Category Archives: Quantum Physics
Rotating Lepton Model: Coupling relativity, quantum mechanics and neutrinos for the synthesis of matter – Open Access Government
For the last fifty years, the Standard Model (SM) of particle physics has provided the basis for describing the structure and composition of matter. According to the SM, protons and neutrons, which belong to the hadron family of composite particles and are the components of atomic nuclei, consist of elementary particles called quarks which are kept together by a force named Strong Force. (1) No quarks have ever been isolated and studied independently, and their masses are estimated to be comparable to those of baryons, i.e. of the order of 1 GeV/c2. These masses are 100 billion times (10,11) larger than the masses of neutrinos (10-1 to 10-3 eV/c2) (2) which are the lightest by far, as well as the most numerous, particles in our Universe.
Einsteins theory of Relativity (both special (SR) (3,4) and general (GR) (5)) is one of the most remarkable scientific achievements in the history of humanity. SR has been confirmed experimentally thousands of times and there have been also numerous confirmations of GR. Most confirmations refer to macroscopic systems and only recently (6) the amazing strength of SR and GR has been demonstrated inside hadrons, deep in the femtocosmos of the lightest elementary particles, i.e., of neutrinos.
Space contraction, time dilation and mass increase with particle speed are the main features of SR, as the particle speed with respect to an observer, at rest with the centre of rotation, approaches the speed of light c and thus the Lorentz factor , defined from = (1 v2 / c2) 1/2, approaches infinity.
Thus, upon considering three particles rotating symmetrically on a cyclic trajectory using their gravitational attraction, FG, as the centripetal force, then FG can become surprisingly strong. This is because SR dictates that a particle of rest mass mo has a relativistic mass mo, (3,4) and a longitudinal inertial mass 3mo, equal according to the equivalence principle (6,7) with its gravitational mass 3mo.(7,8) Therefore, using the definition of the gravitational mass in Newtons gravitational law it follows:
FG = Gm2o6 / (3r2) (1)
where r is the rotational radius. To find r and one must also use the de Broglie equation of Quantum Mechanics:
movr = n (2)
This is used to obtain for n=1 and mo43.7 meV/c2, estimated (6,8) from the Superkamiokande measurements, (2) that r0.63 fm and 7.163.109, thus 61.35.1059. Consequently, the rotating speed is very close to c and the gravitational force is, amazingly, according to equation (1), 59 orders of magnitude larger than normal nonrelativistic Newtonian force! (Fig. 1) This force equals 8.104 N, equal to the weight of 100 humans on earth.
In addition to causing such an astounding 6~1059 times increase in gravitational attraction, special elativity also causes an amazing ~ 7.168.109 increase in the mass of the three rotating neutrinos so that the composite particle mass increases from 3(43.7 meV/c2) to the neutron mass of 939.565 MeV/c2 (Fig. 1). Conversely, if the composite particle mass, 3mo, is that of a neutron (939.565 MeV/c2) then the rest mass, mo, of each rotating particle is that of the heaviest neutrino eigenmass, (9) i.e. 43.7 meV/c2, in good agreement with the Superkamiokande measurement of the heaviest neutrino mass. (2) Therefore, special relativity reveals that quarks are relativistic neutrinos and also shows that the neutrino gravitational mass, 3mo, is enormous, i.e. of the order of the Planck mass (c/G)1/2 = 21.7 mg per neutrino! It thus also implies, in conjunction with equation (2), that the gravitational force of equation (1) equals the strong force, c/r2, which is a factor of 137 stronger than the electrostatic force of positron -electron pair at the same distance. (1)
The RLM shows that maximisation of the Lorentz factor leads to enhanced composite particle stability by minimizing 5moc2, which is the potential energy of the rotating neutrino triad (8) and, at the same time by maximising the Lorentz factor and thus also the produced hadron mass m = 3mo = 313/12 (mP1mo2)1/3, where mP1 is the Planck mass (=(c/G)1/2 = 1.22.1028 eV/c2). This simple expression gives, amazingly, a mass value which differs less than 1% from the experimental neutron mass of 939.565 MeV/c2.
Neutrinos are well known to come in three different flavours, i.e. electron neutrinos, muon neutrinos and tau neutrinos. These flavours are obtained by mixing neutrinos from the three mass types (or mass eigenstates), i.e. m3 mass neutrinos (the heaviest), m2 mass neutrinos and m1 type neutrinos (the lightest) for the Normal Hierarchy. Using equation (1) and the experimental hadron masses, we have computed the composite particle mass values plotted in Figure 2. Agreement with the experimental composite mass values is better than 2%. Conversely, one may use the experimental hadron or boson mass values to compute the three neutrino masses. Agreement with the experimental values measured at Superkamiokande (2) is within 5%.
The fact that the gravitational Newton-Einstein equation (1) provides such a good fit to the experimental mass values of hadrons shows that when accounting for special relativity, gravity suffices to describe the strong force. The equally good fit to the experimental mass values of W, Z0 and H bosons shows that relativistic gravity also suffices to describe the weak force. Indeed, in both cases at the limit of large one obtains FG = Gm2 P1 / r2 = G(c / G) / r2 = c/r2 whichis the strong force value. (1) Similarly, for the weak force one also obtains FG = c/r2. One may thus conclude that both the strong and the weak forces have been unified with Newtonian gravity (=1) in the RLM via equation (1). (10,12)
In summary, the RLM reveals that our known Universe is a product of the combination of neutrinos, electrons, positrons, Einsteins relativity, and the dual wave-particle nature of matter, as described by the de Broglie equation of quantum mechanics. (12,13)
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Odile Jacob Publishing to release today The Science of Light, a captivating journey of scientific discovery by Nobel Prize-winning physicist Serge…
Light has fascinated mankind since the dawn of time. Elucidating its properties over the centuries has been an adventure intimately linked withthe birth and development of modern science; it has led, after many surprising twists, to the theories of relativity and quantum physics whichhave profoundly changed our view of the world at the microscopic and cosmic scales alike. Placing his own career in a rich lineage of scientific discovery, Nobel Prizewinningphysicist Serge Haroche offers a literally enlightening account of what we know about light today, how we learned it, and how that knowledgehas led to countless inventions that have revolutionized daily life.
