… as the member of a vector space

\[\begin{equation*} \vec{0} = \begin{pmatrix} 0 \\ 0 \\ \vdots \end{pmatrix} \in V^n, \end{equation*} \]

with

\[\begin{equation*} 0 \in F \end{equation*} \]

where | \(0\) | is the zero scalar and |

\(V^n\) | is the vector space with \(\vec{v}\), and | |

\(F\) | is the field over which \(V^n\) is defined. |

- Origin
… of the real space, geometrically.

- Additive identity
… of vector addition.

- Vector space
… always contains it.

© 2024 Rudolf Adamkovič under GNU General Public License version 3.

Made with Emacs and secret alien technologies of yesteryear.