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Bob wrote:analogy;
This might be compared to asking, in F=mA, "if F includes the sum of
electrical, gravitational, etc forces and only their (vector)
sum matters
for calculating A, why the partitioning?" Of course it is
because this
partitioning is our way of enabling the calculation of that
sum, but the
resulting A wouldn't care if you used a different
partitioning (taxonomy
of F) so long as you applied the same vector sum.
Bob
I wonder???? I realize that in your above analogy, it is only an
but I have a gut feeling that it is different. The partitioning in theNII
example above, is in essence a coordinate system choice. And thephysics
doesn't care what coordinates you choose to describe the process with.I am not speaking of the partitioning of the vector F into its
In thermodynamics . . . my gut tells me the physics probably does carethe
whether something is dQ or dW (of course that gut feeling may simply be
brownie I just ate). . . Namely we also have the 2nd law (ofthermodynamics)
to worry about . . . but to what degree?Certainly in calculating dS=dQ/T the specification of dQ is crucial, but
. . .
Joel