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Copy file name to clipboardExpand all lines: lectures/linear_algebra.md
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To solve this problem, one can use either calculus or the theory of orthogonal
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projections.
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```{only} html
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The solution is known to be $\hat x = (A'A)^{-1}A'y$ --- see for example
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chapter 3 of <a href=_static/lecture_specific/linear_algebra/course_notes.pdf download>these notes</a>.
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```
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```{only} latex
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The solution is known to be $\hat x = (A'A)^{-1}A'y$ --- see for example
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chapter 3 of [these notes](https://lectures.quantecon.org/_downloads/course_notes.pdf).
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```
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The solution is known to be $\hat x = (A'A)^{-1}A'y$ --- see for example chapter 3 of [these notes](https://lectures.quantecon.org/_downloads/course_notes.pdf).
Copy file name to clipboardExpand all lines: lectures/linear_models.md
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regardless of the initial conditions $\mu_0$ and $\Sigma_0$.
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```{only} html
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This is the *globally stable case* --- see <a href=_static/lecture_specific/linear_models/iteration_notes.pdf download>these notes</a> for more a theoretical treatment.
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```
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```{only} latex
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This is the *globally stable case* --- see [these notes](https://lectures.quantecon.org/_downloads/iteration_notes.pdf) for more a theoretical treatment.
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```
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However, global stability is more than we need for stationary solutions, and often more than we want.
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