapse into an object like a neutron star or black hole. The document discusses how Chandrasekhar's prediction of this limit was a fundamental contribution to understanding stellar evolution.
CHAPTER 10 Molecules and Solids
10.1 Molecular Bonding and Spectra
10.2 Stimulated Emission and Lasers
10.3 Structural Properties of Solids
10.4 Thermal and Magnetic Properties of Solids
10.5 Superconductivity
10.6 Applications of Superconductivity
Evaluation of post-Einsteinian gravitational theories through parameterized p...Nicolae Sfetcu
Right after the elaboration and success of general relativity (GR), alternative theories for gravity began to appear. In order to verify and classify all these theories, specific tests have been developed, based on self-consistency and on completeness. In the field of experimental gravity, one of the important applications is formalism. For the evaluation of gravity models, several sets of tests have been proposed. Parameterized post-Newtonian formalism considers approximations of Einstein's gravity equations by the lowest order deviations from Newton's law for weak fields.
DOI: 10.13140/RG.2.2.25994.82881
The Monte Carlo Method of Random Sampling in Statistical PhysicsIOSR Journals
The Monte Carlo technique of random sampling was reviewed in this work. It plays an important role in Statistical Mechanics as well as in scientific computation especially when problems have a vast phase space. The purpose of this paper is to review a general method, suitable to fast electronic computing machines, for calculating the properties of any system which may be considered as composed of interacting particles. Concepts such as phase transition, the Ising model,ergodicity, simple sampling, Metropolis algorithm, quantum Monte Carlo and Non-Boltzmann sampling were discussed. The applications of Monte Carlo method in other areas of study aside Statistical Physics werealso mentioned.
The document discusses the development of Bohr's model of the atom. It begins by describing some limitations of Rutherford's model, namely that electrons orbiting the nucleus should emit electromagnetic radiation and lose energy according to classical physics. Bohr proposed a quantum model where electrons can only orbit in certain fixed energy levels, avoiding this issue. His model incorporated postulates that electrons can only have specific allowed energies and move between levels by absorbing or emitting photons of exact frequencies. This explained the emission spectrum of hydrogen. However, the model only worked for hydrogen and grew cumbersome for larger atoms.
3.1 Discovery of the X Ray and the Electron
3.2 Determination of Electron Charge
3.3 Line Spectra
3.4 Quantization
3.5 Blackbody Radiation
3.6 Photoelectric Effect
3.7 X-Ray Production
3.8 Compton Effect
3.9 Pair Production and Annihilation
This document discusses the Schrodinger wave equation for hydrogen atoms. It begins by presenting the time-independent 3D Schrodinger wave equation and explains how it is converted to polar coordinates due to the radial symmetry of hydrogen atoms. The wave function is assumed to separate into three parts, leading to three equations involving the principal, azimuthal, and magnetic quantum numbers. Quantum numbers and their relationships to orbital shapes are also described. Finally, atomic orbitals are defined as regions of high probability of finding electrons based on the Schrodinger wave equation solution.
John Dalton performed experiments in 1800 that showed matter is made of indivisible particles called atoms. This led him to formulate Dalton's Atomic Theory which stated that atoms are identical for each element and compounds form when different types of atoms combine. While initially controversial, the theory became widely accepted after discoveries of subatomic particles like the electron and proton in the 1900s. These discoveries included J.J. Thomson finding the electron using cathode ray tubes in 1897 and identifying it as an atom's negatively charged component 2000 times smaller than hydrogen, and Rutherford proposing the nuclear model of the atom with a small, positively charged nucleus surrounded by orbiting electrons.
This document discusses different types of chemical bonds, including ionic bonds and covalent bonds. Ionic bonds involve the transfer of electrons between metals and nonmetals, forming oppositely charged ions that are attracted in a crystal lattice. Covalent bonds involve the sharing of electrons between nonmetal atoms. Lewis structures can represent electron and bond arrangements in molecules and ions using dots and lines. The octet rule describes atoms' tendency to bond so they have eight electrons in their valence shell, like noble gases. Exceptions include hydrogen following the duet rule and structures with underfilled or overfilled octets.
The quantum mechanical model of the atom developed from the ideas of three physicists: Erwin Schrodinger, Louis de Broglie, and Werner Heisenberg. De Broglie and Schrodinger proposed that electrons have both particle and wave properties, resembling standing waves around the nucleus. Only certain orbits allow an integer number of wavelengths to fit, determining electron energy levels. Schrodinger developed an equation to calculate these quantized energy levels. Heisenberg's uncertainty principle holds that the exact position and momentum of an electron cannot be known simultaneously. Orbitals describe the probability of finding an electron in a region as determined by wave functions, rather than definite orbits.
This document discusses intermolecular forces and how they relate to physical properties of substances. It defines intramolecular bonds as bonds within a molecule, and intermolecular forces as forces between molecules. The three main types of intermolecular forces are London dispersion forces, dipole-dipole forces, and hydrogen bonds. London dispersion forces are present in all molecules but strongest in nonpolar molecules. Dipole-dipole forces occur between polar molecules. Hydrogen bonds are the strongest intermolecular force and occur when hydrogen is bonded to an electronegative atom like oxygen, nitrogen or fluorine. Stronger intermolecular forces lead to higher melting and boiling points, as well as increased viscosity and surface tension in liquids.
This document provides an overview of chromodynamics and the quark model. It discusses the following key points:
- Quantum chromodynamics describes the strong force and interaction between quarks via the exchange of gluons. Quarks have a property called "color" and gluons mediate the color force.
- The quark model proposes that hadrons like baryons and mesons are composed of more fundamental particles called quarks. Early models included up, down and strange quarks.
- Additional quarks were later discovered and the color quantum number was introduced to satisfy the Pauli exclusion principle and allow different quark combinations. Color neutrality is achieved through combinations of three quarks or a quark-antiquark pair
The document summarizes key concepts about the hydrogen atom from quantum mechanics. It begins by introducing the Schrödinger equation and how it can be applied and solved for the hydrogen atom potential. The solution involves separation of variables into radial, angular, and azimuthal components. This leads to the identification of three quantum numbers - principal (n), angular momentum (l), and magnetic (ml) - that characterize the possible energy states. Higher sections discuss properties like orbital shapes, spin, and transition selection rules between energy levels and electron probability distributions.
Infomatica Academy Provides Excellent Coaching for Class 11th Science Syllabus in Mumbai & Pune. Learn 11th Class Topics with Expert Faculties. Enroll Now!
1. The document introduces quantum mechanics and its importance in describing phenomena at the nanoscale and for systems where classical mechanics fails, such as atoms and molecules.
2. It discusses how quantum mechanics was developed due to failures of classical mechanics and outlines some early discoveries that contributed to quantum mechanics, such as Planck's blackbody radiation law and Bohr's model of the hydrogen atom.
3. The document focuses on energy quantization in quantum systems and uses the example of the quantized emission spectrum of hydrogen atoms to illustrate this phenomenon of discrete energy levels.
Quantum mechanics provides a mathematical description of the wave-particle duality of matter and energy at small atomic and subatomic scales. It differs significantly from classical mechanics, as phenomena such as superconductivity cannot be explained using classical mechanics alone. Key aspects of quantum mechanics include wave-particle duality, the uncertainty principle, and discrete energy levels determined by Planck's constant and frequency.
