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| Tags: exclusion, neutrons, pauli, principle |
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#1
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If this is the principle that is more powerful than any force then
there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch |
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#2
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On Jul 5, 12:14 am, BURT wrote:
If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch Ever hear of black holes? In its original form, the Pauli exclusion principle asserted that no two electrons in an atom can be in the same state or configuration at the same time. The principle has since been generalized to include the whole class of particles called fermions which include protons, neutrons, electrons, and neutrinos. It's not impossible, for example, to stick another electron into a shell, but it will take a lot of energy. So the Pauli exclusion principle just states how electrons normally behave, not how they behave in very extreme environments. In a collapsing star the gravitational energy is so big that all the particles get smashed together, despite the exclusion principle. --Mike Jr |
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#3
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On Jul 4, 8:31*pm, "Mike Jr." wrote:
On Jul 5, 12:14 am, BURT wrote: If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch Ever hear of black holes? In its original form, the Pauli exclusion principle asserted that no two electrons in an atom can be in the same state or configuration at the same time. The principle has since been generalized to include the whole class of particles called fermions which include protons, neutrons, electrons, and neutrinos. It's not impossible, for example, to stick another electron into a shell, but it will take a lot of energy. So the Pauli exclusion principle just states how electrons normally behave, not how they behave in very extreme environments. In a collapsing star the gravitational energy is so big that all the particles get smashed together, despite the exclusion principle. --Mike Jr How strong is the force of the Principle? If it is a law it would be infinitely small. |
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#4
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On Jul 5, 12:38 am, BURT wrote:
On Jul 4, 8:31 pm, "Mike Jr." wrote: On Jul 5, 12:14 am, BURT wrote: If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch Ever hear of black holes? In its original form, the Pauli exclusion principle asserted that no two electrons in an atom can be in the same state or configuration at the same time. The principle has since been generalized to include the whole class of particles called fermions which include protons, neutrons, electrons, and neutrinos. It's not impossible, for example, to stick another electron into a shell, but it will take a lot of energy. So the Pauli exclusion principle just states how electrons normally behave, not how they behave in very extreme environments. In a collapsing star the gravitational energy is so big that all the particles get smashed together, despite the exclusion principle. --Mike Jr How strong is the force of the Principle? As gravity crunches a star's atoms together, the electrons of the atoms repel and push away from each other. The closer electrons are crunched, the faster they bounce back and forth to repel each other. The speed that the electrons can move back and forth is limited by the speed of light. When electrons need to move faster than light (which they cannot) to counteract the attractive forces, gravity over comes the electron exclusion principle. The amount of force required to do this is called the electron degeneracy pressure which is equal to the Chandrasekhar Limit (1.38 solar masses). Anything exceeding this limit (without usable fuel) will collapse into a neutron star. The norm for a neutron star with a 12 km radius and a mass of 2.48 solar masses is a density of 20x10^14 g/cm^3 (2.0x10^9 tonnes/cm^3). It's unclear what exact value to assign to the neutron degeneracy pressure. But it is calculated to be between 2.0 and 3.3 solar masses. If it is a law it would be infinitely small. ???? --Mike Jr |
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#5
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On Jul 4, 9:19*pm, "Mike Jr." wrote:
On Jul 5, 12:38 am, BURT wrote: On Jul 4, 8:31 pm, "Mike Jr." wrote: On Jul 5, 12:14 am, BURT wrote: If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch Ever hear of black holes? In its original form, the Pauli exclusion principle asserted that no two electrons in an atom can be in the same state or configuration at the same time. The principle has since been generalized to include the whole class of particles called fermions which include protons, neutrons, electrons, and neutrinos. It's not impossible, for example, to stick another electron into a shell, but it will take a lot of energy. So the Pauli exclusion principle just states how electrons normally behave, not how they behave in very extreme environments. In a collapsing star the gravitational energy is so big that all the particles get smashed together, despite the exclusion principle. --Mike Jr How strong is the force of the Principle? As gravity crunches a star's atoms together, the electrons of the atoms repel and push away from each other. The closer electrons are crunched, the faster they bounce back and forth to repel each other. The speed that the electrons can move back and forth is limited by the speed of light. When electrons need to move faster than light (which they cannot) to counteract the attractive forces, gravity over comes the electron exclusion principle. *The amount of force required to do this is called the electron degeneracy pressure which is equal to the Chandrasekhar Limit (1.38 solar masses). Anything exceeding this limit (without usable fuel) will collapse into a neutron star. The norm for a neutron star with a 12 km radius and a mass of 2.48 solar masses is a density of 20x10^14 g/cm^3 (2.0x10^9 tonnes/cm^3). It's unclear what exact value to assign to the neutron degeneracy pressure. *But it is calculated to be between 2.0 and 3.3 solar masses. If it is a law it would be infinitely small. ???? --Mike Jr- Hide quoted text - - Show quoted text - You are treating the Pauli Exclusion Principle as degeneracy pressure mike? |
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#6
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On Jul 5, 7:14*am, BURT wrote:
If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch ----------------------------- no Pauli and no Shmauli inside the nuc !!! ATB Y.Porat ------------------------------ |
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#7
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BURT wrote:
If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch ****ing imbecile. Gravitation always wins. -- Uncle Al http://www.mazepath.com/uncleal/ (Toxic URL! Unsafe for children and most mammals) http://www.mazepath.com/uncleal/lajos.htm#a2 |
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#8
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On Jul 5, 9:17*am, Uncle Al wrote:
BURT wrote: If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch ****ing imbecile. *Gravitation always wins. No. Why does gravity win Alafalfa? -- Uncle Alhttp://www.mazepath.com/uncleal/ *(Toxic URL! Unsafe for children and most mammals)http://www.mazepath.com/uncleal/lajos.htm#a2 |
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#10
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On Jul 5, 2:02*pm, Uncle Al wrote:
wrote: On Jul 5, 9:17 am, Uncle Al wrote: BURT wrote: If this is the principle that is more powerful than any force then there will be no limit to neutron star's sizes. If the Pauli Exclusion Principle is no barrier of itself then it is a law. Mitch Raemsch ****ing imbecile. *Gravitation always wins. No. Why does gravity win Alafalfa? Because, ****ing stooopid, separated hadron mass less gravitational binding energy after consolidation approaches zero. *Because, ****ing stooopid, when surface escape velocty exceeds lightspeed it isn't in the communicative universe anymore. You really did arise from clay, didn't you. *Go back to your god and demand a refund. -- Uncle Alhttp://www.mazepath.com/uncleal/ *(Toxic URL! Unsafe for children and most mammals)http://www.mazepath.com/uncleal/lajos.htm#a2 The quarks are infinitely close to each other. Mitch Raemsch |
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