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Author: RetiredC

README.md

@@ -24,10 +24,10 @@ In practice, K is approximately 1.15 for this method. The main issue is the same
 I couldn’t find any papers about this method, so let's assume that I invented it :)
 See "diagram.jpg" for details.
 
-5 - SOTA+. This method is the same as SOTA, but uses cheap second point. 
+5 - SOTA+. This method is the same as SOTA, but also uses cheap second point. 
 When we calculate "NextPoint = PreviousPoint + JumpPoint" we can also quickly calculate "PreviousPoint - JumpPoint" because inversion is the same. 
 If inversion calculation takes a lot of time, this second point is cheap for us and we can use it to improve K. 
-K is approximately 1.02 for this method. 
+Using cheap point costs only (1MUL+1SQR)/2. K is approximately 1.02 for this method (assuming cheap point is free). 
 Again, I couldn’t find any papers about this method, so let's assume that I invented it. 
 
 Important note: this software handles kangaroo looping in a very simple way.