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[object Object],[object Object],The Reality of Quantum Mechanics
The Blind Men and the Quantum: Adding Vision to the Quantum World   ,[object Object],[object Object],[object Object],Quantum Mechanics Jamaico C. Magayo MSciEd Physics
A Quantum Metaphor (With apologies to people with disabilities)
The Blind Men and the Elephant by John Godfrey Saxe (1816-1887) ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Quantum Theory and Interpretations
What  is  Quantum Mechanics? ,[object Object],[object Object],[object Object],[object Object],Quantum Mechanics
The Role of an Interpretation ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Interpretation Example : Newton’s 2 nd  Law ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Four Quantum Paradoxes
Paradox 1 (non-locality): Einstein’s Bubble Situation:  A photon is emitted   from an isotropic source.
Paradox 1 (non-locality): Einstein’s Bubble Situation:  A photon is emitted   from an isotropic source.   Its spherical wave function     expands like an inflating bubble.
Paradox 1 (non-locality): Einstein’s Bubble ,[object Object],[object Object],Situation:  A photon is emitted   from an isotropic source.   Its spherical wave function     expands like an inflating bubble.   It reaches a detector, and the      bubble “pops” and disappears.
Paradox 1 (non-locality): Einstein’s Bubble It is as if one throws a beer bottle into Boston Harbor.  It disappears, and its quantum ripples spread all over the Atlantic. Then in Copenhagen, the beer bottle suddenly jumps onto the dock, and the ripples disappear everywhere else. That’s what quantum mechanics says happens to electrons and photons when they move from place to place.
[object Object],[object Object],[object Object],Paradox 2 (   collapse): Schrödinger’s Cat
[object Object],[object Object],[object Object],Paradox 2 (   collapse): Schrödinger’s Cat Question 2:   If we observe Schrödinger, what is  his  wave function during the experiment?  When does it collapse?
Paradox 2 (   collapse): Schrödinger’s Cat ,[object Object],[object Object],[object Object]
Paradox 3 (wave vs. particle): Wheeler’s Delayed Choice ,[object Object],[object Object],[object Object],The observer waits until  after  the photon has passed the slits to decide  which  measurement to do. * * *
Paradox 3 (wave vs. particle): Wheeler’s Delayed Choice Thus, the photon does not decide if it is a particle or a wave until  after  it passes the slits, even though a particle must pass through only one slit and a wave must pass through both slits. Apparently the measurement choice determines whether the photon is a particle or a wave  retroactively !
Paradox 4 (non-locality): EPR Experiments Malus and Furry ,[object Object]
[object Object],[object Object],Paradox 4 (non-locality): EPR Experiments Malus and Furry
Paradox 4 (non-locality): EPR Experiments Malus and Furry ,[object Object],[object Object],[object Object]
Paradox 4 (non-locality): EPR Experiments Malus and Furry ,[object Object],[object Object]
Three Interpretations of Quantum Mechanics
The Copenhagen Interpretation Heisenberg’s  uncertainty principle : Wave-particle duality, conjugate variables, e.g.,  x  and  p, E  and  t ; The impossibility of simultaneous conjugate measurements  Born’s statistical interpretation:  The meaning of the wave function    as probability: P =   *; Quantum mechanics predicts only the  average  behavior of a system. Bohr’s complementarity: The “wholeness” of the system and the measurement apparatus; Complementary nature of wave-particle duality: a particle OR a wave; The uncertainty principle is property of nature, not of measurement. Heisenberg’s  "knowledge" interpretation: Identification of    with knowledge of an  observer ;    collapse and non-locality reflect changing knowledge of observer. Heisenberg’s positivism:   “ Don’t-ask/Don’t tell” about the meaning or reality behind formalism; Focus exclusively on observables and measurements. Quantum Mechanics
The Many-Worlds Interpretation Retain  Heisenberg’s  uncertainty principle  and Born’s statistical interpretation  from the Copenhagen Interpretation.  No Collapse. The wave function     never collapses; it splits into new wave functions that reflect the different possible outcomes of measurements.  The split off wave functions reside in physically distinguishable “worlds”. No Observer: Our preception of wave function collapse is because our consciousness has followed a particular pattern of wave function splits. Interference between “Worlds”:   Observation of quantum interference occurs because wave functions in several “worlds” have not been separated because they lead to the same physical outcomes.  Quantum Mechanics
The Transactional Interpretation (JGC) Heisenberg’s  uncertainty principle  and  Born’s statistical interpretation  are not postulates, because they can be derived from the Transactional Interpretation..  Offer Wave: The initial wave function     is interpreted as a retarded-wave offer to form a quantum event. Confirmation wave: The response wave function     (present in the QM formalism) is interpreted as an advanced-wave confirmation to proceed with the quantum event. Transaction – the Quantum Handshake:   A forward/back-in-time       standing wave forms, transferring energy, momentum, and other conserved quantities, and the event becomes real. No Observers: Transactions involving observers are no different from other transactions; Observers and their knowledge play no special roles. No Paraoxes: Transactions are intrinsically nonlocal, and all paradoxes are resolved.
Summary of QM Interpretations Copenhagen Many Worlds Transactional Uses “observer knowledge” to explain wave function collapse and non-locality. Advises “don’t-ask/don’t tell” about reality. Uses “world-splitting” to explain wave function collapse.  Has problems with non-locality.  Useful in quantum computing. Uses “advanced-retarded handshake” to explain wave function collapse and non-locality.  Provides a way of “visualizing” quantum events.
