Real numbers are described by this word if their infinite sequences have an even distribution every digit, and every pair of digits, and so on. Hausdorff spaces of this type satisfy the axiom that every disjoint closed set has an open neighborhood. For a two dimensional manifold, this vector at a point is orthogonal to the tangent space at that point. Simple groups have none of this type of subgroups which have the same right and left cosets. Each column vector in an orthogonal matrix has this property which means that it has a length of one. For 10 points, name this w
Real numbers are described by this word if their infinite sequences have an even distribution every digit, and every pair of digits, and so on. Hausdorff spaces of this type satisfy the axiom that every disjoint closed set has an open neighborhood. For a two dimensional manifold, this vector at a point is orthogonal to the tangent space at that point. Simple groups have none of this type of subgroups which have the same right and left cosets. Each column vector in an orthogonal matrix has this property which means that it has a length of one. For 10 points, name this word that describes a distribution which is also called "Gaussian".
Real numbers are described by this word if their infinite sequences have an even distribution every digit, and every pair of digits, and so on.
Normal