jrhowell
Muse
Given that it looks like a COP of at least an order of magnitude.
Wow! You sure deduced a lot from that video. All I saw was a box that glows red.
Given that it looks like a COP of at least an order of magnitude.
The real point is that this is a probably blindly parroted lie from the deluded Mills, optiongeek, and a "quite a bit better" lie.But this is my point. Schrödinger's equation can't be solved for Helium, or Lithium, or anything else, which I'm sure you already know. ...
That's a good question. I don't know how much electrical energy it is consuming, but if I had to guess it may be an average of 1000 amps at at 5 volts, so 5kW of continuous input power (although the power may be pulsed). So five hair dryers' worth of heat energy input. For energy output one could do a very rough estimate based on the amount of red glow and assuming a certain emissivity. Given that it looks like a COP of at least an order of magnitude. This is ignoring possible energy from chemical reactions of H2 with whatever , which would be insignificant compared to the electrical input anyway.
Funny, a 1000-Watt electric stove heating element can easily heat up about 1/5 of the mass of metal shown, to about the same degree of incandescence shown.
(It's not good for the cookware.)
Do you suppose I've been cooking up Hydrino Helper all these years without realizing it?
Nah. And I think you're grossly underestimating the power you are seeing on that latest video.
Rather than getting into calculations involving the Stefan Boltzmann law and emissivity (which I've never done) I'll try a more high school approach using fairly conservative estimates.
We assume the following:
1) the SunCell cube is made of iron.
2) the dimensions of the cube are roughly 40cm * 40cm * 40cm.
3) the thickness of the iron walls is roughly 1cm.
4) after one minute the iron has gone from 20 degrees C to an average temperature of 420 degrees C. (Iron starts to glow around 470C ; we'll take a temperature average of the hotter and colder areas and call it 420C.)
Known:
5) The specific heat of iron is .45 (Joules/gram)/Celsius
6) The density of iron is 7.8 grams/cm^3
Derived:
7) The weight of the six sided SunCell Cube is 6 * (40cm)^2 * 1cm * 7.8 g/cm^3 =~ 75kg (from 1,2,3,6)
8) The energy required to raise 75kg of iron 400 degrees C is .45 * 75*10^3 * 400 = 1.35E7 Joules (from 4,5,7)
9) The average power applied over one minute to achieve an energy of 1.35E7 Joules is 1.35E7 Joules /60s = 225kW.
Surprising isn't it. Even if there is 10kW of power going into the SunCell it looks like there is about 20 times more power coming out.
Au contraire.So far, the discussion has simply confirmed that the equations are accurate.
Actually, I did notice the error as it originally appeared in Eq. 10.25. I reported it to Mills and he updated his value. Apparently neither of us noticed the error had been propagated to Table 10.1. This was some years ago and I can't find my email now but I'll let Dr. Mills know the error metastasized.
It's been a while since I did this, but I believe you are correct.
Naturally I implemented the equations as they are intended rather than performing a literal transcription of the page text.
No rational discussion can disabuse you of the irrational notions you affirm against all evidence, but I'll say a few words about the highlighted assumptions, just for giggles.For posterity, Mills' assumptions and first principles are described on page 41:
- Conservation of mass-energy
- Conservation of linear and angular momentum
- Maxwell's equations
- Newton's laws
- Lorentz transforms of Special Relativity
- Four-dimensional space-time
- Fundamental constants that comprise the fine structure constant
- Fundamental particles, including photon, have h_bar of angular momentum
- Newtonian gravitational constant G
- Spin of the electron neutrino
If you really want to disabuse me of the notion that Mills has done something special here, try to find the aberration between this list and the results produced from GUTCP such as the ionization energy of Li.
Of course, optiongeek has been unable to identify any actual errors in the science he/she rejects.
You think it's okay for Mills to assume "the spin of the electron neutrino" (page 41), but you think it would be an "actual error" if the Schrödinger equation doesn't predict spin?Well - for starters, how does the Schrodinger equation predict spin? That seems like a pretty glaring hole.
Hocus pocus mumbo jumbo. You didn't even include the burning metals. What is Mills using this time? Titanium wire? Tungsten anodes and cathodes? Molybdenum? Magnesium? Aluminum?Nah. And I think you're grossly underestimating the power you are seeing on that latest video.
Rather than getting into calculations involving the Stefan Boltzmann law and emissivity (which I've never done) I'll try a more high school approach using fairly conservative estimates.
We assume the following:
1) the SunCell cube is made of iron.
2) the dimensions of the cube are roughly 40cm * 40cm * 40cm.
3) the thickness of the iron walls is roughly 1cm.
4) after one minute the iron has gone from 20 degrees C to an average temperature of 420 degrees C. (Iron starts to glow around 470C ; we'll take a temperature average of the hotter and colder areas and call it 420C.)
