Weight of the escaped Vortex is the weight of the conscious at death as doctors have reported that there are 21 grams of physical weight that leaves the human body at expiration. The mass compression at the nucleus of the atoms are made of the nuclei (?) which is made up of human beings while in the state-of energy (consciousness) and that is the reason for the insistence of the genesis stories and the sticking points of the name being Adam and the Eve represents the evenings of life (?) as that would be memory repeating as in a pattern to the point of relativity.
N + P = M times (x) inch = The Black Hole which is caught in the coil or funnel as represented by Hawkings in the sciences and the actual rip of The Black Hole causing the graph is the human disagreement in the point of relativity delivering 'Energy' vs. positive and negative effect. The posture of gravity would be represented by the mass times the inch to give the apple that Newton spoke of the wheel to turn that figure with or into the grounds i.e. planet environment appropriate for fruit. To say and so on would be moot as many have more computer power to posture this theorem to find the accuracy to the neutron itself as 'The Last Judgement' by Michelangelo is showing Einsteins Mathematical Figures in Nines!!
The Painting is as described with the brush strokes showing intensity which may be the Spacial (Galaxy clusters (?)) magnification at or before the Big Bang.
Possibly the Rosenberg theory on k-theory and it should fit here, further study will involve more artwork and reading:
Jonathan Rosenberg (mathematician)
Jonathan Micah Rosenberg (born December 30, 1951 in Chicago, Illinois[1]) is an American mathematician, working in algebraic topology, operator algebras, K-theory and representation theory, with applications to string theory (especially dualities) in physics.Rosenberg received Ph.D. in 1976, under the supervision of Marc Rieffel, from the University of California, Berkeley (Group C*-algebras and square integrable representations).[2] From 1977 to 1981 he was assistant professor at the University of Pennsylvania, and, since 1981, he has been at the University of Maryland at College Park; there he is Ruth M. Davis Professor of Mathematics.
He studies operator algebras and their relations with topology, geometry, with the unitary representation theory of Lie groups, K-theory and index theory. Along with H. Blaine Lawson and Mikhail Leonidovich Gromov, he is known for the Gromov–Lawson–Rosenberg conjecture.
Since 2007 he is the editor of the Journal of K-Theory. From 2000 to 2003 he was associate editor of the Journal of the American Mathematical Society from 1988 to 1992 of Proceedings of the AMS. From 1981 to 1984 he was a Sloan Fellow . He is a fellow of the American Mathematical Society.[3]
Writings
- Algebraic K-Theory and its Applications, Graduate Texts in Mathematics, Springer Verlag 1996
- With Kevin Coombes, Ronald Lipsman: Multivariable calculus and Mathematica: with applications to geometry and physics, Springer Verlag 1998
- With Joachim Cuntz, Ralf Meyer: Topological and bivariant K-theory, Birkhauser 2007
- Editor Robert Doran, Greg Friedman: Superstrings, geometry, topology and C * algebras, Proc. Symposia in Pure Mathematics, American Mathematical Society in 2010 (CBMS-NSF regional conference in Fort Worth 2009)
- With Claude Schochet: The Künneth theorem and the universal coefficient theorem for equivariant K-theory and KK-theory, Memoirs American Mathematical Society 1988
- With Claude Schochet: The Künneth theorem and the universal coefficient theorem for Kasparov's generalized K-functor. Duke Math J. 55 (1987), no 2, 431-474.
- Editor Steven C. Ferry, Andrew Ranicki: Novikov Conjectures, Rigidity and Index Theorem, London Mathematical Society Lecture Notes Series 226, Cambridge University Press, 1995, 2 volumes (Oberwolfach Meeting 1993)
- C*-algebras, positive scalar curvature, and the Novikov Conjecture, Part 1, Publ Math IHES, Volume 58, 1983, pp. 197–212, Part 2, in H. Araki, Eros, EC (ed.) Geometric Methods in Operator Algebras, Pitman Research Notes in Math 123 (1986), Longman / Wiley, pp. 341, part 3, Topology 25 (1986), 319
- C* -algebras, positive scalar curvature, and the Novikov conjecture. Inst Hautes Etudes Sci. No Publ Math. 58 (1983), 197-212 (1984).