From Galileo and Newton to Einstein and Feynman, from early measurementsof the speed of light to cutting-edge work on quantum entanglement, Haroche takes a detailed and personal look at light's role in how we seeand understand the universe. The Science of Light is at once a colorful history of scientific inquiry and a passionate defense of "blue sky research"investigations conducted not inpursuit of a particular goal, but out of curiosity and faith that today's abstract discoveries may well power tomorrow's most incrediblepossibilities.
A uniquely captivating book about the thrill of discovery.
Serge Harocheis professor emeritus at the Collge de France, a member of the Acadmie des Sciences, a foreign member of the U.S. National Academy of Sciences, and winner of the 2012 Nobel Prize in Physics for discovering methods of manipulating and measuring individual quantum systems. He has taught at Paris VI University, the cole Polytechnique, the cole Normale Suprieure, Harvard University, and Yale University.
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A new place for consciousness in our understanding of the universe – New Scientist
To make sense of mysteries like quantum mechanics and the passage of time, theorists are trying to reformulate physics to include subjective experience as a physical constituent of the world
By Thomas Lewton
Pablo Hurtado de Mendoza
A WALK in the woods. Every shade of green. A fleck of rain. The sensations and thoughts bound in every moment of experience feel central to our existence. But physics, which aims to describe the universe and everything in it, says nothing about your inner world. Our descriptions of the wavelengths of light as they reflect off leaves capture something but not what it is like to be deep in the woods.
It can seem as if there is an insurmountable gap between our subjective experience of the world and our attempts to objectively describe it. And yet our brains are made of matter so, you might think, the states of mind they generate must be explicable in terms of states of matter. The question is: how? And if we cant explain consciousness in physical terms, how do we find a place for it in an all-embracing view of the universe?
There is no question in science more difficult and confusing, says Lee Smolin, a theoretical physicist at the Perimeter Institute for Theoretical Physics in Waterloo, Canada.
It is also one that he and others are addressing with renewed vigour, convinced that we will never make sense of the universes mysteries things like how reality emerges from the fog of the quantum world and what the passage of time truly signifies unless we reimagine the relationship between matter and mind.
Their ideas amount to an audacious attempt to describe the universe from the inside out, rather than the other way around, and they might just force us to abandon long-cherished assumptions about what everything is ultimately made of.
Modern physics
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A new place for consciousness in our understanding of the universe - New Scientist
Physics – Seeking Diversity When Faced with Adversity – Physics
My first faculty position was at Old Dominion University in southern Virginia, where I saw racism up close and personal. Southern Virginia, being a very conservative place, was also a tough environment in which to be openly gay, so I moved, eventually ending up at the University of Connecticut.
I had a very difficult experience with harassment in Connecticut that impacted my mental and physical health. That experience politicized me and led me to be more outspoken about LGBTQ+ issues. I then moved to the California Institute of Techology, which felt to me like a nirvana for both science and inclusivity. It was a place where my husband and I were welcomed and loved. However, the funding for my position was not secure, so I had to move again.
At the University of Wisconsin, where I went next, I had supportive colleagues, but I still experienced discriminatory treatment that distracted me from science and came with high legal expenses. It was because of these experiences that I decided to start being more open about discussing sexual and gender identity issues. But the real turning point for me in taking an active advocacy role was the 2012 APS March Meeting.
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Physics - Seeking Diversity When Faced with Adversity - Physics
Here are the Top 10 times scientific imagination failed – Science News Magazine
Science, some would say, is an enterprise that should concern itself solely with cold, hard facts. Flights of imagination should be the province of philosophers and poets.
On the other hand, as Albert Einstein so astutely observed, Imagination is more important than knowledge. Knowledge, he said, is limited to what we know now, while imagination embraces the entire world, stimulating progress.
So with science, imagination has often been the prelude to transformative advances in knowledge, remaking humankinds understanding of the world and enabling powerful new technologies.
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And yet while sometimes spectacularly successful, imagination has also frequently failed in ways that retard the revealing of natures secrets. Some minds, it seems, are simply incapable of imagining that theres more to reality than what they already know.
On many occasions scientists have failed to foresee ways of testing novel ideas, ridiculing them as unverifiable and therefore unscientific. Consequently it is not too challenging to come up with enough failures of scientific imagination to compile a Top 10 list, beginning with:
By the middle of the 19th century, most scientists believed in atoms. Chemists especially. John Dalton had shown that the simple ratios of different elements making up chemical compounds strongly implied that each element consisted of identical tiny particles. Subsequent research on the weights of those atoms made their reality pretty hard to dispute. But that didnt deter physicist-philosopher Ernst Mach. Even as late as the beginning of the 20th century, he and a number of others insisted that atoms could not be real, as they were not accessible to the senses. Mach believed that atoms were a mental artifice, convenient fictions that helped in calculating the outcomes of chemical reactions. Have you ever seen one? he would ask.
Apart from the fallacy of defining reality as observable, Machs main failure was his inability to imagine a way that atoms could be observed. Even after Einstein proved the existence of atoms by indirect means in 1905, Mach stood his ground. He was unaware, of course, of the 20th century technologies that quantum mechanics would enable, and so did not foresee powerful new microscopes that could show actual images of atoms (and allow a certain computing company to drag them around to spell out IBM).
Machs views were similar to those of Auguste Comte, a French philosopher who originated the idea of positivism, which denies reality to anything other than objects of sensory experience. Comtes philosophy led (and in some cases still leads) many scientists astray. His greatest failure of imagination was an example he offered for what science could never know: the chemical composition of the stars.
Unable to imagine anybody affording a ticket on some entrepreneurs space rocket, Comte argued in 1835 that the identity of the stars components would forever remain beyond human knowledge. We could study their size, shapes and movements, he said, whereas we would never know how to study by any means their chemical composition, or their mineralogical structure, or for that matter, their temperature, which will necessarily always be concealed from us.
Within a few decades, though, a newfangled technology called spectroscopy enabled astronomers to analyze the colors of light emitted by stars. And since each chemical element emits (or absorbs) precise colors (or frequencies) of light, each set of colors is like a chemical fingerprint, an infallible indicator for an elements identity. Using a spectroscope to observe starlight therefore can reveal the chemistry of the stars, exactly what Comte thought impossible.
