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CONTENT - All about quantum physics. A tutorial part of our science extras
 

What Quantum Physics is

'Quantum mechanics', or 'quantum physics' or 'quantum theory' is a theory in physics which provides for a maths description of matter like having a dual particle-like and wave-like behavior and having interaction with energy. That theory, generally stands for the world of particles what Einstein's Relativity is to large-scale structures of the Universe. Quantum physics was based upon, and retains still a idea that the world of particles is related to chance. Einstein -- Relativity of which is classically deterministic -- thought quantum mechanics was incomplete and that more search was to be pursued for a realistic description of the particles' world. Which quantum physicists, like Niels Bohr, refused, defending the uniqueness of their specialty. Quantum physics as developed since the 1920's eventually led to the Standard Model of Physics of the 1970's which allows for the accurate study of matter and energy at the particle level. A main application of quantum physics lies in the atomic physics. The terme 'quantum' proper was coined by physicist Max Planck as he had observed that some physical quantities change only by discrete amounts, or 'quanta', which are multiples of the Planck constant as they have not a continuous nor a arbitrary variation. The great innovation of quantum physics is that it describes the time evolution of physical systems through a mathematical structure called the 'wave function'. A wave function is a wave which represents a system behavior as such a wave encompasses the probability that the system is to be found in a given state at a given time, and leading to a given state is probable only, which sounds counter-intuitive to classical physics the measurements of which are always certain. A wave function is a mathematical expression that defines all possible observable states of a quantum system, such as the various possible locations of a particle as, when a measurement is made, the wave function collapses. A wave function permits all observational outcomes of a quantum system. Quantum physics also allows to calculate the effect of the measurements of properties made on the system as it defines the effets of the measurement upon the wave function. Quantum physics finally questioned the determinism in science of the Modern Times, when maths allowed to describe the whole of Nature, and when everything had a causality. Heisenberg incertitude principle rocketed science reasoning into a relative vagueness, as scientists since only were to be able to approximately describe a physical occurrence. Quantum physics, finally, is statistically describing average elements! Quantum mechanics is a weird world as its equations cannot predict the exact outcome of a measurement, like for example the measurement of the position of an electron, but only the probabilities that it can yield particular values. Quantum objects such as electrons thus live in a cloud of uncertainty, mathematically encoded in a wavefunction that changes shape smoothly, much like ordinary waves in the sea. But when a property such a position is measured, it always yields one precise value - - and yields the same value again if measured immediately after, on a other hand. That was formulated in the 1920s by quantum-theory pioneers Niels Bohr and Werner Heisenberg, and called the Copenhagen interpretation, after the city where Bohr lived. It says that the act of observing a quantum system makes the wavefunction collapse from a spread-out curve to a single data point. On the other hand, albeit quantum objects live in uncertain states, experimental observation happens in the classical realm of physics and gives unambiguous results. The quantum world is often considered to be inherently counterintuitive as quantum physicists have long said that finding a more intuitive approach to quantum physics could help to crack outstanding puzzles, although many doubted that this would ever be possible without new theories. In the quantum world, speed and energy are a trade-off limited by Heisenberg’s uncertainty principle. General relativity is a 'classical' theory in that any phenomenon observed has a definite value. In quantum theory, by contrast, observables cannot have definite values as a particle may exist in a 'superposition' of states. The standard tool for witnessing quantum behaviour is an interference experiment. This puts the system into a superposition of states and converts it back again to its original state. Symmetries in quantum theory mean that applying the same transformation twice brings you back to the state you started with

