| − | '''Vector space''' is an additive group in which addition is commutative and with which is associated a field of scalars, as the field of real [[number]]s, such that the product of a scalar and an element of the group or a vector is defined, the product of two scalars times a vector is associative, one times a vector is the vector, and two distributive [[law]]s hold. | + | {{stub}} |
| | + | A '''vector space''' is an additive group in which addition is commutative and with which is associated a field of scalars, as the field of real [[number]]s, such that the product of a scalar and an element of the group or a vector is defined, the product of two scalars times a vector is associative, one times a vector is the vector, and two distributive [[law]]s hold. |