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What (who) is G-value paradox - definition
G-value paradox
GENETIC PARADOX ARISING DUE TO NO CORRELATION BETWEEN PROTEIN-CODING GENES AMONG EUKARYOTES AND BIOLOGICAL COMPLEXITY
User:Eco-scholar/G-value paradox
The G-value paradox arises from the lack of correlation between the number of protein-coding genes among eukaryotes and their relative biological complexity. The microscopic nematode Caenorhabditis elegans, for example, is composed of only a thousand cells but has about the same number of genes as a human.
G-factor (physics)
![If [[supersymmetry]] is realized in nature, there will be corrections to ''g''−2 of the muon due to loop diagrams involving the new particles. Amongst the leading corrections are those depicted here: a [[neutralino]] and a [[smuon]] loop, and a [[chargino]] and a muon [[sneutrino]] loop. This represents an example of "beyond the Standard Model" physics that might contribute to ''g''–2.](https://commons.wikimedia.org/wiki/Special:FilePath/The muon g-2.svg?width=200 "If [[supersymmetry]] is realized in nature, there will be corrections to ''g''−2 of the muon due to loop diagrams involving the new particles. Amongst the leading corrections are those depicted here: a [[neutralino]] and a [[smuon]] loop, and a [[chargino]] and a muon [[sneutrino]] loop. This represents an example of \"beyond the Standard Model\" physics that might contribute to ''g''–2.")
RELATION BETWEEN OBSERVED MAGNETIC MOMENT OF A PARTICLE AND THE RELATED UNIT OF MAGNETIC MOMENT
G-value; Dimensionless magnetic moment; Electron Spin G Factor
A g-factor (also called g value or dimensionless magnetic moment) is a dimensionless quantity that characterizes the magnetic moment and angular momentum of an atom, a particle or the nucleus. It is essentially a proportionality constant that relates the different observed magnetic moments μ of a particle to their angular momentum quantum numbers and a unit of magnetic moment (to make it dimensionless), usually the Bohr magneton or nuclear magneton.
D'Alembert's paradox
![wake]],<br>
•5: post-critical separated flow, with a turbulent boundary layer.](https://commons.wikimedia.org/wiki/Special:FilePath/Drag coefficient on a sphere vs. Reynolds number - main trends.svg?width=200 "wake]],<br>
•5: post-critical separated flow, with a turbulent boundary layer.")
![Pressure distribution for the flow around a circular cylinder. The dashed blue line is the pressure distribution according to [[potential flow]] theory, resulting in d'Alembert's paradox. The solid blue line is the mean pressure distribution as found in experiments at high [[Reynolds number]]s. The pressure is the radial distance from the cylinder surface; a positive pressure (overpressure) is inside the cylinder, towards the centre, while a negative pressure (underpressure) is drawn outside the cylinder.](https://commons.wikimedia.org/wiki/Special:FilePath/Flow pressure with friction.svg?width=200 "Pressure distribution for the flow around a circular cylinder. The dashed blue line is the pressure distribution according to [[potential flow]] theory, resulting in d'Alembert's paradox. The solid blue line is the mean pressure distribution as found in experiments at high [[Reynolds number]]s. The pressure is the radial distance from the cylinder surface; a positive pressure (overpressure) is inside the cylinder, towards the centre, while a negative pressure (underpressure) is drawn outside the cylinder.")
![circular]] cylinder in a uniform onflow.](https://commons.wikimedia.org/wiki/Special:FilePath/Potential cylinder.svg?width=200 "circular]] cylinder in a uniform onflow.")
THE THEOREM THAT, FOR INCOMPRESSIBLE AND INVISCID POTENTIAL FLOW, THE DRAG FORCE IS 0 ON A BODY MOVING WITH CONSTANT VELOCITY RELATIVE TO THE FLUID, IN CONTRADICTION TO REAL LIFE, WHERE VISCOSITY CAUSES SUBSTANTIAL DRAG, ESPECIALLY AT HIGH VELOCITIES
D'Alembert's Paradox; D'Alembert paradox; Hydrodynamic paradox; D'Alembert Paradox; D'Alemberts Paradox; D'Alemberts' Paradox; Dalembert's Paradox; Hydrodynamical paradox; Hydrodynamics paradox; D'alembert's Paradox
In fluid dynamics, d'Alembert's paradox (or the hydrodynamic paradox) is a contradiction reached in 1752 by French mathematician Jean le Rond d'Alembert.Jean le Rond d'Alembert (1752).
