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FIREFLY EPISODE DISCUSSIONS
Map of the Verse discussion
Sunday, February 22, 2009 11:27 PM
JEWELSTAITEFAN
Monday, February 23, 2009 7:41 AM
PLATONIST
Wednesday, February 25, 2009 11:59 PM
Friday, February 27, 2009 11:39 AM
GREENFAERIE
Friday, February 27, 2009 3:41 PM
BRIGLAD
Saturday, February 28, 2009 3:53 AM
Saturday, February 28, 2009 4:09 AM
Saturday, February 28, 2009 7:24 AM
CITIZEN
Quote:Originally posted by jewelstaitefan: You said zseveral light years away. At the speed of light, that would mean several years. At half the speed of light, that would mean twice as much, like 5 or 6 years. Joss said an entire generation never saw the outside of the ship during exodus to the Verse. Lifespans have become 120 years in the upcoming 500 years, according to Joss. So, even if only half light speed, that's about 60-70 light years away.
Sunday, March 1, 2009 10:19 PM
Monday, March 2, 2009 11:54 PM
Sunday, March 8, 2009 10:36 PM
Monday, March 9, 2009 9:59 PM
Tuesday, March 10, 2009 4:04 AM
Quote:Originally posted by jewelstaitefan: The min accel rate would be 0.255 Au/hour sq, and the fastest would be about 0.309 Au/hour sq.
Tuesday, March 10, 2009 6:53 PM
Quote:Originally posted by citizen: Quote:Originally posted by jewelstaitefan: The min accel rate would be 0.255 Au/hour sq, and the fastest would be about 0.309 Au/hour sq. That's a maximum acceleration of ~12840483.8 m/s/s, or 1310253.4g, where 1g is acceleration due to gravity at the Earths surface, roughly 9.8m/s/s. Solving for a distance of 100AU and assuming constant acceleration then deceleration, that's a trip time of roughly 1.62 Hours.
Quote: At that level of acceleration you'd be experiencing relativistic effects too, say on board ship time of about 0.6 hours. You seem to be scaling your distance traveled linearly. Since the ship is accelerating, distance traveled will actually expand exponentially. The simple equation for distance travelled per acceleration would be Newtons: distance = acceleration * time^2
Quote: When Jiangyin and Greenleaf are at their furthest, there'll be a star in the way so the greatest travel distance would be somewhat higher than their straight line distance, but ignoring that for a rough figure,
Quote: I'll take a median between the high and low: 6.375 + 7.725 / 2 = 7.05AU
Quote: We need it in metres, which comes out too: 1,054,664,985,621.488m
Quote: Time is 10 Hours, 36000 seconds. Solving the above equation to get acceleration: d=a*t^2 a=d/t^2 But we're decelerating half way, so we only need to workout half the journey. Which gives us: a=527332492810.744 / 18000^2=1627.569422255m/s/s We want to double that number, because it's only half way, we want to do all our acceleration for half the time, so the final figure is: ~3255.2m/s/s That's all very rough, but it's more or less what you want. For accelerating half way then decelerating, this will give you a ball park figure: d=( (a/2)*((t/2)^2) )*2
Wednesday, March 11, 2009 3:34 AM
Quote:Possibly your conversion is off? Or both conversions? Not sure, but I don't see your conclusion to fit the given that I stated.
Quote:I'm sorry, this equation does not make real world sense to me. In one unit of time, the square will have been one, and therefore the distance traveled in your equation is the same as the acceleration rate.
Quote:This discussion illustrates that a free-falling object which is accelerating at a constant rate will cover different distances in each consecutive second. Further analysis of the first and last columns of the data above reveal that there is a square relationship between the total distance traveled and the time of travel for an object starting from rest and moving with a constant acceleration. The total distance traveled is directly proportional to the square of the time. As such, if an object travels for twice the time, it will cover four times (2^2) the distance; the total distance traveled after two seconds is four times the total distance traveled after one second. If an object travels for three times the time, then it will cover nine times (3^2) the distance; the distance traveled after three seconds is nine times the distance traveled after one second. Finally, if an object travels for four times the time, then it will cover 16 times (4^2) the distance; the distance traveled after four seconds is 16 times the distance traveled after one second. For objects with a constant acceleration, the distance of travel is directly proportional to the square of the time of travel.
