MATH 354: Honors Linear Algebra (Rice University)
Math
Cards filled with theorems and definitions for MATH 354
Sample Data
| Front | Self-adjoint |
| Back | An operator [$]T \in \mathcal{L}(V)[/$] is called self-adjoint if [$]T = T^*[/$] . In other words, [$]T \in \mathcal{L}(V)[/$] is self-adjoint if and only if[$] \langle Tv, w \rangle = \langle v, Tw \rangle [/$] for all [$]v, w \in V[/$] |
| Front | What is the triangle inequality? |
| Back |
 |
| Front | What do linear maps act like? |
| Back | Matrix multiplication |