Roth's theorem
hyperreal
irrational
weird number
Thue's theorem
innumeracy
transcendental number
commensurator
irrational number
infinity
noncototient
extended real number system
uncountable
modular calculus
prime number
Lychrel number
diagonal argument
polydivisible
composite number
uncountably
Pisot-Vijayaraghavan number
productive
semicreative
round off
aliquant
aliquant part
creative
pseudoapproximation
non-hypotenuse number
mathematical realism
-something
Monsky's theorem
finitism
number-theoretic
abundant number
nonstandard analysis
Zeckendorf's theorem
Bézout's identity
real
real number
unprimeable
imaginary
countable
number
number theorist
diophantine geometry
surd
Galileo's paradox
even number
non-integer
conjugate
anumerical
ceiling function
Copeland-Erdős constant
split-complex number
Möbius function
number theory
algorithmic number theory
additive inverse
Robinson arithmetic
golden ratio
untouchable number
correspondence principle
Ramsey number
aleph number
dual number
Prouhet-Tarry-Escott problem
defective number
real valued
arithmography
imaginary unit
zillion
complex conjugation
fraction
equivalence
geometry of numbers
Fermat's Last Theorem
Matiyasevich's theorem
simple algebra
underapproximation
denumerable
number theoretician
Church numeral
maximal ideal
Sierpinski number
hyperarithmetic
Landau-Ramanujan constant
Gelfond-Schneider theorem
arithmetic
extended Euclidean algorithm
Lindemann-Weierstrass theorem
round number bias

English words for 'A fundamental result in Diophantine approximation to algebraic numbers, stating that these numbers cannot have many rational number approximations that are 'very good' (variously defined through history).'

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