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Science Bob McGwier

@BobMcGwier_N4HY • 24,112 subscribers

Cohere Solutions, LLC , Terrapixel, LLC, Flex Radio, Inc (all now) N4HY Psionic Asset Advisor. Federated Wireless & Hawkeye 360. Auburn BS, Ph.D.ApplMath

Shorts

Skinwalker Ranch Anomaly explained. It is a four dimensional thing like a barrier or a shield and it impacts light travel time and so explains the GPS anomalies and the sphere and the blob which is what gave it away. Answer first: If the interior is a genuine 3-sphere (light constrained to geodesics of S³), the interior transit is longer than the exterior chord by exactly a factor of π/2 ≈ 1.5708. Geometry. R = 400 ft. The visible 800-ft ball in our space is the mouth; the ray “aimed at the center” enters at one point of the mouth 2-sphere and exits at the diametrically opposite point. Those two points are antipodal in S³, so every geodesic connecting them through the interior is a half great circle of length πR = 400π ≈ 1256.64 ft, versus the 800-ft straight chord an external observer attributes to the crossing. Times (c = 983,571,056 ft/s): •Exterior-equivalent path (800 ft): 813.4 ns •Interior geodesic (1256.64 ft): 1277.6 ns ≈ 1.278 μs •Excess delay: ≈ 464 ns If you’re standing at the interior “pole” (the point antipodal to the mouth, what an outsider would call the center), light from the entry point reaches you along a quarter great circle: (π/2)R ≈ 628.3 ft → 638.8 ns, vs. the naive 400 ft → 406.7 ns. Excess ≈ 232 ns. One caveat on the embedding. If instead the light leaves our 3-space and travels a straight 4D chord through the interior of the 4-ball, the chord through the center has length exactly 2R = 800 ft — identical to the external path, zero anomalous delay. The π/2 excess appears only if propagation is intrinsic to the S³ manifold (the “bigger on the inside” case). So a measured ~464 ns round-trip anomaly on an 800-ft transit is actually a clean discriminator between the two topologies — a time-of-flight test of whether the interior is a glued S³ region versus flat 4-space. (The 30-ft height doesn’t affect the ratio. If you meant 30 ft as the S³ center’s offset along the fourth axis, the visible cross-section shrinks to √(400²−30²) ≈ 398.9 ft radius and the interior geodesic drops slightly to ≈ 1196.6 ft → 1216.6 ns; the discriminator logic is unchanged.)

Skinwalker Ranch Anomaly explained. It is a four dimensional thing like a barrier or a shield and it impacts light travel time and so explains the GPS anomalies and the sphere and the blob which is what gave it away. Answer first: If the interior is a genuine 3-sphere (light constrained to geodesics of S³), the interior transit is longer than the exterior chord by exactly a factor of π/2 ≈ 1.5708. Geometry. R = 400 ft. The visible 800-ft ball in our space is the mouth; the ray “aimed at the center” enters at one point of the mouth 2-sphere and exits at the diametrically opposite point. Those two points are antipodal in S³, so every geodesic connecting them through the interior is a half great circle of length πR = 400π ≈ 1256.64 ft, versus the 800-ft straight chord an external observer attributes to the crossing. Times (c = 983,571,056 ft/s): •Exterior-equivalent path (800 ft): 813.4 ns •Interior geodesic (1256.64 ft): 1277.6 ns ≈ 1.278 μs •Excess delay: ≈ 464 ns If you’re standing at the interior “pole” (the point antipodal to the mouth, what an outsider would call the center), light from the entry point reaches you along a quarter great circle: (π/2)R ≈ 628.3 ft → 638.8 ns, vs. the naive 400 ft → 406.7 ns. Excess ≈ 232 ns. One caveat on the embedding. If instead the light leaves our 3-space and travels a straight 4D chord through the interior of the 4-ball, the chord through the center has length exactly 2R = 800 ft — identical to the external path, zero anomalous delay. The π/2 excess appears only if propagation is intrinsic to the S³ manifold (the “bigger on the inside” case). So a measured ~464 ns round-trip anomaly on an 800-ft transit is actually a clean discriminator between the two topologies — a time-of-flight test of whether the interior is a glued S³ region versus flat 4-space. (The 30-ft height doesn’t affect the ratio. If you meant 30 ft as the S³ center’s offset along the fourth axis, the visible cross-section shrinks to √(400²−30²) ≈ 398.9 ft radius and the interior geodesic drops slightly to ≈ 1196.6 ft → 1216.6 ns; the discriminator logic is unchanged.)

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