Sometimes imagination fails because of its overabundance rather than absence. In the case of the never-ending drama over the possibility of life on Mars, that planets famous canals turned out to be figments of overactive scientific imagination.
First observed in the late 19th century, the Martian canals showed up as streaks on the planets surface, described as canali by Italian astronomer Giovanni Schiaparelli. Canali is, however, Italian for channels, not canals. So in this case something was gained (rather than lost) in translation the idea that Mars was inhabited. Canals are dug, remarked British astronomer Norman Lockyer in 1901, ergo there were diggers. Soon astronomers imagined an elaborate system of canals transporting water from Martian poles to thirsty metropolitan areas and agricultural centers. (Some observers even imagined seeing canals on Venus and Mercury.)
With more constrained imaginations, aided by better telescopes and translations, belief in the Martian canals eventually faded. It was merely the Martian winds blowing dust (bright) and sand (dark) around the surface in ways that occasionally made bright and dark streaks line up in a deceptive manner to eyes attached to overly imaginative brains.
In 1934, Italian physicist Enrico Fermi bombarded uranium (atomic number 92) and other elements with neutrons, the particle discovered just two years earlier by James Chadwick. Fermi found that among the products was an unidentifiable new element. He thought he had created element 93, heavier than uranium. He could not imagine any other explanation. In 1938 Fermi was awarded the Nobel Prize in physics for demonstrating the existence of new radioactive elements produced by neutron irradiation.
It turned out, however, that Fermi had unwittingly demonstrated nuclear fission. His bombardment products were actually lighter, previously known elements fragments split from the heavy uranium nucleus. Of course, the scientists later credited with discovering fission, Otto Hahn and Fritz Strassmann, didnt understand their results either. Hahns former collaborator Lise Meitner was the one who explained what theyd done. Another woman, chemist Ida Noddack, had imagined the possibility of fission to explain Fermis results, but for some reason nobody listened to her.
In the 1920s, most physicists had convinced themselves that nature was built from just two basic particles: positively charged protons and negatively charged electrons. Some had, however, imagined the possibility of a particle with no electric charge. One specific proposal for such a particle came in 1930 from Austrian physicist Wolfgang Pauli. He suggested that a no-charge particle could explain a suspicious loss of energy observed in beta-particle radioactivity. Paulis idea was worked out mathematically by Fermi, who named the neutral particle the neutrino. Fermis math was then examined by physicists Hans Bethe and Rudolf Peierls, who deduced that the neutrino would zip through matter so easily that there was no imaginable way of detecting its existence (short of building a tank of liquid hydrogen 6 million billion miles wide). There is no practically possible way of observing the neutrino, Bethe and Peierls concluded.
But they had failed to imagine the possibility of finding a source of huge numbers of high-energy neutrinos, so that a few could be captured even if almost all escaped. No such source was known until nuclear fission reactors were invented. In the 1950s, Frederick Reines and Clyde Cowan used reactors to definitely establish the neutrinos existence. Reines later said he sought a way to detect the neutrino precisely because everybody had told him it wasnt possible to detect the neutrino.
Ernest Rutherford, one of the 20th centurys greatest experimental physicists, was not exactly unimaginative. He imagined the existence of the neutron a dozen years before it was discovered, and he figured out that a weird experiment conducted by his assistants had revealed that atoms contained a dense central nucleus. It was clear that the atomic nucleus packed an enormous quantity of energy, but Rutherford could imagine no way to extract that energy for practical purposes. In 1933, at a meeting of the British Association for the Advancement of Science, he noted that although the nucleus contained a lot of energy, it would also require energy to release it. Anyone saying we can exploit atomic energy is talking moonshine, Rutherford declared. To be fair, Rutherford qualified the moonshine remark by saying with our present knowledge, so in a way he perhaps was anticipating the discovery of nuclear fission a few years later. (And some historians have suggested that Rutherford did imagine the powerful release of nuclear energy, but thought it was a bad idea and wanted to discourage people from attempting it.)
Rutherfords reputation for imagination was bolstered by his inference that radioactive matter deep underground could solve the mystery of the age of the Earth. In the mid-19th century, William Thomson (later known as Lord Kelvin) calculated the Earths age to be something a little more than 100 million years, and possibly much less. Geologists insisted that the Earth must be much older perhaps billions of years to account for the planets geological features.
Kelvin calculated his estimate assuming the Earth was born as a molten rocky mass that then cooled to its present temperature. But following the discovery of radioactivity at the end of the 19th century, Rutherford pointed out that it provided a new source of heat in the Earths interior. While giving a talk (in Kelvins presence), Rutherford suggested that Kelvin had basically prophesized a new source of planetary heat.
While Kelvins neglect of radioactivity is the standard story, a more thorough analysis shows that adding that heat to his math would not have changed his estimate very much. Rather, Kelvins mistake was assuming the interior to be rigid. John Perry (one of Kelvins former assistants) showed in 1895 that the flow of heat deep within the Earths interior would alter Kelvins calculations considerably enough to allow the Earth to be billions of years old. It turned out that the Earths mantle is fluid on long time scales, which not only explains the age of the Earth, but also plate tectonics.
Before the mid-1950s, nobody imagined that the laws of physics gave a hoot about handedness. The same laws should govern matter in action when viewed straight-on or in a mirror, just as the rules of baseball applied equally to Ted Williams and Willie Mays, not to mention Mickey Mantle. But in 1956 physicists Tsung-Dao Lee and Chen Ning Yang suggested that perfect right-left symmetry (or parity) might be violated by the weak nuclear force, and experiments soon confirmed their suspicion.
Restoring sanity to nature, many physicists thought, required antimatter. If you just switched left with right (mirror image), some subatomic processes exhibited a preferred handedness. But if you also replaced matter with antimatter (switching electric charge), left-right balance would be restored. In other words, reversing both charge (C) and parity (P) left natures behavior unchanged, a principle known as CP symmetry. CP symmetry had to be perfectly exact; otherwise natures laws would change if you went backward (instead of forward) in time, and nobody could imagine that.
In the early 1960s, James Cronin and Val Fitch tested CP symmetrys perfection by studying subatomic particles called kaons and their antimatter counterparts. Kaons and antikaons both have zero charge but are not identical, because they are made from different quarks. Thanks to the quirky rules of quantum mechanics, kaons can turn into antikaons and vice versa. If CP symmetry is exact, each should turn into the other equally often. But Cronin and Fitch found that antikaons turn into kaons more often than the other way around. And that implied that natures laws allowed a preferred direction of time. People didnt want to believe it, Cronin said in a 1999 interview. Most physicists do believe it today, but the implications of CP violation for the nature of time and other cosmic questions remain mysterious.
