The Scenario
There is a room or box outlined in blue. Inside this box are several particles of varying relative sizes and unknown masses, grouped by color or association. These include:
• Static particles: S1, S2, and S3 (which remain stationary),
• Moving particles: A, B, C1, and C2, which are excitable under certain conditions.
When particle A moves in the direction indicated by the arrow, it triggers a fluctuation in the system. Due to its mass, static particle S3 amplifies this fluctuation, causing particles C1 and C2 to move in the direction shown in the diagram. As particles C1 and C2 begin to move, particle B also moves simultaneously and in the same direction.
Importantly, particles A, B, C1, and C2 cannot “see” or directly interact with one another.
Use quantum physics to explain the phenomena :
1. Define terms you may use like see, mass, curvatures & invisible I shall define the relevant terms first and then analyse the interactions using established quantum principles.
Definitions of Key Terms
1. See: In this context, “see” refers to the ability of particles to interact via direct forces or communication, such as electromagnetic interactions, or the propagation of physical signals. In quantum physics, particles may still influence each other non-locally even when they do not “see” each other through classical forces.
2. Mass: Mass represents a property of particles that determines their resistance to motion under a force and their influence on the quantum field (e.g., curvature of spacetime in general relativity or localised quantum field distortions). In this system, S3’s “mass” creates a field disturbance that influences nearby particles.
3. Curvatures: In the quantum context, curvatures can refer to localised quantum field perturbations or disturbances caused by massive particles. These perturbations ripple through the quantum field and can influence other particles, even if no direct physical interaction occurs.
4. Invisible: “Invisible” here means that particles do not have direct classical interactions (e.g., cannot exchange visible photons, forces, or signals). However, in quantum mechanics, particles can still be correlated or connected through entanglement or shared field excitations, leading to synchronised behaviour.
Quantum Explanation of the Phenomena
1. Field Disturbance Due to Particle A’s Motion
When particle A moves in the direction shown by the arrow, it causes a local disturbance in the quantum field. In quantum field theory (QFT), particles are excitations of underlying quantum fields. When a particle moves, it perturbs the field, creating ripples or waves in the surrounding space.
• These ripples interact with other particles in the system, even if they are not directly visible to one another.
• Static particle S3, due to its mass, acts as an “anchor” or amplification point for these fluctuations. Massive particles cause stronger perturbations in the quantum field, influencing the motion of other nearby particles.
2. S3 and Its Influence on Particles C1 and C2
• Static particle S3 introduces a curvature or distortion in the quantum field because of its relative “mass.”
• This curvature or disturbance propagates to particles C1 and C2, exciting them into motion. In quantum mechanics, particles can be influenced by field fluctuations even without direct classical interaction, which is consistent with the concept of “invisibility.”
Particles C1 and C2 move in the same direction due to:
• Quantum Field Disturbance: The ripples caused by S3’s curvature create a directional “force” or influence, pushing C1 and C2.
• Entanglement or Symmetry: If C1 and C2 are quantum-mechanically entangled, a disturbance affecting one particle would instantaneously correlate with the other’s behavior.
3. Simultaneous Motion of Particle B
The motion of particles C1 and C2 is observed to influence particle B, despite the fact that the particles cannot “see” each other. This can be explained using two key principles:
1. Quantum Entanglement: Particles B, C1, and C2 may share an entangled quantum state. Entanglement ensures that a change in one particle’s state (e.g., motion) will instantaneously affect the other entangled particles, even without visible communication.
• Thus, as C1 and C2 move, particle B reacts at the same time and in the same direction.
2. Non-Locality: Quantum mechanics allows for non-local correlations, where particles can influence each other over distances without any mediating physical force or signal.
• In this case, the quantum field disturbance propagates non-locally, influencing particle B’s motion alongside C1 and C2.
4. Invisible Particles and Quantum Coherence
Although A, B, C1, and C2 cannot see one another, their collective behaviour can be explained through quantum coherence. In a coherent quantum system:
• The wave functions of particles can become aligned or correlated, leading to synchronised motion.
• The disturbance caused by A’s motion and S3’s mass propagates through the quantum field coherently, ensuring that C1, C2, and B respond collectively, even though they cannot directly observe each other.
Summary of the Phenomena
1. Particle A’s motion perturbs the quantum field, creating ripples.
2. Static particle S3, due to its mass, amplifies these field disturbances, causing C1 and C2 to move in the indicated direction.
3. Particles C1 and C2 move in synchronisation due to entanglement and shared quantum field influence.
4. Particle B moves simultaneously because of non-local correlations or shared entanglement with C1 and C2.
Quantum Synchronisation and Resonance
Particle B ’s motion can also be explained through quantum resonance or synchronisation :
• While not in a true union (entanglement), particles C1 , C2 , and B may share a resonance-like relationship with the same field fluctuation.
• In physics, resonance occurs when a system responds to an external force or oscillation that matches its natural frequency.
The system’s behaviour arises from quantum field disturbances, entanglement, and non-locality, all of which allow particles to interact invisibly while maintaining coherence across the system.
Bonus.
Comments