How Quantum Physics Developed Like a Theory

As science, by the 19th century mostly had contented itself of using increased analytical techniques, in the more general frames of concepts and ideas as enounced earlier, during the Modern Times scientific revolution it thus had not searched for universal principles or the fundamental nature of matter and Nature. That changed by turning of the century, with General Relativity or quantum physics which profoundly renewed the classical, Newtonian physics. That conspicuously inaugurated another step of the revolution in science. As the 19th century had come to the era of coal, steam and railways, the 20th was to become the one of oil, atom, and the reciprocating engine. Like usual in science history, varied paths came to converge together to yield that change. Researches about work, energy, radiation or light in the 19th century already had brought to the black body radiation problem which was brilliantly solved by Max Planck in 1900, on the basis of Boltzmann's 1877 idea that the energy states of a physical system can be discrete. According to Planck hypothesis, the energy, generally is radiated and absorbed in discrete 'quanta,' or that the energy of waves can be described as consisting of small packets, or quanta. That idea was furthered by Einstein himself, who in 1905 was working about the photoelectric effect as he demonstrated that a light beam hitting a metal plate liberates electrons only on the basis that light acts through small packets of energy, called photons. He thus had found that a wave like light could be described like a particle! Einstein that same year also had enounced its seminal 'special theory of relativity' by which he stated, about the question of how light moved in space, first that the speed of light was a constant in all inertial reference frames and that electromagnetic laws remained valid independent of reference frame, second, that observations of time and length varied relative to how the observer was moving with respect to the object being measured, and finally that mass and energy were interchangeable quantities according to the equation E=mc2. The Planck idea also was applied by Danish physicist Niels Bohr in 1913 to explain the stability of Rutherford’s atomic model. Such moves being added in the 1910's by Einstein new 'general theory of relativity' as a extention of Special Relativity to the cases of accelerating reference frames with those ideas of a equivalence between the inertial force of acceleration and the force of gravity, hence that space is curved and finite in size, led to that three major advances in physics of the time -Einstein's Special and General Relativity, Planck's quantized nature of light transmission and Niels Bohr’s model of the atom- to able to that major step which consisted to revise Newtonian physics and to reestablish it upon new fundamental principles. Thence, in the 1920's that breaking step broke into both ways, one in astronomy and cosmology, leading to the Big Bang theory, the other in particle physics leading to atomic weapons and the Standard Model of physics. Einstein eventually had interpreted the atomic views and the corpuscular theory of light, as his results, widely accepted may be considered the later quantum theories of matter and electromagnetic radiation

