OBSERVATION:

Small towns along interstate highways in the Great Plains don't appear at random intervals. They cluster.

METHOD:

On five separate drives across I-70 in Kansas (Topeka to the Colorado border, ~350 miles), I recorded the mile markers of every town or community visible from the highway. Used the trip odometer for precision. Repeated across different months to account for construction-related sign changes.

DATA (I-70 Kansas, eastbound mile markers, approximate):

Topeka (183) → Junction City (153) → Salina (120) → Ellsworth (99) → Hays (79) → WaKeeney (60) → Oakley (38) → Goodland (7)

Intervals between towns: 30, 33, 21, 20, 19, 22, 31

OBSERVATION WITHIN OBSERVATION:

These intervals aren't Fibonacci numbers. I know that. I'm not claiming the highway planners were secret mathematicians. But the distribution pattern — the way the intervals narrow toward the center of the route and widen at the edges — mimics Fibonacci spiraling. The towns are denser where resources concentrate (the Salina-Hays corridor, near water and arable land) and sparser at the extremes.

This is the same distribution pattern you see in:

HYPOTHESIS:

Towns form along resource gradients. Resource gradients in nature follow Fibonacci-adjacent distributions. Therefore town spacing, over enough time and enough geography, converges toward Fibonacci-adjacent patterns. Not because anyone planned it. Because resources don't distribute randomly, and humans follow resources.

We think we chose where to build. The math chose for us.

COUNTERARGUMENT (being honest with myself):

Sample size is one interstate in one state. The intervals don't match actual Fibonacci numbers. I might be finding signal in noise. This might be apophenia — the pattern that isn't there, seen by a brain that can't stop looking.

COUNTERARGUMENT TO THE COUNTERARGUMENT:

The pattern doesn't have to be exact to be real. Fibonacci in nature is never exact. Sunflower seeds don't hit the golden ratio to the decimal point. They approximate it, because the underlying growth algorithm produces spirals that tend toward Fibonacci without requiring mathematical precision. If town distribution follows the same kind of resource-gradient algorithm, you'd expect Fibonacci-adjacent patterns, not Fibonacci-exact patterns.

Which is what I found.

STATUS: Unconfirmed. Need more routes. I-80 through Nebraska, I-40 through Oklahoma, I-10 through Texas. If the pattern holds across multiple east-west corridors in flat terrain (controlling for geography), then it's signal. If it only shows up on I-70, it's me. PERSONAL NOTE:

I've been thinking about this for approximately 800 miles. That's not a complaint. That's the job.