Gravity, The Rhythm of the Universe by Jim Redgewell

Deep Thinking on Circuits

Understanding Resistors as Field Disruptors through Poynting Theory and Tugboat Theory

Resistors as Field Disruptors

In the traditional view of electric circuits, resistors are passive elements that “oppose” current and convert energy into heat. But if we examine them through the lens of Poynting theory (PT), and integrate insights from Tugboat Theory, a much deeper picture emerges.

According to Poynting theory, energy flows through the space around a circuit via the Poynting vector:

\[ \vec{S} = \vec{E} \times \vec{B} \]

This vector describes how electromagnetic energy moves in space, determined by the electric field \( \vec{E} \) and magnetic field \( \vec{B} \). Crucially, energy doesn't travel through the wire — it moves alongside it, guided by the field structure.

A resistor, then, does not merely block this energy — it acts as a coherence damper. When the field energy enters the region of the resistor, the synchronized relationship between \( \vec{E} \) and \( \vec{B} \) begins to break down. The fields still exist, but they lose the structured wavefronts necessary for forward energy propagation. Instead, the energy becomes thermal motion, i.e., heat.

In this sense, resistors are localized decoherence zones: places where the coherent memory of the electromagnetic field is deliberately erased.

Does a Resistor Slow Propagation?

A natural question follows: if resistors disrupt the fields, do they also slow the speed of energy propagation?

The answer is nuanced.

• The speed of field propagation in space is given by: \[ v = \frac{1}{\sqrt{\varepsilon \mu}} \] where \( \varepsilon \) and \( \mu \) are the permittivity and permeability of the medium. In vacuum or air, this speed is close to the speed of light, and it is not directly affected by the resistor.
• However, a resistor reduces the amplitude of the energy flux and disrupts phase coherence. It transforms structured field energy into unstructured heat, which slows the effective delivery of usable energy.
• In other words, the wavefront speed remains constant, but the energy transmission efficiency drops significantly.

In Tugboat Theory terms, the resistor acts like a place where the tugboats forget which direction to pull. The synchronization is lost, and the field stops “handing off” energy in a coordinated way.

Conclusion

Resistors are more than components that oppose current. They are field disruptors — devices that take coherent, synchronized electromagnetic energy and convert it into disorganized thermal motion. While they don't reduce the speed of electromagnetic field propagation in the surrounding space, they dampen the ability of the field to carry coherent energy forward.

This behavior aligns beautifully with Tugboat Theory's view that current and energy transfer are not about particles flowing like water, but about field memory and phase synchronization. A resistor is where that memory ends.

By reinterpreting circuit elements in this way, we open the door to a more unified understanding of classical and quantum electrical behavior, where fields — not wires — carry the truth.

References and Further Reading

• John H. Poynting (1884), “On the Transfer of Energy in the Electromagnetic Field,” Philosophical Transactions of the Royal Society A. https://doi.org/10.1098/rsta.1884.0016
• MIT OpenCourseWare – Lecture on Poynting Vector and Energy Transfer https://ocw.mit.edu/courses/6-013-electromagnetics-and-applications-fall-2005/resources/lecture-20-electromagnetic-energy-and-poynting-vector/
• Griffiths, D. J., Introduction to Electrodynamics, 4th Ed. Cambridge University Press.
• Veritasium: “Where Does the Energy Go in an Electric Circuit?” (YouTube) https://www.youtube.com/watch?v=bHIhgxav9LY
• James Redgewell, “Tugboat Theory and Vacuum Memory,” 2025 https://jredgewell.blogspot.com/

Entanglement as Field Synchronization

How Wires, Cavities, and Vacuum May All Serve as Media for Quantum Memory

Introduction

Quantum entanglement is often portrayed as a mysterious link between particles across space — an instantaneous “spooky action at a distance.” But what if this strangeness could be reframed through a different lens — not as a transmission of information, but as the preservation of a shared field state?

Building on the ideas of field synchronization, vacuum memory, and the role of conductors as guides of phase and energy, this article explores the hypothesis that quantum entanglement is a manifestation of field phase coherence across a shared medium.

1. Two Media, One Purpose

We begin by distinguishing two kinds of physical media:

• Conducting media — such as wires or waveguides — which shape, contain, and preserve phase relationships in guided field systems.
• Vacuum space — which, though seemingly empty, has measurable properties like permittivity and permeability and serves as a propagation medium for fields and virtual particles.

