prettier inferred incorrectly in some formatting, fixing it

01-edu · Nov 20, 2024 · e468073 · e468073
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diff --git a/subjects/nextprime/README.md b/subjects/nextprime/README.md
@@ -7,7 +7,7 @@ Create a **function** which returns the first prime number which is greater than
 The function must be optimized, so as to avoid time-outs.
 
 > A prime number is a natural number greater than 1 that is a not a product of two smaller natural numbers.
-> 4 is not a prime number (so it's called a composite number) because it can be represented as 2 _ 2. 5 is a prime number as it can only be represented by 5 _ 1 or 1 \* 5.
+> 4 is not a prime number (so it's called a composite number) because it can be represented as 2 \* 2. 5 is a prime number as it can only be represented by 5 \* 1 or 1 \* 5.
 
 ### Expected function
 

diff --git a/subjects/previousprime/README.md b/subjects/previousprime/README.md
@@ -7,7 +7,7 @@ Create a **function** which returns the first prime number which is less than or
 If there are no smaller primes, the function should return `0`.
 
 > A prime number is a natural number greater than 1 that is a not a product of two smaller natural numbers.
-> 4 is not a prime number (so it's called a composite number) because it can be represented as 2 _ 2. 5 is a prime number as it can only be represented by 5 _ 1 or 1 \* 5.
+> 4 is not a prime number (so it's called a composite number) because it can be represented as 2 \* 2. 5 is a prime number as it can only be represented by 5 \* 1 or 1 \* 5.
 
 ### Expected function
 

diff --git a/subjects/prime_checker/README.md b/subjects/prime_checker/README.md
@@ -9,7 +9,7 @@ If the `u32` is prime, the function will return an`Ok(u32)`. For any other case
 The `enum` `PrimeErr` will be `Even` if the number is a multiple of two or `Divider(u32)` where the `u32` is the smallest divider of the number.
 
 > A prime number is a natural number greater than 1 that is a not a product of two smaller natural numbers.
-> 4 is not a prime number (so it's called a composite number) because it can be represented as 2 _ 2. 5 is a prime number as it can only be represented by 5 _ 1 or 1 \* 5.
+> 4 is not a prime number (so it's called a composite number) because it can be represented as 2 \* 2. 5 is a prime number as it can only be represented by 5 \* 1 or 1 \* 5.
 
 > Your solution should be optimized to a certain degree.