Quote: I did not intend to average them. We do not know which is correct, where the planets were in relation to each other, so either value could be correct, and any value in between, and I did not want to discount any valid values until other evidence presented itself. The values can be calculated as possible ranges of calculations, and all remains valid.
Quote: I do not know why we need it in meters. But if that works for you, fine. How many Au is traveled in the first hour, by your reckoning?
Wednesday, March 11, 2009 9:20 AM
Wednesday, March 11, 2009 7:45 PM
Quote:Originally posted by citizen: ... be easier than constructing a table, are:
Quote: your table seems close to right,
Thursday, March 12, 2009 12:57 AM
Quote:Originally posted by jewelstaitefan: As you have adroitly demonstrated, even those who think they are calculating correctly can mistake 1.62 hours for 50 hours.
Thursday, March 12, 2009 11:29 PM
Sunday, March 15, 2009 11:54 PM
Monday, March 23, 2009 11:12 PM
Monday, March 23, 2009 11:20 PM
Monday, March 23, 2009 11:27 PM
Tuesday, March 24, 2009 9:22 PM
Tuesday, March 24, 2009 9:31 PM
Tuesday, March 24, 2009 10:31 PM
Tuesday, March 24, 2009 10:50 PM
Tuesday, March 24, 2009 11:17 PM
Friday, April 17, 2009 8:49 PM
YELLOWJACKET
Quote:Originally posted by GreenFaerie: Well, that's a little ironic. I made that map! Funny thing is, I made another one based on the QMX version and now have it at my FF RPG page instead of the old one... http://wydraz.110mb.com/firefly/index.html (a.k.a. wydraz)
Monday, April 27, 2009 11:05 PM
Wednesday, May 13, 2009 10:44 PM
Monday, May 25, 2009 6:15 PM
Tuesday, May 26, 2009 10:53 PM
Quote:Originally posted by citizen: Also remember that star systems are dynamic, traveling between planet A and Planet B might take three days today, but next month it could be three weeks.
Tuesday, May 26, 2009 10:59 PM
Quote:Originally posted by jewelstaitefan: Based upont the revised information above, we can now review the itineraries of the Verse. Let's start with BDM Serenity. Lilac to Beaumonde to Haven to Training House to Haven to Miranda to Mr. Universe's place. Beaumonde in 15th orbital ring around Kalidasa, which is 121Au from White Sun. Beaumonde is about 13.4Au from Kalidasa Sun, so Beaumonde's farthest distance from White Sun is about 134.4Au. Lilac, second moon on New Canaan in 2nd orbital ring around Blue Sun, which is 180Au from White Sun. New Canaan is about 2.39Au from Blue Sun, so the nearest distance to White Sun that New Canaan and Lilac get is about 177.6Au. Therefore the shortest distance that Lilac and Beaumonde can get is about 43.2Au, or about 23-30 hours at max Serenity acceleration. Haven, 1st moon on Deadwood in 7th orbital ring around Blue Sun. Deadwood is about 14.0Au from Blue Sun, so nearest disance to White Sun would be 166Au. Shortest distance from Beaumonde to Haven would be about 31.6Au, or about 20-26 hours at max Serenity accel/decel. Miranda orbiting Burnham around Blue Sun isn't much distance from Haven. Miranda about 3.9Au from Burnham, and Burnham about 23.4Au from Blue Sun (8th orbital ring). So nearest that Miranda gets to Haven is about 5.5Au and farthest apart is about 41.3Au (about the saem as Lilac to Beaumonde closest range). So, does this seem reasonable? Or is the Beaumonde distance out of wack? Does it seem reasonable that it took a day to get from Lilac to Beaumonde, and another day to get back to Haven (a short ways from Lilac)? I didn't get that impression from film and scripts, how about you? The travels to and from Training House are not a problem, nor are trips to and from Miranda. Lemming has admitted that not all of the Map of the Verse is vetted within the series and BDM travel itinerary, so should we decide that this placement of Beaumonde in the Kalidasa System is one of these anomolies? It would seem that if Beaumonde was in the Blue Sun system, or at least the same system as either Lilac or Haven, then the travel tiems would seem more in line with what the BDM showed. Anybody else? One wrinkle to consider is the upgrades to Serenity after TLB and before BDM. Apparently the proceeds from the fencing of the Lassiter paid for all the Serenity upgrades, like more blinking lights around the cockpit, and the new mule. Did they include speed/performance upgrades? Is their travel time quicker now? If so, it's also possible to consider one of the moons of Dragon's Egg as a training House location.