Both media can support quantum coherence under the right conditions. In this view, entanglement is not limited to a particle-particle connection. It is a phase-locked condition maintained across a continuous field, whether that field propagates through a wire, cavity, or space itself.

2. Entanglement in Wires and Cavities

Quantum information systems already demonstrate that entanglement can be engineered and maintained through artificial media:

• Superconducting qubits use microwave cavities to maintain entanglement.
• Spin qubits in semiconductors are coupled via tunneling paths and gate-defined fields.
• In photonic waveguides, entangled photons maintain correlation by propagating in synchronized modes.

These systems confirm that wires and cavities can act as entanglement media, provided they preserve the necessary field coherence.

3. Entanglement in Vacuum: The Space Between

Vacuum-based entanglement, such as in free-space photon experiments, seems even more mysterious. But in quantum field theory, even vacuum is not “empty” — it contains fluctuations, zero-point energy, and field modes that span all space.

This opens a critical possibility:

Vacuum space is itself a medium — a quantum field substrate — that supports long-range phase correlation.

Entangled particles do not exchange information faster than light; instead, they remain synchronized through their shared field history, which is imprinted on the vacuum state.

In this picture, the nonlocality of entanglement is not magical. It reflects the fact that both particles are expressions of a common field mode — a single coherent entity stretched across space.

4. The Field Memory Hypothesis

Combining these insights, we propose:

Quantum entanglement is a synchronization of field phase across a shared medium, governed by a persistent memory of joint origin.

This aligns naturally with Tugboat Theory’s concept of field delay and synchronization. If the vacuum itself carries phase memory (analogous to a resonant structure), then entanglement simply reflects a preserved resonance condition between field-based excitations.

Just as wires stabilize electromagnetic phase in a classical circuit, vacuum may stabilize quantum phase across spacetime.

5. Implications and Next Steps

• Entanglement is medium-dependent: different media preserve field synchronization to different degrees, determining the robustness of entanglement.
• Spacetime coherence matters: field synchronization requires not just space-like proximity, but a compatible phase structure — possibly affected by gravity, acceleration, or decoherence.
• Gravity and entanglement may connect: if gravity is a synchronization mechanism, it may also influence entanglement through subtle phase shifts in the vacuum medium.

Conclusion

Rather than a violation of classical causality, quantum entanglement may be a testament to the continuity of the quantum field itself — a phenomenon of phase coherence extending across any medium capable of storing and preserving that memory.

Wires do it. Cavities do it. And the vacuum, it seems, does it too.

References and Further Reading

• Einstein, A., Podolsky, B., & Rosen, N. (1935). “Can Quantum-Mechanical Description of Physical Reality Be Considered Complete?” Physical Review, 47(10), 777–780. Link
• Zeilinger, A. et al. (2007). “Long-distance free-space distribution of entangled photons.” Physical Review Letters. Link
• Aspect, A. et al. (1982). “Experimental Tests of Realistic Local Theories via Bell’s Theorem.” Physical Review Letters, 49, 91–94. Link
• Vedral, V. (2003). “Entanglement in the Second Quantization Formalism.” Central European Journal of Physics. arXiv
• Susskind, L., & Friedman, A. (2014). Quantum Mechanics: The Theoretical Minimum. Penguin Books.
• James Redgewell, “Tugboat Theory and the Field Synchronization of Matter,” 2025. [Author's Blog]

Poynting Theory Paradox

How a Simple Circuit Thought Experiment Reveals the Strange Reality of Energy Flow

Introduction

Imagine this setup: you connect a lightbulb to a power source using a pair of wires. The lightbulb is only 10 feet away from the power source, but instead of using a direct path, you run the wires in a loop that stretches out to a full mile before coming back. You flick the switch — and the bulb lights up.

But this raises a confusing question:
Did the energy take the short 10-foot path through the air, or the long 1-mile journey through the wires?

Most people assume the energy somehow "jumps" the short physical gap. But Poynting theory (PT) gives a very different and more accurate answer — and it reveals something profoundly unintuitive about how circuits really work.

