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Hold[$CellContext`temperature$$, $CellContext`temperature$526293$$, 0]}, "OtherVariables" :> { Typeset`show$$, Typeset`bookmarkList$$, Typeset`bookmarkMode$$, Typeset`animator$$, Typeset`animvar$$, Typeset`name$$, Typeset`specs$$, Typeset`size$$, Typeset`update$$, Typeset`initDone$$, Typeset`skipInitDone$$}, "Body" :> Module[{}, If[Length[$CellContext`atoms$$] < $CellContext`nAtoms, \ $CellContext`atoms$$ = Transpose[{ RandomReal[1, {$CellContext`nAtoms, 3}], RandomReal[ NormalDistribution[0, 1], {$CellContext`nAtoms, 3}]}]]; Column[{ Pane[ Graphics[{ EdgeForm[{Thick, Black}], Rectangle[{0, 0}, {$CellContext`Tmax, 1}], Raster[{Range[$CellContext`Tmax]/$CellContext`Tmax}, {{0, 0}, {$CellContext`Tmax, 1}}, ColorFunction -> (Blend[{Blue, Red}, #]& )], $CellContext`tempLabel[0], $CellContext`tempLabel[273], $CellContext`tempLabel[$CellContext`Tmax], Polygon[{ Offset[{0, 1}, {$CellContext`temperature$$, 0}], Offset[{-4, 8}, {$CellContext`temperature$$, 0}], Offset[{4, 8}, {$CellContext`temperature$$, 0}]}], Polygon[{ Offset[{0, -1}, {$CellContext`temperature$$, 1}], Offset[{-4, -8}, {$CellContext`temperature$$, 1}], Offset[{4, -8}, {$CellContext`temperature$$, 1}]}]}, BaseStyle -> {FontFamily -> "Arial", 13}, AspectRatio -> 0.11, ImageSize -> 450], {500, 80}, Alignment -> Center], Pane[ Graphics3D[{ PointSize[2 $CellContext`r], Point[ Dynamic[$CellContext`atoms$$ = Map[$CellContext`wallReflexion, $CellContext`atoms$$]; \ $CellContext`atoms$$ = Map[$CellContext`propagate[$CellContext`temperature$$, #]& , \ $CellContext`atoms$$]; Map[First, $CellContext`atoms$$]], VertexColors -> Map[ Blend[{Blue, Red}, (Part[#, 1]^2 + Part[#, 2]^2 + Part[#, 3]^2) ($CellContext`temperature$$/$CellContext`Tmax)]& , Map[Last, $CellContext`atoms$$]]]}, PlotRange -> {{0, 1}, {0, 1}, {0, 1}}, ImageSize -> 340], {500, 380}, Alignment -> Center]}, Alignment -> Center]], "Specifications" :> {{{$CellContext`atoms$$, CompressedData[" 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At the \ microscopic level, the temperature\[LongDash]according to Ludwig Boltzmann\ \[LongDash]is a measure of the kinetic energy associated with the disordered \ motion of the atoms or molecules that constitute the sample. This \ Demonstration illustrates the relation between atomic motion and temperature \ in the case of a classical gas (Boltzmann gas) modeled as an ensemble of \ noninteracting hard spheres. 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