Wednesday, May 27, 2009 2:33 AM
Quote:Originally posted by jewelstaitefan: While looking for something else, I ran across this again. Actually, from data in The White Paper we find that the Verse is fairly static in terms of planetary positions. It does not move very quickly, so distances from one world to another remain quite consistent over many years. More on this later, when I have more time.
Quote:Orbital periods are based on Earth for planets and stars, and the Moon for moons and planets around protostars. Since the protostars were originally super-massive gas giants, it made sense to treat the planets orbiting them as “very large moons” instead. So, their periods are listed in days instead of years. For those planets, their gas giant or protostar determines their orbital period.
Monday, June 1, 2009 11:52 PM
Quote:Originally posted by citizen: Quote:Originally posted by jewelstaitefan: While looking for something else, I ran across this again. Actually, from data in The White Paper we find that the Verse is fairly static in terms of planetary positions. It does not move very quickly, so distances from one world to another remain quite consistent over many years. More on this later, when I have more time. To be honest I think the Orbital periods in the White Paper are wrong. It looks like they've been extrapolated from the orbital periods of Earth, the Moon and the Gas Giants of the Sol System. As he notes in the show your working section: Quote:Orbital periods are based on Earth for planets and stars, and the Moon for moons and planets around protostars. Since the protostars were originally super-massive gas giants, it made sense to treat the planets orbiting them as “very large moons” instead. So, their periods are listed in days instead of years. For those planets, their gas giant or protostar determines their orbital period. Some quick back of the envelope calculations for Bernadette show that this isn't an accurate approach. Given the mass of White Sun and the semi-major axis of Bernadette's orbit, the period of that orbit should be about 13.26 Years, yet the White Paper puts it at 23.70 Years. Orbital mechanics gives exacting relationships, if White Sun is X kg and Bernadette is Y distance, then the orbital velocity HAS TO BE Z m/s, and the Orbital Circumference HAS TO BE PI*(2Y) (well, that's a simplification, but close enough). So either the Mass of White Sun and/or the distance of Bernadette are wrong, or the orbital period is. Either way how long an orbit takes to complete is largely irrelevant, all the bodies will be travelling at a fairly good speed, and each different orbit has a corresponding different velocity. To see quickly travel times would change you'd need to look at how quickly the bodies relative positions to each other change.
Tuesday, June 2, 2009 2:10 AM
Quote:Originally posted by jewelstaitefan: I don't know what you consider to be a pretty good speed. Most of the bodies are moving through space at about half an Au per year up to 1.2 Au per year. Comparing the relative positions of the nearest bodies from Core (Pelorum) to Georgia System (Shadow's moons), a 22Au distance gets changed to 25Au over a period of 6 years. Not much of a drastic change in spatiaql position. Same thing for the gap between Kalidasa (Salisbury) to Blue Sun (Burnham/Miranda or Deadwood). Distance changes from about 45Au to about 48Au over a 6 year period. Not that big of a difference when navigating the verse.
Thursday, June 4, 2009 9:18 PM
Quote:Originally posted by citizen: Quote:Originally posted by jewelstaitefan: I don't know what you consider to be a pretty good speed. Most of the bodies are moving through space at about half an Au per year up to 1.2 Au per year. Comparing the relative positions of the nearest bodies from Core (Pelorum) to Georgia System (Shadow's moons), a 22Au distance gets changed to 25Au over a period of 6 years. Not much of a drastic change in spatiaql position. Same thing for the gap between Kalidasa (Salisbury) to Blue Sun (Burnham/Miranda or Deadwood). Distance changes from about 45Au to about 48Au over a 6 year period. Not that big of a difference when navigating the verse. As I said, I find those figures highly dubious, and running the numbers with well known and experimentally proved equations shows that for the example I tried it was an order of magnitude out. And half to 1.2 AU a year really isn't that much. Think about Earth's orbit, it has to complete it in one year, and the distance it travels is roughly the circumference of a circle with a radius of 1Au. In other words: 2*PI=6.2831853 Which compares well with converting Earth's average orbital velocity from 29.77km/s to AU a year: (29.77*31,556,926)/149,598,000=6.279827852 So 1.2AU a year max isn't that fast for an orbital velocity. Even the International space station out does that, it's orbital velocity works out to about 1.6AU a year, and that's in orbit of the relativity weak gravity field of Earth.
