rank-nullity theorem
nullity
concomitant
Grassmannian
norming
squaredness
Slutsky's theorem
Goddard-Thorn theorem
convex combination
corank
Banach space
root system
discrete valuation
mean value theorem
nullsurface
Hadwiger's theorem
Rolle's theorem
antitransform
projective Hilbert space
cross-ratio
bidegree
Atiyah-Singer index theorem
affine combination
Brouwer fixed-point theorem
group object
linear transformation
dual space
pseudoremainder
affine
semiconvex
timelike
p-adic norm
Minkowski inequality
complex conjugate root theorem
gamma function
Fréchet surface
affine group
Laurent polynomial
uniformly continuous
left nullspace
norm
duality
coideal
comparable function
varifold
Romanov's theorem
normed vector space
scalar function
directed infinity
Radon point
invariant
Parseval's theorem
autotransformation
Heegner number
Witt group
Neukirch-Uchida theorem
measurable function
Euclidean space
Möbius transformation
intermediate value theorem
Stark-Heegner theorem
linear algebra
pseudoquotient
Lefschetz fixed-point theorem
adjunction
centroid
square root
Euclidean norm
hyperboloid
transnormal
semi-elasticity
quasianalytic
linear span
space-filling curve
Popoviciu's inequality
pseudofinite
tridiagonality
normaloid
equivalence
subhomogeneous
differentiable
conormal
affine geometry
transformation matrix
associative algebra
Minkowski space
codimension
complex line
counting measure
algebra over a field
Euclid's lemma
gauge
orthogonal
pseudovector
cogredient
dual
adjoint
Harnack's curve theorem

English words for 'A theorem about linear transformations (or the matrices that represent them) stating that the rank plus the nullity equals the dimension of the entire vector space (which is the linear transformation’s domain).'

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