Quantum mechanics is the science of the very small that explains the behavior of matter and energy at the atomic and subatomic level. Some key aspects of quantum mechanics include wave-particle duality, Heisenberg's uncertainty principle, Schrodinger's wave equation, quantum superposition, quantum entanglement, and more. Many experiments such as the double slit experiment provide evidence of these quantum effects.
Relativity and Quantum Mechanics Are Not "Incompatible"John47Wind
Many scientific journals, books, magazines and science web sites state that since Einstein’s theory of gravity doesn’t “fit” into the quantum theory of forces, a new quantum theory of gravity must be found. This essay explodes the prevailing scientific myth that relativity and quantum mechanics are somehow incompatible. The simple fact of the matter is that gravity is not a force at all, so trying to make it “fit” into quantum theory is impossible. This essay demonstrates that relativity and quantum physics are indeed different, but it’s simply a matter of scale. In fact they are perfect reflections of each other.
Basics of Quantum Mechanics: - Why Quantum Physics? -ShivangiVerma59
The document provides an overview of the basics of quantum mechanics. It discusses key differences between classical and quantum mechanics, including that quantum particles can act as both particles and waves due to wave-particle duality. The four main postulates of quantum mechanics are outlined: 1) every system is described by a state function, 2) the state function defines probability distributions, 3) observables are represented by operators, and 4) the time development of state functions is governed by the Schrodinger equation. Key quantum phenomena like the photoelectric effect and Heisenberg uncertainty principle are also summarized.
Physics is related to other sciences through concepts like:
- Mathematics studies physical variables that led to calculus.
- Chemistry uses concepts like X-rays and radioactivity from Physics.
- Astronomy uses telescopes and discoveries enabled by Physics.
- Biology applies concepts like pressure measurements and imaging from Physics.
- Meteorology uses discoveries about pressure changes from Physics.
The four fundamental forces that govern all phenomena are the gravitational, electromagnetic, strong nuclear, and weak nuclear forces. Conservation laws state that certain physical quantities like energy, mass, linear momentum, and angular momentum remain constant over time in closed systems.
origin of quantum physics -
Inadequacy of classical mechanics and birth of QUANTUM PHYSICS
ref: Quantum mechanics: concepts and applications, N. Zettili
Basic and fundamental of quantum mechanics (Theory)Halavath Ramesh
Quantum mechanics arose in the early 20th century to explain experimental phenomena that classical mechanics could not, such as black body radiation and the photoelectric effect. The document discusses the origins and fundamental concepts of quantum mechanics, including the dual wave-particle nature of matter and light, the uncertainty principle, and Schrodinger's formulation of quantum mechanics using wave functions and his time-independent equation. It explains that wave functions provide probabilistic information about finding particles in particular regions rather than definite trajectories, replacing Bohr's orbital model.
Quantum physics arose to explain phenomena that classical physics could not, such as:
1. The spectrum of blackbody radiation, explained by Planck's hypothesis that energy is quantized.
2. The photoelectric effect, where Einstein proposed light is made of discrete quanta called photons.
3. The stability of atoms, resolved by Bohr's model where electrons can only orbit in discrete energy levels.
Classical physics made incorrect predictions for these phenomena, failing to account for their probabilistic and quantized nature. Quantum theory overthrew classical physics by introducing fundamental principles like the wave-particle duality and the probabilistic nature of measurements.
Physics Project On Physical World, Units and MeasurementSamiran Ghosh
This PowerPoint is Physical World, Units and Measurement. This is basically the first chapter of 11th class/grade. This power point explains the basic or fundamental physics with some information about SI units and fundamental forces.
Quantum free electron theory and the Bloch theorem are fundamental concepts in modern physics. Quantum free electron theory describes how free electrons behave under quantum mechanics rather than classical mechanics, allowing them to exist in multiple states simultaneously. This helps explain various material properties. The Bloch theorem describes how electron wave functions form energy bands in periodic potentials like crystal lattices. It is important for understanding electronic structure and properties of materials. Both concepts have applications in fields like electronics and remain essential tools in condensed matter physics.
This document provides an overview of infrared spectroscopy. It discusses how infrared radiation interacts with molecules by causing vibrations between their atomic bonds. The absorption of infrared radiation depends on characteristics like the mass of the atoms in the bond and the stiffness of the chemical bond. Quantum mechanics describes the vibrational energy levels of molecules as discrete, quantized values. Even at absolute zero, molecules will possess a minimum vibrational energy called zero-point energy due to their quantum nature. Infrared spectroscopy can reveal information about molecular structure by examining their characteristic vibrational frequencies.
The generalization of the Periodic table. The "Periodic table" of "dark matter"Vasil Penchev
The thesis is: the “periodic table” of “dark matter” is equivalent to the standard periodic table of the visible matter being entangled. Thus, it is to consist of all possible entangled states of the atoms of chemical elements as quantum systems. In other words, an atom of any chemical element and as a quantum system, i.e. as a wave function, should be represented as a non-orthogonal in general (i.e. entangled) subspace of the separable complex Hilbert space relevant to the system to which the atom at issue is related as a true part of it. The paper follows previous publications of mine stating that “dark matter” and “dark energy” are projections of arbitrarily entangled states on the cognitive “screen” of Einstein’s “Mach’s principle” in general relativity postulating that gravitational field can be generated only by mass or energy.
Quantum teleportation allows the transfer of quantum states between particles at a distance without physically transporting the particles themselves. It relies on the phenomenon of quantum entanglement where the quantum states of particles become linked even when separated spatially. The experiment demonstrated successful quantum teleportation of photons' polarization states between two locations, confirming the non-local effects predicted by quantum mechanics. This technique could enable future applications for quantum communication but does not allow the teleportation of macroscopic objects as depicted in science fiction.
This document provides an overview of the basics of quantum mechanics. It discusses how classical mechanics explains macroscopic phenomena while quantum mechanics is needed to explain microscopic phenomena. The key differences between classical and quantum mechanics are examined from the classical point of view of particles with trajectories and the quantum point view. The concept of particle-wave duality in quantum mechanics is introduced along with examples like the photoelectric effect. Blackbody radiation is used as an example to illustrate the inadequacies of classical physics and the need for a new quantum theory.
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i am student of M.Sc (Physics) in university of sindh. it is my first book on high energy physics and i will also upload the new version of this book soon. so please read this book and give me feed back on my email address.
Classical mechanics vs quantum mechanicsZahid Mehmood
Classical mechanics can explain motion based on Newton's laws of forces and particles. However, experiments at the atomic scale produced results inconsistent with classical theory. Max Planck explained blackbody radiation by quantizing electromagnetic radiation. Later, experiments showed matter also exhibits wave-particle duality, requiring new theories like quantum mechanics.
Atoms, quanta,and qubits: Atomism in quantum mechanics and informationVasil Penchev
The original conception of atomism suggests “atoms”, which cannot be divided more into composing parts. However, the name “atom” in physics is reserved for entities, which can be divided into electrons, protons, neutrons and other “elementary particles”, some of which are in turn compounded by other, “more elementary” ones. Instead of this, quantum mechanics is grounded on the actually indivisible quanta of action limited by the fundamental Planck constant. It resolves the problem of how both discrete and continuous (even smooth) to be described uniformly and invariantly in thus. Quantum mechanics can be interpreted in terms of quantum information. Qubit is the indivisible unit (“atom”) of quantum information. The imagery of atomism in modern physics moves from atoms of matter (or energy) via “atoms” (quanta) of action to “atoms” (qubits) of quantum information. This is a conceptual shift in the cognition of reality to terms of information, choice, and time.