In the early 20th century, the dogma of behaviorism, initiated by John Watson and championed a little later by B.F. Skinner, ensnared psychologists in a paradigm that literally excised imagination from science. The brain site of all imagination is a black box, the behaviorists insisted. Rules of human psychology (mostly inferred from experiments with rats and pigeons) could be scientifically established only by observing behavior. It was scientifically meaningless to inquire into the inner workings of the brain that directed such behavior, as those workings were in principle inaccessible to human observation. In other words, activity inside the brain was deemed scientifically irrelevant because it could not be observed. When what a person does [is] attributed to what is going on inside him, Skinner proclaimed, investigation is brought to an end.
Skinners behaviorist BS brainwashed a generation or two of followers into thinking the brain was beyond study. But fortunately for neuroscience, some physicists foresaw methods for observing neural activity in the brain without splitting the skull open, exhibiting imagination that the behaviorists lacked. In the 1970s Michel Ter-Pogossian, Michael Phelps and colleagues developed PET (positron emission tomography) scanning technology, which uses radioactive tracers to monitor brain activity. PET scanning is now complemented by magnetic resonance imaging, based on ideas developed in the 1930s and 1940s by physicists I.I. Rabi, Edward Purcell and Felix Bloch.
Nowadays astrophysicists are all agog about gravitational waves, which can reveal all sorts of secrets about what goes on in the distant universe. All hail Einstein, whose theory of gravity general relativity explains the waves existence. But Einstein was not the first to propose the idea. In the 19th century, James Clerk Maxwell devised the math explaining electromagnetic waves, and speculated that gravity might similarly induce waves in a gravitational field. He couldnt figure out how, though. Later other scientists, including Oliver Heaviside and Henri Poincar, speculated about gravity waves. So the possibility of their existence certainly had been imagined.
But many physicists doubted that the waves existed, or if they did, could not imagine any way of proving it. Shortly before Einstein completed his general relativity theory, German physicist Gustav Mie declared that the gravitational radiation emitted by any oscillating mass particle is so extraordinarily weak that it is unthinkable ever to detect it by any means whatsoever. Even Einstein had no idea how to detect gravitational waves, although he worked out the math describing them in a 1918 paper. In 1936 he decided that general relativity did not predict gravitational waves at all. But the paper rejecting them was simply wrong.
As it turned out, of course, gravitational waves are real and can be detected. At first they were verified indirectly, by the diminishing distance between mutually orbiting pulsars. And more recently they were directly detected by huge experiments relying on lasers. Nobody had been able to imagine detecting gravitational waves a century ago because nobody had imagined the existence of pulsars or lasers.
All these failures show how prejudice can sometimes dull the imagination. But they also show how an imagination failure can inspire the quest for a new success. And thats why science, so often detoured by dogma, still manages somehow, on long enough time scales, to provide technological wonders and cosmic insights beyond philosophers and poets wildest imagination.
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Here are the Top 10 times scientific imagination failed - Science News Magazine
Life as we know it would not exist without this highly unusual number – Space.com
Paul M. Sutteris an astrophysicist at SUNY Stony Brook and the Flatiron Institute, host of "Ask a Spaceman" and "Space Radio," and author of "How to Die in Space."
A seemingly harmless, random number with no units or dimensions has cropped up in so many places in physics and seems to control one of the most fundamental interactions in the universe.
Its name is the fine-structure constant, and it's a measure of the strength of the interaction between charged particles and the electromagnetic force. The current estimate of the fine-structure constant is 0.007 297 352 5693, with an uncertainty of 11 on the last two digits. The number is easier to remember by its inverse, approximately 1/137.
If it had any other value, life as we know it would be impossible. And yet we have no idea where it comes from.
Watch: The Most Important Number in the Universe
Atoms have a curious property: They can emit or absorb radiation of very specific wavelengths, called spectral lines. Those wavelengths are so specific because of quantum mechanics. An electron orbiting around a nucleus in an atom can't have just any energy; it's restricted to specific energy levels.
When electrons change levels, they can emit or absorb radiation, but that radiation will have exactly the energy difference between those two levels, and nothing else hence the specific wavelengths and the spectral lines.
But in the early 20th century, physicists began to notice that some spectral lines were split, or had a "fine structure" (and now you can see where I'm going with this). Instead of just a single line, there were sometimes two very narrowly separated lines.
The full explanation for the "fine structure" of the spectral line rests in quantum field theory, a marriage of quantum mechanics and special relativity. And one of the first people to take a crack at understanding this was physicist Arnold Sommerfeld. He found that to develop the physics to explain the splitting of spectral lines, he had to introduce a new constant into his equations a fine-structure constant.
Related: 10 mind-boggling things you should know about quantum physics
The introduction of a constant wasn't all that new or exciting at the time. After all, physics equations throughout history have involved random constants that express the strengths of various relationships. Isaac Newton's formula for universal gravitation had a constant, called G, that represents the fundamental strength of the gravitational interaction. The speed of light, c, tells us about the relationship between electric and magnetic fields. The spring constant, k, tells us how stiff a particular spring is. And so on.
But there was something different in Sommerfeld's little constant: It didn't have units. There are no dimensions or unit system that the value of the number depends on. The other constants in physics aren't like this. The actual value of the speed of light, for example, doesn't really matter, because that number depends on other numbers. Your choice of units (meters per second, miles per hour or leagues per fortnight?) and the definitions of those units (exactly how long is a "meter" going to be?) matter; if you change any of those, the value of the constant changes along with it.
But that's not true for the fine-structure constant. You can have whatever unit system you want and whatever method of organizing the universe as you wish, and that number will be precisely the same.
If you were to meet an alien from a distant star system, you'd have a pretty hard time communicating the value of the speed of light. Once you nailed down how we express our numbers, you would then have to define things like meters and seconds.
But the fine structure constant? You could just spit it out, and they would understand it (as long as they count numbers the same way as we do).
