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Was (wer) ist extremal path - definition

Extremal graph

Path dependence

ACTIONS IN THE PRESENT WHICH ARE CONSTRAINED BY ACTIONS IN THE PAST

Path dependency; Path dependent; Path-dependence; Path-dependent; Path-dependency; Path independence; Path dependance

Path dependence is a concept in economics and the social sciences, referring to processes where past events or decisions constrain later events or decisions. It can be used to refer to outcomes at a single point in time or to long-run equilibria of a process.

https://en.wikipedia.org/wiki/Path_dependence

absolute path

GENERAL FORM OF THE NAME OF A FILE OR DIRECTORY; RESOURCES CAN BE REPRESENTED BY EITHER ABSOLUTE OR RELATIVE PATHS

Absolute path; Relative path; Uniform Naming Convention; Universal Naming Convention; File path; Path (computer science); Pathname; Absolute path (computing); Full path; Windows path; Path name; Unix path; UNC path; Relative referencing; UNC address; Pathnames; Folder path; Directory path; Directory separator; Filepath

<file system> A path relative to the root directory. Its first character must be the pathname separator. (1996-11-21)

Path (computing)

GENERAL FORM OF THE NAME OF A FILE OR DIRECTORY; RESOURCES CAN BE REPRESENTED BY EITHER ABSOLUTE OR RELATIVE PATHS

Absolute path; Relative path; Uniform Naming Convention; Universal Naming Convention; File path; Path (computer science); Pathname; Absolute path (computing); Full path; Windows path; Path name; Unix path; UNC path; Relative referencing; UNC address; Pathnames; Folder path; Directory path; Directory separator; Filepath

A path is a string of characters used to uniquely identify a location in a directory structure. It is composed by following the directory tree hierarchy in which components, separated by a delimiting character, represent each directory.

https://en.wikipedia.org/wiki/Path_(computing)

Wikipedia

Extremal graph theory

Extremal graph theory is a branch of combinatorics, itself an area of mathematics, that lies at the intersection of extremal combinatorics and graph theory. In essence, extremal graph theory studies how global properties of a graph influence local substructure. Results in extremal graph theory deal with quantitative connections between various graph properties, both global (such as the number of vertices and edges) and local (such as the existence of specific subgraphs), and problems in extremal graph theory can often be formulated as optimization problems: how big or small a parameter of a graph can be, given some constraints that the graph has to satisfy? A graph that is an optimal solution to such an optimization problem is called an extremal graph, and extremal graphs are important objects of study in extremal graph theory.

Extremal graph theory is closely related to fields such as Ramsey theory, spectral graph theory, computational complexity theory, and additive combinatorics, and frequently employs the probabilistic method.

https://en.wikipedia.org/wiki/Extremal graph theory