Similar to Problem of the direct quantum-information transformation of chemical substance (20)
Modal History versus Counterfactual History: History as IntentionVasil Penchev
The distinction of whether real or counterfactual history makes sense only post factum. However, modal history is to be defined only as ones’ intention and thus, ex-ante. Modal history is probable history, and its probability is subjective. One needs phenomenological “epoché” in relation to its reality (respectively, counterfactuality). Thus, modal history describes historical “phenomena” in Husserl’s sense and would need a specific application of phenomenological reduction, which can be called historical reduction. Modal history doubles history just as the recorded history of historiography does it. That doubling is a necessary condition of historical objectivity including one’s subjectivity: whether actors’, ex-anteor historians’ post factum. The objectivity doubled by ones’ subjectivity constitute “hermeneutical circle”.
Both classical and quantum information [autosaved]Vasil Penchev
Information can be considered a the most fundamental, philosophical, physical and mathematical concept originating from the totality by means of physical and mathematical transcendentalism (the counterpart of philosophical transcendentalism). Classical and quantum information. particularly by their units, bit and qubit, correspond and unify the finite and infinite:
As classical information is relevant to finite series and sets, as quantum information, to infinite ones. The separable complex Hilbert space of quantum mechanics can be represented equivalently as “qubit space”) as quantum information and doubled dually or “complimentary” by Hilbert arithmetic (classical information).
A CLASS OF EXEMPLES DEMONSTRATING THAT “푃푃≠푁푁푁 ” IN THE “P VS NP” PROBLEMVasil Penchev
The CMI Millennium “P vs NP Problem” can be resolved e.g. if one shows at least one counterexample to the “P=NP” conjecture. A certain class of problems being such counterexamples will be formulated. This implies the rejection of the hypothesis “P=NP” for any conditions satisfying the formulation of the problem. Thus, the solution “P≠NP” of the problem in general is proved. The class of counterexamples can be interpreted as any quantum superposition of any finite set of quantum states. The Kochen-Specker theorem is involved. Any fundamentally random choice among a finite set of alternatives belong to “NP’ but not to “P”. The conjecture that the set complement of “P” to “NP” can be described by that kind of choice exhaustively is formulated.
FERMAT’S LAST THEOREM PROVED BY INDUCTION (accompanied by a philosophical com...Vasil Penchev
A proof of Fermat’s last theorem is demonstrated. It is very brief, simple, elementary, and absolutely arithmetical. The necessary premises for the proof are only: the three definitive properties of the relation of equality (identity, symmetry, and transitivity), modus tollens, axiom of induction, the proof of Fermat’s last theorem in the case of n=3 as well as the premises necessary for the formulation of the theorem itself. It involves a modification of Fermat’s approach of infinite descent. The infinite descent is linked to induction starting from n=3 by modus tollens. An inductive series of modus tollens is constructed. The proof of the series by induction is equivalent to Fermat’s last theorem. As far as Fermat had been proved the theorem for n=4, one can suggest that the proof for n≥4 was accessible to him.
An idea for an elementary arithmetical proof of Fermat’s last theorem (FLT) by induction is suggested. It would be accessible to Fermat unlike Wiles’s proof (1995), and would justify Fermat’s claim (1637) for its proof. The inspiration for a simple proof would contradict to Descartes’s dualism for appealing to merge “mind” and “body”, “words” and “things”, “terms” and “propositions”, all orders of logic. A counterfactual course of history of mathematics and philosophy may be admitted. The bifurcation happened in Descartes and Fermat’s age. FLT is exceptionally difficult to be proved in our real branch rather than in the counterfactual one.
The space-time interpretation of Poincare’s conjecture proved by G. Perelman Vasil Penchev
This document discusses the generalization of Poincaré's conjecture to higher dimensions and its interpretation in terms of special relativity. It proposes that Poincaré's conjecture can be generalized to state that any 4-dimensional ball is topologically equivalent to 3D Euclidean space. This generalization has a physical interpretation in which our 3D space can be viewed as a "4-ball" closed in a fourth dimension. The document also outlines ideas for how one might prove this generalization by "unfolding" the problem into topological equivalences between Euclidean spaces.
FROM THE PRINCIPLE OF LEAST ACTION TO THE CONSERVATION OF QUANTUM INFORMATION...Vasil Penchev
In fact, the first law of conservation (that of mass) was found in chemistry and generalized to the conservation of energy in physics by means of Einstein’s famous “E=mc2”. Energy conservation is implied by the principle of least action from a variational viewpoint as in Emmy Noether’s theorems (1918): any chemical change in a conservative (i.e. “closed”) system can be accomplished only in the way conserving its total energy. Bohr’s innovation to found Mendeleev’s periodic table by quantum mechanics implies a certain generalization referring to
the quantum leaps as if accomplished in all possible trajectories (according to Feynman’s interpretation) and therefore generalizing the principle of least action and needing a certain generalization of energy conservation as to any quantum change.The transition from the first to the second theorem of Emmy Noether represents well the necessary generalization: its chemical meaning is the ge eralization of any chemical reaction to be accomplished as if any possible course of time rather than in the standard evenly running time (and equivalent to energy conservation according to the first theorem). The problem: If any quantum change is accomplished in al possible “variations (i.e. “violations) of energy conservation” (by different probabilities),
what (if any) is conserved? An answer: quantum information is what is conserved. Indeed, it can be particularly defined as the counterpart (e.g. in the sense of Emmy Noether’s theorems) to the physical quantity of action (e.g. as energy is the counterpart of time in them). It is valid in any course of time rather than in the evenly running one. That generalization implies a generalization of the periodic table including any continuous and smooth transformation between two chemical elements.
From the principle of least action to the conservation of quantum information...Vasil Penchev
In fact, the first law of conservation (that of mass) was found in chemistry and generalized to the conservation of energy in physics by means of Einstein’s famous “E=mc2”. Energy conservation is implied by the principle of least action from a variational viewpoint as in Emmy Noether’s theorems (1918):any chemical change in a conservative (i.e. “closed”) system can be accomplished only in the way conserving its total energy. Bohr’s innovation to found Mendeleev’s periodic table by quantum mechanics implies a certain generalization referring to the quantum leaps as if accomplished in all possible trajectories (e.g. according to Feynman’s viewpoint) and therefore generalizing the principle of least action and needing a certain generalization of energy conservation as to any quantum change.
The transition from the first to the second theorem of Emmy Noether represents well the necessary generalization: its chemical meaning is the generalization of any chemical reaction to be accomplished as if any possible course of time rather than in the standard evenly running time (and equivalent to energy conservation according to the first theorem).
The problem: If any quantum change is accomplished in all possible “variations (i.e. “violations) of energy conservation” (by different probabilities), what (if any) is conserved?
An answer: quantum information is what is conserved. Indeed it can be particularly defined as the counterpart (e.g. in the sense of Emmy Noether’s theorems) to the physical quantity of action (e.g. as energy is the counterpart of time in them). It is valid in any course of time rather than in the evenly running one. (An illustration: if observers in arbitrarily accelerated reference frames exchange light signals about the course of a single chemical reaction observed by all of them, the universal viewpoint shareаble by all is that of quantum information).