Known:
5) The specific heat of iron is .45 (Joules/gram)/Celsius
6) The density of iron is 7.8 grams/cm^3
Derived:
7) The weight of the six sided SunCell Cube is 6 * (40cm)^2 * 1cm * 7.8 g/cm^3 =~ 75kg (from 1,2,3,6)
8) The energy required to raise 75kg of iron 400 degrees C is .45 * 75*10^3 * 400 = 1.35E7 Joules (from 4,5,7)
9) The average power applied over one minute to achieve an energy of 1.35E7 Joules is 1.35E7 Joules /60s = 225kW.
Surprising isn't it. Even if there is 10kW of power going into the SunCell it looks like there is about 20 times more power coming out.
Missed this quite deluded question from optiongeek, parroting Mills lies and delusions in his book.Well - for starters, how does the Schrodinger equation predict spin? That seems like a pretty glaring hole.
You're missing the biggest assumption of all:Nah. And I think you're grossly underestimating the power you are seeing on that latest video.
Rather than getting into calculations involving the Stefan Boltzmann law and emissivity (which I've never done) I'll try a more high school approach using fairly conservative estimates.
We assume the following:
1) the SunCell cube is made of iron.
2) the dimensions of the cube are roughly 40cm * 40cm * 40cm.
3) the thickness of the iron walls is roughly 1cm.
4) after one minute the iron has gone from 20 degrees C to an average temperature of 420 degrees C. (Iron starts to glow around 470C ; we'll take a temperature average of the hotter and colder areas and call it 420C.)
Known:
5) The specific heat of iron is .45 (Joules/gram)/Celsius
6) The density of iron is 7.8 grams/cm^3
Derived:
7) The weight of the six sided SunCell Cube is 6 * (40cm)^2 * 1cm * 7.8 g/cm^3 =~ 75kg (from 1,2,3,6)
8) The energy required to raise 75kg of iron 400 degrees C is .45 * 75*10^3 * 400 = 1.35E7 Joules (from 4,5,7)
9) The average power applied over one minute to achieve an energy of 1.35E7 Joules is 1.35E7 Joules /60s = 225kW.
Surprising isn't it. Even if there is 10kW of power going into the SunCell it looks like there is about 20 times more power coming out.
You're missing the biggest assumption of all:
You have to assume that what is happening inside the cube is actually what Mills claims is happening inside the cube.
Exactly this. All the video demonstrates is that metal when heated turns red. Anything conclusions beyond that are wishful thinking at best and more likely making **** up to fit in with the conclusion you want.
It's entirely plausible that there is a very angry baby dragon inside that box, using the "validation" parameters already established by Mills.
[snip]
From whence comes that minute's worth of 200kW? Someone hypothesizes a baby dragon. Someone else claims burning metals. Perhaps someone else will say it's all from the grid. I think a few reasonable people here are now seriously entertaining something they never thought they would.
Nah. And I think you're grossly underestimating the power you are seeing on that latest video.
Rather than getting into calculations involving the Stefan Boltzmann law and emissivity (which I've never done) I'll try a more high school approach using fairly conservative estimates.
We assume the following:
1) the SunCell cube is made of iron.
2) the dimensions of the cube are roughly 40cm * 40cm * 40cm.
3) the thickness of the iron walls is roughly 1cm.
4) after one minute the iron has gone from 20 degrees C to an average temperature of 420 degrees C. (Iron starts to glow around 470C ; we'll take a temperature average of the hotter and colder areas and call it 420C.)
Known:
5) The specific heat of iron is .45 (Joules/gram)/Celsius
6) The density of iron is 7.8 grams/cm^3
Derived:
7) The weight of the six sided SunCell Cube is 6 * (40cm)^2 * 1cm * 7.8 g/cm^3 =~ 75kg (from 1,2,3,6)
8) The energy required to raise 75kg of iron 400 degrees C is .45 * 75*10^3 * 400 = 1.35E7 Joules (from 4,5,7)
9) The average power applied over one minute to achieve an energy of 1.35E7 Joules is 1.35E7 Joules /60s = 225kW.
Surprising isn't it. Even if there is 10kW of power going into the SunCell it looks like there is about 20 times more power coming out.
No NO NO! It's Unicorn Poop burning I tell ya!I'll have to admit you're absolutely correct. I never thought a baby dragon could bring that much metal up that hot.
No NO NO! It's Unicorn Poop burning I tell ya!Not baby dragons.
Baby dragons would blast a hole right through the box!
![]()
Well you are sitting in a flaming lawn chair, so I guess that makes you the expert.Ah, but see, you have to consider that unicorn poop will only burn with hte application of baby dragon's breath.
I've shown that roughly 200kW of power was required over the course of a minute in order to raise the temperature of the 75kg SunCell containment vessel 400 degrees C.