Null Space of A Linear Map
If V and W are vector spaces, the null space (or kernel) of a linear transformation T: V → W is the set of all vectors in V that map to zero:
If the linear map is represented by a matrix, then the kernel of the map is precisely the null space of the matrix.
Read more about this topic: Kernel (matrix)
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—Ralph Waldo Emerson (1803–1882)
“Though seas and land be ‘twixt us both,
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Like separated souls,
All time and space controls:
Above the highest sphere we meet
Unseen, unknown, and greet as angels greet.”
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“In thy face I see
The map of honor, truth, and loyalty.”
—William Shakespeare (1564–1616)