Sommerfeld originally didn't put much thought into the constant, but as our understanding of the quantum world grew, the fine-structure constant started appearing in more and more places. It seemed to crop up anytime charged particles interacted with light. In time, we came to recognize it as the fundamental measure for the strength of how charged particles interact with electromagnetic radiation.
Change that number, change the universe. If the fine-structure constant had a different value, then atoms would have different sizes, chemistry would completely change and nuclear reactions would be altered. Life as we know it would be outright impossible if the fine-structure constant had even a slightly different value.
So why does it have the value it does? Remember, that value itself is important and might even have meaning, because it exists outside any unit system we have. It simply is.
In the early 20th century, it was thought that the constant had a value of precisely 1/137. What was so important about 137? Why that number? Why not literally any other number? Some physicists even went so far as to attempt numerology to explain the constant's origins; for example, famed astronomer Sir Arthur Eddington "calculated" that the universe had 137 * 2^256 protons in it, so "of course" 1/137 was also special.
Today, we have no explanation for the origins of this constant. Indeed, we have no theoretical explanation for its existence at all. We simply measure it in experiments and then plug the measured value into our equations to make other predictions.
Someday, a theory of everything a complete and unified theory of physics might explain the existence of the fine-structure constant and other constants like it. Unfortunately, we don't have a theory of everything, so we're stuck shrugging our shoulders.
But at least we know what to write on our greeting cards to the aliens.
Learn more by listening to the "Ask a Spaceman" podcast, available oniTunesand askaspaceman.com. Ask your own question on Twitter using #AskASpaceman or by following Paul @PaulMattSutter and facebook.com/PaulMattSutter.
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Life as we know it would not exist without this highly unusual number - Space.com
The Bohr model: The famous but flawed depiction of an atom – Space.com
The Bohr model, introduced by Danish physicist Niels Bohr in 1913, was a key step on the journey to understand atoms.
Ancient Greek thinkers already believed that matter was composed of tiny basic particles that couldn't be divided further. It took more than 2,000 years for science to advance enough to prove this theory right. The journey to understanding atoms and their inner workings was long and complicated.
It was British chemist John Dalton who in the early 19th century revived the ideas of ancient Greeks that matter was composed of tiny indivisible particles called atoms. Dalton believed that every chemical element consisted of atoms of distinct properties that could be combined into various compounds, according to Britannica.
Dalton's theories were correct in many aspects, apart from that basic premise that atoms were the smallest component of matter that couldn't be broken down into anything smaller. About a hundred years after Dalton, physicists started discovering that the atom was, in fact, really quite complex inside.
Related: There's a giant mystery hiding inside every atom in the universe
British physicist Joseph John Thomson made the first major breakthrough in the understanding of atoms in 1897 when he discovered that atoms contained tiny negatively charged particles that he called electrons. Thomson thought that electrons floated in a positively charged "soup" inside the atomic sphere, according to Khan Academy.
14 years later, New Zealand-born Ernest Rutherford, Thomson's former student, challenged this depiction of the atom when he found in experiments that the atom must have a small positively charged nucleus sitting at its center.
Based on this finding, Rutherford then developed a new atom model, the Rutherford model. According to this model, the atom no longer consisted of just electrons floating in a soup but had a tiny central nucleus, which contained most of the atom's mass. Around this nucleus, the electrons revolved similarly to planets orbiting the sun in our solar system, according to Britannica.
Some questions, however, remained unanswered. For example, how was it possible that the electrons didn't collapse onto the nucleus, since their opposite charge would mean they should be attracted to it? Several physicists tried to answer this question including Rutherford's student Niels Bohr.
Bohr was the first physicist to look to the then-emerging quantum theory to try to explain the behavior of the particles inside the simplest of all atoms; the atom of hydrogen. Hydrogen atoms consist of a heavy nucleus with one positively-charged proton around which a single, much smaller and lighter, negatively charged electron orbits. The whole system looks a little bit like the sun with only one planet orbiting it.
Bohr tried to explain the connection between the distance of the electron from the nucleus, the electron's energy and the light absorbed by the hydrogen atom, using one great novelty of physics of that era: the Planck constant.
The Planck constant was a result of the investigation of German physicist Max Planck into the properties of electromagnetic radiation of a hypothetical perfect object called the black body.
Strangely, Planck discovered that this radiation, including light, is emitted not in a continuum but rather in discrete packets of energy that can only be multiples of a certain fixed value, according to Physics World.That fixed value became the Planck constant. Max Planck called these packets of energy quanta, providing a name to the completely new type of physics that was set to turn the scientists' understanding of our world upside down.
What role does the Planck constant play in the hydrogen atom? Despite the nice comparison, the hydrogen atom is not exactly like the solar system. The electron doesn't orbit its sun the nucleus at a fixed distance, but can skip between different orbits based on how much energy it carries, Bohr postulated. It may orbit at the distance of Mercury, then jump to Earth, then to Mars.
The electron doesn't slide between the orbits gradually, but makes discrete jumps when it reaches the correct energy level, quite in line with Planck's theory, physicist Ali Hayek explains on his YouTube channel.
Bohr believed that there was a fixed number of orbits that the electron could travel in. When the electron absorbs energy, it jumps to a higher orbital shell. When it loses energy by radiating it out, it drops to a lower orbit. If the electron reaches the highest orbital shell and continues absorbing energy, it will fly out of the atom altogether.
The ratio between the energy of the electron and the frequency of the radiation it emits is equal to the Planck constant. The energy of the light emitted or absorbed is exactly equal to the difference between the energies of the orbits and is inversely proportional to the wavelength of the light absorbed by the electron, according to Ali Hayek.
Using his model, Bohr was able to calculate the spectral lines the lines in the continuous spectrum of light that the hydrogen atoms would absorb.
The Bohr model seemed to work pretty well for atoms with only one electron. But apart from hydrogen, all other atoms in the periodic table have more, some many more, electrons orbiting their nuclei. For example, the oxygen atom has eight electrons, the atom of iron has 26 electrons.
Once Bohr tried to use his model to predict the spectral lines of more complex atoms, the results became progressively skewed.
There are two reasons why Bohr's model doesn't work for atoms with more than one electron, according to the Chemistry Channel. First, the interaction of multiple atoms makes their energy structure more difficult to predict.