The Misconception: Energy Flows Through the Wire

In standard explanations, energy is pictured as moving through the wire — as if electrons zip along like water in a pipe. This picture is wrong in both speed and substance:

• Electrons move very slowly (inches per minute in DC).
• In AC, they simply wiggle back and forth.
• The bulb lights up before any single electron from the power source gets near it.

So what actually delivers energy to the bulb?

Poynting Theory: Fields Deliver Energy Through Space

Poynting theory, developed by John Henry Poynting in the 1880s, describes energy flow in electromagnetic systems using the Poynting vector:

\[ \vec{S} = \vec{E} \times \vec{B} \]

This cross product of the electric field \( \vec{E} \) and magnetic field \( \vec{B} \) gives a directional energy flow vector \( \vec{S} \) — pointing not along the wire, but into the space around it.

So where does the energy flow?

• It flows through the space surrounding the wires, following the guided geometry of the circuit.
• The energy doesn’t go “through” the wire like fluid; it moves alongside it, riding the fields shaped by voltage and current.

In our case, the mile-long wires determine the energy’s route — not the 10-foot physical distance between power source and bulb. The energy flows around the entire loop, taking the long way.

Why the Bulb Doesn’t Light Instantly

Even though the bulb is physically close, it doesn’t receive power until the electromagnetic field has propagated through the entire wire path. This propagation occurs at nearly the speed of light, but it still requires the field to reach the load through the full circuit geometry.

Energy doesn't care about physical distance — it follows the path defined by the fields, not by proximity.

Implications for Our Understanding of Circuits

• Wires are guides for fields, not pipelines for energy.
• Energy flows in the space around the wire, directed by the electric and magnetic field structure.
• Wire length matters: longer wires shape larger and more complex field geometries.
• Circuit behavior is field-driven; “current” is a local response to field propagation.
• This view aligns with our understanding of antennas, RF systems, and wireless energy transfer.

Conclusion: The Long Way Is the Real Way

The 10-foot bulb, 1-mile wire paradox illustrates a deep truth: electricity is a field phenomenon, not a matter of particles traveling from source to load. Poynting theory shows that the energy flows through the space around the wires, following the circuit path defined by their shape, not their proximity.

So the next time someone asks where the energy flows, you can smile and say:

“It takes the long way — through the fields.”

References and Further Reading

• J.H. Poynting, “On the Transfer of Energy in the Electromagnetic Field,” Philosophical Transactions of the Royal Society A, 1884. DOI link
• MIT OpenCourseWare – Electromagnetic Energy and Poynting Vector: MIT Lecture
• “Where Does the Energy Flow in a Circuit?” by Veritasium (YouTube): Watch here
• Purcell & Morin, *Electricity and Magnetism*, 3rd Edition, Cambridge University Press
• James Redgewell, “Deep Thinking on Capacitive and Inductive Coupling in Electrical Circuits, Part 5,” 2025. [Author's Blog]

Photon Motion, the Poynting Vector, and Field Collapse – Part 5

Introduction

From the standpoint of everyday electrical engineering, applying Poynting theory to practical circuit analysis can seem like a very silly idea. In most situations, it adds unnecessary complexity, offers no practical benefit for design, and risks confusing students or engineers who are simply trying to work with voltage, current, and resistance.

However, from the standpoint of fundamental physics, Poynting theory is not only valid — it is essential. It provides a window into how energy actually flows in and around electrical systems. It reveals that current and energy propagation are not confined to the wires themselves, but arise from deeper field interactions.

For this reason, I strongly encourage research scientists and theorists to study Poynting’s framework thoroughly. It holds important clues to the nature of charge, field propagation, and the medium through which all electromagnetic phenomena take place — insights that may one day reshape how we understand matter, energy, and motion.

What Wires Actually Do

Wires do not carry energy — they guide and shape the field medium so that energy can propagate effectively. They allow us to stabilize, phase-lock, and interface with the field, but the actual transmission of energy occurs in the space around them, as directed by the surrounding field configuration. Wires define the geometry of the fields, anchor charge behavior, and serve as the interface between external control and field response. They are not passive channels but structured environments that enable controlled phase propagation.

DC Current as Field Phase Propagation

Even in the case of direct current (DC), the underlying mechanism of energy propagation is field-based. While electrons do drift slowly through a conductor, the energy and influence of the current propagate at nearly the speed of light. This indicates that current is not the motion of electrons but the result of a cascade of local field reconfigurations — a stepwise ripple of field phase that travels through the conductor.

