Not a picture of a wormhole — the actual physics. The Morris–Thorne metric,
particles falling through the throat, waves bending in curved space, and the
one problem that ruins everything: exotic matter.
This is not peer-reviewed research. It's an exploratory tool for
understanding the mathematics of wormhole spacetimes. The geometry is mathematically
consistent; the engineering it implies is impossible with known physics. Where that
matters, this page says so — out loud.
What this is (and what it is not)
What this is
A correct implementation of the Morris–Thorne / Ellis metric
A geodesic solver that sends particles through the throat
A curved-space wave equation you can watch in real time
An honest map of where the physics breaks
What this is not
A claim that wormholes can be built
A source of exotic matter or negative energy
A topology-change mechanism (that needs new physics)
Peer-reviewed, or pretending to be
What the simulator found
Result
Verdict
What it means
Geodesic traversal
✅ Works
Particles cross cleanly for zero angular momentum.
Angular-momentum filtering
✅ Robust
m=0 waves pass; higher-m modes reflect off a centrifugal barrier at the throat. Pure geometry.
Stability
⚠️ Conditional
Stable configurations exist only while exotic matter is continuously sustained. Remove it, it collapses.
Formation from flat space
❌ Impossible
Exotic matter can deform spacetime but cannot change its topology. Classically, you cannot create one.
Exotic-matter budget
❌ 60-order gap
A 1 m throat needs ~10⁴³ kg/m³ of negative energy density. The Casimir effect offers ~10⁻⁴ J/m³.
The bottom line: the mathematics is beautiful, the physics is
self-consistent, and the engineering is impossible with anything we know how to build.
The exotic-matter requirement isn't an engineering hurdle — it's the wall.
A symmetry worth keeping
In the sibling Kozyrev Mirror experiment, a chiral
spiral boundary generates angular momentum from zero. Here, a wormhole
throat filters angular momentum, blocking high-m modes. One creates,
one selects — and both are purely geometric, needing no material
properties at all. That's the prettiest thing in this little suite.