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What (who) is complete measurement - definition

COMPLEXITY CLASS

PSPACE complete; Pspace-complete; PSPACE-Complete; Pspace-Complete

Complete measure

MEASURE SPACE WHERE EVERY SUBSET OF A SET WITH NULL MEASURE IS MEASURABLE (AND HAS NULL MEASURE)

Completion of a measure space; Complete measure space

In mathematics, a complete measure (or, more precisely, a complete measure space) is a measure space in which every subset of every null set is measurable (having measure zero). More formally, a measure space (X, Σ, μ) is complete if and only if

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

Measurement in quantum mechanics

INTERACTION OF A QUANTUM SYSTEM WITH A CLASSICAL OBSERVER

Measurement in Quantum mechanics; Quantum measurement; Measurement of quantum entanglement; Quantum Measurement Problem; Measurement in quantum theory; Von Neumann measurement scheme; Lüders rule; Quantum measurement theory

In quantum physics, a measurement is the testing or manipulation of a physical system to yield a numerical result. The predictions that quantum physics makes are in general probabilistic.

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

complete graph

SIMPLE UNDIRECTED GRAPH IN WHICH EVERY PAIR OF DISTINCT VERTICES IS CONNECTED BY A UNIQUE EDGE

Full graph; Complete Digraph; Complete digraph; K n; Tetrahedral Graph; Complete graphs

A graph which has a link between every pair of nodes. A complete bipartite graph can be partitioned into two subsets of nodes such that each node is joined to every node in the other subset. (1995-01-24)

Wikipedia

PSPACE-complete

In computational complexity theory, a decision problem is PSPACE-complete if it can be solved using an amount of memory that is polynomial in the input length (polynomial space) and if every other problem that can be solved in polynomial space can be transformed to it in polynomial time. The problems that are PSPACE-complete can be thought of as the hardest problems in PSPACE, the class of decision problems solvable in polynomial space, because a solution to any one such problem could easily be used to solve any other problem in PSPACE.

Problems known to be PSPACE-complete include determining properties of regular expressions and context-sensitive grammars, determining the truth of quantified Boolean formulas, step-by-step changes between solutions of combinatorial optimization problems, and many puzzles and games.

https://en.wikipedia.org/wiki/PSPACE-complete