Bohr's model also didn't take into account some of the key quantum physics principles, most importantly the odd and mind-boggling fact that particles are also waves, according to the educational website Khan Academy.
As a result of quantum mechanics, the motion of the electrons around the nucleus cannot be exactly predicted. It is impossible to pinpoint the velocity and position of an electron at any point in time. The shells in which these electrons orbit are therefore not simple lines but rather diffuse, less defined clouds.
Only a few years after the model's publication, physicists started improving Bohr's work based on the newly discovered principles of particle behavior. Eventually, the much more complicated quantum mechanical model emerged, superseding the Bohr model. But because things get far less neat when all the quantum principles are in place, the Bohr model is probably still the first thing most physics students discover in their quest to understand what governs matter in the microworld.
Read more about the Bohr atom model on the website of the National Science Teaching Association or watch this video.
Heilbron, J.L., RutherfordBohr atom, American Journal of Physics 49, 1981 https://aapt.scitation.org/doi/abs/10.1119/1.12521
Olszewski, Stanisaw, The Bohr Model of the Hydrogen Atom Revisited, Reviews in Theoretical Science, Volume 4, Number 4, December 2016 https://www.ingentaconnect.com/contentone/asp/rits/2016/00000004/00000004/art00003
Kraghm Helge, Niels Bohr between physics and chemistry, Physics Today, 2013 http://materias.df.uba.ar/f4Aa2013c2/files/2012/08/bohr2.pdf
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The Bohr model: The famous but flawed depiction of an atom - Space.com
The Evolving Quest for a Grand Unified Theory of Mathematics – Scientific American
Within mathematics, there is a vast and ever expanding web of conjectures, theorems and ideas called the Langlands program. That program links seemingly disconnected subfields. It is such a force that some mathematicians say itor some aspect of itbelongs in the esteemed ranks of the Millennium Prize Problems, a list of the top open questions in math. Edward Frenkel, a mathematician at the University of California, Berkeley, has even dubbed the Langlands program a Grand Unified Theory of Mathematics.
The program is named after Robert Langlands, a mathematician at the Institute for Advanced Study in Princeton, N.J. Four years ago, he was awarded the Abel Prize, one of the most prestigious awards in mathematics, for his program, which was described as visionary.
Langlands is retired, but in recent years the project has sprouted into almost its own mathematical field, with many disparate parts, which are united by a common wellspring of inspiration, says Steven Rayan, a mathematician and mathematical physicist at the University of Saskatchewan. It has many avatars, some of which are still open, some of which have been resolved in beautiful ways.
Increasingly mathematicians are finding links between the original programand its offshoot, geometric Langlandsand other fields of science. Researchers have already discovered strong links to physics, and Rayan and other scientists continue to explore new ones. He has a hunch that, with time, links will be found between these programs and other areas as well. I think were only at the tip of the iceberg there, he says. I think that some of the most fascinating work that will come out of the next few decades is seeing consequences and manifestations of Langlands within parts of science where the interaction with this kind of pure mathematics may have been marginal up until now. Overall Langlands remains mysterious, Rayan adds, and to know where it is headed, he wants to see an understanding emerge of where these programs really come from.
The Langlands program has always been a tantalizing dance with the unexpected, according to James Arthur, a mathematician at the University of Toronto. Langlands was Arthurs adviser at Yale University, where Arthur earned his Ph.D. in 1970. (Langlands declined to be interviewed for this story.)
I was essentially his first student, and I was very fortunate to have encountered him at that time, Arthur says. He was unlike any mathematician I had ever met. Any question I had, especially about the broader side of mathematics, he would answer clearly, often in a way that was more inspiring than anything I could have imagined.
During that time, Langlands laid the foundation for what eventually became his namesake program. In 1969Langlands famously handwrote a 17-page letter to French mathematician Andr Weil. In that letter, Langlands shared new ideas that later became known as the Langlands conjectures.
In 1969 Langlands delivered conference lectures in which he shared the seven conjectures that ultimately grew into the Langlands program, Arthur notes. One day Arthur asked his adviser for a copy of a preprint paper based on those lectures.
He willingly gave me one, no doubt knowing that it was beyond me, Arthur says. But it was also beyond everybody else for many years. I could, however, tell that it was based on some truly extraordinary ideas, even if just about everything in it was unfamiliar to me.
Two conjectures are central to the Langlands program. Just about everything in the Langlands program comes in one way or another from those, Arthur says.
The reciprocity conjecture connects to the work of Alexander Grothendieck, famous for his research in algebraic geometry, including his prediction of motives. I think Grothendieck chose the word [motive] because he saw it as a mathematical analogue of motifs that you have in art, music or literature: hidden ideas that are not explicitly made clear in the art, but things that are behind it that somehow govern how it all fits together, Arthur says.
The reciprocity conjecture supposes these motives come from a different type of analytical mathematical object discovered by Langlands called automorphic representations, Arthur notes. Automorphic representation is just a buzzword for the objects that satisfy analogues of the Schrdinger equation from quantum physics, he adds. The Schrdinger equation predicts the likelihood of finding a particle in a certain state.
The second important conjecture is the functoriality conjecture, also simply called functoriality. It involves classifying number fields. Imagine starting with an equation of one variable whose coefficients are integerssuch as x2 + 2x + 3 = 0and looking for the roots of that equation. The conjecture predicts that the corresponding field will be the smallest field that you get by taking sums, products and rational number multiples of these roots, Arthur says.
With the original program, Langlands discovered a whole new world, Arthur says.
The offshoot, geometric Langlands, expanded the territory this mathematics covers. Rayan explains the different perspectives the original and geometric programs provide. Ordinary Langlands is a package of ideas, correspondences, dualities and observations about the world at a point, he says. Your world is going to be described by some sequence of relevant numbers. You can measure the temperature where you are; you could measure the strength of gravity at that point, he adds.
With the geometric program, however, your environment becomes more complex, with its own geometry. You are free to move about, collecting data at each point you visit. You might not be so concerned with the individual numbers but more how they are varying as you move around in your world, Rayan says. The data you gather are going to be influenced by the geometry, he says. Therefore, the geometric program is essentially replacing numbers with functions.
Number theory and representation theory are connected by the geometric Langlands program. Broadly speaking, representation theory is the study of symmetries in mathematics, says Chris Elliott, a mathematician at the University of Massachusetts Amherst.
