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Old 06-26-2006, 02:59 PM   #31
Silence
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All of a sudden, I have a nasty feeling that this whole thing might be impossible after all--and you might get the feeling too when you see the next question (though you'll hopefully have a good reply ). Why can't a person pump up a gun in such a way that there is low surface area and resistance, and then turn the gun so that there is great surface area and power? Surely something must prevent this from being the case...

I've been wrestling with the possibilities, such as different amounts of water being pumped and the water level changing at different rates, but I can't seem to come to any solid conclusion. Sorry if I can't explain the problem very well, but it's the best I can do--basically, you have an easy time pumping, but you get more force out of it. Strange...
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Old 06-26-2006, 03:58 PM   #32
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That's more or less where I started out at with this concept. Having people firing explanations at you starts to blur the lines.

I think I'm returning to my first idea - I can see holes in my theory now.

The force theory is flawed - the chamber ID has no effect - the nozzle ID is the important point.
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Old 06-26-2006, 04:22 PM   #33
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Chamber ID does matter, as does nozzle ID. However, nozzle ID limits while chamber ID multiplies.

This works on the same exact principle that the pumps do. Do you know why large ID pumps are harder to pump? Same exact reason - they take more force to move. A certain PC has a certain amount of pressure. The same pressure pushing on a larger area will inheritly have a higher force by definition.

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Why can't a person pump up a gun in such a way that there is low surface area and resistance, and then turn the gun so that there is great surface area and power? Surely something must prevent this from being the case...

If I understand this correctly, I may have already answered your question in my previous paragraph. Though, explain it again if I haven't.
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Old 06-26-2006, 04:31 PM   #34
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Your previous paragraph contains the death toll of the theory. You are maintaining that greater chamber ID results in more output (thus more force acceleraring the water) on a nozzle of a given ID.

Thus, following that theory, a greater chamber ID must result in a greater force on a pump of a given ID.

Are you maintaining that a 2" chamber is easier to pump than a 3" chamber? That's what the theory says.

The sideways chamber and pump counter theories must at least show error with the principle.
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Old 06-26-2006, 04:34 PM   #35
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Quote:
Are you maintaining that a 2" chamber is easier to pump than a 3" chamber? That's what the theory says.

Exactly. That's Hydraulics 101.

Check out any hydraulics equations on the subject. Big Bee himself told me via email back in 2004 that they use basic hydraulics equations to determine which pump ID to use.

Edit: Just was doing some thinking, and I'd have to say that the 2" chamber would be easier to pump than the 3" chamber given the volume of both chambes is the same. Obviously, how fast one chamber gains pressure also will have an effect on the difficulty.
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Old 06-26-2006, 06:48 PM   #36
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Quote:
Originally Posted by joannaardway
Your previous paragraph contains the death toll of the theory. You are maintaining that greater chamber ID results in more output (thus more force acceleraring the water) on a nozzle of a given ID.

Thus, following that theory, a greater chamber ID must result in a greater force on a pump of a given ID.

Are you maintaining that a 2" chamber is easier to pump than a 3" chamber? That's what the theory says.

The sideways chamber and pump counter theories must at least show error with the principle.
My thoughts exactly. In fact, in the compact APH thread, I said that I chose 3" chambers for my first homemade because they would supply more force, even if they were harder to pump up.

Now, let me explain my problem again--this time with the aid of diagrams.

The spinning feature clearly won't be there in any soaker, but I added it for demonstrative purposes. You pump up the gun in the first position--which should be easy due to minimal surface area. In the second position, there's a lot of surface area, so you get a ton of force when you shoot. Is this "phenomenon" possible, and if not, what am I missing?
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Old 06-26-2006, 08:11 PM   #37
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Yes, you will get more force with the chamber rotated. Interesting idea actually.
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Old 06-26-2006, 08:33 PM   #38
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My question is why? How can you get extra force after putting in only a certain amount? Some unknown factor must make this impossible...

