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content/notes/01-Vector-Spaces-and-Subspaces.md
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- ℝⁿ, Pₙ, $M_{m\times n}$ - ℝⁿ, Pₙ, $M_{m\times n}$
- a vector subspace is a subset of a vector space whose elements (which are vectors) are additively and multipicatively closed and contain the zero vector - a vector subspace is a subset of a vector space whose elements (which are vectors) are additively and multipicatively closed and contain the zero vector
-
complex numbers:
$The complex number z has the from a+b i where a,b \element$

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content/notes/math-202.md
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- math202 - math202
--- ---
![[C:\User\Jet HUghes\Documents\Personal\courses\math-202\Textbook.pdf]]
# Assignments # Assignments
# Notes # Notes