"The story of linear algebra begins with systems of equations,
each line describing a constraint or boundary traced upon abstract space.
These simplest mathematical models of limitation — each equation binding variables in measured proportion — conjoin to shape the realm of
possible solutions. When several such constraints act in concert, their collaboration yields three possible fates: no solution survives their collective
force; exactly one point satisfies all bounds; or infinite possibilities trace
curves and planes through the space of satisfaction. This trichotomy — of
emptiness, uniqueness, and infinity — echoes through all of linear algebra, appearing in increasingly sophisticated forms as our understanding
deepens."
Maybe I'm not the target audience, but... that really doesn't make me interested in continuing to read.
Maybe I'm not the target audience, but... that really doesn't make me interested in continuing to read.