A sequence converges uniformly when one index makes the approximation accurate at every point of the domain.
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- Derivative seminorms on a compact interval
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- Polynomially approximable resolvent point
- Uniform Cauchy criterion
- Uniform closure of a function algebra
- Uniform convergence
- Uniform convergence preserves integrals on a compact interval
- Uniform derivative convergence with an anchored value
- Uniform limit theorem
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