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The span of a collection consists of all its linear combinations. It is a subspace containing the collection, and every other subspace containing those vectors must also contain their span.
Conditions: The collection consists of one or more vectors.; Linear combinations involve scalar multiplication and vector addition.
YouTubeSubspaces and Span
3:00 – 5:49Watch this moment ↗
The span of a collection consists of all its linear combinations. It is a subspace containing the collection, and every other subspace containing those vectors must also contain their span.
Conditions: The collection consists of one or more vectors.; Linear combinations involve scalar multiplication and vector addition.
YouTubeSubspaces and Span
3:00 – 5:49Watch this moment ↗