Edward Current
Senior Member.
One result from my Gimbal simulation with clouds is that the object could have taken a straight and level trajectory at around 30 nautical miles. Another result is that it could have taken an increasingly upward, hook-shaped trajectory at 10 NM. Since I uploaded my video on the simulation, people have been arguing for one or the other on Twitter and in my DMs.
Some people are attracted to the 30 NM trajectory because it's minimally simple, like a jet would be flying. Others are attracted to the 10 NM scenario because it's closer to Lt. Ryan Graves' observation of (what he claims was) the Gimbal object coming to a stop and changing direction, inside of 10 NM, as seen on the situational awareness screen.
Meanwhile. . . .
Some people don't like the 30 NM scenario because either Graves would have to be mis-remembering the incident or lying, or the equipment would have to be malfunctioning, or misinterpreted by trained experts, for the object on the SA screen (with its attending "fleet") to be a more distant plane— and, that plane also was not identified as such at the time. On the other hand, some people don't like the 10 NM scenario because it's more like a 3rd-order math function than a physical trajectory of a real-world object.
The 10 NM crowd tends to list a number of conditions that needed to be met, and then appeal to incredulity regarding the coincidence required (technical mistake of some kind, camera pointing toward tailpipes, glare artifacts, plane flying in a military training area, transponder off). But coincidences happen, and there's nothing extraordinary about any one of the conditions for the 30 NM scenario. The incident has been selected out of many because it's unusual and unidentified; the ones where a pilot says "Hey, there's Bob" don't get leaked and don't get on 60 Minutes.
The Gish gallop of "impossible coincidences" is a common tactic of bunkers. But typically, they're bringing Occam's razor to a gunfight: If there is even one much bigger necessary condition, then a laundry list of mundane conditions — selected as having coincided from among a large sample size of events — isn't more convincing. Despite the ubiquitous hype.
In my video, I say, "It seems unlikely that such a bizarre trajectory would flatten out to being straight and level farther away." There's a question of how unlikely that is. Given this same F-18 flight path, would all object trajectories derived from various cloud-motion patterns have a straight and level solution somewhere along the sightline? What if the flight path were different? What if the ATFLIR camera elevations were constantly changing, like in GoFast? GoFast seemed to have all straight and level solutions! However, I suspect that if I went back and gave GoFast the same precision treatment that I gave Gimbal, I would find that not to be the case, and that solutions near the water need to bank and/or change altitude to stay in the picture as they did.
I claim that in Gimbal, the hook-shaped 10 NM path is un-physical. Here's why: In a gravity-free vacuum, a vehicle with initial velocity and a thruster of some kind pointing forward–downward, supplying a force that steadily increased in the quantitative sense, might take a jerking path like that. On Earth, with gravity and drag and wind, some other trajectory manifests, even from an ideally increasing thruster...unless we appeal to (1) anti-gravity and anti-drag/wind technology, or (2) technology that compensates for gravity/drag/wind to recover the trajectory that would occur in a gravity-free vacuum. If people are willing to make such appeals, because of their trust in both Graves' and the avionics suite's infallibility— then I say go for it.
Graves remembers the Gimbal object as suddenly coming to a stop and waiting for the "fleet" to pass:
If that's an accurate description, it couldn't be referring to the object onscreen. The object suddenly coming to a stop, or even suddenly beginning to slow down, should be reflected in the cloud motion. All of the solutions of the Blender simulation appear to have smooth acceleration or jerk in some direction, from the first frame to the last, with the exception of the one solution where accelerations collapse to zero. Regardless, I'm quite certain that any trajectory coming to a sudden stop (or exhibiting any other sudden change) would not share subspace with a straight and level solution. Smooth, constantly changing trajectories, perhaps...ones with sudden changes — or really, any measurable mid-course change in velocity or its derivatives — no.
Plus:
Even in the case of a randomly generated, smoothly accelerating/jerking trajectory along some camera sightline derived from an arbitrary cloud motion, the corresponding straight and level solution (if any) might be hundreds of miles away. It might be behind the observer. It might require extraordinary speed. But 30 NM is only 3x the distance of 10 NM, and the required speed for a plane at that location (380 knots) happens to be the speed of a plane.
The reason why the 10 NM trajectory is smooth and mathy is that it's a projection of a straight line up the sightline, not a real trajectory in space. I've used this analogy before, but long ago, it was assumed that when a planet in the sky appears to turn around and go retrograde, that's the object's actual path. In reality the object is moving along an ellipse, and the U-ey path is what happens when you view that ellipse from Earth. A random U-ey in the sky does not project to an ellipse in space, unless by sheer coincidence. But the planetary U-eys do. (I'm pretty sure that's why Kepler's ellipse model was so compelling.)
In summary: Realistic, physical trajectories don't work out to straight lines elsewhere on a sightline. Straight lines however do work out to unrealistic, un-physical trajectories elsewhere on the sightline, which is what we have at 10 NM. Or: It's not just that the 30 NM trajectory is minimal. It's that the 10 NM trajectory is a geometrical projection of a minimal trajectory — and, a rather extreme, un-physical one at that.