In this model, the electric field in a DC circuit is not static but a rotating field phase that continues to push forward, much like how a photon propagates through free space. The difference is that in a conductor, this phase propagation is compressed and structured by the material properties of the wire.

Rethinking Current: The Virtual Charge Boson

Current is traditionally measured in amperes, defined as the amount of electric charge passing a point per second. This has long been interpreted as electrons physically moving through the wire. But in this field-based model, electrons play a minimal role in actual energy transfer.

Instead, current is seen as the propagation of charge through a field-based entity — a virtual particle-like configuration — which we might call a virtual charge boson. This boson is not a physical particle but a stable structure in the field, a rotating phase pattern that carries charge from one place to another.

The virtual charge boson travels through the wire in a stepwise manner, reconfiguring the field as it moves. It behaves like a soliton or a localized pulse of electric phase — a structured rotation of the field that maintains its shape and direction as it propagates.

This explains why current appears to flow quickly, even though electrons barely move. What flows is not matter but field rotation. The amperes we measure may be counting how many of these virtual charge bosons pass a point per second, not how many electrons.

Current as Field Regeneration in the Conductor

In agreement with the Poynting theory, we can reframe electric current as a process of field regeneration, rather than the movement of individual charged particles.

When an electric charge moves through a conductor, it creates a magnetic field around the wire. This is a well-known and measurable effect. But what happens when that magnetic field collapses — for instance, when the current stops or changes direction?

According to the Poynting theory, that collapsing magnetic field induces a new electric field. In this model, that induced electric field isn't just a side effect — it is a re-creation of the original charge influence, reappearing slightly displaced along the conductor. In other words:

The magnetic field temporarily stores the energy of the moving charge, and when it collapses, it releases that energy back into the medium as a new electric phase — effectively regenerating the charge's influence further along the wire.

This cycle — electric field creating magnetic field, magnetic field regenerating electric field — forms a kind of stepwise pulse that carries energy and charge without requiring any actual particles to travel far. It behaves much like the field-pulse motion of a photon.

What this suggests is profound:

• The conductor is a medium, not just a passive channel.
• The medium itself supports field-based charge regeneration, step by step.
• Electric current is not a flow of material electrons, but a propagating sequence of field phase transitions.

This interpretation fits seamlessly with the earlier concept of the virtual charge boson: a rotating field configuration that maintains the characteristics of charge as it travels. What we observe as current is actually a field-based phenomenon — and the conductor is the structured space in which this rotational energy propagates.

Conclusion

In this article, we’ve challenged the conventional view of current and voltage by exploring the idea that electric current is not a flow of electrons but a field-based process — a stepwise rotation and regeneration of electromagnetic phase.

We proposed that:

• Wires act as field guides, not charge pipelines.
• Even DC current propagates like a photon, through discrete field phase shifts.
• Current may be carried by a virtual charge boson — a rotating field configuration.
• In agreement with Poynting theory, a collapsing magnetic field can regenerate the electric charge that created it, reinforcing the idea that conductors are active mediums.
• Finally, while Poynting theory may not be practical for engineering work, it holds critical value for theoretical physics.

Together, these ideas represent a shift in perspective — away from particles moving through wires, and toward fields rotating through structured space. They open the door to new questions, and possibly, new technologies.

References

• Part 1 – Photon Motion, the Poynting Vector, and Field Collapse
• Part 2 – Photon Motion, the Poynting Vector, and Field Collapse
• Part 3 – Photon Motion, the Poynting Vector, and Field Collapse
• Part 4 – Photon Motion, the Poynting Vector, and Field Collapse
• James Clerk Maxwell’s Treatise on Electricity and Magnetism
• J. H. Poynting, “On the Transfer of Energy in the Electromagnetic Field” (1884)

Photon Motion, the Poynting Vector, and Field Collapse – Part 4

How Energy Moves Without Charge Transfer

In many electrical circuits — especially those involving capacitors in series or transformer windings — it looks as though something mysterious is happening. Energy is clearly being transferred, voltages build up, and currents appear, even though no actual electrons seem to move through certain parts of the circuit.