As far as the second path is concerned, the 1920's came to a full-scale quantum physics with names like Niels Bohr, Werner Heisenberg, Max Planck, Louis de Broglie, Albert Einstein, Erwin Schrödinger, Max Born, John von Neumann, Paul Dirac, Wolfgang Pauli, David Hilbert, and others. The beginnings of quantum theory turned that confirmed science theories reflecting reality were at stake and, at the 1927 Solvay Conference in Brussels, where 29 brilliant scientists gathered to discuss the fledgling quantum theory, the disagreements between Bohr, Einstein and others, including Erwin Schrödinger and Louis de Broglie, came to a head. Einstein, defending a classical view of science, prompted his famous claim that 'God does not play dice.' Quantum phenomena were phenomenally baffling to many. Quantum proponents views were challenging locality, causality and determinism views of science of the time. Einstein persistently argued that the Copenhagen interpretation was incomplete. He conjectured that there might be hidden variables or processes underlying quantum phenomena as in 1932, mathematician John von Neumann produced a proof that there could be no hidden variables in quantum mechanics. By 1928, quantum mechanics definitively had become the standard formulation for atomic physics. Because causation in quantum theory is really about how objects influence one another across time and space, it could help unite the Standard Model with Einstein's General Relativity, in which causal structure plays a central role. The apparent randomness that Niels Bohr and Werner Heisenberg had installed at the heart of the quantum theory, or the 'Copenhagen interpretation' (from a conference hold there), insisted that the outcome of a quantum measurement -- such as checking the orientation of a photon's plane of polarization -- is determined randomly, and only in the instant that the measurement is made, and no reason can be adduced to explain that particular outcome. The interpretation of the quantum mechanical formalism turned most widely accepted amongst physicists. The hydrogen atom plaid a great role in quantume physics. The optical spectrum of hydrogen was measured with great accuracy in the 1880's, before being quantitatively explained in the 1910's as the structure of that hydrogen atom was then at the heart of the formulation of quantum mechanics and in the generalization of this theory to relativistic (fast-moving) particles in the 1920's. And it was the unexpected discovery of an energy gap between the 2S and 2P1/2 excited states of hydrogen by physicist Willis Lamb in 1947 that motivated the development of quantum electrodynamics. For a while, quantum theory had relied in the correspondence at large scales between the quantized world of the particles and the continuities of the 'classical world' as it had now definitively become a science of its own, and of probabilities. Louis de Broglie emitted the logical idea that if light might be described as particles, matter might be as a wave. This led to a theory of unity between subatomic particles and electromagnetic waves called 'wave–particle duality' in which particles and waves were neither one nor the other, but had certain properties of both. Schrödinger then came to the mathematical formulation, or 'wave equation' of the world of particles, which describes the probability amplitude of the position and momentum of one. The wave function treats the particle as a quantum harmonic oscillator and the quantum mathematics is akin to that of acoustic resonance. His methods allows determining the chances an electron will be at such place at such time. That was significantly reformulating the theory away from the 'old quantum theory!' The Schrödinger equation governs the atomic structure, describing a wave function, but actually observing that structure inevitably destroys it. Schrödinger also had views on how physics could shed light on the puzzling ability of living organisms to maintain molecular order and organization in the face of what seemed to be the randomizing forces of Nature. Schrödinger’s lectures were collected into what he called his 'little book', 'What Is Life?,' published in 1944. Some consider it one of the most influential scientific books of the twentieth century. What Is Life? made the case that profound questions about the natural world are transdisciplinary as Schrödinger’s epilogue on determinism and free will, invoked philosopher Immanuel Kant and Hinduism. Werner Heisenberg, Max Born, and Pascual Jordan in 1925 based on the probabilistic relationship between discrete 'states' and denied the possibility of causality. Heisenberg’s 1927 'uncertainty principle' stood like the impossibility of precisely and simultaneously measuring position and momentum of one particle, or that the very act of observing such diminutive things as particles can affect their very existence. Pauli devised its exclusion principle: two particles with the same characteristics can not be in the same place at the same time. At that point, the debate also turned philosophical with that quantum physics indeed came to deny the possibility of fundamental causality, with opponents such as Einstein stating that 'God does not play dice with the universe.'. He did not accept the philosophical consequences and interpretations of quantum mechanics, such as the lack of deterministic causality and the assertion that a single particle can occupy numerous areas of space at one time. If classical mechanics governed the working of an atom, electrons would rapidly travel towards and collide with the nucleus, rendering atoms unstable. Due to that the electrons in fact remain in uncertain, non-deterministic smeared orbital path around the nucleus, the stability of atoms hence Nature is warranted. Quantum physics eventually was to be considered a final renunciation of the classical ideal of causality. Quantum physics always have to be related to experiments since different experimental arrangements yield complementary evidence as some earlier version of multiverse concept, by 1956, asserted that all the possibilities described by quantum theory simultaneously occur in a multiverse composed of mostly independent parallel universes and such a superposition of consistent state combinations of different systems is called an entangled state. While the multiverse is deterministic, we perceive non-deterministic behavior governed by probabilities, because we can observe only our Universe. Multiverse thus seemingly are coextant to quantum theory. By 1930, the reformulated quantum theory further had been formalized and unified by Paul Dirac or John von Neumann, with a greater emphasis placed on measurements, the statistical nature of our knowledge of reality, and philosophical speculations about the role of the observer. At the time, on a other hand, the absence of conclusive experimental evidence came to many competing interpretations. Albert Einstein, as far as he is concerned, did not entirely believe that the laws of quantum mechanics described reality. He and others postulated that there must be some hidden variables at work, which would allow quantum systems to be predictable. In 1964, however, John Bell published the idea that any model of physical reality with such hidden variables also must allow for the instantaneous influence of one particle on another. While Einstein proved that information cannot travel faster than the speed of light, particles can still affect each other when they are far apart according to Bell. Scientists consider Bell's theorem an important foundation for modern physics. While many experiments have taken place to try to prove his theorem, no one was able to run a full, proper test of the experiment Bell would have needed until recently. In 2015, three separate studies were published on this topic, all consistent with the predictions of quantum mechanics and entanglement