Some people are attracted to the 30 NM trajectory because it's minimally simple, like a jet would be flying. Others are attracted to the 10 NM scenario because it's closer to Lt. Ryan Graves' observation of (what he claims was) the Gimbal object coming to a stop and changing direction, inside of 10 NM, as seen on the situational awareness screen.
Meanwhile. . . .
Some people don't like the 30 NM scenario because either Graves would have to be mis-remembering the incident or lying, or the equipment would have to be malfunctioning, or misinterpreted by trained experts, for the object on the SA screen (with its attending "fleet") to be a more distant plane— and, that plane also was not identified as such at the time. On the other hand, some people don't like the 10 NM scenario because it's more like a 3rd-order math function than a physical trajectory of a real-world object.
The 10 NM crowd tends to list a number of conditions that needed to be met, and then appeal to incredulity regarding the coincidence required (technical mistake of some kind, camera pointing toward tailpipes, glare artifacts, plane flying in a military training area, transponder off). But coincidences happen, and there's nothing extraordinary about any one of the conditions for the 30 NM scenario. The incident has been selected out of many because it's unusual and unidentified; the ones where a pilot says "Hey, there's Bob" don't get leaked and don't get on 60 Minutes.
The Gish gallop of "impossible coincidences" is a common tactic of bunkers. But typically, they're bringing Occam's razor to a gunfight: If there is even one much bigger necessary condition, then a laundry list of mundane conditions — selected as having coincided from among a large sample size of events — isn't more convincing. Despite the ubiquitous hype.
In my video, I say, "It seems unlikely that such a bizarre trajectory would flatten out to being straight and level farther away." There's a question of how unlikely that is. Given this same F-18 flight path, would all object trajectories derived from various cloud-motion patterns have a straight and level solution somewhere along the sightline? What if the flight path were different? What if the ATFLIR camera elevations were constantly changing, like in GoFast? GoFast seemed to have all straight and level solutions! However, I suspect that if I went back and gave GoFast the same precision treatment that I gave Gimbal, I would find that not to be the case, and that solutions near the water need to bank and/or change altitude to stay in the picture as they did.
I claim that in Gimbal, the hook-shaped 10 NM path is un-physical. Here's why: In a gravity-free vacuum, a vehicle with initial velocity and a thruster of some kind pointing forward–downward, supplying a force that steadily increased in the quantitative sense, might take a jerking path like that. On Earth, with gravity and drag and wind, some other trajectory manifests, even from an ideally increasing thruster...unless we appeal to (1) anti-gravity and anti-drag/wind technology, or (2) technology that compensates for gravity/drag/wind to recover the trajectory that would occur in a gravity-free vacuum. If people are willing to make such appeals, because of their trust in both Graves' and the avionics suite's infallibility— then I say go for it.
Graves remembers the Gimbal object as suddenly coming to a stop and waiting for the "fleet" to pass:
https://thedebrief.org/devices-of-unknown-origin-part-ii-interlopers-over-the-atlantic-ryan-graves/External Quote:"The wedge formation was flying, let's call it north, then they turned their return radius right into the other direction, which is how aircraft turn. We have to bite into the air. So they turn in the other direction and keep going. Meanwhile, the 'Gimbal' object that was following behind them suddenly stopped and waited for the wedge formation to pass. Then it tilted up like you can see in the clip, and that's when my video cut out, but it just kept following the other five or six, doing like a racetrack pattern."
If that's an accurate description, it couldn't be referring to the object onscreen. The object suddenly coming to a stop, or even suddenly beginning to slow down, should be reflected in the cloud motion. All of the solutions of the Blender simulation appear to have smooth acceleration or jerk in some direction, from the first frame to the last, with the exception of the one solution where accelerations collapse to zero. Regardless, I'm quite certain that any trajectory coming to a sudden stop (or exhibiting any other sudden change) would not share subspace with a straight and level solution. Smooth, constantly changing trajectories, perhaps...ones with sudden changes — or really, any measurable mid-course change in velocity or its derivatives — no.
Plus:
Even in the case of a randomly generated, smoothly accelerating/jerking trajectory along some camera sightline derived from an arbitrary cloud motion, the corresponding straight and level solution (if any) might be hundreds of miles away. It might be behind the observer. It might require extraordinary speed. But 30 NM is only 3x the distance of 10 NM, and the required speed for a plane at that location (380 knots) happens to be the speed of a plane.
The reason why the 10 NM trajectory is smooth and mathy is that it's a projection of a straight line up the sightline, not a real trajectory in space. I've used this analogy before, but long ago, it was assumed that when a planet in the sky appears to turn around and go retrograde, that's the object's actual path. In reality the object is moving along an ellipse, and the U-ey path is what happens when you view that ellipse from Earth. A random U-ey in the sky does not project to an ellipse in space, unless by sheer coincidence. But the planetary U-eys do. (I'm pretty sure that's why Kepler's ellipse model was so compelling.)
In summary: Realistic, physical trajectories don't work out to straight lines elsewhere on a sightline. Straight lines however do work out to unrealistic, un-physical trajectories elsewhere on the sightline, which is what we have at 10 NM. Or: It's not just that the 30 NM trajectory is minimal. It's that the 10 NM trajectory is a geometrical projection of a minimal trajectory — and, a rather extreme, un-physical one at that.