Take capacitors in series, for example. The inner plates of the capacitors aren’t connected to a battery or power source, and no current flows directly through them. Yet somehow, they end up with equal and opposite charges, as though they’ve been actively charged.

Or consider transformers: the primary and secondary coils are completely separate — no electrons flow from one to the other. Yet when current flows in the primary, voltage appears in the secondary, and energy is transferred.

How is this possible?

The answer lies in the Poynting vector, which describes how electromagnetic energy moves through space. According to this view, energy doesn’t travel through the wire itself, but through the space around the wire, guided by the configuration of the electric and magnetic fields.

When you apply voltage to a circuit:

• Electric and magnetic fields form in the space surrounding it.
• These fields don’t just sit there — they interact, and the energy flows in the direction of \( \vec{E} \times \vec{B} \), described by the Poynting vector.
• This flow can reach and energize parts of the circuit without any direct charge transfer.

So, in the capacitor example:

• The field lines from the battery spread through the space, not just the wires.
• The energy flows around the circuit and builds up electric field pressure on the inner plates.
• The inner plates acquire charge not because electrons moved across them, but because the fields have been reconfigured.

In a transformer:

• The changing current in the primary coil creates a changing magnetic field.
• This in turn induces a circulating electric field in space.
• That electric field drives current in the secondary coil — again, with no need for charge to move across the gap.

From the perspective of this field-based model:

• The circuit doesn't transfer particles — it transfers field phase, or energy configuration.
• What appears to be charge movement is actually field re-alignment under pressure from external sources.
• And the energy flows invisibly — not inside the copper, but through the surrounding field.

This isn’t just a clever reinterpretation. It’s a different way of thinking about electricity — one that could help explain effects like induction, voltage buildup, and non-contact energy transfer without invoking mysterious “action at a distance.”

Continue reading Part 5

Photon Motion, the Poynting Vector, and Field Collapse – Part 3

Introduction

In the previous parts of this series, I explored how the Poynting vector, when correctly interpreted, reveals a dynamic mechanism for energy transfer in electromagnetic systems. Part 1 laid the groundwork, showing how field collapse and regeneration might drive photon motion. Part 2 extended that idea, proposing that magnetic fields may simply be rotating electric fields — and that this field rotation can explain key features of particle behavior such as spin, inertia, and relativistic effects.

In Part 3, I want to apply this model to conductive systems. Specifically, I’ll explore how electric charge moves along a wire, what voltage truly represents, and how this interpretation might offer new insights into the nature of superconductivity, high-temperature superconductors, and even the origin of electric charge itself.

Conductors

In this model, a conductor is not simply a path for electrons to travel, but a kind of compressed field medium. Electrons do not carry energy by moving en masse; rather, the structure of the conductor allows field phase to propagate efficiently. Current is better understood as the reconfiguration of field phase along the wire, not as the actual drift of electrons.

Superconductors

Superconductivity, in this framework, arises when electron motion is suppressed. Electrons shape the field properties of the conductor, but their movement disrupts the propagation of charge. When they are prevented from moving — such as in superconducting states — the medium becomes transparent to field phase propagation. This results in zero resistance.

Cooling is one way to prevent electron motion, but if we can achieve this suppression through non-thermal means, we may discover new pathways to high-temperature superconductivity. This speculative idea should be pursued further by research scientists.

The Origin of Electric Charge

From this model, electric charge may not be a fundamental property of particles, but a result of rotation in field or phase space. This rotation causes rectification of the waveform, in a manner similar to the concept proposed earlier using alternating fields. A charge, then, could be the stable residue of an oscillating field pattern that has become directionally biased.

What Is Voltage?

In conventional terms, voltage (or electric potential difference) is the energy per unit charge needed to move a test charge between two points. But in this model, voltage is better described as a gradient in field phase — a spatial difference in the rotational state of the electromagnetic field.

In a capacitor, voltage appears as one plate builds up excess electrons and the other becomes depleted. From Poynting's perspective, energy flows into the space between the plates, and the field grows stronger — not because electrons are pushed in through wires, but because the surrounding electromagnetic field reconfigures to store energy.

Voltage, then, is a standing field tension, maintained by energy flow and reflected in the arrangement of field phase. This is a speculative interpretation that warrants further exploration.

Continue reading Part 4