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Kennedy–Thorndike

What is observed

The Kennedy–Thorndike experiment is related to Michelson–Morley, but with an important difference.

Instead of using two equal arms, the interferometer uses arms of different lengths.

The experiment then looks for changes in the interference pattern as the velocity of the Earth changes over time.

The observed result is that no such drift appears in the expected classical form.

Changing uniform velocity does not produce a measurable change in the relative light travel behavior of the apparatus.

Why the experiment matters

Michelson–Morley tested whether different directions of motion through a classical ether would produce a measurable effect.

Kennedy–Thorndike tests something slightly different:

Would a change in the velocity of the apparatus through space change the measured propagation relation?

If light propagation depended on motion through a fixed background medium in a simple classical way, then changes in Earth’s velocity should have produced detectable changes in the interference pattern.

They did not.

This makes Kennedy–Thorndike an important test for any medium-based model.

Standard interpretation

In standard physics, the Kennedy–Thorndike result supports Lorentz symmetry and special relativity.

The usual conclusion is that:

  • no classical preferred-frame velocity effect is detected

  • light propagation remains consistent under changes in inertial velocity

  • time and length relations must transform together

Together with Michelson–Morley and Ives–Stilwell-type tests, Kennedy–Thorndike helps support the relativistic structure of spacetime.

The FM interpretation

FM accepts the observed result.

It also accepts that a simple classical ether model fails.

But FM interprets the result through local reorganization.

In FM:

  • light is local propagation of reorganization

  • the apparatus is stable structure in the same medium

  • measured phase depends on local propagation and structural relations

  • uniform velocity does not create local reorganizational asymmetry

The key point is:

A change in uniform velocity does not automatically change the local physical rules by which propagation and structure are maintained.

Why different arm lengths matter

Kennedy–Thorndike is stronger than Michelson–Morley in one respect.

Because the arms have different lengths, a simple velocity-dependent propagation change would not cancel as easily.

If motion through a fixed background changed light travel time directly, then changing the velocity of the apparatus should produce a drift.

But no such drift is observed.

In FM, this is expected because the relevant comparison is not motion through an external wind-like medium.

The relevant comparison is whether uniform motion alters the local relation between:

  • propagation

  • structure

  • phase completion

  • measurement

If uniform motion introduces no local asymmetry, unequal arm lengths do not create the predicted classical drift.

Local symmetry under uniform motion

FM does not treat the medium as a fixed background that can be measured by uniform motion alone.

Uniform motion preserves local symmetry.

The system is still realized through the same local reorganizational rules.

This means:

  • the apparatus remains stable

  • light propagation remains locally coherent

  • phase relations remain internally consistent

  • no classical velocity drift appears

The absence of drift reflects local symmetry of physical processes under uniform motion.

Relation to process rate

Kennedy–Thorndike is also important because it constrains how process rate can be interpreted.

If velocity affected light propagation, structure and clock-like processes inconsistently, the experiment would detect a drift.

In FM, these are not independent.

Propagation, structural length and measurable phase relations all arise from the same local medium behavior.

This is why the system remains internally consistent under changes in uniform velocity.

The result supports the idea that observable effects depend on coherent local reorganization, not on motion through a detectable background wind.

What differs in interpretation

Both standard physics and FM accept the null result.

They differ in what the result is taken to mean.

Standard interpretation:
The result supports Lorentz symmetry and the relativistic relation between time and length.

FM interpretation:
The result shows that uniform motion does not introduce measurable local asymmetry in propagation or structure.

FM therefore rejects the classical ether, but not the possibility of a continuous medium.

Connection to Michelson–Morley

Michelson–Morley and Kennedy–Thorndike are closely related.

Michelson–Morley shows that rotating equal perpendicular arms does not reveal a classical ether wind.

Kennedy–Thorndike shows that unequal arm lengths do not reveal velocity-dependent drift over time.

Together, they rule out a simple fixed mechanical medium.

In FM, they are interpreted as showing that:

  • uniform motion is not locally detectable through propagation asymmetry

  • the medium is not a rigid external background

  • matter and light are both reorganizations within the same medium

Why this matters

Kennedy–Thorndike is important because it blocks an easy escape route for classical ether models.

A medium cannot simply be fixed, external and velocity-dependent in a naive way.

A viable medium model must explain why uniform velocity changes do not produce local drift.

FM does this by treating physical systems as local reorganizations within the medium, not as objects moving through an external substance.

Summary

In FM:

  • Kennedy–Thorndike does not rule out a physical medium

  • it rules out velocity-dependent drift through a classical ether

  • unequal arm lengths do not produce the expected classical effect

  • uniform motion creates no local reorganizational asymmetry

  • propagation, structure and phase remain internally coherent

Final statement

Kennedy–Thorndike shows that changing uniform velocity does not reveal a classical background medium.
In FM, this is expected because uniform motion does not change the local reorganizational rules that maintain both light propagation and structure.

Transition

Kennedy–Thorndike tests velocity-dependent drift under uniform motion.
To understand how gravity affects propagation and process behavior, we next examine gravitational redshift or light bending.

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