Thursday, June 4, 2009 9:44 PM
Quote:Originally posted by jewelstaitefan: Even if you are correct about the orbital periods and velocities being listed a half their formulaic values, that is still not very fast, and the changes in astronomical postions and travel between in this Verse are not very substantial. They are quite minimal, when travelling from one world to another. The only big differences are within a system, where one year it might take 10 hours from one world to another, and the next year it might take only 5 hours. But from one system to another, the difference is negligible.
Monday, June 8, 2009 10:24 PM
Quote:Originally posted by citizen: To be honest I think the Orbital periods in the White Paper are wrong. It looks like they've been extrapolated from the orbital periods of Earth, the Moon and the Gas Giants of the Sol System.
Quote: As he notes in the show your working section: Quote:Orbital periods are based on Earth for planets and stars, and the Moon for moons and planets around protostars. Since the protostars were originally super-massive gas giants, it made sense to treat the planets orbiting them as “very large moons” instead. So, their periods are listed in days instead of years. For those planets, their gas giant or protostar determines their orbital period. Some quick back of the envelope calculations for Bernadette show that this isn't an accurate approach. Given the mass of White Sun and the semi-major axis of Bernadette's orbit, the period of that orbit should be about 13.26 Years, yet the White Paper puts it at 23.70 Years.
Quote: Orbital mechanics gives exacting relationships, if White Sun is X kg and Bernadette is Y distance, then the orbital velocity HAS TO BE Z m/s, and the Orbital Circumference HAS TO BE PI*(2Y) (well, that's a simplification, but close enough). So either the Mass of White Sun and/or the distance of Bernadette are wrong, or the orbital period is.
Quote: Either way how long an orbit takes to complete is largely irrelevant, all the bodies will be travelling at a fairly good speed, and each different orbit has a corresponding different velocity. To see quickly travel times would change you'd need to look at how quickly the bodies relative positions to each other change.
Tuesday, June 9, 2009 9:03 AM
Quote:Originally posted by jewelstaitefan: Because the White Paper very specifically lists most of these figures such as orbital periods, and there is some implied canon influence because of the people and companies involved, it may be best to consider these to be the "given" data, and adhere to the disemination of this fiction. I suggest we refer to this group of data as "fiction" versions of the peculiar astrodynamics of the Verse.
Quote:I had some problem with your post because this passage was confusing, and even now after checking things, it's still confusing. No disagreement about the orbital circumference being 2 x pi x radius.
Quote:To correct the other orbital period figures isn't terribly difficult. To start with, the orbital periods must be changed by dividing the square root of the mass factor of the central body of the orbit.
Quote: Bodies directly orbiting Georgia Sun should have their given orbital periods divided by the square root of 1.1 or approx 1.05 For Red Sun, the square root of .93 is .96 For Kalidasa, the square root of 1.29 is 1.136 For Blue Sun, the square root of 1.7 is 1.304
Quote: The orbital durations for the 4 secondary Suns is a little more complex, because it appears the masses of the 2 Suns must be added and the square root of the sum is the dividing factor. This would also mean that Georgia Sun and Red Sun orbit White sun at different velocities, thus they will eventually collide.
Quote:Correct me if I'm wrong, but the orbital period of Persephone around Lux is only 4 days. Is that correct? Persephone has an orbital radius only about one tenth of our Mercury, and Lux has mass of 0.39 times our Sol, and the velocity must be so fast that it must complete an orbit around Lux in 4.16 days.
Quote: The assumption that orbital periods for gas giants turned into protostars does not seem valid if the mass figures remain the same between different forms of the same body. Whether a gas giant or protostar, the mass is what established the orbit of the satellites and that is what dictates the orbital period in real world astrodynamics.
Quote:Here your statement is correct, and what I was talking about, but your conclusion is incorrect - the relative positions do not change much. I will go into detail about his.
