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# and Myers
# Myers, Donald E .; " What Is Geostatistics?
# Myers theorem.
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# REDIRECTRichard Myers
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# and theorem
# Yoga of the Grothendieck – Riemann – Roch theorem ( K-theory, relation with intersection theory ).
# X has a sub-base such that every cover of the space by members of the sub-base has a finite subcover ( Alexander's sub-base theorem )
# A is closed and bounded ( Heine – Borel theorem ).
# REDIRECT Chinese remainder theorem
# REDIRECT Fermat's little theorem
# REDIRECT Fundamental theorem of arithmetic
# Reducing the theorem to sentences ( formulas with no free variables ) in prenex form, i. e. with all quantifiers ( and ) at the beginning.
# Reducing the theorem to sentences of the form.
# Finally we prove the theorem for sentences of that form.
# If A is a Lebesgue measurable set, then it is " approximately open " and " approximately closed " in the sense of Lebesgue measure ( see the regularity theorem for Lebesgue measure ).
There is no formal distinction between a lemma and a theorem, only one of intention – see Theorem # Terminology.
# REDIRECT Metrization theorem
# REDIRECT Pythagorean theorem
# REDIRECT Rolle's theorem
One consequence of Toda's theorem is that a polynomial-time machine with a # P oracle ( P < sup ># P </ sup >) can solve all problems in PH, the entire polynomial hierarchy.
# REDIRECT Stone – Weierstrass theorem
# REDIRECT Pythagorean theorem
# REDIRECT Nyquist – Shannon sampling theorem
# REDIRECT Nyquist – Shannon sampling theorem
# REDIRECT Nyquist – Shannon sampling theorem
# REDIRECT Noisy-channel coding theorem
# REDIRECT Brun's theorem
* Spectrum shifting in signal processing, see Discrete Fourier transform # The shift theorem
# REDIRECT Nyquist – Shannon sampling theorem
# REDIRECT Nyquist – Shannon sampling theorem

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