[general] remark_admonition + upgrade sphinx-proof and quantecon-book-theme

.github/workflows/collab.yml

@@ -30,7 +30,7 @@ jobs:
       - name: Install Build Software
         shell: bash -l {0}
         run: |
-          pip install jupyter-book==0.15.1 docutils==0.17.1 quantecon-book-theme==0.7.1 sphinx-tojupyter==0.3.0 sphinxext-rediraffe==0.2.7 sphinx-exercise==0.4.1 sphinxcontrib-youtube==1.1.0 sphinx-togglebutton==0.3.1 arviz==0.13.0 sphinx_proof==0.1.3 sphinx_reredirects==0.1.3
+          pip install jupyter-book==0.15.1 docutils==0.17.1 quantecon-book-theme==0.7.2 sphinx-tojupyter==0.3.0 sphinxext-rediraffe==0.2.7 sphinx-exercise==0.4.1 sphinxcontrib-youtube==1.1.0 sphinx-togglebutton==0.3.1 arviz==0.13.0 sphinx_proof==0.2.0 sphinx_reredirects==0.1.3
       # Build of HTML (Execution Testing)
       - name: Build HTML
         shell: bash -l {0}

environment.yml

@@ -9,11 +9,11 @@ dependencies:
   - pip:
     - jupyter-book==0.15.1
     - docutils==0.17.1
-    - quantecon-book-theme==0.7.1
+    - quantecon-book-theme==0.7.2
     - sphinx-tojupyter==0.3.0
     - sphinxext-rediraffe==0.2.7
     - sphinx-exercise==0.4.1
-    - sphinx-proof==0.1.3
+    - sphinx-proof==0.2.0
     - ghp-import==1.1.0
     - sphinxcontrib-youtube==1.1.0
     - sphinx-togglebutton==0.3.1

lectures/_config.yml

@@ -45,6 +45,7 @@ sphinx:
       width: 80%
     nb_code_prompt_show: "Show {type}"
     suppress_warnings: [mystnb.unknown_mime_type, myst.domains]
+    proof_minimal_theme: true
     # -------------
     html_js_files:
       - https://cdnjs.cloudflare.com/ajax/libs/require.js/2.3.4/require.min.js

lectures/geom_series.md

@@ -105,9 +105,12 @@ $$
 1 + c + c^2 + c^3 + \cdots + c^T  = \frac{1 - c^{T+1}}{1-c}
 $$
 
-**Remark:** The above formula works for any value of the scalar
+```{prf:remark}
+:label: geom_formula
+The above formula works for any value of the scalar
 $c$. We don't have to restrict $c$ to be in the
 set $(-1,1)$.
+```
 
 We now move on to describe some famous economic applications of
 geometric series.

lectures/money_inflation.md

@@ -385,13 +385,21 @@ m_t & = b_{t-1} p_t
 \end{aligned}
 $$ (eq:method1) 
 
-**Remark 1:** method 1 uses an indirect approach to computing an equilibrium by first computing an equilibrium  $\{R_t, b_t\}_{t=0}^\infty$ sequence and then using it to back out an equilibrium  $\{p_t, m_t\}_{t=0}^\infty$  sequence.
-
+```{prf:remark}
+:label: method_1
+Method 1 uses an indirect approach to computing an equilibrium by first computing an equilibrium  $\{R_t, b_t\}_{t=0}^\infty$ sequence and then using it to back out an equilibrium  $\{p_t, m_t\}_{t=0}^\infty$  sequence.
+```
 
-**Remark 2:** notice that  method 1 starts by picking an **initial condition** $R_0$ from a set $[\frac{\gamma_2}{\gamma_1}, R_u]$. Equilibrium $\{p_t, m_t\}_{t=0}^\infty$ sequences are not unique.  There is actually a continuum of equilibria indexed by a choice of $R_0$ from the set $[\frac{\gamma_2}{\gamma_1}, R_u]$. 
+```{prf:remark}
+:label: initial_condition
+Notice that  method 1 starts by picking an **initial condition** $R_0$ from a set $[\frac{\gamma_2}{\gamma_1}, R_u]$. Equilibrium $\{p_t, m_t\}_{t=0}^\infty$ sequences are not unique.  There is actually a continuum of equilibria indexed by a choice of $R_0$ from the set $[\frac{\gamma_2}{\gamma_1}, R_u]$. 
+```
 
-**Remark 3:** associated with each selection of $R_0$ there is a unique $p_0$ described by
+```{prf:remark}
+:label: unique_selection
+Associated with each selection of $R_0$ there is a unique $p_0$ described by
 equation {eq}`eq:p0fromR0`.
+```
 
 ### Method 2
 

lectures/money_inflation_nonlinear.md

@@ -68,7 +68,10 @@ $$ (eq:msupply)
 
 where $g$ is the part of government expenditures financed by printing money.
 
-**Remark:** Please notice that while equation {eq}`eq:mdemand` is linear in logs of the money supply and price level, equation {eq}`eq:msupply` is linear in levels. This will require adapting the equilibrium computation methods that we deployed in {doc}`money_inflation`.
+```{prf:remark}
+:label: linear_log
+Please notice that while equation {eq}`eq:mdemand` is linear in logs of the money supply and price level, equation {eq}`eq:msupply` is linear in levels. This will require adapting the equilibrium computation methods that we deployed in {doc}`money_inflation`.
+```
 
 
 

lectures/unpleasant.md

@@ -241,6 +241,7 @@ p_T =   \frac{m_0}{\gamma_1 - \overline g - \gamma_2 R_u^{-1}}  = \gamma_1^{-1}
 $$ (eq:pTformula)
 
 ```{prf:remark}
+:label: equivalence
 We can verify the equivalence of the two formulas on the right sides of {eq}`eq:pTformula` by recalling that 
 $R_u$ is a root of the quadratic equation {eq}`eq:up_steadyquadratic` that determines steady state rates of return on currency.
 ```