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In software engineering, coupling is the degree of interdependence between software modules, a measure of how closely connected two routines or modules are, [1] and the strength of the relationships between modules. [2] Coupling is not binary but multi-dimensional. [3] Coupling and cohesion. Coupling is usually contrasted with cohesion.
This built in desire may be the result of spending the majority of our evolutionary history (over 99%) closely connected to nature. [12] Biophilia is genetic meaning those humans who were closely connected to nature throughout history would, presumably, have had better access to food and fresh water.
A topological space is said to be connected if it is not the union of two disjoint nonempty open sets. [2] A set is open if it contains no point lying on its boundary; thus, in an informal, intuitive sense, the fact that a space can be partitioned into disjoint open sets suggests that the boundary between the two sets is not part of the space, and thus splits it into two separate pieces.
Social psychologist Muzafer Sherif proposed to define a social unit as a number of individuals interacting with each other with respect to: [6] Common motives and goals; An accepted division of labor, i.e. roles; Established status (social rank, dominance) relationships; Accepted norms and values with reference to matters relevant to the group
Mesh network: each node is connected to an arbitrary number of neighbors in such a way that there is at least one traversal from any node to any other. Fully connected network: each node is connected to every other node in the network. Tree network: nodes are arranged hierarchically. This is the natural topology for a larger Ethernet network ...
Similarly, a strict partial order that is connected is a strict total order. A relation is a total order if and only if it is both a partial order and strongly connected. A relation is a strict total order if, and only if, it is a strict partial order and just connected. A strict total order can never be strongly connected (except on an empty ...
A graph that is itself connected has exactly one component, consisting of the whole graph. Components are sometimes called connected components. The number of components in a given graph is an important graph invariant, and is closely related to invariants of matroids, topological spaces, and matrices.
A closely connected explanation understands relations not as universals but as particular entities, so-called tropes. [89] Opponents of these approaches have argued that they fail to truly solve the problem since they do not explain how facts or tropes connect a relation to its relata without requiring a second relation. [ 77 ]