Update CI.yml

.github/workflows/CI.yml

@@ -1,23 +1,12 @@
 name: CI
+
 on:
   push:
     branches:
       - main
     tags: '*'
   pull_request:
+
 jobs:
   call:
-    strategy:
-      matrix:
-        version:
-          - '1.10'
-          - '1.11'
-        os:
-          - ubuntu-latest
-        arch:
-          - x64
     uses: control-toolbox/CTActions/.github/workflows/ci.yml@main
-    with:
-      version: ${{ matrix.version }}
-      os: ${{ matrix.os }}
-      arch: ${{ matrix.arch }}

docs/src-literate/bistable.jl

@@ -3,7 +3,7 @@
 
 # # Bistable toggle switch
 
-# The simplest GRN exhibiting bistability can be modeled through two variables $x_1$ and $x_2$ that mutually repress each othe. We suppose that the system can be externally controlled by a chemical inducer that targets the synthesis rates of both genes. The model is defined as
+# The simplest GRN exhibiting bistability can be modeled through two variables $x_1$ and $x_2$ that mutually repress each other. We suppose that the system can be externally controlled by a chemical inducer that targets the synthesis rates of both genes. The model is defined as
 # ```math
 # \left\{ \begin{array}{l}
 # \dot{x}_1 = -\gamma_1 x_1 + u(t) k_1 s^{-}(x_2,\theta_2) , \\

docs/src-literate/oscillator.jl

@@ -85,7 +85,7 @@ ocp = @def begin
     x₂(tf) == θ₂
 
     uₘᵢₙ ≤ u(t) ≤ uₘₐₓ
-    tf ≥ 1 # Force the state out of the confort zone
+    tf ≥ 1 # Force the state out of the comfort zone
 
     ẋ(t) == [
         - γ₁*x₁(t) + k₁*u(t)*(1 - s⁺(x₂(t), θ₂, regMethod)),

docs/src/bistable.md

@@ -7,7 +7,7 @@ EditURL = "../src-literate/bistable.jl"
 
 # Bistable toggle switch
 
-The simplest GRN exhibiting bistability can be modeled through two variables $x_1$ and $x_2$ that mutually repress each othe. We suppose that the system can be externally controlled by a chemical inducer that targets the synthesis rates of both genes. The model is defined as
+The simplest GRN exhibiting bistability can be modeled through two variables $x_1$ and $x_2$ that mutually repress each other. We suppose that the system can be externally controlled by a chemical inducer that targets the synthesis rates of both genes. The model is defined as
 ```math
 \left\{ \begin{array}{l}
 \dot{x}_1 = -\gamma_1 x_1 + u(t) k_1 s^{-}(x_2,\theta_2) , \\

docs/src/notebooks/oscillator.ipynb

@@ -142,7 +142,7 @@
     "    x₂(tf) == θ₂\n",
     "\n",
     "    uₘᵢₙ ≤ u(t) ≤ uₘₐₓ\n",
-    "    tf ≥ 1 # Force the state out of the confort zone\n",
+    "    tf ≥ 1 # Force the state out of the comfort zone\n",
     "\n",
     "    ẋ(t) == [\n",
     "        - γ₁*x₁(t) + k₁*u(t)*(1 - s⁺(x₂(t), θ₂, regMethod)),\n",

docs/src/oscillator.md

@@ -94,7 +94,7 @@ ocp = @def begin
     x₂(tf) == θ₂
 
     uₘᵢₙ ≤ u(t) ≤ uₘₐₓ
-    tf ≥ 1 # Force the state out of the confort zone
+    tf ≥ 1 # Force the state out of the comfort zone
 
     ẋ(t) == [
         - γ₁*x₁(t) + k₁*u(t)*(1 - s⁺(x₂(t), θ₂, regMethod)),

docs/src/scripts/oscillator.jl

@@ -55,7 +55,7 @@ ocp = @def begin
     x₂(tf) == θ₂
 
     uₘᵢₙ ≤ u(t) ≤ uₘₐₓ
-    tf ≥ 1 # Force the state out of the confort zone
+    tf ≥ 1 # Force the state out of the comfort zone
 
     ẋ(t) == [
         - γ₁*x₁(t) + k₁*u(t)*(1 - s⁺(x₂(t), θ₂, regMethod)),