Chebyshev alternation theorem

E968219 UNEXPLORED

The Chebyshev alternation theorem is a fundamental result in approximation theory that characterizes the best uniform (minimax) polynomial approximation to a continuous function by the presence of alternating maximum errors at a finite set of points.

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All labels observed (2)

Label Occurrences
Chebyshev alternation theorem canonical 1
Chebyshev’s equioscillation theorem 1

Referenced by (2)

Full triples — surface form annotated when it differs from this entity's canonical label.

Pafnuty Chebyshev → notableWork → Chebyshev alternation theorem ⓘ
Pafnuty Chebyshev → notableWork → Chebyshev alternation theorem ⓘ
this entity surface form: Chebyshev’s equioscillation theorem