I am not sure of the species of tree I selected, but it is typical conifer of Northern hemisphere.

**Method**

I trimmed all the branches off the tree, counted them, weighed them, recorded results, then ranked the branches from lightest to heaviest; completed a cumulative percentage rank of weight and count table, and finally graphed the results.

Branches everywhere: |

I found that there were 5 levels of branches.

I will be honest with you, I did not continue counting and weighing the branches in detail after the 3 level - the time cost was just so high and it would not change the shape as they were so light. So, I counted and averaged the final 2 levels (sorry, things to do).

**Conclusion and reflection**

The conifer tree has a very large Gini coefficient - similar to that of the Koch snowflake (below) and that of the standard wealth distribution.

****
The question is, is this how an economy is? Is this disribution universal? Yes it is.

Is improving this gini coefficient impossible? Do we see Chrismas trees with branches as big a the trunk? No - the branches will break.

This does make me think of cacti, but I still think the trunk is dominant.

That was fun; I would like to thank my family who promised not to laugh while I counted branches on the floor :) .. and to my school math. teacher colleagues for their support, and of course - always - to my students.

Update 2017, I have published/posted.

I have found; Lorenz distribution is a fractal phenomenon; the fractal models the Lorenz Curve; Gini coefficients increase as the fractal grows and develops; and the distribution between groups accelerates with growth and development. Lorenz distribution is universal: income and wealth inequality one aspect of a universal phenomenon, and is scale invariant.

https://www.academia.edu Demonstrating_Lorenz_Wealth_Distribution_and_Increasing_Gini_Coefficient_with_the_Iterating_Koch_Snowflake_Fractal_Attractor

I have found; Lorenz distribution is a fractal phenomenon; the fractal models the Lorenz Curve; Gini coefficients increase as the fractal grows and develops; and the distribution between groups accelerates with growth and development. Lorenz distribution is universal: income and wealth inequality one aspect of a universal phenomenon, and is scale invariant.

https://www.academia.edu Demonstrating_Lorenz_Wealth_Distribution_and_Increasing_Gini_Coefficient_with_the_Iterating_Koch_Snowflake_Fractal_Attractor

"The question is, is this how an economy is? Is this disribution universal? Yes it is.

ReplyDeleteIs improving this gini coefficient impossible? Do we see Chrismas trees with branches as big a the trunk? No - the branches will break."

But the difference is that an economy is far different from a tree. It's a political choice. People are not branches of a single organism. People are organisms ourselves. It is definitely possible to lower the Gini of an economy. Imagine if the USA taxed wealth instead of wages. That would help. Please, you cannot use some metaphor from a spruce to an economy and then accept the crushing inequality that kills people.

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ReplyDeleteYou ought to likewise take a gander at the leaves. Little leaves, near one another, help make an ample hallucination when in actuality the branch is so little, there is constrained space for bounty. go

ReplyDelete