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Gravity as Entanglement
Entanglement as gravity
(Introduction)
Vasil Penchev1
The objectives are:
− To investigate the conditions under which the mathematical formalisms of general
relativity and of quantum mechanics go over each other.
− To interpret those conditions meaningfully and physically.
− To comment that...
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1 Gravity as Entanglement Entanglement as gravity (Introduction) Vasil Penchev1 The objectives are: − To investigate the conditions under which the mathematical formalisms of general relativity and of quantum mechanics go over each other. − To interpret those conditions meaningfully and physically. − To comment that interpretation mathematically and philosophically. Scientific prudence, or what are not our objectives: − To say whether entanglement and gravity are the same or they are not: For example, our argument may be glossed as a proof that any of the two mathematical formalisms needs perfection because gravity and entanglement really are not one and the same. − To investigate whether other approaches for quantum gravity are consistent with that if any at all. Background: − Eric Verlinde’s entropic theory of gravity (2009): “Gravity is explained as an entropic force caused by changes in the information associated with the positions of material bodies” (Verlinde 2009: 1). − th
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From vasildinev
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Pub. on May 14th 2013
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1
Vasil Penchev
CYCLIC MECHANICS: THE PRINCIPLE OF CYCLICITY
Cyclic mechanic is intended as a suitable generalization both of quantum mechanics
and general relativity apt to unify them.
It is founded on a few principles, which can be
enumerated approximately as follows:
1.
Actual infinity or the universe can be considered as a...
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1 Vasil Penchev CYCLIC MECHANICS: THE PRINCIPLE OF CYCLICITY Cyclic mechanic is intended as a suitable generalization both of quantum mechanics and general relativity apt to unify them. It is founded on a few principles, which can be enumerated approximately as follows: 1. Actual infinity or the universe can be considered as a physical and experimentally verifiable entity. It allows of mechanical motion to exist. 2. A new law of conservation has to be involved to generalize and comprise the separate laws of conservation of classical and relativistic mechanics, and especially that of conservation of energy: This is the conservation of action or information. 3. Time is not a uniformly flowing time in general. It can have some speed, acceleration, more than one dimension, to be discrete. 4. The following principle of cyclicity: The universe returns in any point of it. The return can be only kinematic, i. e. per a unit of energy (or mass), and thermodynamic, i. e. considering
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From vasildinev
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Pub. on Apr. 29th 2013
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Щракнете за редакция стил подзагл.
обр.
4/11/13
Cyclic
mechanicsThe principle of
cyclicity
From vasildinev
Microsoft Powerpoint
Pub. on Apr. 11th 2013
Pages: 42
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Гравитацията като сдвояване
Сдвояването като
гравитация
1
From vasildinev
Microsoft Powerpoint
Pub. on Dec. 19th 2012
Pages: 203
Views: 3
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1
Васил Пенчев
Теорията на квантовите мярка и вероятност
Бележки за чайници (философи) относно “квантовата гравитация”,
записани от друг чайник (философ)
Съдържание:
1.
Лебегова и...
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1 Васил Пенчев Теорията на квантовите мярка и вероятност Бележки за чайници (философи) относно “квантовата гравитация”, записани от друг чайник (философ) Съдържание: 1. Лебегова и борелова мярка 2. Квантовата мярка 3. Построение на квантовата мярка 4. Квантова и срещу лебегова, и срещу борелова мярка 5. Произходът на квантовата мярка 6. Физическата величина, измерена с квантова мярка 7. Квантовите мярка и величина в термините на границата на Бекенщайн 8. Размишление относно една обобщена квантова мярка: Приложната теория на мярката е тъкмо квантовата механика, ако оставим настрана нейните „разбирачи“. Главният въпрос на квантовата механика е как нищо (чистата вероятност) може да стане на нещо (физическата величина). И най-добрата идея на човечеството е че и двете са мярка само че в различни ипостаси: Отделни коментари: 1. По лебеговата (ЛМ) и борелова (ЛМ) мярка на реалната права със или без аксиомата на избора (АИ, ОАИ), със или без континуум хипотезата (КХ, ОКХ): 1. 1. ЛМ
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From vasildinev
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Pub. on Nov. 21st 2012
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Vasil Penchev
The Theory of Quantum Measure and Probability
Notes about “quantum gravity” for dummies (philosophers) written down by
another dummy (philosopher)
Contents:
1.
The Lebesgue and Borel measure
2.
The quantum measure
3.
The construction of quantum measure
4.
Quantum measure vs.
both the Lebesgue and the Borel...
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1 Vasil Penchev The Theory of Quantum Measure and Probability Notes about “quantum gravity” for dummies (philosophers) written down by another dummy (philosopher) Contents: 1. The Lebesgue and Borel measure 2. The quantum measure 3. The construction of quantum measure 4. Quantum measure vs. both the Lebesgue and the Borel measure 5. The origin of quantum measure 6. Physical quantity measured by quantum measure 7. Quantum measure and quantum quantity in terms of the Bekenstein bound 8. Speculation on generalized quantum measure: The applying theory of measure is just quantum mechanics if one outclasses its “understanders”. The main question of quantum mechanics is how nothing (pure probability) can turn into something (physical quantity). And the best idea of mankind is that both are measures only in different hypostases: Specific comments: 1. On the Lebesgue (LM) and Borel (BM) measure of the real line with or without the axiom of choice (AC, NAC), with or without the conti
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From vasildinev
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Pub. on Nov. 21st 2012
Pages: 112
Views: 0
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1
Vasil Penchev
The Theory of Quantum Measure and Probability
Notes about “quantum gravity” for dummies (philosophers) written down by
another dummy (philosopher)
Contents:
1.
