The human desire to create order and perceive meaningful patterns in a reality steeped in pure chaos is very strong. But human strength and persistence cannot counter the natural response from said reality on any given order, or pattern, created and perceived as such. It is called entropy. 

It affects any and all objects, bonds, and relationships.  From the most minute particle /waveform to the greatest galaxies of seemingly positioned groupings of stars seemingly appearing as their own self-sustained islands in a vast sea we perceive as a Universe. The human order in between, and all its inventions and created concepts, is no exception to this fact. We can refer to them as Exergy.

Exergy, per definition, is: 

"The maximum useful work which can be extracted from a system as it reversibly comes into equilibrium with its environment."

Entropy is related to exergy in the respect that when the exergy diminishes in a system, entropy is increasing.



Entropy, greatly simplified, can be said to be the inevitable gradual decline, or dissolution of any order, form, or emerging pattern, given enough time in the continuum it is perceived, upheld,  once the conditions of its deconstruction are in play. The more options a system of said order, forms or patterns have to arrange themselves, the higher the entropy.

In fact,  it can be said that the deconstruction of any given object subject to chaos, complexity, and entropy begins the very moment said object is conceived. Whatever object, form or pattern that carries a lack of real order, carries a lack of any real predictability.

To believe that the exergy of roulette in terms of any static roulette system bound to its set parameters, and the many patterns various humans perceive within said parameters, is an exception to an inevitable entropy, is a grave delusion.

The only way to approach said exergy before complete entropy is at hand is to have a dynamic platform that produces a continuous re-creation of datasets, that serves as an intermediary stage (bridge) between the two states of Exergy & Entropy.

The trick with said bridge though is to have available indicators that signal where the influence of Exergy is overshadowed by the presence of Entropy. The mathematics and necessary algorithms behind such a dynamic approach towards roulette are immensely difficult to apply, yet it is only under such conditions said platform can produce a sound profit on a continuous basis even in the almighty presence of Entropy.

**Magician** ,

**  Exergy & Entropy. ** and  great delusions.....and whatever great words...

I love my delusion about Patterns and Order, they give me  enough info to
take the right decision most of the times when i bet . Can be done flat bet
or with possitve progression (chart s flat bet).


This quote shows that order is  part of math.
But there is much more about this ...math/patterns/order....
search yourself.

Quote:

**
Order theory is a branch of mathematics which investigates the intuitive notion of order using binary relations. It provides a formal framework for describing statements such as "this is less than that" or "this precedes that". This article introduces the field and provides basic definitions. A list of order-theoretic terms can be found in the order theory glossary.
Orders are everywhere in mathematics and related fields like computer science. The first order often discussed in primary school is the standard order on the natural numbers e.g. "2 is less than 3", "10 is greater than 5", or "Does Tom have fewer cookies than Sally?". This intuitive concept can be extended to orders on other sets of numbers, such as the integers and the reals. The idea of being greater than or less than another number is one of the basic intuitions of number systems (compare with numeral systems) in general (although one usually is also interested in the actual difference of two numbers, which is not given by the order). Other familiar examples of orderings are the alphabetical order of words in a dictionary and the genealogical property of lineal descent within a group of people.

The notion of order is very general, extending beyond contexts that have an immediate, intuitive feel of sequence or relative quantity. In other contexts orders may capture notions of containment or specialization. Abstractly, this type of order amounts to the subset relation, e.g., "Pediatricians are physicians," and "Circles are merely special-case ellipses."

Some orders, like "less-than" on the natural numbers and alphabetical order on words, have a special property: each element can be compared to any other element, i.e. it is smaller (earlier) than, larger (later) than, or identical to. However, many other orders do not. Consider for example the subset order on a collection of sets: though the set of birds and the set of dogs are both subsets of the set of animals, neither the birds nor the dogs constitutes a subset of the other. Those orders like the "subset-of" relation for which there exist incomparable elements are called partial orders; orders for which every pair of elements is comparable are total orders.

Order theory captures the intuition of orders that arises from such examples in a general setting. This is achieved by specifying properties that a relation ≤ must have to be a mathematical order. This more abstract approach makes much sense, because one can derive numerous theorems in the general setting, without focusing on the details of any particular order. These insights can then be readily transferred to many less abstract applications.

Driven by the wide practical usage of orders, numerous special kinds of ordered sets have been defined, some of which have grown into mathematical fields of their own. In addition, order theory does not restrict itself to the various classes of ordering relations, but also considers appropriate functions between them. A simple example of an order theoretic property for functions comes from analysis where monotone functions are frequently found.
Partially ordered sets[edit]
Orders are special binary relations. Suppose that P is a set and that ≤ is a relation on P. Then ≤ is a partial order if it is reflexive, antisymmetric, and transitive, i.e., for all a, b and c in P, we have that:

a ≤ a (reflexivity)
if a ≤ b and b ≤ a then a = b (antisymmetry)
if a ≤ b and b ≤ c then a ≤ c (transitivity).
A set with a partial order on it is called a partially ordered set, poset, or just an ordered set if the intended meaning is clear. By checking these properties, one immediately sees that the well-known orders on natural numbers, integers, rational numbers and reals are all orders in the above sense. However, they have the additional property of being total, i.e., for all a and b in P, we have that:

a ≤ b or b ≤ a (connex property).
These orders can also be called linear orders or chains. While many classical orders are linear, the subset order on sets provides an example where this is not the case. Another example is given by the divisibility (or "is-a-factor-of") relation "|". For two natural numbers n and m, we write n|m if n divides m without remainder. One easily sees that this yields a partial order. The identity relation = on any set is also a partial order in which every two distinct elements are incomparable. It is also the only relation that is both a partial order and an equivalence relation. Many advanced properties of posets are interesting mainly for non-linear orders.

And.....so on............ ***

Quote from: Kattila on October 21, 2018, 12:57:31 PM
**Magician** ,

**  Exergy & Entropy. ** and  great delusions.....and whatever great words...

I love my delusion about Patterns and Order, they give me  enough info to
take the right decision most of the times when i bet . Can be done flat bet
or with possitve progression (chart s flat bet).

It is good that you love your delusions. After all,
is because of your love to them you are what you are,
today, and it is because holding on to them, you will be
what you are heading to become, tomorrow.

Yes i am and will be  very ordered  at *subatomic level*,
pure energy.     

Excellent!  Reference the O.P., IMO.