Non progressive phenomena of entropy and morphology

Now suppose there are two boxes , There are two different particles in these two boxes A and B, Now suppose A Line up into 0 The shape of the ,B Line up into 1 The shape of the . Take the two boxes as a whole and calculate the entropy of the whole . Let the entropy be H01, Now let B Particles by 1 The shape of becomes 2 The shape of the , The entropy here is H02, that H01 and H02 Which is bigger ？

B Due to random motion, molecules happen to be formed by 1 The form of became 2 The form of , Is this process entropy increasing or entropy decreasing ？

Now suppose A Particles are not 0 The shape of the , It is 3 The shape of the . let B Particles by 1 Random motion becomes 2, At this time, the entropy change of the two boxes is H32-H31

Now H02-H01 And H32-H31 What is the relationship between ？ Are they equal ？

They should be unequal , If you think H02-H01 = H32-H31, That is, the process of change is only B Particle motion , Then the entropy of the whole process is only related to B Particle related ,A Exist or not or no matter A What is the form of has nothing to do with the whole process .

But this contradicts the premise , The premise is to put A and B As a whole , And calculate the change of entropy of the whole . therefore B The change of particle morphology should be relative A Changes in particle distribution patterns , There is reason to think that

(3,1)---m*n*k---(1,0)(0,1)

(3,2)---m*n*k---(1,0)(0,1)

Classify with neural network 3 and 1,3 and 2 The number of iterations obtained n31,n32 It is inversely proportional to the entropy of these two states

According to the form number axis obtained above

	8	6	1	9	3	4	2	7	5
0	27905.07	25605.5	23558.45	13346.79	12572.23	11983.15	8358.603	7822.01	5402.955
	1	2	9	7	8	4	0	5	6
3	35671.24	33389.61	19919.65	17331.39	17015.68	15199.52	12572.23	11703.08	8136.266

constant c It should be related to the network structure , Set to 1

The calculation shows that the entropy changes of the two processes are different , And these two processes are coincidental processes of entropy increase , also B Particles are relative to 0 The entropy increment of motion is larger .

	8	6	1	9	3	4	2	7	5
0	27905.07	25605.5	23558.45	13346.79	12572.23	11983.15	8358.603	7822.01	5402.955
	3	0	8	2	9	6	5	4	7
1	35671.24	23558.45	16861	11792.54	10721.14	10241.39	10137.68	9577.513	9568.94
	3	4	9	7	1	6	0	8	5
2	33389.61	19984.86	13772.15	12555.62	11792.54	9360.106	8358.603	7658.015	7100.643
	1	2	9	7	8	4	0	5	6
3	35671.24	33389.61	19919.65	17331.39	17015.68	15199.52	12572.23	11703.08	8136.266
	2	9	3	0	1	6	7	8	5
4	19984.86	18523.66	15199.52	11983.15	9577.513	9020.96	7572.704	6106.347	5689.266
	3	1	7	2	9	8	4	0	6
5	11703.08	10137.68	8617.161	7100.643	6794.688	6116.397	5689.266	5402.955	5362.608
	0	1	2	9	4	7	8	3	5
6	25605.5	10241.39	9360.106	9044.211	9020.96	8983.447	8626.678	8136.266	5362.608
	9	3	2	1	6	5	0	4	8
7	20211.46	17331.39	12555.62	9568.94	8983.447	8617.161	7822.01	7572.704	7073.432
	0	3	1	6	2	7	9	5	4
8	27905.07	17015.68	16861	8626.678	7658.015	7073.432	6966.322	6116.397	6106.347
	7	3	4	2	0	1	6	8	5
9	20211.46	19919.65	18523.66	13772.15	13346.79	10721.14	9044.211	6966.322	6794.688

But this may just be a coincidence, because if A The form of is 4,7,9,B Particles by 1 Change to 2 This process is entropy minus , So particles are made of 1 The random motion is 2 If relative to 0 Order becomes disorder , And if relative to 9 It is disorder that becomes order .