That last sentence makes me sound like some popular physicist (whose name I can't remember) quoted in The Physics of Star Trek who said that a certain phenomenon couldn't happen, because "something must prevent it from such an absurd fate!" Needless to say, the phenomenon (possibly dealing with the death of stars, though I can't remember) was perfectly legitimate, and the criticized theory proved true. Let's hope it's the case with this...
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Old 06-26-2006, 08:39 PM   #39
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With more surface area, it's like pushing with both hands on a heavy door instead of one. Same force from a bunch of different points. That's what pressure is.

This doesn't seem to violate any physics rules I know about. Then again, it might be a good idea to post about this at some physics forum and see what they think... I'll start looking at DMOZ to see what I can find.
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Old 06-26-2006, 09:39 PM   #40
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Yeah, I suppose that counts--so it's like 10 hands pushing at the same time, as opposed to each one pushing in turn. Needless to say, shot time will be less--but that's a given anyway. Part of my question had to do with pumping, though--if this is the case, why wouldn't it take longer to pump (unless it does take longer after all, when I'll happily drop my case)? Well, thanks for the help, and I'll ask my dad about it, too.
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Old 06-27-2006, 05:48 AM   #41
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Ok. The idea about the pump must be wrong:

Force = pressure * area.

Thus, for a 1/2" pump with an area of approximately .2 square inches, a given chamber pressure must result in a given force on the pump.

Correct?

Assuming 50 psi to make the figures neat:

50 psi*.2 si = 10 pounds of force regardless of chamber area.

Regardless of how hard the chamber is "pushing" the water in it, the pump force is the same.

Thus, the principle applied to the nozzle must be dependant on pressure, not force.
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Old 06-27-2006, 08:01 AM   #42
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Be glad i deleted all the rambling that was here. It was ALLL WRONG!

this is right however...
Pressure is not constant: it is only accurate for the air in the tank. Elsewhere in the guns pressure can be a lot bigger, and for a 4" dia tank and with a 1/5" nozzle all at 4 bar you can get a 16 bar pressure jet.
Tank orientation does matter, and will be significant for a long horizontal tank.
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Old 06-27-2006, 03:42 PM   #43
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Yeah, I realized that a fixed tank would work just fine--although you wouldn't want to shoot while pumping! Also, if you use a cylinder or something for the PC, then not all the water will be shot out. You could put the opening to the PC in a "corner", and while that would be complicated, it would work...
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Old 06-27-2006, 05:20 PM   #44
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If you can bend a pipe or drill an angled hole you could angle the tank. Also, you won't be firing dead level so the horizontal tank should drain well if the hole is at the back bottom edge. I still cling to the idea of a wooden tank, and so the angling of the whole shape to how you need it.

NB.
Pressure differs throughout the soaker thats the mistake i made. I assumed it didn't, it was all 50 psi, But of course its not. I was stupid earlier.
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Old 06-27-2006, 05:51 PM   #45
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Pressure must be constant throughout the soaker.

Any pressure "peaks" will almost instantly "smooth" so that the soaker is isobaric.

If you can find a way of getting a 16 bar jet from a soaker pressurized to 4 bar, you've just solved all the world's energy problems - energy from nothing.

ENERGY IS CONSERVED! (except in energy-mass conversion, but unless your soaker contains a nuclear reactor, we're fine there)

Energy = force * distance.

If we suddenly assume that the mystical sideways chamber idea is correct and force on the pump is less then...

Assuming the same fill, distance must be the same for the same number of pumps?

If we have a 50 newton average over 10 metres, then 500 joules have been stored.

If we have a 100 newton force for the "other chamber", then 1000 joules have been stored.

How come the other chamber has more energy stored? This would make it less efficent for use? How exactly can this even vaguely make sense?

How much physics do I need to shoot across these forums before I can sink this theory for good?

Should I bring out mass-flow computions:

flow = flow co-effiecent * sqrt((pressure in chamber squared - air pressure squared)/temperature)

The flow co-efficent is dependant on NOZZLE area, not chamber area.

And does force even come into that calculation? - NO!

I know this theory is completely flawed - and I will drag out every equation I can to prove it.

EDIT/Sanity revert: This is a post that I would slay other members on sight for, but I can get very, very persistant and aggresive when other people apparantly refuse to at least consider my theory. Sorry, but I've expained my reasons for this before - thus I am leaving the post as it began.
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