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HOW TO DEAL WITH THE CHAOS IN THE MANAGEMENT OF THE
CAPITALIST SYSTEM IN EACH COUNTRY
Fernando Alcoforado *
Capitalism is a complex, dynamic, adaptive and non-linear system because it has
elements or agents in large numbers that interact with each other forming one or more
structures that originate from the interactions between such agents. Complex systems
are systems that are characterized by their dynamism, whose fundamental
characteristics are their sensitive dependence on the initial conditions, whereby minimal
differences at the beginning of any process can lead to completely opposite situations
over time. The opinion of Ervin Laszlo, Ph.D. by the Sorbonne and president of the
Budapest Club, presented in the book O Ponto do Caos (The Point of Chaos), published
by Editora Cultrix (São Paulo, 2006), is that a dynamic system, in society or in a
computer simulation, is governed by attractors.
According to Lazlo, the attractors define "the phase portrait" of the system: the way
how it behaves over time. Stable attractors pull the developmental trajectory of the
system into a recurring and recognizable pattern, leading it to converge at a given point
(if the system is governed by point attractors) or to describe cycles through different
states (when it is under the command of periodic attractors). An attractor is the set of
points in the phase space for which a system tends to go as it evolves. The attractor can
be, however, a single point, a closed curve (limit cycle) that describes a system of
periodic behavior, or a fractal (also called a strange attractor), when the system presents
chaos. However, dynamic systems can also achieve a state in which the attractors that
emerge are not stable, but "strange". They are the “chaotic attractors". In chaotic
systems the movement never repeats itself, although it often has to occur within certain
limits. Thus, only an infinitely complex figure - a fractal - can account for representing
this trajectory that is never repeated in phase space. Change and Time are the two
fundamental aspects of Chaos.
As an example of stable attractors in the capitalist system, one can cite family
consumption, business investment, and foreign trade (export less import) that operate to
promote economic growth, income, and employment. When household consumption,
corporate investment, and foreign trade gains decline, there should be the government's
"feedback" and control mechanism to, through public spending and monetary, foreign
exchange and fiscal policies to act to compensate for the declining cited, and thereby
ensure the stability of the economic system. This was the model proposed by Lord
Keynes who formulated the so-called Keynesian model of economic management.
Because it is a dynamic system, there may be “strange” or chaotic attractors that
destabilize the system, even if there is feedback or control by the government. These
“strange” attractors may be located in the economic sphere, such as high public debt,
high balance of payments deficits, high public expenditure or high levels of inflation, in
the political sphere, such as the instability of the country's political system and, in the
social sphere, mass unemployment or high levels of crime. “Strange” or chaotic
attractors can lead to the destabilization of the capitalist system.
Chaos refers primarily to something that evolves over time. Chaos Theory explains the
functioning of complex and dynamic systems. It is Ervin Laszlo's claim that systems go
into a state of chaos when fluctuations that have until then been corrected by "feedback"
or self-stabilizing negative feedbacks are out of control. The development trajectory
becomes non-linear: prevailing trends collapse and in its place several complex
2
developments emerge. Rarely is chaos an extended condition. In most cases, it is only a
transitional time between more stable states. When fluctuations in the system reach
levels of irreversibility, the system reaches a critical point where it collapses or
undergoes rapid evolution towards a state resistant to fluctuations that have destabilized
it (revolutionary breakthrough). If this path of revolutionary advancement is selected,
the system evolves into a state in which it gains more flexibility, greater structural
complexity, and additional levels of organization.
When it is subject to "fluctuations," a dynamic system such as the economic system of a
country is brought to a point of bifurcation from which the system reaches a new
dynamic stability (revolutionary breakthrough) or will collapse. At the point of
bifurcation, the system has to be restructured or will collapse. This is the situation
experienced by the economy of many countries of the world that, after the crisis that
broke out in 2008 in the United States and spread throughout the planet, there was no
restructuring of their economic systems. This restructuring would require the adoption
of measures that would contribute to the elimination of the “strange” attractors that may
be located as already mentioned in the economic sphere, such as the high public debt,
the high balance of payments deficit, high public expenditure or the high level of
inflation, in the political sphere, such as the instability of the country's political system
and, in the social sphere, such as, for example, mass unemployment and high levels of
crime. The “strange” or chaotic attractors that lead to the destabilization of the capitalist
system in each country need to be eliminated for it to evolve, otherwise it will be
brought to collapse as shown in Figure 1 below:
Figure 1 - Dynamic Systems
* Fernando Alcoforado, 78, member of the Bahia Academy of Education, engineer and doctor in
Territorial Planning and Regional Development by the University of Barcelona, university professor and
consultant in the areas of strategic planning, business planning, regional planning and planning of energy
systems, is the author of 13 books addressing issues such as Globalization and Development, Brazilian
Economy, Global Warming and Climate Change, The Factors that Condition Economic and Social
State of
the system
2
1
3
Fluctuations
(Crisis)
Dynamic stability
New Dynamic Stability
Forward revolutionary
Colappse
Time
Point of
irreversible
change
Beginning of
fluctuations
3
Development, Energy in the world and The Great Scientific, Economic, and Social Revolutions that
Changed the World.