- Editor with Sylvain Cappell, Andrew Ranicki: Surveys on Surgery Theory. Papers dedicated to CTC Wall, Princeton University Press, 2 vols, 2001
- The KO-assembly map and positive scalar curvature, in S. Jackowski, B. Oliver, Pawalowski K. (ed.): Algebraic Topology (Poznan 1989), Lecture Notes in Math 1474 (1991), Springer-Verlag, Berlin, p 170
- With S. Stolz: A "stable" version of the Gromov-Lawson criterium in Cenkl M., Miller, H. (ed.) The Cech centennial: Proc. Conference on Homotopy Theory, Contemporary Mathematics, 181, 1995, pp. 405–418
- With Elliot Gootman: The structure of crossed product C * -algebras. A proof of the generalized Effros-Hahn conjecture. Invent. Math 52 (1979), no 3, 283-298.
References
- List of Fellows of the American Mathematical Society, retrieved 2013-11-16.
External links
"The kinetic theory
of gases describes a gas as a large number of submicroscopic particles
(atoms or molecules), all of which are in constant, rapid, random
motion. ... The theory posits that gas pressure results from particles' collisions with the walls of a container at different velocities." as per:
Kinetic theory of gases - Wikipedia
Quoting Wikipedia unless written here is ill-advised as it changes from day to day or event to event. This is merely the horizon of a theorem completing the Works of Artists during the Era of the Renaissance or moreover exact to the artwork that would consist of Leonardo da Vinci and Michelangelo di Lodovico Buonarroti Simoni.It is the 'eon' that represents the bridge to evolution as creation is in the details.
Add.'1
It could be why (the K-theory) that I keep thinking that the molecule is the human being, further thought required as the molecules would represent lives. The helix of the strand at the R.N.A. of the D.N.A.'s strands unsolved.
"The 21 grams experiment refers to a scientific study published in 1907 by Duncan MacDougall, a physician from Haverhill, Massachusetts. MacDougall hypothesized that souls have physical weight, and attempted to measure the mass lost by a human when the soul departed the body" as per Wikipedia at https://en.wikipedia.org/wiki/21_grams_experiment
LIVE SCIENCE REPORTS: February 10, 2017 01:45pm ET
By
Introduction
Mathematical equations aren't just useful — many are quite beautiful.
And many scientists admit they are often fond of particular formulas not
just for their function, but for their form, and the simple, poetic
truths they contain.
While certain famous equations, such as Albert Einstein's E = mc^2, hog most of the public glory, many less familiar formulas have their champions among scientists. LiveScience asked physicists, astronomers and mathematicians for their favorite equations; here's what we found:
While certain famous equations, such as Albert Einstein's E = mc^2, hog most of the public glory, many less familiar formulas have their champions among scientists. LiveScience asked physicists, astronomers and mathematicians for their favorite equations; here's what we found:
General relativity
The equation above was formulated by Einstein as part of his groundbreaking general theory of relativity
in 1915. The theory revolutionized how scientists understood gravity by
describing the force as a warping of the fabric of space and time.
"It is still amazing to me that one such mathematical equation can describe what space-time is all about," said Space Telescope Science Institute astrophysicist Mario Livio, who nominated the equation as his favorite. "All of Einstein's true genius is embodied in this equation." [Einstein Quiz: Test Your Knowledge of the Genius]
"The right-hand side of this equation describes the energy contents of our universe (including the 'dark energy' that propels the current cosmic acceleration)," Livio explained. "The left-hand side describes the geometry of space-time. The equality reflects the fact that in Einstein's general relativity, mass and energy determine the geometry, and concomitantly the curvature, which is a manifestation of what we call gravity." [6 Weird Facts About Gravity]
"It's a very elegant equation," said Kyle Cranmer, a physicist at New York University, adding that the equation reveals the relationship between space-time and matter and energy. "This equation tells you how they are related — how the presence of the sun warps space-time so that the Earth moves around it in orbit, etc. It also tells you how the universe evolved since the Big Bang and predicts that there should be black holes."
"It is still amazing to me that one such mathematical equation can describe what space-time is all about," said Space Telescope Science Institute astrophysicist Mario Livio, who nominated the equation as his favorite. "All of Einstein's true genius is embodied in this equation." [Einstein Quiz: Test Your Knowledge of the Genius]
"The right-hand side of this equation describes the energy contents of our universe (including the 'dark energy' that propels the current cosmic acceleration)," Livio explained. "The left-hand side describes the geometry of space-time. The equality reflects the fact that in Einstein's general relativity, mass and energy determine the geometry, and concomitantly the curvature, which is a manifestation of what we call gravity." [6 Weird Facts About Gravity]
"It's a very elegant equation," said Kyle Cranmer, a physicist at New York University, adding that the equation reveals the relationship between space-time and matter and energy. "This equation tells you how they are related — how the presence of the sun warps space-time so that the Earth moves around it in orbit, etc. It also tells you how the universe evolved since the Big Bang and predicts that there should be black holes."