That generalization implies a generalization of the periodic table including any continuous and smooth transformation between two chemical elements necessary conserving quantum information rather than energy: thus it can be called “alchemical periodic table”.
Poincaré’s conjecture proved by G. Perelman by the isomorphism of Minkowski s...Vasil Penchev
- The document discusses the relationship between separable complex Hilbert spaces (H) and sets of ordinals (H) and how they should not be equated if natural numbers are identified as finite.
- It presents two interpretations of H: as vectors in n-dimensional complex space or as squarely integrable functions, and discusses how the latter adds unitarity from energy conservation.
- It argues that Η rather than H should be used when not involving energy conservation, and discusses how the relation between H and HH generates spheres representing areas and can be interpreted physically in terms of energy and force.
Why anything rather than nothing? The answer of quantum mechnaicsVasil Penchev
Many researchers determine the question “Why anything
rather than nothing?” to be the most ancient and fundamental philosophical problem. It is closely related to the idea of Creation shared by religion, science, and philosophy, for example in the shape of the “Big Bang”, the doctrine of first cause or causa sui, the Creation in six days in the Bible, etc. Thus, the solution of quantum mechanics, being scientific in essence, can also be interpreted philosophically, and even religiously. This paper will only discuss the philosophical interpretation. The essence of the answer of quantum mechanics is: 1.) Creation is necessary in a rigorously mathematical sense. Thus, it does not need any hoice, free will, subject, God, etc. to appear. The world exists by virtue of mathematical necessity, e.g. as any mathematical truth such as 2+2=4; and 2.) Being is less than nothing rather than ore than nothing. Thus creation is not an increase of nothing, but the decrease of nothing: it is a deficiency in relation to nothing. Time and its “arrow” form the road from that diminishment or incompleteness to nothing.
The Square of Opposition & The Concept of Infinity: The shared information s...Vasil Penchev
The power of the square of opposition has been proved during millennia, It supplies logic by the ontological language of infinity for describing anything...
6th WORLD CONGRESS ON THE SQUARE OF OPPOSITION
http://www.square-of-opposition.org/square2018.html
Mamardashvili, an Observer of the Totality. About “Symbol and Consciousness”,...Vasil Penchev
The paper discusses a few tensions “crucifying” the works and even personality of the great Georgian philosopher Merab Mamardashvili: East and West; human being and thought, symbol and consciousness, infinity and finiteness, similarity and differences. The observer can be involved as the correlative counterpart of the totality: An observer opposed to the totality externalizes an internal part outside. Thus the phenomena of an observer and the totality turn out to converge to each other or to be one and the same. In other words, the phenomenon of an observer includes the singularity of the solipsistic Self, which (or “who”) is the same as that of the totality. Furthermore, observation can be thought as that primary and initial action underlain by the phenomenon of an observer. That action of observation consists in the externalization of the solipsistic Self outside as some external reality. It is both a zero action and the singularity of the phenomenon of action. The main conclusions are: Mamardashvili’s philosophy can be thought both as the suffering effort to be a human being again and again as well as the philosophical reflection on the genesis of thought from itself by the same effort. Thus it can be recognized as a powerful tension between signs anа symbol, between conscious structures and consciousness, between the syncretism of the East and the discursiveness of the West crucifying spiritually Georgia
Completeness: From henkin's Proposition to Quantum ComputerVasil Penchev
This document discusses how Leon Henkin's proposition relates to concepts in logic, set theory, information theory, and quantum mechanics. It argues that Henkin's proposition, which states the provability of a statement within a formal system, is equivalent to an internal and consistent position regarding infinity. The document then explores how this connects to Martin Lob's theorem, the Einstein-Podolsky-Rosen paradox in quantum mechanics, theorems about the absence of hidden variables, entanglement, quantum information, and ultimately quantum computers.
Why anything rather than nothing? The answer of quantum mechanicsVasil Penchev
This document discusses the philosophical question of why there is something rather than nothing from the perspective of quantum mechanics. It argues that quantum mechanics provides a solution where creation is permanent and due to the irreversibility of time. The creation in quantum mechanics represents a necessary loss of information as alternatives are rejected in the course of time, rather than being due to some external cause like God's will. This permanent creation process makes the universe mathematically necessary rather than requiring an initial singular event like the Big Bang.
The outlined approach allows a common philosophical viewpoint to the physical world, language and some mathematical structures therefore calling for the universe to be understood as a joint physical, linguistic and mathematical universum, in which physical motion and metaphor are one and the same rather than only similar in a sense.
Hilbert Space and pseudo-Riemannian Space: The Common Base of Quantum Informa...Vasil Penchev
Hilbert space underlying quantum mechanics and pseudo-Riemannian space underlying general relativity share a common base of quantum information. Hilbert space can be interpreted as the free variable of quantum information, and any point in it, being equivalent to a wave function (and thus, to a state of a quantum system), as a value of that variable of quantum information. In turn, pseudo-Riemannian space can be interpreted as the interaction of two or more quantities of quantum information and thus, as two or more entangled quantum systems. Consequently, one can distinguish local physical interactions describable by a single Hilbert space (or by any factorizable tensor product of such ones) and non-local physical interactions describable only by means by that Hilbert space, which cannot be factorized as any tensor product of the Hilbert spaces, by means of which one can describe the interacting quantum subsystems separately. Any interaction, which can be exhaustedly described in a single Hilbert space, such as the weak, strong, and electromagnetic one, is local in terms of quantum information. Any interaction, which cannot be described thus, is nonlocal in terms of quantum information. Any interaction, which is exhaustedly describable by pseudo-Riemannian space, such as gravity, is nonlocal in this sense. Consequently all known physical interaction can be described by a single geometrical base interpreting it in terms of quantum information.
This document discusses using Richard Feynman's interpretation of quantum mechanics as a way to formally summarize different explanations of quantum mechanics given to hypothetical children. It proposes that each child's understanding could be seen as one "pathway" or explanation, with the total set of explanations forming a distribution. The document then suggests that quantum mechanics itself could provide a meta-explanation that encompasses all the children's perspectives by describing phenomena probabilistically rather than deterministically. Finally, it gives some examples of how this approach could allow defining and experimentally studying the concept of God through quantum mechanics.
This document discusses whether artificial intelligence can have a soul from both scientific and religious perspectives. It begins by acknowledging that "soul" is a religious concept while AI is a scientific one. The document then examines how Christianity views creativity as a criterion for having a soul. It proposes formal scientific definitions of creativity involving learning rates and probabilities. An example is given comparing a master's creativity to an apprentice's. The document argues science can describe God's infinite creativity and human's finite creativity uniformly. It analyzes whether criteria for creativity can apply to AI like a Turing machine. Hypothetical examples involving infinite algorithms and self-learning machines are discussed.
Analogia entis as analogy universalized and formalized rigorously and mathema...Vasil Penchev
THE SECOND WORLD CONGRESS ON ANALOGY, POZNAŃ, MAY 24-26, 2017
(The Venue: Sala Lubrańskiego (Lubrański’s Hall at the Collegium Minus), Adam Mickiewicz University, Address: ul. Wieniawskiego 1) The presentation: 24 May, 15:30
Ontology as a formal one. The language of ontology as the ontology itself: th...Vasil Penchev
“Formal ontology” is introduced first to programing languages in different ways. The most relevant one as to philosophy is as a generalization of “nth-order logic” and “nth-level language” for n=0. Then, the “zero-level language” is a theoretical reflection on the naïve attitude to the world: the “things and words” coincide by themselves. That approach corresponds directly to the philosophical phenomenology of Husserl or fundamental ontology of Heidegger. Ontology as the 0-level language may be researched as a formal ontology
(June 12, 2024) Webinar: Development of PET theranostics targeting the molecu...Scintica Instrumentation
Targeting Hsp90 and its pathogen Orthologs with Tethered Inhibitors as a Diagnostic and Therapeutic Strategy for cancer and infectious diseases with Dr. Timothy Haystead.