Using geometric tools and ideas, geometric representation theory expands mathematicians understanding of abstract notions connected to symmetry, Elliot notes. That area of representation theory is where the geometric Langlands program lives, he says.
The geometric program has already been linked to physics, foreshadowing possible connections to other scientific fields.
In 2018 Kazuki Ikeda, a postdoctoral researcher in Rayans group, published a Journal of Mathematical Physics study that he says is connected to an electromagnetic duality that is a long-known concept in physics and that is seen in error-correcting codes in quantum computers, for instance. Ikeda says his results were the first in the world to suggest that the Langlands program is an extremely important and powerful concept that can be applied not only to mathematics but also to condensed-matter physicsthe study of substances in their solid stateand quantum computation.
Connections between condensed-matter physics and the geometric program have recently strengthened, according to Rayan. In the last year the stage has been set with various kinds of investigations, he says, including his own work involving the use of algebraic geometry and number theory in the context of quantum matter.
Other work established links between the geometric program and high-energy physics. In 2007 Anton Kapustin, a theoretical physicist at the California Institute of Technology, and Edward Witten, a mathematical and theoretical physicist at the Institute for Advanced Study, published what Rayan calls a beautiful landmark paper that paved the way for an active life for geometric Langlands in theoretical high-energy physics. In the paper, Kapustin and Witten wrote that they aimed to show how this program can be understood as a chapter in quantum field theory.
Elliott notes that viewing quantum field theory from a mathematical perspective can help glean new information about the structures that are foundational to it. For instance, Langlands may help physicists devise theories for worlds with different numbers of dimensions than our own.
Besides the geometric program, the original Langlands program is also thought to be fundamental to physics, Arthur says. But exploring that connection may require first finding an overarching theory that links the original and geometric programs, he says.
The reaches of these programs may not stop at math and physics. I believe, without a doubt, that [they] have interpretations across science, Rayan says. The condensed-matter part of the story will lead naturally to forays into chemistry. Furthermore, he adds, pure mathematics always makes its way into every other area of science. Its only a matter of time.
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The Evolving Quest for a Grand Unified Theory of Mathematics - Scientific American
Meet the science teacher behind Quantum Coffee Roasters – KENS5.com
Fidel Moreno thought he was teaching his students until one of them gave him a lesson about the world of coffee roasting.
SAN ANTONIO About eight years ago, Fidel Moreno took an unexpected deep dive into the world of coffee. It all started with a student, Mohammed "Mo" Alawalla, who noticed his daily coffee habit and led Moreno to creating a small business called Quantum Coffee Roasters on the northwest side.
"(He) noticed that I would drink coffee every morning. And little did I know that he was already roasting his own coffee," Moreno said. "And he gave me about a pound of the coffee that he had roasted. And I will admit that I tasted it at first. And I really didn't care for it because it wasn't my typical commercial brand."
But the Clark High School physics teacher didn't want to waste it, so he powered through finishing the bag. He couldn't believe what would happen next.
"I went back to my original choice and really noticed the difference between coffees. There's an entire world of flavors and notes that you can pick up with really good quality coffee," he said.
Moreno started experimenting roasting out of his kitchen and then sharing his concoctions with friends. The idea of starting up a small family business kept percolating and finally evolved into a brick-and-mortar location at "Just the Drip" (located at the Point Park and Eats on Boerne Stage Road west of I-10). Moreno's daughter and son, both college students, keep the business going along with along wife, who is also a teacher.
A few months ago, Moreno's coffee caught the attention of Food Network star and chef Alton Brown, who posted a picture of him trying out Moreno's coffee when he visited San Antonio.
The name of Moreno's family business connects his passion for physics and love for quality coffee.
"The name Quantum (represents) that next level, kind of like what quantum physics is, is that next level of physics that is, you know, just being discovered that next level of coffee that we provide to people that you really can't get anywhere else," Moreno said. "We have some single-origin coffees that nobody else in the country has. So that's pretty much what we have in hopes for quantum coffee."
Quantum Coffee Roasters recently started experimenting with a popular option for coffee drinkers on the go. It was a decision Moreno weighed heavily.
Moreno was worried about the environmental impact of selling K-cup pods since the foil lids are not recyclable. So being a science teacher, he hypothesized he knew there had to be a more eco-friendly solution.
After lots of research, he found ones that can be 100% recycled by rinsing the grounds out and tossing the entire pod into the recycle bin.
"We've got coffees from everywhere anywhere from South America, Central America to African coffees... We get things from Kenya. We get things from Ethiopia, Colombia, Nicaragua, but pretty much anywhere that produces coffee," Moreno added.
The business is doing so well, that Moreno just ordered his third roaster machine, which is much larger than his current one, and is about to move to a location next door.
To learn more, click here.
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Meet the science teacher behind Quantum Coffee Roasters - KENS5.com
Modern Physics? Time to End the Quest – Korea IT Times
Layne Hartsell talked quantum physics in the Metaverse with Dr. Jan Krikke, spokesperson for the Dutch Institute of Advanced Physics in the Metaverse. Today, he is in Stockholm, Sweden representing the Dutch Institute at the Knorklund Institute for Alternative Physics at the Metaverse Conference
Layne Hartsell (LH):Good morning, Dr. Krikke. You are the spokesperson for the Knorklund Institute and you are attending the Metaverse Conference. Can you talk about the current ideas and who is presenting?
Jan Krikke (JK): Good morning Layne. Thanks for having me.Yes, of course. We have been deeply concerned about the direction of quantum physics in recent years. Attempts to develop a Theory of Everything that combine Einsteins Relativity Theory and the Standard Model have not had the hoped-for result in the past 100 years. So the question facing us today is whether we should continue this quest for another century, all the more so in light of recent technological and scientific developments like artificial intelligence and especially the metaverse. By the year 2122, most of the worlds population will be fully immersed in the metaverse. So, that was a big consideration for us. Metav Corporation chief technological officer Steven Stills very much agrees with our view and we invited him to give a presentation at our conference. We also have representatives from the Free Republic of Liberland, the first nation to proclaim independence in the Metaverse.
LH: Quantum mechanics is about 100 years old and there have been advances beyond General Relativity; quantum mechanics is in our computers, for example. Physicist David Deutsche says that philosophers and scientists have wondered about the unreasonable effectiveness of mathematics when a tiny subset of calculations out of all possible mathematical relations make up physics. Mathematics and physics work; however, the world is not computational.