Einstein kept however participating into the discovery of the boson by the 1920's but theories mostly turned from the 1930's and during WWII into practical applications of science. Theorecists were back by 1945, with Schwinger, Feynman, and Tomonaga independently allowing to quantum electrodynamics (QED) a whole quantization of electromagnetics. Quantum electrodynamics is the theory that describes the interactions between particles and light. A sweep of new particles had come to be found through the researches which led to the atom bomb as new and powerful particle accelerators helped to augment the list of primordial particles like the neutron, positron or muon already discovered in the 1930's. The idea also had appeared that quantization of fields existed through exchange forces regulated by an exchange of short-lived virtual particles, which were allowed to exist according to the laws governing the uncertainties, or, simplier, that bonds between primordial particles were mediated by force carrier ones. All that list of particles worried physicists, like Murray Gell-Mann to typify and classify them, which allowed to successive modelization allowing to further new particles. So-called quantum chromodynamics in the 1970's eventually finalized a set of fundamental particles, forces and force carrier particles and settled the famed Standard Model of physics, based upon the mathematics of gauge invariance. Quantum chromodynamics (QCD) is the fundamental theory of the strong force. That interaction in the atomic nuclei is largely determined by the underlying dynamics of quarks and gluons. It also varies function of distance. The Standard Model not only describe all particles and forces, gravity excepted as it also serves like the theoretical model upon which any physics since that time has been pursued. The Standard Model, in term of quantum physics, is the meeting of the electroweak interaction theory and quantum chromodynamics into a structure denoted by the gauge group SU(3)×SU(2)×U(1) as the unification of the electromagnetic force and the weak one into the electroweak, by Abdus Salam, Steven Weinberg and Sheldon Glashow, at the CERN, was instrumental into the conception of that model. The Standard Model, or quantum mechanics nowadays constitutes the basis to most of branches in science or applied industry

A last point consists into the relation between General Relativity and the Standard Model has no theory until now was able to merge both. As both astronomy and atomic physics had diverged in their paths since the 1920's, particle physics since the 1970's has renewed the question with the steadfast Standard Model which eventually comes to give, through the fundamental particles it describes and their interactions, fundamental insights into how the early Universe, as seen by the Big Bang theory, a consequence of Einstein's General Relativity, produced such basic elements. Such a convergence was recently questioned since the 1980's with the discovery of the questions of the dark matter or the dark energy