PPT on Alternate Wetting and Drying presented at the three-day 'Training and Validation Workshop on Modules of Climate Smart Agriculture (CSA) Technologies in South Asia' workshop on April 22, 2024.
When I was asked to give a companion lecture in support of ‘The Philosophy of Science’ (https://shorturl.at/4pUXz) I decided not to walk through the detail of the many methodologies in order of use. Instead, I chose to employ a long standing, and ongoing, scientific development as an exemplar. And so, I chose the ever evolving story of Thermodynamics as a scientific investigation at its best.
Conducted over a period of >200 years, Thermodynamics R&D, and application, benefitted from the highest levels of professionalism, collaboration, and technical thoroughness. New layers of application, methodology, and practice were made possible by the progressive advance of technology. In turn, this has seen measurement and modelling accuracy continually improved at a micro and macro level.
Perhaps most importantly, Thermodynamics rapidly became a primary tool in the advance of applied science/engineering/technology, spanning micro-tech, to aerospace and cosmology. I can think of no better a story to illustrate the breadth of scientific methodologies and applications at their best.
Immersive Learning That Works: Research Grounding and Paths ForwardLeonel Morgado
We will metaverse into the essence of immersive learning, into its three dimensions and conceptual models. This approach encompasses elements from teaching methodologies to social involvement, through organizational concerns and technologies. Challenging the perception of learning as knowledge transfer, we introduce a 'Uses, Practices & Strategies' model operationalized by the 'Immersive Learning Brain' and ‘Immersion Cube’ frameworks. This approach offers a comprehensive guide through the intricacies of immersive educational experiences and spotlighting research frontiers, along the immersion dimensions of system, narrative, and agency. Our discourse extends to stakeholders beyond the academic sphere, addressing the interests of technologists, instructional designers, and policymakers. We span various contexts, from formal education to organizational transformation to the new horizon of an AI-pervasive society. This keynote aims to unite the iLRN community in a collaborative journey towards a future where immersive learning research and practice coalesce, paving the way for innovative educational research and practice landscapes.
EWOCS-I: The catalog of X-ray sources in Westerlund 1 from the Extended Weste...Sérgio Sacani
Context. With a mass exceeding several 104 M⊙ and a rich and dense population of massive stars, supermassive young star clusters
represent the most massive star-forming environment that is dominated by the feedback from massive stars and gravitational interactions
among stars.
Aims. In this paper we present the Extended Westerlund 1 and 2 Open Clusters Survey (EWOCS) project, which aims to investigate
the influence of the starburst environment on the formation of stars and planets, and on the evolution of both low and high mass stars.
The primary targets of this project are Westerlund 1 and 2, the closest supermassive star clusters to the Sun.
Methods. The project is based primarily on recent observations conducted with the Chandra and JWST observatories. Specifically,
the Chandra survey of Westerlund 1 consists of 36 new ACIS-I observations, nearly co-pointed, for a total exposure time of 1 Msec.
Additionally, we included 8 archival Chandra/ACIS-S observations. This paper presents the resulting catalog of X-ray sources within
and around Westerlund 1. Sources were detected by combining various existing methods, and photon extraction and source validation
were carried out using the ACIS-Extract software.
Results. The EWOCS X-ray catalog comprises 5963 validated sources out of the 9420 initially provided to ACIS-Extract, reaching a
photon flux threshold of approximately 2 × 10−8 photons cm−2
s
−1
. The X-ray sources exhibit a highly concentrated spatial distribution,
with 1075 sources located within the central 1 arcmin. We have successfully detected X-ray emissions from 126 out of the 166 known
massive stars of the cluster, and we have collected over 71 000 photons from the magnetar CXO J164710.20-455217.
Candidate young stellar objects in the S-cluster: Kinematic analysis of a sub...Sérgio Sacani
Context. The observation of several L-band emission sources in the S cluster has led to a rich discussion of their nature. However, a definitive answer to the classification of the dusty objects requires an explanation for the detection of compact Doppler-shifted Brγ emission. The ionized hydrogen in combination with the observation of mid-infrared L-band continuum emission suggests that most of these sources are embedded in a dusty envelope. These embedded sources are part of the S-cluster, and their relationship to the S-stars is still under debate. To date, the question of the origin of these two populations has been vague, although all explanations favor migration processes for the individual cluster members. Aims. This work revisits the S-cluster and its dusty members orbiting the supermassive black hole SgrA* on bound Keplerian orbits from a kinematic perspective. The aim is to explore the Keplerian parameters for patterns that might imply a nonrandom distribution of the sample. Additionally, various analytical aspects are considered to address the nature of the dusty sources. Methods. Based on the photometric analysis, we estimated the individual H−K and K−L colors for the source sample and compared the results to known cluster members. The classification revealed a noticeable contrast between the S-stars and the dusty sources. To fit the flux-density distribution, we utilized the radiative transfer code HYPERION and implemented a young stellar object Class I model. We obtained the position angle from the Keplerian fit results; additionally, we analyzed the distribution of the inclinations and the longitudes of the ascending node. Results. The colors of the dusty sources suggest a stellar nature consistent with the spectral energy distribution in the near and midinfrared domains. Furthermore, the evaporation timescales of dusty and gaseous clumps in the vicinity of SgrA* are much shorter ( 2yr) than the epochs covered by the observations (≈15yr). In addition to the strong evidence for the stellar classification of the D-sources, we also find a clear disk-like pattern following the arrangements of S-stars proposed in the literature. Furthermore, we find a global intrinsic inclination for all dusty sources of 60 ± 20◦, implying a common formation process. Conclusions. The pattern of the dusty sources manifested in the distribution of the position angles, inclinations, and longitudes of the ascending node strongly suggests two different scenarios: the main-sequence stars and the dusty stellar S-cluster sources share a common formation history or migrated with a similar formation channel in the vicinity of SgrA*. Alternatively, the gravitational influence of SgrA* in combination with a massive perturber, such as a putative intermediate mass black hole in the IRS 13 cluster, forces the dusty objects and S-stars to follow a particular orbital arrangement. Key words. stars: black holes– stars: formation– Galaxy: center– galaxies: star formation
The cost of acquiring information by natural selectionCarl Bergstrom
This is a short talk that I gave at the Banff International Research Station workshop on Modeling and Theory in Population Biology. The idea is to try to understand how the burden of natural selection relates to the amount of information that selection puts into the genome.
It's based on the first part of this research paper:
The cost of information acquisition by natural selection
Ryan Seamus McGee, Olivia Kosterlitz, Artem Kaznatcheev, Benjamin Kerr, Carl T. Bergstrom
bioRxiv 2022.07.02.498577; doi: https://doi.org/10.1101/2022.07.02.498577
The binding of cosmological structures by massless topological defectsSérgio Sacani
Assuming spherical symmetry and weak field, it is shown that if one solves the Poisson equation or the Einstein field
equations sourced by a topological defect, i.e. a singularity of a very specific form, the result is a localized gravitational
field capable of driving flat rotation (i.e. Keplerian circular orbits at a constant speed for all radii) of test masses on a thin
spherical shell without any underlying mass. Moreover, a large-scale structure which exploits this solution by assembling
concentrically a number of such topological defects can establish a flat stellar or galactic rotation curve, and can also deflect
light in the same manner as an equipotential (isothermal) sphere. Thus, the need for dark matter or modified gravity theory is
mitigated, at least in part.
