rm WeaveSupport

quarto/limits/continuity.qmd

@@ -12,19 +12,6 @@ using Plots
 using SymPy
 ```
 
-```{julia}
-#| echo: false
-#| results: "hidden"
-using CalculusWithJulia.WeaveSupport
-
-const frontmatter = (
-        title = "Continuity",
-        description = "Calculus with Julia: Continuity",
-        tags = ["CalculusWithJulia", "limits", "continuity"],
-);
-
-nothing
-```
 
 ---
 
@@ -508,4 +495,3 @@ choices = ["Can't tell",
 answ = 1
 radioq(choices, answ)
 ```
-

quarto/limits/intermediate_value_theorem.qmd

@@ -13,21 +13,6 @@ using Roots
 using SymPy
 ```
 
-```{julia}
-#| echo: false
-#| results: "hidden"
-using CalculusWithJulia.WeaveSupport
-
-const frontmatter = (
-        title = "Implications of continuity",
-        description = "Calculus with Julia: Implications of continuity",
-        tags = ["CalculusWithJulia", "limits", "implications of continuity"],
-);
-
-fig_size=(800, 600)
-nothing
-```
-
 ---
 
 
@@ -1114,4 +1099,3 @@ a,b = 1, 2
 k_x, k_y = 3, 4
 plot(t -> a * cos(k_x *t), t-> b * sin(k_y * t), 0, 4pi)
 ```
-

quarto/limits/limits.qmd

@@ -13,19 +13,6 @@ using Richardson  # for extrapolation
 using SymPy       # for symbolic limits
 ```
 
-```{julia}
-#| echo: false
-#| results: "hidden"
-using CalculusWithJulia.WeaveSupport
-
-const frontmatter = (
-        title = "Limits",
-        description = "Calculus with Julia: Limits",
-        tags = ["CalculusWithJulia", "limits", "limits"],
-);
-fig_size=(800, 600)
-nothing
-```
 
 ---
 
@@ -1705,5 +1692,3 @@ yesnoq("yes")
 ```
 
 (If so, then the squeeze theorem would say that $\pi$ is the common limit.)
-
-

quarto/limits/limits_extensions.qmd

@@ -15,14 +15,7 @@ using SymPy
 ```{julia}
 #| echo: false
 #| results: "hidden"
-using CalculusWithJulia.WeaveSupport
 using DataFrames
-
-const frontmatter = (
-        title = "Limits, issues, extensions of the concept",
-        description = "Calculus with Julia: Limits, issues, extensions of the concept",
-        tags = ["CalculusWithJulia", "limits", "limits, issues, extensions of the concept"],
-);
 nothing
 ```
 
@@ -149,6 +142,7 @@ There are other such functions that jump. Another useful one is the floor functi
 plot(floor, -5,5)
 ```
 
+
 Again, the (nearly) vertical lines are an artifact of the graphing algorithm and not actual points that solve $y=f(x)$. The floor function has limits except at the integers. There the left and right limits differ.
 
 
@@ -1041,4 +1035,3 @@ L" $f(x)$ does not have a limit as $x \rightarrow 0$"
 answ = 3
 radioq(choices, answ)
 ```
-