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cohomology
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cohomology
noun
(co-ho-mol-o-gy)
a part of the theory of topology in which groups are used to study the properties of topological spaces and which is related in a complementary way to homology theory —called also cohomology theory
Words Related to
cohomology
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homotopy
,
topological space
,
isomorphism
,
homomorphism
,
algebraic
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isomorph
,
morphism
,
affine geometry
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algebraize
,
riemannian geometry
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groupoid
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automorphism
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hilbert space
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polynomial
,
algebraic number
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diophantine equation
,
cartesian product
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metric space
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linear operator
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functor
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projective geometry
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euclidean space
,
affine transformation
,
invariant
,
matrix algebra
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compactification
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topology
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fibration
,
endomorphism
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vector algebra
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geometral
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binary operation
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boolean algebra
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homeomorphism
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partial differential equation
,
partial derivative
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algebra
,
semigroup
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poset
,
hermitian
,
infinitesimal calculus
,
pythagorean theorem
,
hermitian matrix
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affine
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abelian group
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eigenvalue
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point group
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isometry
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combinatorics
,
anamorphism
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nomial
,
mathematical space
,
monoid
,
binomial theorem
,
codimension
,
monodromy
,
orbifold
,
real value
,
theorem
,
diffeomorphism
,
linear equation
,
mesologarithm
,
noetherian
,
hypersurface
,
differential calculus
,
geometrize
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tangent plane
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simplicial
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complex conjugate
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natural number
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riemann
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homology
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bijection
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laplacian
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identity element
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rational number
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exponential equation
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analytic geometry
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logarithmic function
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geometry
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hyperplane
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integrability
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mandelbrot set
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integral calculus
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autological
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trigonometric function
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piecewise
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laplace operator
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cotangent
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euclidean
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homomorphy
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open interval
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natural logarithm
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dynamical system
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metrizable
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unitary matrix
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diophantine
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irrational number
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eigenfunction
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commutativity
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cohomology
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