11 statements · 27% with external sources · numbers in brackets are citations
H = \{ x \in \R^n \mid x = p + s_1 u_1 + \dotsb + s_{n-1} u_{n-1}; s_1, \dotsc, s_{n-1} \in \R\} 8 identifiers linking hyperplane across the web's reference databases
From Wikipedia, the free encyclopedia · Read full article · Text CC BY-SA 4.0
In geometry, a hyperplane is a generalization of a two-dimensional plane in three-dimensional space to mathematical spaces of arbitrary dimension. Like a plane in space, a hyperplane is a flat hypersurface, a subspace whose dimension is one less than that of the ambient space. Two lower-dimensional examples of hyperplanes are one-dimensional lines in a plane and zero-dimensional points on a line.