The Transactional Interpretation of Quantum Mechanics
“ Listening” to the Formalism of Quantum Mechanics ,[object Object],[object Object],[object Object],Hint:   The complex conjugation in    is the Wigner operator for time reversal.  If    is a  retarded  wave, then    is an  advanced  wave. If   e i(kr -  t )   then   e i(-kr +  t ) ( retarded )  ( advanced )
Maxwell’s  Electromagnetic Wave Equation (Classical) ,[object Object],[object Object],Wheeler-Feynman Approach :  Use  ½   retarded  and  ½   advanced (time symmetry). Conventional Approach :  Choose only the  retarded  solution (a “causality” boundary condition).
A Classical Wheeler-Feynman Electromagnetic “Transaction ” ,[object Object]
A Classical Wheeler-Feynman Electromagnetic “Transaction ” ,[object Object],[object Object]
A Classical Wheeler-Feynman Electromagnetic “Transaction ” ,[object Object],[object Object],[object Object]
The Quantum Transactional Model ,[object Object]
The Quantum Transactional Model ,[object Object],Step 2:  The absorber responds with a “confirmation wave”   *.
The Quantum Transactional Model ,[object Object],Step 2:  The absorber responds with a “confirmation wave”   *. Step 3:   The process repeats until energy and momentum is transferred and the transaction is completed  (wave function collapse).
The Transactional Interpretation and Wave-Particle Duality ,[object Object],[object Object],[object Object]
The Transactional Interpretation and the Born Probability Law ,[object Object],[object Object]
The Role of the Observer in the Transactional Interpretation ,[object Object],[object Object],[object Object]
The End

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Qm Interpretations

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  • 3. A Quantum Metaphor (With apologies to people with disabilities)
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  • 5. Quantum Theory and Interpretations
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  • 10. Paradox 1 (non-locality): Einstein’s Bubble Situation: A photon is emitted from an isotropic source.
  • 11. Paradox 1 (non-locality): Einstein’s Bubble Situation: A photon is emitted from an isotropic source. Its spherical wave function  expands like an inflating bubble.
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  • 13. Paradox 1 (non-locality): Einstein’s Bubble It is as if one throws a beer bottle into Boston Harbor. It disappears, and its quantum ripples spread all over the Atlantic. Then in Copenhagen, the beer bottle suddenly jumps onto the dock, and the ripples disappear everywhere else. That’s what quantum mechanics says happens to electrons and photons when they move from place to place.
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  • 18. Paradox 3 (wave vs. particle): Wheeler’s Delayed Choice Thus, the photon does not decide if it is a particle or a wave until after it passes the slits, even though a particle must pass through only one slit and a wave must pass through both slits. Apparently the measurement choice determines whether the photon is a particle or a wave retroactively !
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  • 23. Three Interpretations of Quantum Mechanics
  • 24. The Copenhagen Interpretation Heisenberg’s uncertainty principle : Wave-particle duality, conjugate variables, e.g., x and p, E and t ; The impossibility of simultaneous conjugate measurements Born’s statistical interpretation: The meaning of the wave function  as probability: P =  *; Quantum mechanics predicts only the average behavior of a system. Bohr’s complementarity: The “wholeness” of the system and the measurement apparatus; Complementary nature of wave-particle duality: a particle OR a wave; The uncertainty principle is property of nature, not of measurement. Heisenberg’s "knowledge" interpretation: Identification of  with knowledge of an observer ;  collapse and non-locality reflect changing knowledge of observer. Heisenberg’s positivism: “ Don’t-ask/Don’t tell” about the meaning or reality behind formalism; Focus exclusively on observables and measurements. Quantum Mechanics
  • 25. The Many-Worlds Interpretation Retain Heisenberg’s uncertainty principle and Born’s statistical interpretation from the Copenhagen Interpretation. No Collapse. The wave function  never collapses; it splits into new wave functions that reflect the different possible outcomes of measurements. The split off wave functions reside in physically distinguishable “worlds”. No Observer: Our preception of wave function collapse is because our consciousness has followed a particular pattern of wave function splits. Interference between “Worlds”: Observation of quantum interference occurs because wave functions in several “worlds” have not been separated because they lead to the same physical outcomes. Quantum Mechanics
  • 26. The Transactional Interpretation (JGC) Heisenberg’s uncertainty principle and Born’s statistical interpretation are not postulates, because they can be derived from the Transactional Interpretation.. Offer Wave: The initial wave function  is interpreted as a retarded-wave offer to form a quantum event. Confirmation wave: The response wave function   (present in the QM formalism) is interpreted as an advanced-wave confirmation to proceed with the quantum event. Transaction – the Quantum Handshake: A forward/back-in-time    standing wave forms, transferring energy, momentum, and other conserved quantities, and the event becomes real. No Observers: Transactions involving observers are no different from other transactions; Observers and their knowledge play no special roles. No Paraoxes: Transactions are intrinsically nonlocal, and all paradoxes are resolved.
  • 27. Summary of QM Interpretations Copenhagen Many Worlds Transactional Uses “observer knowledge” to explain wave function collapse and non-locality. Advises “don’t-ask/don’t tell” about reality. Uses “world-splitting” to explain wave function collapse. Has problems with non-locality. Useful in quantum computing. Uses “advanced-retarded handshake” to explain wave function collapse and non-locality. Provides a way of “visualizing” quantum events.
  • 28. The Transactional Interpretation of Quantum Mechanics
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