The Standard Model
Another of physics' reigning theories, the standard model describes the collection of fundamental particles currently thought to make up our universe.
The theory can be encapsulated in a main equation called the standard model Lagrangian (named after the 18th-century French mathematician and astronomer Joseph Louis Lagrange), which was chosen by theoretical physicist Lance Dixon of the SLAC National Accelerator Laboratory in California as his favorite formula.
"It has successfully described all elementary particles and forces that we've observed in the laboratory to date — except gravity," Dixon told LiveScience. "That includes, of course, the recently discovered Higgs(like) boson, phi in the formula. It is fully self-consistent with quantum mechanics and special relativity."
The standard model theory has not yet, however, been united with general relativity, which is why it cannot describe gravity. [Infographic: The Standard Model Explained]
The theory can be encapsulated in a main equation called the standard model Lagrangian (named after the 18th-century French mathematician and astronomer Joseph Louis Lagrange), which was chosen by theoretical physicist Lance Dixon of the SLAC National Accelerator Laboratory in California as his favorite formula.
"It has successfully described all elementary particles and forces that we've observed in the laboratory to date — except gravity," Dixon told LiveScience. "That includes, of course, the recently discovered Higgs(like) boson, phi in the formula. It is fully self-consistent with quantum mechanics and special relativity."
The standard model theory has not yet, however, been united with general relativity, which is why it cannot describe gravity. [Infographic: The Standard Model Explained]
Calculus
While the first two equations describe particular aspects of our
universe, another favorite equation can be applied to all manner of
situations. The fundamental theorem of calculus forms the backbone of
the mathematical method known as calculus, and links its two main ideas,
the concept of the integral and the concept of the derivative.
"In simple words, [it] says that the net change of a smooth and continuous quantity, such as a distance travelled, over a given time interval (i.e. the difference in the values of the quantity at the end points of the time interval) is equal to the integral of the rate of change of that quantity, i.e. the integral of the velocity," said Melkana Brakalova-Trevithick, chair of the math department at Fordham University, who chose this equation as her favorite. "The fundamental theorem of calculus (FTC) allows us to determine the net change over an interval based on the rate of change over the entire interval."
The seeds of calculus began in ancient times, but much of it was put together in the 17th century by Isaac Newton, who used calculus to describe the motions of the planets around the sun.
"In simple words, [it] says that the net change of a smooth and continuous quantity, such as a distance travelled, over a given time interval (i.e. the difference in the values of the quantity at the end points of the time interval) is equal to the integral of the rate of change of that quantity, i.e. the integral of the velocity," said Melkana Brakalova-Trevithick, chair of the math department at Fordham University, who chose this equation as her favorite. "The fundamental theorem of calculus (FTC) allows us to determine the net change over an interval based on the rate of change over the entire interval."
The seeds of calculus began in ancient times, but much of it was put together in the 17th century by Isaac Newton, who used calculus to describe the motions of the planets around the sun.
Pythagorean theorem
An "oldie but goodie" equation is the famous Pythagorean theorem, which every beginning geometry student learns.
This formula describes how, for any right-angled triangle, the square of the length of the hypotenuse, c, (the longest side of a right triangle) equals the sum of the squares of the lengths of the other two sides (a and b). Thus, a^2 + b^2 = c^2
"The very first mathematical fact that amazed me was Pythagorean theorem," said mathematician Daina Taimina of Cornell University. "I was a child then and it seemed to me so amazing that it works in geometry and it works with numbers!" [5 Seriously Mind-Boggling Math Facts] read more at the article titled:
This formula describes how, for any right-angled triangle, the square of the length of the hypotenuse, c, (the longest side of a right triangle) equals the sum of the squares of the lengths of the other two sides (a and b). Thus, a^2 + b^2 = c^2
"The very first mathematical fact that amazed me was Pythagorean theorem," said mathematician Daina Taimina of Cornell University. "I was a child then and it seemed to me so amazing that it works in geometry and it works with numbers!" [5 Seriously Mind-Boggling Math Facts] read more at the article titled:
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