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<blockquote data-quote="Beholder" data-source="post: 237212" data-attributes="member: 14640"><p>Never said that earth was contained, thus decay raised by time. Spatial transitions would only add an attack delay to the total heat, which can be inducted from the convolution theorem in four dimensional Fourier space. Can you give a 3D vector field turbulence formula that explains how your statement does not cause unstable temporal divergence?</p><p></p><p>Heat itself does not stay trapped long, but CO2 has a linear decay (effect on derivative is clamped) because trees won't grow faster from a surplus that keep being added from constant pollution, thus changing the resting temperature until emissions stop.</p><p></p><p>CO2 diffuses fast, which is how mosquitoes can find us quickly.</p><p></p><p>Once the temperature resting point is higher, we have a different scenario for groundwater where evaporation only stops from running dry.</p><p>gw(t)' = rain(t) - evaporation(heat(t), gw(t))</p><p>Evaporation is a linear function of water to air exposure, throttled by and holes smaller than the exposed water surface, which will differ depending on how many sizes of particles the sand contains.</p></blockquote><p></p>
[QUOTE="Beholder, post: 237212, member: 14640"] Never said that earth was contained, thus decay raised by time. Spatial transitions would only add an attack delay to the total heat, which can be inducted from the convolution theorem in four dimensional Fourier space. Can you give a 3D vector field turbulence formula that explains how your statement does not cause unstable temporal divergence? Heat itself does not stay trapped long, but CO2 has a linear decay (effect on derivative is clamped) because trees won't grow faster from a surplus that keep being added from constant pollution, thus changing the resting temperature until emissions stop. CO2 diffuses fast, which is how mosquitoes can find us quickly. Once the temperature resting point is higher, we have a different scenario for groundwater where evaporation only stops from running dry. gw(t)' = rain(t) - evaporation(heat(t), gw(t)) Evaporation is a linear function of water to air exposure, throttled by and holes smaller than the exposed water surface, which will differ depending on how many sizes of particles the sand contains. [/QUOTE]
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