Travis Hills of MN is Making Clean Water Accessible to All Through High Flux ...Travis Hills MN
By harnessing the power of High Flux Vacuum Membrane Distillation, Travis Hills from MN envisions a future where clean and safe drinking water is accessible to all, regardless of geographical location or economic status.
Authoring a personal GPT for your research and practice: How we created the Q...Leonel Morgado
Thematic analysis in qualitative research is a time-consuming and systematic task, typically done using teams. Team members must ground their activities on common understandings of the major concepts underlying the thematic analysis, and define criteria for its development. However, conceptual misunderstandings, equivocations, and lack of adherence to criteria are challenges to the quality and speed of this process. Given the distributed and uncertain nature of this process, we wondered if the tasks in thematic analysis could be supported by readily available artificial intelligence chatbots. Our early efforts point to potential benefits: not just saving time in the coding process but better adherence to criteria and grounding, by increasing triangulation between humans and artificial intelligence. This tutorial will provide a description and demonstration of the process we followed, as two academic researchers, to develop a custom ChatGPT to assist with qualitative coding in the thematic data analysis process of immersive learning accounts in a survey of the academic literature: QUAL-E Immersive Learning Thematic Analysis Helper. In the hands-on time, participants will try out QUAL-E and develop their ideas for their own qualitative coding ChatGPT. Participants that have the paid ChatGPT Plus subscription can create a draft of their assistants. The organizers will provide course materials and slide deck that participants will be able to utilize to continue development of their custom GPT. The paid subscription to ChatGPT Plus is not required to participate in this workshop, just for trying out personal GPTs during it.
Describing and Interpreting an Immersive Learning Case with the Immersion Cub...Leonel Morgado
Current descriptions of immersive learning cases are often difficult or impossible to compare. This is due to a myriad of different options on what details to include, which aspects are relevant, and on the descriptive approaches employed. Also, these aspects often combine very specific details with more general guidelines or indicate intents and rationales without clarifying their implementation. In this paper we provide a method to describe immersive learning cases that is structured to enable comparisons, yet flexible enough to allow researchers and practitioners to decide which aspects to include. This method leverages a taxonomy that classifies educational aspects at three levels (uses, practices, and strategies) and then utilizes two frameworks, the Immersive Learning Brain and the Immersion Cube, to enable a structured description and interpretation of immersive learning cases. The method is then demonstrated on a published immersive learning case on training for wind turbine maintenance using virtual reality. Applying the method results in a structured artifact, the Immersive Learning Case Sheet, that tags the case with its proximal uses, practices, and strategies, and refines the free text case description to ensure that matching details are included. This contribution is thus a case description method in support of future comparative research of immersive learning cases. We then discuss how the resulting description and interpretation can be leveraged to change immersion learning cases, by enriching them (considering low-effort changes or additions) or innovating (exploring more challenging avenues of transformation). The method holds significant promise to support better-grounded research in immersive learning.
Farming systems analysis: what have we learnt?.pptx
Problem of the direct quantum-information transformation of chemical substance
1. Problem of the direct quantum-
information transformation of
chemical substance
The “Trigger field” from sci-fi to science
2. Vasil Penchev
Bulgarian Academy of Sciences: Institute for the Study of Societies and
Knowledge (Institute for Philosophical Research): Dept. of Logical
Systems and models
vasildinev@gmail.com
ISPC’20 - 2016
Boca Raton, FL, USA: 1-4 August 2016
International Society for the Philosophy of Chemistry:
20th Annual Conference
4. A sci-fi idea
• Arthur Clark and Michael Kube–McDowell (“The Triger”,
1999) suggested the sci-fi idea about the direct
transformationfrom a chemical substance into another by
the action of a newly physical, “Trigger” field
• Karl Brohier, a Nobel Prize winner, who is a dramatic persona
in the novel, elaborates a new theory, re-reading and re-
writing Pauling’s “The Nature of the Chemical Bond”
• According to Brohier: “Information organizes and
differentiates energy. It regularizes and stabilizes matter.
Information propagates through matter-energy and
mediates the interactions of matter-energy”
5. A sci-fi idea
• Dr Horton, his collaboratorin the novel replies: “If the
universe consists of energy and information,then the Trigger
somehow alters the information envelope of certain
substances –“
• “Alters it, scrambles it, overwhelms it, destabilizes it” Brohier
adds
7. From quantum chemistry to quantum-
information chemistry
• There is a scientific debate whether or how far chemistry is
fundamentally reducible to quantum mechanics
• Nevertheless, the fact that many essential chemical
properties and reactions are at least partly representable in
terms of quantum mechanics is doubtless
• For the quantum mechanics itself has been reformulated as
a theory of a special kind of information,quantum
information,chemistry might be in turn interpreted in the
same terms
8. Wave function in quantum information
• Wave function, the fundamental concept of quantum
mechanics, can be equivalently defined as a series of qubits,
eventually infinite
• A qubit, being defined as the normed superpositionof any
two orthogonalsubspaces of the complex Hilbert space, can
be interpreted as a generalization of the standard bit of
information as to infinite sets or series:
• Indeed, if a bit represents the choice between two equally
probable alternatives, one can prove that a qubit is
equivalent to the choice of an alternative from an infinite set
of aternatives
9. The Standard model and quantum
information
• All “forces” in the Standard model, which are furthermore essential
for chemical transformations,are groups U(1), SU(2), SU(3) of the
transformations of the separable complex Hilbert space and thus, of
series of qubits
• U(1) correspondsto electromagnetic interaction, SU(2) to weak one,
and SU(3) to strong one
• Being symmetries of the above Hilbert space, all interactions can be
represented within a single qubit after the axiom of choice
correspondingly as the wave equivalents of a reference frame: the
former ones are conserved, and the latter one is privileged
10. The separable
complex Hilbert space
A single qubit
(inside)
(outside)
Axiom of induction
U(1), SU(2), SU(3)
Space-timeEnergy-momentum
U(1) refers to the transfor-
mation of a point into
a 3D sphere( surface)
SU(2)⤑[U’(1)]X[U”(1)]and refers to the
transformation of two points into two 3D
spheres (surfaces)
SU(3)⤑[S’(2)]X[SU”(2)]X[SU”’(2)]and
refers to the transformationof three points
into three 3D spheres
11. Space-timeEnergy-momentum
U(1) refers to the transfor-
mation of a point into
a 3D sphere( surface)
SU(2)⤑[U’(1)]X[U”(1)]and refers to the
transformation of two points into two 3D
spheres (surfaces)
SU(3)⤑[S’(2)]X[SU”(2)]X[SU”’(2)]and
refers to the transformationof three points
into three 3D spheres
The three symmetries U(0), SU(2), SU(3) as the corresponding
conservation of three 3D points define a privileged reference frame
interpretable as what is: at rest, immovable, zero information; and vice
versa: those three symmetries are the quantum (or “wave”) counterpart
of that privileged reference frame
12. The three symmetries U(0), SU(2), SU(3) as the corresponding
conservation of three 3D points define a privileged reference frame
interpretable as what is: at rest, immovable, zero information; and vice
versa: those three symmetries are the quantum (or “wave”) counterpart
of that privileged reference frame
The “classical” bond refers only to U(0) and only of electrons, even only
of valent electrons from the last layer of the atomic shell
Then, one can generalize ‘chemical bond’ to comprise all three
symmetries (interactions) between any systems of elementary particles:
The sense of that chemical bond is it to pin stably in a tiny space-time
area a few entangled wave functions
Thus entanglement is what is universal, and the chemical bonds both
depend on the privileged reference frame and are only “pinners” for
the stable entanglement of wave functions
13. The “Trigger field”?
• One can suggest that any chemical substances and changes
are fundamentally representable as quantum information
and its transformations
• If entanglement is interpreted as a physical field, though any
group above seems to be unattachable to it, it might be
identified as the “Triger field”
• It might cause a direct transformationof any chemical
substance by from a remote distance
• Is this possible in principle?
