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| Topic: Is it just me?...... | |
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Is is just me? or does unstable aperiodic behavior in deterministic nonlinear systems inevitably always develop exponentially in complex dynamic relationships?
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Yup.
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I think ya got a seed in that last bowl....
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i would answer that if i had even the slighest clue what in the world you just said
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I think ya got a seed in that last bowl.... BWHAHAHAHAHAHAHAHAHAH 
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I think ya got a seed in that last bowl....
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YES! indeed
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I don't see any way around it.
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I don't see any way around it. 'Zactly!!! 
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The functional equation arises in the study of one-dimensional relationships that, as a function of a parameter, go through a period-doubling cascade. The functional equation is the expression of the universality of period doubling.
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i would answer that if i had even the slighest clue what in the world you just said Phew!I'm not the only one,then
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Real systems are not isolated from their environment and are therefore continuously sharing energy with other systems. This sharing of energy includes being driven by external energy sources as well as dissipating energy.
Non-equilibrium systems cannot be studied with all the tools of equilibrium thermodynamics such as entropy production, the equipartition of energy, the definition of temperature or predicting the flow of heat. Systems driven out of equilibrium do often exhibit patterned behavior such as fluctuations or phase transitions. Read up on the Belousov-Zhabotinsky reaction before you go off spouting such childish rants! LOL 
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I think ya got a seed in that last bowl....
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I think ya got a seed in that last bowl.... lololol
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I think ya got a seed in that last bowl.... lololol
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Real systems are not isolated from their environment and are therefore continuously sharing energy with other systems. This sharing of energy includes being driven by external energy sources as well as dissipating energy. Non-equilibrium systems cannot be studied with all the tools of equilibrium thermodynamics such as entropy production, the equipartition of energy, the definition of temperature or predicting the flow of heat. Systems driven out of equilibrium do often exhibit patterned behavior such as fluctuations or phase transitions. Read up on the Belousov-Zhabotinsky reaction before you go off spouting such childish rants! LOL Will you marry me? 
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Apparently equivalent & direly contributing to-wards inevitable dementia
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umm...sure why not..sounds good to me...
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Is is just me? or does unstable aperiodic behavior in deterministic nonlinear systems inevitably always develop exponentially in complex dynamic relationships? 
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Edited by
Peccy
on
Tue 04/15/08 10:34 PM
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Need you ask? Inevitably and always next to one another is redundant.
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