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How to deal with the chaos in the management of the capitalist system in each country

  • 1. 1 HOW TO DEAL WITH THE CHAOS IN THE MANAGEMENT OF THE CAPITALIST SYSTEM IN EACH COUNTRY Fernando Alcoforado * Capitalism is a complex, dynamic, adaptive and non-linear system because it has elements or agents in large numbers that interact with each other forming one or more structures that originate from the interactions between such agents. Complex systems are systems that are characterized by their dynamism, whose fundamental characteristics are their sensitive dependence on the initial conditions, whereby minimal differences at the beginning of any process can lead to completely opposite situations over time. The opinion of Ervin Laszlo, Ph.D. by the Sorbonne and president of the Budapest Club, presented in the book O Ponto do Caos (The Point of Chaos), published by Editora Cultrix (São Paulo, 2006), is that a dynamic system, in society or in a computer simulation, is governed by attractors. According to Lazlo, the attractors define "the phase portrait" of the system: the way how it behaves over time. Stable attractors pull the developmental trajectory of the system into a recurring and recognizable pattern, leading it to converge at a given point (if the system is governed by point attractors) or to describe cycles through different states (when it is under the command of periodic attractors). An attractor is the set of points in the phase space for which a system tends to go as it evolves. The attractor can be, however, a single point, a closed curve (limit cycle) that describes a system of periodic behavior, or a fractal (also called a strange attractor), when the system presents chaos. However, dynamic systems can also achieve a state in which the attractors that emerge are not stable, but "strange". They are the “chaotic attractors". In chaotic systems the movement never repeats itself, although it often has to occur within certain limits. Thus, only an infinitely complex figure - a fractal - can account for representing this trajectory that is never repeated in phase space. Change and Time are the two fundamental aspects of Chaos. As an example of stable attractors in the capitalist system, one can cite family consumption, business investment, and foreign trade (export less import) that operate to promote economic growth, income, and employment. When household consumption, corporate investment, and foreign trade gains decline, there should be the government's "feedback" and control mechanism to, through public spending and monetary, foreign exchange and fiscal policies to act to compensate for the declining cited, and thereby ensure the stability of the economic system. This was the model proposed by Lord Keynes who formulated the so-called Keynesian model of economic management. Because it is a dynamic system, there may be “strange” or chaotic attractors that destabilize the system, even if there is feedback or control by the government. These “strange” attractors may be located in the economic sphere, such as high public debt, high balance of payments deficits, high public expenditure or high levels of inflation, in the political sphere, such as the instability of the country's political system and, in the social sphere, mass unemployment or high levels of crime. “Strange” or chaotic attractors can lead to the destabilization of the capitalist system. Chaos refers primarily to something that evolves over time. Chaos Theory explains the functioning of complex and dynamic systems. It is Ervin Laszlo's claim that systems go into a state of chaos when fluctuations that have until then been corrected by "feedback" or self-stabilizing negative feedbacks are out of control. The development trajectory becomes non-linear: prevailing trends collapse and in its place several complex
  • 2. 2 developments emerge. Rarely is chaos an extended condition. In most cases, it is only a transitional time between more stable states. When fluctuations in the system reach levels of irreversibility, the system reaches a critical point where it collapses or undergoes rapid evolution towards a state resistant to fluctuations that have destabilized it (revolutionary breakthrough). If this path of revolutionary advancement is selected, the system evolves into a state in which it gains more flexibility, greater structural complexity, and additional levels of organization. When it is subject to "fluctuations," a dynamic system such as the economic system of a country is brought to a point of bifurcation from which the system reaches a new dynamic stability (revolutionary breakthrough) or will collapse. At the point of bifurcation, the system has to be restructured or will collapse. This is the situation experienced by the economy of many countries of the world that, after the crisis that broke out in 2008 in the United States and spread throughout the planet, there was no restructuring of their economic systems. This restructuring would require the adoption of measures that would contribute to the elimination of the “strange” attractors that may be located as already mentioned in the economic sphere, such as the high public debt, the high balance of payments deficit, high public expenditure or the high level of inflation, in the political sphere, such as the instability of the country's political system and, in the social sphere, such as, for example, mass unemployment and high levels of crime. The “strange” or chaotic attractors that lead to the destabilization of the capitalist system in each country need to be eliminated for it to evolve, otherwise it will be brought to collapse as shown in Figure 1 below: Figure 1 - Dynamic Systems * Fernando Alcoforado, 78, member of the Bahia Academy of Education, engineer and doctor in Territorial Planning and Regional Development by the University of Barcelona, university professor and consultant in the areas of strategic planning, business planning, regional planning and planning of energy systems, is the author of 13 books addressing issues such as Globalization and Development, Brazilian Economy, Global Warming and Climate Change, The Factors that Condition Economic and Social State of the system 2 1 3 Fluctuations (Crisis) Dynamic stability New Dynamic Stability Forward revolutionary Colappse Time Point of irreversible change Beginning of fluctuations
  • 3. 3 Development, Energy in the world and The Great Scientific, Economic, and Social Revolutions that Changed the World.