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![]() And I've been trying to find more info. about that planet that the James Webb detected a gas signature that is only produced by organic processes on earth. It's a mere 705,400,000,000 miles (120 light years) away from earth. Man could reach the planet in about 201,334 years at a speed of 400,000 MPH (about the speed of the The Parker Solar Probe -- the fastest ever to date) en.wikipedia.org Wowee! Here we come, huh? |
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![]() Astronomers measure in parsecs and convert to light years for laymen. Miles are s nonsense, but I saw the BBC reported it that way, not km or inches or furlongs. |
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![]() Spot on! I'm bemused by the American habit of stating large weights in 'so many thousand pounds' instead of tonnes or 'so many African Elephants'. Also talking about flood flows in gallons per hour. Why not cumecs (cubic metres per second), like engineers do. I remember an exercise when I was doing my B.E., where we had to calculate the maximum vertical speed of a cam follower. One wag gave the speed in furlongs per fortnight. At least he was alliterative. But I have to admit that it's easy to lose track of all them zeroes. I had to quadruple-check when I was writing the Argo Trilogy, calculating what accelerations in metres per second for how many seconds would result in what velocity as a fraction of lightspeed, and how far would be travelled in that time. And all that was constrained by the Rocket Equation, giving terminal velocity in terms of initial/final mass ratios and exhaust velocity. So I have some sympathy for those who drop a few orders of magnitude. |
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![]() Bob: 120 light years is about 3.5 x 10^18 ft. 120 light years is about 4 x 10^19 inches 120 light years is about n x 10^n nanometers. 120 light years is about ... ... ... |
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![]() Shiva: 120 light years = 7.589 x 10^6 astronomical units = not that big of a number when compared the others. 120 light years = 1.20 x 10^2 light years |
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![]() You snap a photo of stars in the sky, wait six months, then take another photo of the same night sky. If closer stars shift one 3600th of a degree with respect to very distant points of light, you can use simple trig to get the distance. Six months equals the base of a triangle centered on the sun 2 AU long (one AU being the average Earth/Sun distance). With such a short base and long hypotenuse the hypotenuse and long leg are roughly equivalent in length. The math is complicated a little bit by the fact the sun is drifting one direction while the target star in another. We tend to ignore these factors as not being significant over the course of six months (half a year puts Earth on the opposite side of the sun). Anyway, tan(theta)=opp/adj. A theta of 1/3600° yields a distance (opp) of 206,265 AU. 3.26 light years. |
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![]() So it will have moved 120 light years away after a mere 2.2 million years, per Apatzer’s calculation. Gemini says one light year every 18,000 years, so 18K times 120… 2.16 million years. I’m satisfied his number is good. |
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![]() And anti-gravity drive ain't gonna develop enough acceleration. |
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![]() We cannot push space push space from this side, but there s no way to pull space. And as you note, there is little between stars on which to grasp flat space for a decent pull (antigravity). There is, however, dark energy. Figuring out how to harness that could yield spacecraft a decent boost. It also explains the Fermi paradox. Tapping dark energy likely causes some sort of universal decay, in much the same way tapping fossil fuel accelerates global warming. So extraterrestrial intelligences that harness dark energy get eradicated by the overlord species protecting local spacetime from dark energy rips. A race advances, taps dark energy which reveals the danger they represent, and they get sterilized by the galaxy police. We have not observed dark energy tears in distant galaxies—at least not in ways discernible as such to us. This shows the dark energy monitoring force is effective in all galaxies with the capacity for sentient life. Anyone catch K2-18b? |
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![]() Any motile K2-18b life forms would be incredibly strong, given that world’s surface gravity. 11.56m/s2. That contrasts with 9.8m/s^2 here on Earth. So not all that much more. I had assumed a higher value. |
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![]() A planet with 9 Earth masses and the same density would have a surface gravity of just over twice that of Earth. So where did the 11.56 m/sec2 come from? Or am I in error assuming the same density? Admittedly, Earth is the densest planet in our solar system, so it might not be typical of rocky planets and it's certainly not typical of ice/gas giants. |
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