最終更新日：2022/12/24
Depending on the initial condition of the system (initial alphabet and number of elements) the co-evolution of nested local and global hierarchies continues until the system reaches a maximum value of complexity. At least for nuclear systems a quantitative variable called complexity
can be defined, which increases in an irreversible manner during stellar evolution (Winiwarter, 1983). This variable C is composed of an informational measure I describing the variety of the computed formulas and an energetic measure R describing the relative binding energy or synergy
permitting the coherence of the system.
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元となった例文
Depending
on
the
initial
condition
of
the
system
(initial
alphabet
and
number
of
elements)
the
co-evolution
of
nested
local
and
global
hierarchies
continues
until
the
system
reaches
a
maximum
value
of
complexity.
At
least
for
nuclear
systems
a
quantitative
variable
called
"complexity"
can
be
defined,
which
increases
in
an
irreversible
manner
during
stellar
evolution
(Winiwarter,
1983).
This
variable
C
is
composed
of
an
informational
measure
I
describing
the
variety
of
the
computed
formulas
and
an
energetic
measure
R
describing
the
relative
binding
energy
or
"synergy"
permitting
the
coherence
of
the
system.