The Fundamentals of Quantum Physics

Since quantum mechanics states that a particle's position and momentum, and its energy and time are two conjugate pairs, respectively, you cannot provide any definitie value for those but a range of probabilities of where that particle might be given its momentum only. That opposes to classical, or everyday wold, were one can think that every object has a definite position, momentum, or time of occurrence, etc. Quantum physics only makes predictions of probabilities. Some quantum states however may have definitive value as they are called 'eigenstate,' for 'definite state.' That is especially true for when a quantum system interacts with a measuring apparatus, as their respective wave functions become entangled, so that the original quantum system ceases to exist as an independent entity, and the probabilistic nature of quantum mechanics thus stems from the act of measurement. As the result of a measurement the wave function containing the probability information for a system collapses from a given initial state to a particular eigenstate. In quantum theory in general, what 'information' means in terms of entanglement is neither information quantified in terms of entropy and increasing as the 'message' gets more random, nor in the sense of a memo where information becomes meaningful only in the right context. The question of the nature of it remains intact in fact. Electrons, for example, may be considered to be located somewhere within a region of space, but with their exact positions being unknown but referred to as 'clouds' instead as the state of a system at a given time is described by a complex wave function, also referred to as state vector in a complex vector space. That allows to compute the probability of finding a electron in such or such region around the nucleus of the atom at a particular time. Due to the Heisenberg’s uncertainty principle, one never can make simultaneous predictions of conjugate variables, such as position and momentum, with accuracy like done with classical physics. The possible results of a measurement further are the eigenvalues of the operator. Possible states of a quantum mechanical system are represented by unit vectors or 'state vectors' which reside in a complex separable Hilbert space or 'state space' or 'associated Hilbert space' of the system. Possible states are points in a projective space of a Hilbert space, or 'complex projective space.' Each observable is represented by a maximally Hermitian or self-adjoint linear operator acting on the state space. Each eigenstate of a observable corresponds to a eigenvector of the operator, and the associated eigenvalue corresponds to the value of the observable in that eigenstate. If the operator's spectrum is discrete, the observable can only attain those discrete eigenvalues! For Hermitian operators, all the eigenvalues are real. The probability distribution of an observable in a given state is done by computing the spectral decomposition of the corresponding operator. Or the state space of a system is a Hilbert space and observables of that system are Hermitian operators acting on that space albeit not telling which Hilbert space or which operators as those can be chosen appropriately in order to obtain a quantitative description of a quantum system. Heisenberg's uncertainty principle is represented by the statement that the Hermitian operators corresponding to certain observables do not commute. It turns out that solutions of Schrödinger's equation are only available for a small number of textbook cases like the particle in a box, the hydrogen molecular ion or the hydrogen atom. Even the helium atom, which contains just one more electron than hydrogen, defies all attempts at a fully analytic treatment as several techniques exist to generate approximate representations, some even recurring to classical motion of particles. Schrödinger formula is not the only formulation of quantum mechanics with some other extant. In the terms of Cambridge's Paul Dirac one, the instantaneous state of a quantum system encodes the probabilities of its measurable properties, or 'observables' which can be either continuous or discrete. Or Feynman's path, for example. Quantum physics brings to that, at the opposite of the classical vision of a atom's electrons circling along orbits around the nucleus like in a miniature solar system, electrons around a atom are only envisioned like forming a blurry cloud of undefined positions, with the most stable—and thus the most likely—orbit for an electron is not too close and not too far from a nucleus

The time evolution of a quantum state is described by the Schrödinger equation, in which the Hamiltonian (the operator corresponding to the total energy of the system) generates time evolution. The time evolution of wave functions is deterministic in the sense that, given a wave function at an initial time, it makes a definite prediction of what the wave function will be at any later time. Wave functions however can change as time progresses. The wave packet will also spread out as time progresses, which means that the position becomes more uncertain. Position eigenstates turn into broadened wave packets that are no longer position eigenstates. wave functions of a quantum state are similar to figures of acoustic modes of vibration in classical physics and are indeed modes of oscillation as well: they possess a sharp energy and thus a keen frequency. The angular momentum and energy taking discrete values similar to resonant frequencies in acoustics. The ground state in the quantum mechanical model is a non-zero energy state that is the lowest permitted energy state of a system, rather than a traditional classical system that is thought of as simply being at rest with zero kinetic energy

