Provided there is no serious launch anomaly, SpaceX will deliver 80% of Earth’s payload to orbit this year.Not counting Starship.
I mean this with all respect but, this is a dumbass thread and should die.
I had an inkling from the beginning that SpaceX would not achieve a minimum of 100 launches this year.It’s inevitable because of the random delays that happen, at least from my perspective.
Quote from: ZachS09 on 03/25/2023 12:29 pmI had an inkling from the beginning that SpaceX would not achieve a minimum of 100 launches this year.It’s inevitable because of the random delays that happen, at least from my perspective.LOL, why we acting like they’ve already failed?
Wow. "...is a dumbass thread and should die...", "...I had an inkling from the beginning that SpaceX..."If the thread became dumbass, it's the chatter about curve fitting and "they're never going to make it" that has (somewhat) dominated. Personally, I am getting more enjoyment from both of these diversions than I ever had a right to expect. This is just scorekeeping and the first quarter is not even done! Look at the comparison from last year. Sometimes they were behind, sometimes just about on, almost never ahead.I will continue to update the graph at the top of the thread every month and enjoy the diversions, assuming the 'dumbassery' doesn't get the thread killed
End of March
Quote from: alugobi on 04/01/2023 12:46 amEnd of MarchOkay, now you're just teasing me lol.Using my previous method from here: https://forum.nasaspaceflight.com/index.php?topic=58240.msg2466409#msg2466409((b*61/(e^(b) -1))/b)*(e^(b*(1+(31+28+31)/365)) - e^b) = 21., solve for b, gets us to b = ~0.554712 (1/year)A =0.554712*61/(e^(0.554712) -1) = 45.6374897312 launches/year (that being the instantaneous annualized launch rate at Jan 1st, 2022), so, they're on track for:integral(45.6374897312*e^(0.554712*t),t,1,2) = 106.228 launches in 2023. (Note this is better than last time I estimated, where it was hovering around 100 launches in 2023... so they've more than caught up to the rate-of-compounding-improvement needed to meet 100 launches in 2023.)https://www.wolframalpha.com/input?i=integral%2845.6374897312*e%5E%280.554712*t%29%2Ct%2C1%2C2%29This basically just uses the past number of launches in 2022 (61 launches, 365 days), the number of launches (21) and days (31, 28, 31) there as been since the start of 2023, and the idea that the overall launch rate is improving at some compounding rate which fits these data points (which seems reasonable to me, especially compared to just assuming it's a constant value that arbitrarily changes on January 1st). A full least-squares type fit would be better, but this is easier for me as I'm sick of messing with weirdly formatted spreadsheets. (Note in this graph, "1.0" corresponds with the start of 2023, 2.0 with the end of 2023, and the y axis is the instantaneous annual launch rate.)