Tuesday, June 9, 2009 7:29 PM
Quote:Originally posted by citizen: Quote:Originally posted by jewelstaitefan: Bodies directly orbiting Georgia Sun should have their given orbital periods divided by the square root of 1.1 or approx 1.05 For Red Sun, the square root of .93 is .96 For Kalidasa, the square root of 1.29 is 1.136 For Blue Sun, the square root of 1.7 is 1.304
Quote:Originally posted by jewelstaitefan: Bodies directly orbiting Georgia Sun should have their given orbital periods divided by the square root of 1.1 or approx 1.05 For Red Sun, the square root of .93 is .96 For Kalidasa, the square root of 1.29 is 1.136 For Blue Sun, the square root of 1.7 is 1.304
Quote: Quote: The orbital durations for the 4 secondary Suns is a little more complex, because it appears the masses of the 2 Suns must be added and the square root of the sum is the dividing factor. This would also mean that Georgia Sun and Red Sun orbit White sun at different velocities, thus they will eventually collide. I'm not sure what you mean? If Red Sun and Georgia are at the same distance from their orbital centre, they need to be travelling at the same speed?
Quote: Quote:Correct me if I'm wrong, but the orbital period of Persephone around Lux is only 4 days. Is that correct? Persephone has an orbital radius only about one tenth of our Mercury, and Lux has mass of 0.39 times our Sol, and the velocity must be so fast that it must complete an orbit around Lux in 4.16 days. Actually it comes out for me at about 0.155 Days. Using the equation derived from Kepler's 3rd Law: T=2*PI*Sqr[r^3/GM] Where: r = Orbital Radius + Star Radius = 6,191,284,000 Metres M = Gravitational Constant = 6.673x10^-11 G = 0.39xSol Mass = 7.756788x10^32 Kg T=2 * PI * Sqr[2.373242832x10^29 / (6.673x10^-11 * 7.756788x10^32)] T=2 * PI * Sqr[2.373242832x10^29 / 5.176104632x10^22] T=2 * PI * Sqr[4,585,008.397] T=2 * PI * 2,141.263271 T=13,453.95392 Seconds T=13,453.95392 / 3600 = 3.73 Hours T=13,453.95392 / 86,400 = 0.155717059 Days I've run these numbers a few times with a few different methods and variations, so I'm fairly confident that that value is correct.
Quote: Quote: The assumption that orbital periods for gas giants turned into protostars does not seem valid if the mass figures remain the same between different forms of the same body. Whether a gas giant or protostar, the mass is what established the orbit of the satellites and that is what dictates the orbital period in real world astrodynamics. That's exactly correct, well mass plus the distance from the gravitational centre.
Quote: Quote:Here your statement is correct, and what I was talking about, but your conclusion is incorrect - the relative positions do not change much. I will go into detail about his. You might be right, but I'd be very surprised if that were the case.
Tuesday, June 9, 2009 9:49 PM
Quote:Originally posted by citizen: Quote:Originally posted by jewelstaitefan: Correct me if I'm wrong, but the orbital period of Persephone around Lux is only 4 days. Is that correct? Persephone has an orbital radius only about one tenth of our Mercury, and Lux has mass of 0.39 times our Sol, and the velocity must be so fast that it must complete an orbit around Lux in 4.16 days. Actually it comes out for me at about 0.155 Days. Using the equation derived from Kepler's 3rd Law: T=2*PI*Sqr[r^3/GM] Where: r = Orbital Radius + Star Radius = 6,191,284,000 Metres M = Gravitational Constant = 6.673x10^-11 G = 0.39xSol Mass = 7.756788x10^32 Kg T=2 * PI * Sqr[2.373242832x10^29 / (6.673x10^-11 * 7.756788x10^32)] T=2 * PI * Sqr[2.373242832x10^29 / 5.176104632x10^22] T=2 * PI * Sqr[4,585,008.397] T=2 * PI * 2,141.263271 T=13,453.95392 Seconds T=13,453.95392 / 3600 = 3.73 Hours T=13,453.95392 / 86,400 = 0.155717059 Days I've run these numbers a few times with a few different methods and variations, so I'm fairly confident that that value is correct.
Quote:Originally posted by jewelstaitefan: Correct me if I'm wrong, but the orbital period of Persephone around Lux is only 4 days. Is that correct? Persephone has an orbital radius only about one tenth of our Mercury, and Lux has mass of 0.39 times our Sol, and the velocity must be so fast that it must complete an orbit around Lux in 4.16 days.
Tuesday, June 9, 2009 11:08 PM
Tuesday, June 9, 2009 11:57 PM
Wednesday, June 10, 2009 12:50 AM
Quote:Originally posted by jewelstaitefan: Did not forget, and clearly pointed this out immediately following:
Quote:Originally posted by jewelstaitefan: As I understand the formulae, most circular orbits can be calculated using only the mass of the central (primary) body, because the satellite body is so much smaller as to render it's mass moot. But with these satellite Suns, their mass is sufficeint to require the full formula of the sum of the 2 masses in the calculations. This means that IF the Georgia Sun and Red Sun were both at the same orbit, they would have different velocities. I think the simplest solution is that Red Sun is actually orbiting at slightly less orbital radius, thus it's velocity is matched to Georgia Sun's velocity at Georgia's orbital radius of 68Au.
