- Normal (mathematics)
In
mathematics , normal can have several meanings:*
Surface normal , a vector (or line) that is perpendicular to a surface.
*Normal component , the component of a vector that is perpendicular to a surface.
**Normal curvature , of a curve on a surface, the component of curvature that is normal to the surface
*Normal distribution , a type of probability distribution in probability theory and statistics.
*Normal extension , in abstract algebra, a certain type of algebraic field extensions.
*Normal equations , forlinear least squares , a model fitting technique using projection matrices.
*Normal family , a pre-compact family of holomorphic functions.
*Normal function , a continuous strictly increasing function from ordinals to ordinals.
*Normal matrix , a matrix which commutes with its conjugate transpose.
*Normal mode , a special type of solution in an oscillating system.
*Normal morphism , is a morphism that arises as the kernel or cokernel of some other morphisms.
*Normal number (computing) , a number that is within the normal range of a floating-point format.
*Normal number , a number whose digit sequence is random.
*Normal operator , a linear operator on a Hilbert space that commutes with its adjoint.
*Normal ring , a ring that is its ownintegral closure in its field of fractions.
*Normal space , a topological space in which disjoint closed sets can be separated by disjoint neighborhoods.
*Normal subgroup , a subgroup that is invariant under conjugation in abstract algebra.
*Normal polytope , a lattice polytope in which dilation of points is given by summing lattice points.
*Normal measure , a particular type of measure on a measurable cardinal.Some closely related terms are:
*Normalizing constant , a constant which scales a mathematical object so that its "size" is equal to one.
*Unit vector , a vector which has been scaled in such a manner.
*Orthonormality : two vectors are said to be orthonormal if they are both orthogonal to each other and unit vectors.
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