On a other hand, 'quantum field theory' or QFT is a quantum theoretical framework, or language to the particle physics and also condensed matter physics too. The Standard Model for example formulates elementary particles and their interactions in terms of relativistic quantum field theories. That allows with particles studies in a particle accelerator, to take the count of particles going into a experiment as differing from the count of those going out. Some even consider that the quantum field theory is the unique and correct outcome of combining the rules of quantum mechanics with special relativity. The QFT is of particular interest about force-carrying particles. Photons, for example are considered field quanta, some chunked ripples, or 'excitations' in a field. Each kind of fermion, or the electrons also features its own field. The QFT eventually brings to that idea that particles are regarded like the excited states of a field, or field quanta with each particle associated to a field. Qantum field theory originated in the 1920s in attemps to express a quantum theory, or 'quantization' for the electromagnetic field or the comportment of charged matter and gradually developed until into the Standard Model, through to put together quantum physics and the Special Relativity, with 'field commutators' Lorentz invariants, Dirac's antimatter, and Soviet scientists discovering that particles -or quanta- generally may be born or disappear from their interaction between them. By the 1940s and early 1950s the concept of 'renormalization' appeared for practice, with the idea that the bare mass or charge of a particle are bare, or abstractions simply not realized in experiment with interaction as any measuremnt can only account for a 'mass' and 'renormalized charge' a particle acquired, from a interaction which brought deviations. The energy carried by a single electron thus is not simply the bare value, but also includes the energy contained in its quantum electromagnetic field or attendant cloud of photons. Quantum electrodynamics (QED) became the prototype of a successful quantum field theory. QED, and indeed, all field theories, were generalized to a class of quantum field theories known as 'gauge theories.' That means that any interaction-yielding experiment in a particle accelerator may be interpreted in terms of quantum fields. In detailed quantum terms, quantum mechanics, like seen, is a theory of abstract operators (observables) acting on an abstract state space (Hilbert space), where the observables represent physically observable quantities and the state space represents the possible states of the system under study. Each observable corresponds to the classical idea of a degree of freedom, like the position or momentum operator. A quantum field is a quantum mechanical system containing a large, and possibly infinite, number of degrees of freedom! The number of positions, or observables, in a quantum field is a infinite or continuous set. In quantum field theory, unlike in quantum mechanics, position is not an observable, and thus, one does not need the concept of a position-space probability density. In practice, interaction between several set of particles is a interaction of quantum fields. Maths of the quantum field remains a domain of research nowadays. The Standard Model generally describes fundamental interactions in nature are through 'gauge theories.'

The gravitational field and the electromagnetic field are the only two fundamental fields in Nature that have infinite range and a corresponding classical low-energy limit, which greatly diminishes and hides their "particle-like" excitations. Integration of gravity to the QED or the strong force are still objects of research nowadays

A vacuum state or 'quantum vacuum,' or 'vacuum', in quantum field theory is a quantum state with the lowest possible energy as it generally contains no physical particles. By no means does it be a simple empty space, or absolutely void. It contains instead fleeting electromagnetic waves and particles that pop into and out of existence. The uncertainty principle implies that from the vacuum a particle pair with a energy above the vacuum may undergo spontaneous creation for a short time. If the quantum field theory can be accurately described through perturbation theory, then the properties of the vacuum are analogous to the properties of the ground state of a quantum mechanical harmonic oscillator (or more accurately, the ground state of a QM problem). In this case the vacuum expectation value (VEV) of any field operator vanishes. In many situations, the vacuum state can be defined to have zero energy, although the actual situation is considerably more subtle. The vacuum state is associated with a zero-point energy, but this zero-point energy has measurable effects. In the laboratory, it may be detected as the 'Casimir effect'. Particles appearing out of nothing for very short periods of time in a quantum vacuum can be understood as a consequence of the energy-time uncertainty principle, whereby restriction of a measurement to an extremely short time interval leads to large fluctuations in energy in the interval. In physical cosmology, some think that the energy of the cosmological vacuum appears as Einstein's cosmological constant

