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thermal range - 10-23-2006, 03:18 PM

In the mathematical science of statistics, the simplest measure of variability or dispersion is known as the range. By applying this important concept to the entire physical universe, it is reasonable but may not be entirely practical to say that a universal thermal range exists.

Range is defined as the absolute difference between the largest and the smallest measured value of a particular physical quantity, for example, temperature. Although the physical quantity of temperature is not additive, like that of mass and energy, still it is more meaningful and more practical to find averages and differences of temperature over a given time interval. Bear in mind that the key to its definition is by introducing the concept of time. Without time, thermal range is physically meaningless. On the other hand, the pre-statistical definition of entropy is the ratio of heat energy over the thermal range with a predefined thermodynamic system regardless whether this is an open system, closed system, or an isolated system. Ideally, open systems allow the exchange of mass and energy, closed systems allow the exchange of just energy, and isolated systems do not allow any of these exchanges at all.

Conversely, the arrow of time is defined as the direction of increased entropy, while in turn entropy’s mechanical definition is fixed on the concept of thermal range. In this respect, a universal thermal range could theoretically be used to determine the age of the universe. Furthermore, this is a directly proportional relation. For a particular thermonuclear fusion system like a star, its thermal range is millions of degrees. The average age of stars is billions of years, indicating that the constant of proportionality is three factors of 10.

For a human being, the thermal range is merely a few degrees, giving an average human lifespan of approximately 85 years. At face value, this would imply that a hot person lives longer than a cold person by assuming that age is proportional to the kinetic energy. However, the kinetic theory of heat asserts this connection exclusively to the average temperature not singular temperature difference or thermal range. The average body temperature of a healthy human being is 98.6 degrees Fahrenheit, giving a human thermal range of 30 degrees if the ambient room temperature is set at 68.6 degrees. Understanding the subtle relationship between the thermal range and the lifetime of a thermodynamic system could lead to a breakthrough in resolving the feasibility of both cold and hot thermonuclear fusion, in reaching the 4th state of matter (plasma).

Universally, the plasma state has been verified by astronomical observations to last billions of years. Nonetheless, the fifth essence of the soul or the spiritual state of existence should no doubt last forever, assuming that its thermal range is infinity.


Time independence: [∂E(g)]˛=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c˛
  
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Smile Re: thermal range - 10-23-2006, 05:32 PM

Antonio a most interesting and very thoughtful thread starter,thank you for presenting it
to us,the fifth state of essence I think you called it interested me,has it a thermal range?
Soul,spirit,these eternal states,I would suggest greatly transcend the need for any thermal
range!They just are!The essence of the life force,I suppose you could say that its range
was absolute,would that make any difference to the temperature i wonder?


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Re: thermal range - 10-30-2006, 04:23 PM

Quote:
Originally Posted by mkirkpatrick
I would suggest greatly transcend the need for any thermal range!
The concept of range could also be applied to others. Range is just the difference between two values, say, zero and infinity.


Time independence: [∂E(g)]˛=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c˛
  
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Smile Re: thermal range - 10-30-2006, 07:21 PM

Quote:
Originally Posted by AntonioLao View Post
The concept of range could also be applied to others. Range is just the difference between two values, say, zero and infinity.

Thanks again Antonio,range as I see it "can only ever apply" in the relative sense,it
would be ludicrous and totally absurd to imagine that there would be fluxuations in
the absolute sense! It just IS?


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Re: thermal range - 10-31-2006, 03:37 PM

Quote:
Originally Posted by mkirkpatrick
"can only ever apply" in the relative sense
What would be the relativeness between zero and infinity? Range could be the difference as in infinity minus zero = infinity.


Time independence: [∂E(g)]˛=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c˛
  
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Smile Re: thermal range - 10-31-2006, 03:42 PM

Quote:
Originally Posted by AntonioLao View Post
What would be the relativeness between zero and infinity? Range could be the difference as in infinity minus zero = infinity.
I guess Antonio the answer to that would be,none! Because they both amount to
the same thing?



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