Quote:I think that 0.39 of Sol mass would be 7.4046 x 10^29 instead of 7.756 x 10^32
Quote:I don't know why you are adding together the orbital radius plus the radius of the Star - what formula uses that sum? All the equations I've been reading only use the radius from the center of each body, and always define r as being that distance.
Wednesday, June 10, 2009 7:18 PM
Wednesday, June 10, 2009 11:18 PM
Quote:Originally posted by jewelstaitefan: I figured that showing the Fiction value for Persephone as 121 days compares to Science value of 4.2 Days offered adequate contrast. We don't need to detail the added decimal points for these purposes, I just wanted to ensure I wasn't off calculation by the magnitude you had indicated.
Quote:Regarding the mass and orbital velocity of the Suns, consider that if the mass of Georgia Sun was a small fraction of White Suns mass, we would use the same formula as the other bodies. I had wanted to use the mass sum figure to help approach what the value would be with so much more mass involved, making the orbital velocity greater than if Georgia was not so massive.
Quote:I expect that a fair compomise for our rough guesstimations would be to use the sum of 2 masses to calculate the duration and velocity, and still assume that White is the central body, with all other Suns orbiting it. If we were to not consider it this way, using only one mass (that of White Sun), then the orbital velocity of Georgia will be much slower and the duration (period) will be much more. Do you find this compromise reasonable? Is it a fair substitution for performing all the exacting mechanical formulae involved?
Quote: If you find an error where I indicate something like 4 days and you conjure something like 3 hours, I'd really like to know about vast errors I've created. If you don't, somebody eventually will, and it's best to catch major errors earlier than later.
Wednesday, June 10, 2009 11:44 PM
Quote:Originally posted by citizen: Quote:Originally posted by jewelstaitefan: Regarding the mass and orbital velocity of the Suns, consider that if the mass of Georgia Sun was a small fraction of White Suns mass, we would use the same formula as the other bodies. I had wanted to use the mass sum figure to help approach what the value would be with so much more mass involved, making the orbital velocity greater than if Georgia was not so massive. The point is that if Red Sun and Georgia are orbiting the same centre of gravity at the same distance they have to be orbiting at the same velocity. They're own mass is irrelevent, save to work out what the total mass of the centre of gravity is. The result is for accuracy if you want to include Georgia's mass in the barycentre, you have to include Red Sun's as well, because they're the same orbital system.
Quote:Originally posted by jewelstaitefan: Regarding the mass and orbital velocity of the Suns, consider that if the mass of Georgia Sun was a small fraction of White Suns mass, we would use the same formula as the other bodies. I had wanted to use the mass sum figure to help approach what the value would be with so much more mass involved, making the orbital velocity greater than if Georgia was not so massive.
Quote: I think that might be what you're saying here, but I wasn't 100% sure: Quote:I expect that a fair compomise for our rough guesstimations would be to use the sum of 2 masses to calculate the duration and velocity, and still assume that White is the central body, with all other Suns orbiting it. If we were to not consider it this way, using only one mass (that of White Sun), then the orbital velocity of Georgia will be much slower and the duration (period) will be much more. Do you find this compromise reasonable? Is it a fair substitution for performing all the exacting mechanical formulae involved? Quote: If you find an error where I indicate something like 4 days and you conjure something like 3 hours, I'd really like to know about vast errors I've created. If you don't, somebody eventually will, and it's best to catch major errors earlier than later. It's always best, which is why I always try to show my working as feasible.
Thursday, June 11, 2009 2:18 AM
Quote:Originally posted by jewelstaitefan: I just italicized the term "velocity" in my above quote (I think), to emophasize my meaning. I agree that the Red and Georgia mass will cancel each other in terms of offsetting White's postition as the central body, but those masses must INCREASE the VELOCITY of Georgia and Red, or else their combined Grav force will pull them into a decaying orbit if they're only at the VELOCITY they would be at if 3 times the mass was not involved (Red would pull Georgia into White, and Georgia would pull Red into White).
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