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Encyclopedia by subject
12D99 - Field theory and polynomials :: Real and complex fields :: Miscellaneous
as real numbers
owned by
mps
Archimedean ordered fields are real
owned by
rspuzio
Archimedean property
owned by
Daume
associativity of multiplication
owned by
pahio
axiomatic definition of the real numbers
owned by
matte
biquadratic equation
owned by
pahio
calculating the nth roots of a complex number
owned by
archibal
characterizing CM-fields using Dirichlet's unit theorem
owned by
rm50
commensurable numbers
owned by
pahio
complex
owned by
drini
complex conjugate
owned by
akrowne
complex number
owned by
djao
conjugated roots of equation
owned by
pahio
continuous functions on the extended real numbers
owned by
Wkbj79
equivalent statements of Lindemann-Weierstrass theorem
owned by
CWoo
proof that every ordered field with the least upper bound property is isomorphic to
owned by
mps
every ordered field with the least upper bound property is isomorphic to the real numbers
owned by
archibal
examples of continuous functions on the extended real numbers
owned by
Wkbj79
examples of totally real fields
owned by
alozano
existence of
th root
owned by
Wkbj79
existence of nth root
owned by
Mathprof
extended real numbers
owned by
matte
fundamental theorem of algebra
owned by
Mathprof
fundamental theorem of algebra result
owned by
rspuzio
generating function of Hermite polynomials
owned by
pahio
Hermite polynomials
owned by
pahio
imaginary
owned by
PrimeFan
imaginary unit
owned by
Mathprof
indeterminate form
owned by
akrowne
index of inequalities
owned by
matte
inequalities for real numbers
owned by
mathcam
infimum and supremum for real numbers
owned by
matte
interval
owned by
PrimeFan
limit of nth root of n
owned by
pahio
Lindemann-Weierstrass theorem
owned by
CWoo
modulus of complex number
owned by
matte
nth root
owned by
mathcam
opposite number
owned by
pahio
polynomial function is a proper map
owned by
joking
proof of fundamental theorem of algebra
owned by
scanez
proof of fundamental theorem of algebra (argument principle)
owned by
rspuzio
proof of fundamental theorem of algebra (due to D'Alembert)
owned by
rspuzio
proof of fundamental theorem of algebra (Rouché's theorem)
owned by
Wkbj79
proof of limit of nth root of n
owned by
rspuzio
proof of Lindemann-Weierstrass theorem and that e and
are transcendental
owned by
rm50
proof of the fundamental theorem of algebra (Liouville's theorem)
owned by
Evandar
proportion equation
owned by
pahio
quadratic equation in
owned by
pahio
quadratic inequality
owned by
pahio
radical
owned by
Wkbj79
rational numbers are real numbers
owned by
matte
real and complex embeddings
owned by
alozano
real closed fields
owned by
mathcam
real number
owned by
djao
solving certain polynomial inequalities
owned by
CWoo
some values characterising i
owned by
pahio
subinterval
owned by
Wkbj79
symmetric quartic equation
owned by
pahio
taking square root algebraically
owned by
pahio
the groups of real numbers
owned by
Algeboy
topic entry on real numbers
owned by
matte
totally real and imaginary fields
owned by
alozano
triangle inequality of complex numbers
owned by
pahio
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