Practical Aspects of Quantum Physics

Scientists, as far the practical applications of quantum physics is concerned, eventually came up with complex equations that predict where and when electrons are in their whizzing orbit around a atom’s nucleus. Varied quantum states determines what practical researches may be performed as derived from quantum physics. Two particles, for example, can be bonded together so that, even when separated by large distances, they communicate instantly, and what happens to one affects the other, which is called a 'entanglement' state, as measuring either one of the objects instantly determines the characteristics of the other, no matter how far apart they are. Einstein had called the feat a 'spooky action at a distance.' At the level of a photon, physics starts to play by bizarre rules. Scientists who understand those rules can 'entangle' two particles so that their properties are linked. Particles with different characteristics, or states, can be bound together across space. That means whatever affects one particle’s state will affect the other, even if they’re located miles apart from one another. Quantum physics, generally, holds too that the fact of observing a particle in a given state finally means to freeze that 'quantum moment' as the particle meanwhile may altogether lie then in a other place, in a other state (the basic quantum principle to that comes from the Heisenberg Uncertainty Principle, which suggests that observing a particle changes its state mainly due to that particles, according to Special Relativity, as they move at light speed, are bouncing back and forth into time. A example of that is electrons circling the nucleus of a atom, swirling around in multiple states at the same time. Only when one measures the position of a electron, do we force it to have a specific location). Austrian physicist Schrödinger also in 1935 had demonstrated that some properties of particles are not decided until an outsider forces them to choose by measuring them, which is the special quantum state called a Schrödinger's-cat state. That state is called 'superposition,' including even the possibility for a particle to lie in two locations at the same time. He had envisioned a cat inside a box that contained a small amount of a radioactive substance, with a 50 percent chance the substance would decay in one hour releasing poison into the box or a 50 percent chance the decay would not occur. One can not determine whether the cat in the box is dead or alive until the box is opened and a observation 'measures' the situation as, as long as the box remains closed, the whole system is suspended in a state of uncertainty where the cat is both dead and alive. Experiments since have verified that infinitesimal particles really do seem to exist in these suspended states of multiple possibilities until forced into one situation or another by measurements. The cat was placed in a sealed box with a radioactive source and a poison to be triggered if an atom from the radioactive substance decays. The fact why the cat may be alive or dead, when the box is opened, lies with the concept of quantum superposition as a quantum system can exist in two states simultaneously, making a random quantum jump to one state once observed. The Yale University by June 2019 claim to be able to catch and save a Schrödinger's cat from doom, by anticipating its jumps and acting in real time, while also overturning the cornerstone dogma of quantum physics. The tell-tale sign of the quantum jump is a sudden absence of a certain type of photons emitting from the atom. That represents a potential major advance in understanding and controlling quantum information. On the other hand, scientists have another way to know if a quantum jump is about to occur: it suffices to monitor the population of an auxiliary energy level coupled to the ground state of the material, which also demonstrate that the evolution of each completed jump is continuous, coherent and deterministic. Matter, light, a particle may be thus induced in a Schrödinger's-cat state by having two physical states at the same time as not until a direct measurement -generally done at a non-particle, or macro, level- is taken would the object be forced to choose between these two contradictory conditions, of the particle forced to leave its superposition state (which is called 'decoherence.') Current experiments, generally can, for example, link a packet of light to one of both distant, entangled particles, the light then destroyed with the particle it is linked too and the remaining particle of the entangled pair retaining the link with the disappeared one, thus the information about the packet of light; that allows to rebuild that packet of light in the location of that remaining particle. Quantum physics also is used, in terms of practical use, to research about quantum computers where quantum bits would be in a 'superposition' of both states (1 and 0, high and low voltage) at the same time until a measurement is made, leading to much faster informatics like searches of giant databases for example. Work on photons is ideal for transferring information fast over long distances as on atoms offers a valuable medium for longlived quantum memory. Quantum cryptology also derives from such works, with the key for a encryption sent, like a series of particles of light, or photons, at the same time than the encrypted text as it also allows to immediately check any attempt of unciphering (hackers, as far as they are concerned, are themselves trying to dissimulate such attempts like errors as errors are always part of such a transmission). Recent experimentations claim to have beamed messages 10 miles away or more, as they base upon a pair of entangled photons and changes to one almost instantaneously reflected by changes in the other particle. Time travel also is intellectually understandable as particles moving at the speed of light, in terms of quantum physics or Special Relativity, have a special relation to time. A particle moving at the speed of light ages less than a one keeping still, one of both thus lying in the future. Physicists even are beginning to be able to put some large-scale objects, on the order of a tiny metal paddle into two states simulatenously, like both vibrating and holding still. Such researches might lead to time-travel with apparatus able to warp to parallel universes. The multiverse concept, at last, also is a consequence of quantum physics, a theory of which states that when one a physicist observes the Universe in one state, that splits the Universe into two parts, the entire Universe freezing during observation as only one reality is seen. For decades, quantum physics seemed too esoteric to have much practical use as real life use took upon since the 2010's like gravitational sensors to find oil and minerals, clocks that deliver next-generation navigation, and secure broadband communication