What are you seeing at the conference? Does anyone there mind the matter? I had heard that people wanted to let the Theory of Everything go and then work on something else more interesting.
JK: The conference discussed the distinction between the applied and theoretical aspects of science. When you launch a rocket into space, its mostly Newtonian physics with a bit of quantum physics thrown in. Both have their uses. But quantum theory has frankly been a mess. We build complex mathematical structures hoping to build a bridge between Relativity and the Standard Model but we build a huge mathematical edifice that was increasingly removed from experiential reality. So we say, why not explore other avenues? Thats how we got to the metaverse.
LH: So lets do away with quantum physics like the one major university in the US that closed their physics department recently saying that the metaverse is it, a new physics? Nonsense. CERN physicist, Sabine Hossenfelder has provided a clarification of quantum physics not doing away with it when she talks about being lost in mathematics.
JK: We just need a fresh start. The old approach to physics reached a ceiling. String Theory was probably our best hope but we have to be realistic. In hindsight, we can say we were grasping at straws. As a colleague at Princeton University put it to me bluntly, Forget String Theory. You dont need it in the metaverse. I fully agree. We have to look at the future.
LH: Ah, ok I get it. I mean they already got rid of politics and then they got rid of empirical reality. Why not physics? What you are saying is we need an entirely new physics. We wont get rid of physics, we will transform it in a meta kind of way. We can see it already happening? Tell me more, I am on the verge of being convinced.
JK: The physics community is reexamining everything, including its terminology. For example, we may have to get rid of the word physics. It has no place in the metaverse. The word physics belongs to Newtonian physics. It refers to things that are material, tangible, and measurable. This idea carried over into quantum physics where nothing is tangible. All that knowledge is of little value today. To give one example: Newton and Einstein had different theories about gravity, but neither theory has any application in the metaverse. We have massive funding coming in and we expect to have a metaverse theory of gravity within the next decade.
LH: That is quite a claim, a new theory of gravity and within a decade. Does Einstein, and more importantly, Bohr, still make any coherence in what is new?
JK: We have to look at this in context. Einstein's work was groundbreaking because it unified space and time. General Relativity was confirmed when scientists showed that light from distant stars is deflected by the sun before it reaches the earth. Thats why we speak of curved space. The metaverse does not have curved space. It would be too disorienting. Nor will it accommodate Bohr's Standard Model. The two theories are incompatible. The metaverse will be a harmonious, unified world without such dichotomies. We will first develop a metaverse theory of gravity and then a metaverse standard model to make sure it harmonizes with metaverse gravity. We do believe that if Einstein and Bohr were alive today, they would have enthusiastically participated in our efforts.
LH: I see. So we will let go of these notions of uniformity to nature because, really everyone knows that reality is anything goes. The scientists are all deluded with their thermodynamics, equations, and then integrations with chemistry. What is real is the metaverse and those laws that are metaversal. Am I getting the picture now?
JK: Yes, thats been the growing consensus in the physics community. Were re-imagining physics to reflect our own new reality. The thermodynamic description of gravity has a history that goes back to research on black hole thermodynamics by Hawking and Bekenstein in the mid-1970s. These studies suggest a connection between thermodynamics and gravity. But the metaverse theory of gravity will make their work irrelevant. Traditional physics became too disjointed. Scientists worked on many small pieces of the puzzle but failed to see the bigger picture. Metaverse physics will not make this error. It starts with the big picture and lets the smaller pieces fall into place. Individuals make it up as they go along. Thats a fundamentally different approach.
LH: Im really getting it now. Certainly climate change is not even a hoax, it couldnt even exist. Those people who have faith in climate change science are too simple to understand the new metaverse approach. We truly make up our own reality, create wealth and happiness in nearly an instant due to the new laws of the metaverse. I always thought that physicist and philosopher, David Albert, had missed the point. The metaverse really is magic.
JK: Yes, we could even say that in the metaverse, magic becomes reality. David Albert, like most of his peers, are really pre-metaverse thinkers. They argue mostly on the basis of mathematical logic, as if mathematics is an end in itself rather than a means to an end. Actually, the physicist Sabine Hossenfelder touched on this in her book Lost in Math: How Beauty Leads Physics Astray. Albert argues that the quantum world fundamentally consists of, wait for it, a complex-valued field that exists in an extremely high-dimensional space. The idea of high-dimensional space, whatever it means, exists only in the world of mathematics. It is non-Euclidean geometry gone haywire. It had no meaning in quantum physics and it will have no place in metaverse physics. We will use post-Euclidan geometry.
LH: Well, I just think they didnt quite get it; they seem to intuit the metaverse. I suppose one has to be on the extraterrestrial celebrity level of the metaverse. The metaversals are the enlightened self-interest freeing us from empirical reality.
JK: Albert looked at complex philosophical issues like a scientist. He argued that the difference between the past and the future can be understood "as a mechanical phenomenon of nature." In the metaverse, discussions about the past and future will be seen as mental distractions from "the immediacy of now." Adam Smith took baby steps that ultimately led to the metaverse, but in the metaverse, economics will be replaced by virtual abundance. The metaverse will abandon all dualities, whether demand and supply or physics and metaphysics. There are the Masters of the Metaverse. They work to ease people into a metaverse mindset. Empirical reality will be replaced by metaverse reality. Old school scientists have used empirical science to debate whether or not God exists. In the metaverse, everyone has God-like qualities, so discussions about the existence of God will no longer be relevant.
LH: Thank-you for your insights and may we all practice more mindfulness or should I say meta-mindfulness.
Jan Krikke is a former Japan correspondent for various European, American, Asian media, former managing editor of Asia 2000 in Hong Kong, and the author of five books. He has also written about the future of AI, the problems with quantum physics, and the cultural dimension of consciousness. He currently is ad-hoc chairman of The Metaverse Transition Committee based in Liberland.
Layne Hartsell is a research professor at the Center for Science, Technology, and Society at Chulalongkorn University in Bangkok and at the Asia Institute, Berlin/Tokyo. He is also a new member of the metavetic sect, working with their new nanoscience group - a meta-faith organization devoted to god knows what.
This article is satire.
Korea IT Times
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