The Lebesgue and Borel measure
2.
The quantum measure
3.
The construction of quantum measure
4.
Quantum measure vs.
both the Lebesgue and...
More
1 Vasil Penchev The Theory of Quantum Measure and Probability Notes about “quantum gravity” for dummies (philosophers) written down by another dummy (philosopher) Contents: 1. The Lebesgue and Borel measure 2. The quantum measure 3. The construction of quantum measure 4. Quantum measure vs. both the Lebesgue and the Borel measure 5. The origin of quantum measure 6. Physical quantity measured by quantum measure 7. Quantum measure and quantum quantity in terms of the Bekenstein bound 8. Speculation on generalized quantum measure: The applying theory of measure is just quantum mechanics if one outclasses its “understanders”. The main question of quantum mechanics is how nothing (pure probability) can turn into something (physical quantity). And the best idea of mankind is that both are measures only in different hypostases: Specific comments: 1. On the Lebesgue (LM) and Borel (BM) measure of the real line with or without the axiom of choice (
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From vasildinev
Adobe PDF document
Pub. on Nov. 10th 2012
Pages: 52
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Gravity as Entanglement
Entanglement as gravity
From vasildinev
5/5
Microsoft Powerpoint
Pub. on August 14th 2012
Pages: 197
Views: 4
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ISSN 0861-7899
Философски алтернативи
Philosophical alternatives
6/2007
ГОДИНАХVI
VOL.
XVI
СПИСАНИЕ НА ИНСТИГУТА
ЗА ФИЛОСОФСКИ ИЗСЛЕДВАНИЯ
ПРИБАН
съдъРЖАНИЕ
СЬВРЕМЕННИ ФИЛОСОФСКИ ИДЕИ
А л е к с а нд ъ р Н е кл е...
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ISSN 0861-7899 Философски алтернативи Philosophical alternatives 6/2007 ГОДИНАХVI VOL. XVI СПИСАНИЕ НА ИНСТИГУТА ЗА ФИЛОСОФСКИ ИЗСЛЕДВАНИЯ ПРИБАН съдъРЖАНИЕ СЬВРЕМЕННИ ФИЛОСОФСКИ ИДЕИ А л е к с а нд ъ р Н е кл е с а - Ценности, мислене, знание: генезис и динамика на формите. . . . . . 5 Ней тъ н Ха уз ъ р- Пърс в XXI век; шанс за разкайващия се фалибилизъм (първа част) . . . . 13 С ер гей Ра д и о но в- Пространството на ,,алодоксията": доминиращиге интерпертации на, понятието "насилие" . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 27 Ан на И в ан о в а- Телеология и Живот. Концепцията на Нагел за смисъла на телеологичните термини в биологията . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .
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From vasildinev
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Pub. on July 17th 2012
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1
ISSN 0861-7899
3/2006 ÑÏÈÑÀÍÈÅ ÍÀ ÈÍÑÒÈÒÓÒÀ
ÇÀ ÔÈËÎÑÎÔÑÊÈ ÈÇÑËÅÄÂÀÍÈß
ÏÐÈ ÁÀÍ
ÃÎÄÈÍÀ ÕV
VOL.
XV
ÑÚÄÚÐÆÀÍÈÅ
ÅÂÐÎÏÀ: ÄÓÕ È ÄÎÊÓÌÅÍÒÈ
Ì à ð è î Ä æ.
Ë î ç à í î – Îñíîâîïîëàãàùàòà õàðòà íà Åâðîïåéñêèÿ...
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1 ISSN 0861-7899 3/2006 ÑÏÈÑÀÍÈÅ ÍÀ ÈÍÑÒÈÒÓÒÀ ÇÀ ÔÈËÎÑÎÔÑÊÈ ÈÇÑËÅÄÂÀÍÈß ÏÐÈ ÁÀÍ ÃÎÄÈÍÀ ÕV VOL. XV ÑÚÄÚÐÆÀÍÈÅ ÅÂÐÎÏÀ: ÄÓÕ È ÄÎÊÓÌÅÍÒÈ Ì à ð è î Ä æ. Ë î ç à í î – Îñíîâîïîëàãàùàòà õàðòà íà Åâðîïåéñêèÿ ñúþç: êîíñòèòóöèÿ èëè äîãîâîð?. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ß í ê î ß í å â – Ðåëèãèîçíîòî è ðåâîëþöèîííî íà÷àëî â Ðóñèÿ. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . ÔÈËÎÑÎÔÑÒÂÀÍÅÒÎ ÂÚÐÕÓ ×ÎÂÅÊÀ È ÁÎÃÀ Í è í à Ä è ì è ò ð î â à – Ôèëîñîôñêàòà àíòðîïîëîãèÿ â Áúëãàðèÿ îò âòîðàòà ïîëîâèíà íà ÕÕ âåê – áèáëèîãðàôñêî èçñëåäâàíå. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . Ë þ ä ì è ë Ï å ò ð î â – Èñèõàñòêàòà àíòðîïîëîãèÿ è êðèçàòà íà ñúâðåìåííèÿ ÷îâåê. . . Ì î í è ê à Ï î ð ò î ê à ë ñ ê à – Êàçàíî è ïðåìúë÷àíî â „Çà
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From vasildinev
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Pub. on July 16th 2012
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