15. Chemistry and the “old” quantum theory
• Chemistry has seemed to be underlain by quantum mechanics
since the age of the “old” quantum theory suggested by Niels
Bohr and others to explain the complex build of atom
• The periodic table of all chemical elements invented by
D. Mendeleev could be explained elementary by the unique
electron configuration(“shell”) featuring any chemical element
• The chemical bonds are unambiguously determined by the
corresponding electron configurations
• Thus, the atomic structure of nucleus and electron shell was
very successfully involved to explain ‘chemical bond’
16. Radioactivity and nuclear bombardment
• The boundary between chemistry and physics was overcome
modifying the atoms of a chemical element into another
only by physical action such as the bombardment of nuclei
by high-energy particles
• New chemical elements, which cannot be found in nature
because of their short half-life, were synthesized artificially
• The phenomena of radioactivity also linked chemistry and
quantum mechanics directly
• Both artificial bombardment and natural radioactivity could
realize the “alchemic dream” for direct transformation of a
chemical element into another, particularly in gold
17. Divergence
• The direct transformationof chemical elements erased the
boundary between ‘chemical element’ and ‘chemical
compound’
• However the “reactions” transforming directly chemical
elements turn out to be in the realm of physics unlike those
transforming chemical compounds being in chemistry
• As a result the further development of chemistry and
quantum mechanics move away them from each other
Independently of all those exceptional successes and the
corresponding series of Nobel prizes unifying chemistry and
physics
18. Chemical bond and physical interactions
• Only one of the four known physical interactions, namely the
electromagnetic one, refers to chemistry being both strong enough
and acting at any distance
• The strong interaction though “strong” cannot overcome the
distance between the atoms or molecules
• The gravitational one can really do this, but it is too weak to cause
any meaningful effect
• At last, the weak one combines both disadvantages
• The chemical bonds need only electron configurationsto be
explained paying no attention to all the rest elementary particles
19. Chemistry without quantum mechanics
• The properties of chemical compoundsespecially organic ones
depend essentially on the molecular structures, and the
thermodynamic properties of huge ensembles, on the impurities as
well, etc.
• The chemical reactions depend on concentrations,thermodynamic
quantities, catalysts, etc.
• All those enumerated ingredients or conditionsdo not seem to refer
directly to quantum mechanics though they are exceptionally
essential for chemical cognition though many aspects of chemical
reaction admit quantum explanation including even catalysis
21. The universal viewpoint
• However, quantum mechanics offers a universal viewpoint to all
chemical elements or compounds being quantum systems as all in
the material world
• They can be exhaustedly described by their wave functions, which
are modelled as elements (or “points”) in the separable complex
Hilbert space
• Then, any physical quantity is described by a corresponding self-
adjoint operator changing only the probabilities corresponding to
one and the same values for the quantity at issue to be measured
• All self-adjoint operators share the property of unitarity
interpretable as energy conservation
22. Physics as a particular case of chemistry
• The chemical reactions might be defined by arbitrary
operators on the separable complex Hilbert space, among
which the self-adjoint ones are only a quite particular case
• That viewpoint considers physics as a particular case of
chemistry rather than the opposite
• Quantum (information) mechanics is what might justify that
chemical “ideology” of the being
• Thus, the initial trends of the “old” quantum mechanics to
unifying chemistry and physics seem to be restorable by
wave function chemistry including physics as chemistry of
non-entangled wave functions
23. Quantum field and chemistry
• All known until now physical interactions are suggested to be able to
be described as quantum fields where a certain wave function is
attached to any point of space-time
• This is experimentally well-confirmed as to the strong, weak, and
electromagnetic interaction unified in their joint Standard model,
and it is yet a hypothesis as to gravity
• Then a new problem appears: what happens if two or more quantum
fields and thus wave functions are available in any space-time point?
• How can one represent the resultative singe quantum field in those
space-time points by the initial quantum fields?
• In other words, how do quantum fields interact directly?
24. The direct acting of quantum fields
• One can assume a special kind of generalized quantum field acting
directly to the separable complex Hilbert space rather than indirectly
by the meditation of space-time as the known quantum fields in
physics
• It will be reducible to the above known quantum fields in space-time in
the case of self-adjoint operators, but furthermore it would include the
general case of arbitrary operators on the separable complex Hilbert
space, i.e. all quantum representations of any chemical reactions
• Its action might cause the direct change of any chemical substance into
another at a distance without any mediation of any chemical reaction
26. The “Trigger” field as a theoretical option
• That theoretical option admitted by quantum mechanics is
explored and described in the sci-fi novel “The Trigger” by Arthur
Clark and Michael Kube–McDowell (1999)
• That kind of hypothetical quantum field is called there “Trigger
field”
• It was found occasionally in the novel after it had caused bursts in
all weaponsand ammunition in a certain radius because of the
change of their chemical contains
• The experiments for creating “gravitational laser” were what had
leaded the discovery of the “Trigger field” as the novel tell us
27. The scientific base of the “Trigger field”
• Furthermore, information underlies energy and matter according to
the scientific conception in the novel
• The Trigger field changes directly the information base of any energetic
or material entity such as any chemical substance therefore
transforming it into another according to the applied quality and
quantity of that field
• Any chemical substance is figured to represent a certain information
packet, and the Trigger field transforms directly that information
therefore transforming the packet and thus chemical substance into
another
• Indeed, any chemical substance is a class of wave functions and thus a
value of quantum information: the “Trigger field” should be a
quantum-informationfield in the framework of contemporary science
28. The “Trigger field” as quantum-information
field
• Consequently, the Trigger field is meant and expressively
emphasized by the authors as a field of information directly
changing the information featuring any chemical substance
• Furthermore, physics is considered to be a particular case of
chemistry in the conceptual framework of a new
fundamental theory elaborated by one of the personages of
the novel, Karl Brohier, a Nobel Prize winner
• Information underlies energy and matter in Karl Brohier’s
new theory: indeed quantum information as wave functions
underlies energy and matter according to quantum
mechanics
29. From sci-fi to science
• What might correspond to the Trigger field in the framework
of contemporary science is entanglement and the theory of
quantum information studying the phenomena of
entanglement
• Quantum information is a generalization of information
introduced by quantum mechanics to reformulate its
concepts, quantities and equations in terms of information
• Quantum information is a quantity measured in qubits just
as informationis measured in bits
• The axes of the separable complex Hilbert space can be
represented as “empty” qubits, and any wave function as a
certain value of quantum information
31. A bit & a qubit
• A bit is defined as the choice between two equally probable
alternatives, and a qubit can be equivalently defined as its
generalization as the choice between an infinite set of
alternatives
• Its original formulation in theory of quantum information
means the normed superposition of two orthogonal
