diff --git a/10 Courses/01 - WiSe 2025_26/DAS/Formulas.md b/10 Courses/01 - WiSe 2025_26/DAS/Formulas.md
index 6289ca2..86657e4 100644
--- a/10 Courses/01 - WiSe 2025_26/DAS/Formulas.md	
+++ b/10 Courses/01 - WiSe 2025_26/DAS/Formulas.md	
@@ -1,6 +1,6 @@
 ## Asymptotic Equivalence Classes (Big-O)
 
-The equivalence relation definition given in the task is asking you to find functions that grow at the exact same rate (also known as Big-Theta $\Theta$):
+The equivalence relation definition given in the task is asking you to find functions that grow at the exact same rate (also known as Big-Theta $Theta$):
 
 $f asymp g <==> f in O(g) and g in O(f)$
 
@@ -44,7 +44,7 @@ $$
 &15^5 = 759,375 && "--- in the range / below" 10^6 \
 &16^5 = 1,048,576 && "--- outside the range / above" 10^6 \
 &=> 15 "numbers in the form "x^5"exist" &&
-$$
+
 > [!warning]
 > Now, we can't add $1,000$ and $15$, since there are numbers that match both, so we need to subtract these duplicates.
 
@@ -54,6 +54,7 @@ $$
 & 4^10 = 1,048,576 \
 & => 3 "numbers that are both" x^2 "and" x^5 "exist"
 $$
+
 #### Final calculation:
 Formula: $"Elements that are" x^2 + "Elements that are" x^5 - "Elements that are both"$
 $==> 1,000 + 15 - 3 = 1,012$