diff --git a/CMakeLists.txt b/CMakeLists.txt
index 7ccaf4c46..245615de4 100644
--- a/CMakeLists.txt
+++ b/CMakeLists.txt
@@ -1,4 +1,4 @@
-cmake_minimum_required(VERSION 3.9)
+cmake_minimum_required(VERSION 3.26.4)
 project(Algorithms_in_C++
     LANGUAGES CXX
     VERSION 1.0.0
diff --git a/math/check_factorial.cpp b/math/check_factorial.cpp
index 5573f4f83..0be45b895 100644
--- a/math/check_factorial.cpp
+++ b/math/check_factorial.cpp
@@ -1,7 +1,7 @@
 /**
  * @file
- * @brief A simple program to check if the given number is a [factorial](https://en.wikipedia.org/wiki/Factorial) of some
- * number or not.
+ * @brief A simple program to check if the given number is a
+ * [factorial](https://en.wikipedia.org/wiki/Factorial) of some number or not.
  *
  * @details A factorial number is the sum of k! where any value of k is a
  * positive integer. https://www.mathsisfun.com/numbers/factorial.html
diff --git a/math/check_prime.cpp b/math/check_prime.cpp
index a05bd8517..ebd48cab5 100644
--- a/math/check_prime.cpp
+++ b/math/check_prime.cpp
@@ -1,13 +1,14 @@
 /**
  * @file
  * @brief
- * A simple program to check if the given number is [Prime](https://en.wikipedia.org/wiki/Primality_test) or not.
+ * A simple program to check if the given number is
+ * [Prime](https://en.wikipedia.org/wiki/Primality_test) or not.
  * @details
- * A prime number is any number that can be divided only by itself and 1. It must
- * be positive and a whole number, therefore any prime number is part of the
- * set of natural numbers. The majority of prime numbers are even numbers, with
- * the exception of 2. This algorithm finds prime numbers using this information.
- * additional ways to solve the prime check problem:
+ * A prime number is any number that can be divided only by itself and 1. It
+ * must be positive and a whole number, therefore any prime number is part of
+ * the set of natural numbers. The majority of prime numbers are even numbers,
+ * with the exception of 2. This algorithm finds prime numbers using this
+ * information. additional ways to solve the prime check problem:
  * https://cp-algorithms.com/algebra/primality_tests.html#practice-problems
  * @author [Omkar Langhe](https://github.com/omkarlanghe)
  * @author [ewd00010](https://github.com/ewd00010)
@@ -21,37 +22,37 @@
  * @namespace
  */
 namespace math {
-    /**
-     * @brief Function to check if the given number is prime or not.
-     * @param num number to be checked.
-     * @return true if number is a prime
-     * @return false if number is not a prime.
+/**
+ * @brief Function to check if the given number is prime or not.
+ * @param num number to be checked.
+ * @return true if number is a prime
+ * @return false if number is not a prime.
+ */
+bool is_prime(int64_t num) {
+    /*!
+     * Reduce all possibilities of a number which cannot be prime with the first
+     * 3 if, else if conditionals. Example: Since no even number, except 2 can
+     * be a prime number and the next prime we find after our checks is 5,
+     * we will start the for loop with i = 5. then for each loop we increment
+     * i by +6 and check if i or i+2 is a factor of the number; if it's a factor
+     * then we will return false. otherwise, true will be returned after the
+     * loop terminates at the terminating condition which is i*i <= num
      */
-    bool is_prime(int64_t num) {
-        /*!
-         * Reduce all possibilities of a number which cannot be prime with the first
-         * 3 if, else if conditionals. Example: Since no even number, except 2 can
-         * be a prime number and the next prime we find after our checks is 5,
-         * we will start the for loop with i = 5. then for each loop we increment
-         * i by +6 and check if i or i+2 is a factor of the number; if it's a factor
-         * then we will return false. otherwise, true will be returned after the
-         * loop terminates at the terminating condition which is i*i <= num
-         */
-        if (num <= 1) {
-            return false;
-        } else if (num == 2 || num == 3) {
-            return true;
-        } else if (num % 2 == 0 || num % 3 == 0) {
-            return false;
-        } else {
-            for (int64_t i = 5; i * i <= num; i = i + 6) {
-                if (num % i == 0 || num % (i + 2) == 0) {
-                    return false;
-                }
+    if (num <= 1) {
+        return false;
+    } else if (num == 2 || num == 3) {
+        return true;
+    } else if (num % 2 == 0 || num % 3 == 0) {
+        return false;
+    } else {
+        for (int64_t i = 5; i * i <= num; i = i + 6) {
+            if (num % i == 0 || num % (i + 2) == 0) {
+                return false;
             }
         }
-        return true;
     }
+    return true;
+}
 }  // namespace math
 
 /**
diff --git a/strings/boyer_moore.cpp b/strings/boyer_moore.cpp
index a8c4cbf8d..de79008e3 100644
--- a/strings/boyer_moore.cpp
+++ b/strings/boyer_moore.cpp
@@ -1,9 +1,11 @@
 /**
  * @file
  * @brief
- * The [Boyer–Moore](https://en.wikipedia.org/wiki/Boyer%E2%80%93Moore_string-search_algorithm) algorithm searches for occurrences of pattern P in text T by
- * performing explicit character comparisons at different alignments. Instead of
- * a brute-force search of all alignments (of which there are n - m + 1),
+ * The
+ * [Boyer–Moore](https://en.wikipedia.org/wiki/Boyer%E2%80%93Moore_string-search_algorithm)
+ * algorithm searches for occurrences of pattern P in text T by performing
+ * explicit character comparisons at different alignments. Instead of a
+ * brute-force search of all alignments (of which there are n - m + 1),
  * Boyer–Moore uses information gained by preprocessing P to skip as many
  * alignments as possible.
  *