subspaces of the separable complex Hilbert space:
𝐴𝐴 𝑞𝑞𝑞𝑞𝑞𝑞𝑞𝑞𝑞𝑞 ≝ 0 𝛼𝛼 + 𝛽𝛽 1 , 𝛼𝛼, 𝛽𝛽 𝜖𝜖 𝐶𝐶: 𝛼𝛼 2
+ 𝛽𝛽 2
= 1,
0 , 1 are two orthogonalsubspaces such as two
successive axes of the above Hilbert space
32. Hilbert space as quantum information
• Thus the separable complex Hilbert space itself can be
represented as a series of “empty qubits”, in each of which
can be “recorded” a value representing a normed pair of
complex numbers
• Then any wave function would be a certain value of the free
variable of quantum information as what the separable
complex Hilbert space can be considered
• The state of any quantum system being always a wave
function can be exhaustedly represented as a value of
quantum information
33. Entanglement of quantum fields
• The phenomena of entanglement can be defined as the direct
interaction of quantum fields, which are not independent of each
other in at least one space-time point
• If they are independent of each other, their correspondingHilbert
spaces are orthogonalsubspaces of the common Hilbert space of
their joint system, and the latter in turn is decomposable into a
tensor product of the compound Hilbert spaces
• One can discuss what happens in a certain space-time point, in
which two or more dependable quantum fields are available and
thus interact with each other
34. Entanglement as non-unitary interaction
• Most generally, the probability of that point to be randomly chosen
after measurement will depend nonlinearly on all constituting
quantum subfields
• If the interacting quantum fields are only two, any pair
corresponding qubits will generate a new resultative qubits
referring to the joint resultative quantum field, after which the
values of the new qubit can be elementarily calculated as the sums
of the values of the initial qubits and the phase difference (rotation)
between them
• This means that the wave function in an arbitrary space-time point
can be arbitrarily changed because of the action of another or
other quantum field(s)
35. The absence of standalone quantum field
• Furthermore, any standalone quantum field, which is not generated
by a certain quantum entity having energy and eventually mass at
rest, is not yet known or found
• Anyway, principles or causes not to exist that standalone quantum
field without any energetic carrier are not known,too
• Then, in the framework of contemporary physical knowledge, the
removing of the carriers of quantum fields generating entanglement a
great distance away will restore the initial wave function, for example,
that of a single chemical substance
• In other words, the stability of chemical substance needs a certain
space-time “pinner” such as a chemical bond
36. The new sense of chemical bond
• That is: the stable modification of a wave function such as that in a
chemical compound in comparisonwith its components needs a
corresponding stable space-time aggregation to be constituted to
be able to guarantee the long-time entanglement of the
constituting wave functions
• Chemical bond based on two electrons with opposed spins in one
and same state (i.e. sharing one and the same wave function)
realizes that necessary aggregate
• However the bond does not refer to the properties of the
compound,which can be explained only by the complete
modificationof the constituting wave functions into a single and
entangled one
38. Chemical compound
• The attempt for the properties of chemical compound to be explained
thoroughly by the initial properties of the ingredients and the chemical
bonds between them fails
• It should be displaced by the complex nonlinear interaction of the
constituent wave functions into entanglement conditioning properly
the new and quite different properties of the compound
• One can think philosophically wave function as arbitrarily many
quantities, each of which is a quality divided from any other by a gap
• Further, the non-unitarity of entanglement admit both finite (within a
quantity) and transfinite (through the gaps between different
quantities) swaps and correspondingquantitative or qualitative
changes
39. The entangled wave function of the compound
The (non-entangled) wave function of a chemical substance
QuantitiesQualities
*************************
(finite)
******************************
(finite) (trans-
finite)
********************* ******************************
(finite)
***********************************************************************
Quantities
Qualities
finite swap ******************************
(finite) (trans-
finite)
********************* ******************************
(finite)
trans
finite
swap
40. Catalysis
• Furthermore, entanglement can well explain how the catalysts act:
• They modify by entanglement the wave function at least of one of
the ingredients of a chemical reaction, however without to constitute
(long-time) chemical bounds
• The modified wave function is already much abler to be further
entangled and held by chemical bonds in the compoundultimate for
the catalysed reaction
• The catalysts go out of the reaction unchangedfor they cannot
interact with the ultimate compound
• Thus catalysis utilizes intermediate entanglements without (long-
time) bonds as the short-time stages to the entanglement of the
ultimate compound
41. The direct transformation of chemical energy
into mechanical motion and vice versa
• Entanglement conserves energy-momentum rather than energy
and momentum separately for it is non-unitary in definition
• One can say that entanglement conserves quantum
information,which is equivalent to the physical quantity of
action by the meditation of the fundamental Planck constant
• This may explain the way, in which chemical energy interacts
immediately with the thermodynamic quantities such as
pressure, temperature, volume, mechanical energy and
differently defined energies in the course of chemical reaction
42. All elementary particles as the generalized
chemical substance
• One can consider all quantum particles within a generalization of
‘chemical compound’where the necessary space-time aggregation for
more or less stable entanglement is realized by any interaction and
fundamental particles able to do that rather than only
electromagnetic one and electrons as in the chemical compound in a
narrow sense
• Indeed, the strength and infinite range of electromagnetic interaction
complemented by the atom structure including an external electron
shell, which can be shared constituting chemical bonds, assists much
for that variety of chemical compounds on the macroscopic scale
studied by classical science and human experience
43. Both “old” chemistry and generalized
chemistry
• Similarly, strong and weak interactions as well as electromagnetic
one, out of chemical compoundsin a narrow sense as above, are
able also to generate more or less stable compoundsheld of
corresponding bonds (which can be seen as generalized chemical
bonds)
• Independently of the difference in the kind of bonds, they share the
same essence to modify the properties for the new joint entangled
wave function
• Thus one can introduce a “chemistry of weak or strong interaction”,
or electromagnetic interaction out of the standard theory of
chemical compounds
45. The paper is organized as follows:
• Section 1, INTRODUCTION is similar to this presentation
• Section 2 introduces a few basic concepts for the
reinterpretation of quantum mechanics in terms of quantum
information
• Section 3 introduces the concept of entanglement and the
way, in which it allows for chemical compoundand the
meaning of chemical bond to be reinterpreted
• Section 4 explains the action of catalysts and thermodynamic
conditionsof chemical reaction on the base of entanglement
46. The paper is organized as follows:
• Section 5 discusses the generalization of the concept of
chemical compound onto the area of all elementary particles
studied by physics
• Section 6 consider the direct question whether the “Trigger
field” described by A. Clark and M. Kube–McDowell might
exist in nature or be created artificially
• Section 7 is devoted to philosophicaland metaphysical
conclusions as well as to methodological corollaries
• The last Section 8 summarizes the paper from the viewpoint
of future research
47. The paper:
You can find the entire paper in Internet typing the title
Problem of the direct quantum-informationtransformation
of chemical substance
in any search engine such as Google, Bing, etc.
Thank you so much for your kind attention!
Any questions or comments, please!