The formula to calculate the Dfa Index is:
\[ \text{Dfa} = \frac{\log(\text{N})}{\log(\text{F(N)})} \]
Where:
A DFA Index, or Deterministic Finite Automaton Index, is a data structure used in computer science for efficient string matching or pattern recognition. It is based on the concept of a deterministic finite automaton (DFA), a theoretical model of computation in automata theory. The DFA Index allows for quick searching of patterns within a text, making it useful in areas such as text editing, data mining, and bioinformatics.
Example 1:
Using the formula:
\[ \text{Dfa} = \frac{\log(1000)}{\log(10)} = 3.000000 \]
Example 2:
Using the formula:
\[ \text{Dfa} = \frac{\log(500)}{\log(5)} = 2.861353 \]