Last findings are showing that even how living beings work, like photosynthesis, enzymes or the ADN's stability -which are the basics of life- look like they also imply quantum physics! Biologists knew that quantum physics necessarily works with biological activity through atoms as they thought they could save that formalism. The state superposition thus, which is the ability of a particle to journey through two ways at the same time, allow a 100 percent efficacity to photosynthesis as electrons which are excited by sunlight may propagate into a plant through all possible ways at the same time whithout any loss. The so-called 'tunnel effect,' allowing to a particle to cross any obstacle due to its dual nature (both corpuscular or ondulatory), makes that if a particule, like matter, can not cross, it does like a wave. Quantum tunneling effect consists into that, due to the uncertainty principle, a particle can, albeit rarely, tunnel to a location physics tolds it could not reach. Quantum tunneling, for example is what allows protons and neutrons to get out of a atom's nucleus through radioactive decay. It can occur over relatively long distances. Also exchanges between molcules as triggered by enzymes unfold without braking as chemical reactions are made easier. The 'intrication' phenomenon at last, which has two particules bound between them and their properties too despite a distance, would facilitate the ADN's stability! All elements of it, like bases and binds are wielded between them allowing to a upmost stability. Biologists even think that smell or the sense of orientation among birds would also use quantum mechanics

Quantum In Relation With Other Theories of Nature

As far as relation to classical physics -or current world- is concerned, quantum physics states that classical mechanics is simply a quantum mechanics of large systems, or that predictions of quantum mechanics reduce to those of classical physics when a system moves to higher energies or, equivalently, larger quantum numbers. In systems incorporating millions of particles averaging takes over and the statistical probability of random behaviour approaches zero at the higher energy limit. According to the so-called 'correspondence principle,' all objects obey the laws of quantum mechanics, as classical mechanics is just an approximation for large systems or a 'statistical quantum mechanics of a large collection of particles.' Many macroscopic properties of a classical system are a direct consequences of the quantum behavior of its parts like the rigidity of solids, or varied properties of matter like the result of interaction of electric charges under the rules of quantum physics. The Newtonian physics thus remain accurate for the vast majority of object beyond large molecules. In its relation to Relativity, a fully relativistic quantum theory requires the development of quantum field theory, which applies quantization to a field rather than a fixed set of particles. That is just quantum electrodynamics which provides a fully quantum description of the electromagnetic interaction. Quantum field theories for the strong nuclear force and the weak nuclear force have been also developed. The quantum field theory of the strong nuclear force is called quantum chromodynamics, and describes the interactions of quarks and gluons. The weak nuclear force and the electromagnetic force were unified, in their quantized forms, into a single quantum field theory known as electroweak theory. As far as quantum models of gravity are concerned, they are impeached by apparent incompatibilities between General Relativity and some of the fundamental assumptions of quantum theory. General Relativity and quantum theory have been each evidenced by science evidence and they do not directly contradict each other but they resisted any incorporation altogether. As gravity is negligible in many areas of particle physics, unification between General Relativity and quantum mechanics is not a urgent issue. The lack of a correct theory of quantum gravity however is an important issue in cosmology. On very short timescales, conventional thermodynamics let room to quantum mechanics

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