Dual-Rotor Lenz-Cancellation Bounding Proof
concept
The math flatly rules out the dream of a spinning machine that makes more energy than it uses - the trick that would cancel the drag also cancels the power.
Who they are
A mathematical proof about dual-rotor generator designs used to test 'free energy' claims.
What they do
The engine uses it to set a hard ceiling on how good any conventional generator setup can be.
How it works
It shows that arranging two rotors in phase-opposition to cancel the drag (back-torque) also cancels the useful electrical output - both effects add up rather than canceling out, and wiring the voltages to cancel drives the current and output to zero; so no standard design can beat the buildable 'L3' system, and Tewari's claimed 238-300% output can't come from clever geometry.
Why it matters
It bounds a specific over-unity claim (Tewari's reactionless generator) back to the unproven frontier - rearranging where the torque goes never eliminates the underlying energy cost.
The engine's record — word for word
[Reports #144-148] The math bounding the exotic shortcut (#146): dual-rotor/stator phase-opposition CANNOT cancel back-torque without equally canceling EMF/output (both torques evaluate negative -> they SUM, not cancel; wire the EMFs to cancel -> current->0 and output->0). So NO salvageable conventional topology beats L3; Tewari's 238-300% cannot come from geometry. Consistent with unipolar_torque_displacement (topology RELOCATES torque, doesn't ELIMINATE the net cost). Bounds tewari_reactionless_generator's over-unity claim to the held-open frontier.
Follow the trail
Walk this on the live map →