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The All-domain Anomaly Resolution Office of the U.S. Department of Defense issued this case resolution on February 6, 2025, with a technical appendix, on the "Go Fast" video recorded by a U.S. Navy F/A-18F FLIR sensor off Florida in January 2015. Working from the public 34-second video, AARO puts the object at about 13,000 feet, moving roughly 5 to 92 mph once wind is accounted for. It concludes with high confidence that the object showed no anomalous performance and that its apparent speed came from motion parallax.
“US Navy”1 page
UNCLASSIFIED 10 UNCLASSIFIED = [ 7408 ∙ cos(−29°) + 0 ∙ 0 + 0 ∙ sin (−29°) 7408 ∙ 0 + 0 ∙ 1 + 0 ∙ 0 7408 ∙ −sin(−29°) + 0 ∙ 0 + 0 ∙ cos (−29°) ] (4𝑐) = [ 6479 0 3591 ] (4𝑑) Next, the vector result from (4d) was rotated about the z-axis by the sensor azimuth, γ. Note that the sensor is pointing 49° to the left (designated by the “L”), which is a negative angle in the defined coordinate system. These calculations are provided in (5a-d): 𝑅𝑧(𝛾) ∙ 𝑣𝐿𝑂𝑆 = [ cos (𝛾) −sin (𝛾) 0 sin (𝛾) cos(𝛾) 0 0 0 1 ] [ 6479 0 3591 ] (5𝑎) = [ cos (−49°) −sin (−49°) 0 sin (−49°) cos(−49°) 0 0 0 1 ] [ 6479 0 3591 ] (5𝑏) = [ 6479 ∙ cos(−49°) + 0 ∙ − sin(−49°) + 3591 ∙ 0 6479 ∙ sin(−49°) + 0 ∙ cos (−49°) + 3591 ∙ 0 6479 ∙ 0 + 0 ∙ 0 + 3591 ∙ 1 ] (5𝑐) = [ 4251 −4890 3591 ] (5𝑑) The resulting vector m means that the UAP was located 4,251 m ahead, 4,890 m to the left (the y-coordinate is negative), and 3,591 m below (the +z-axis is pointing down) the F/A-18. At 3,591 m below the F/A-18 the UAP was at an altitude of 4,029 m (13,219 ft). Location of UAP at t2 To find the UAP location at t2, the F/A-18 location had to be estimated based upon the known flight dynamics. Because the aircraft was banking at 14° between t1 and t2, it was turning in a curved path while moving at an average speed of 190 m/s. As it turned it also changed heading away from the +x-axis. This rotation away from the axis can be represented as a yaw angle of φ relative to its orientation at t1, as depicted in Figure 4. The curved path of the F/A-18 is essentially part of a circle. The radius of that circle, or radius of curvature, was found from (6). 𝑅𝑐 = 𝑣𝐹𝐴182 𝑔 ∙ tan(𝜃𝐵) (6)
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