From: Scalable prediction by partial match (PPM) and its application to route prediction
S. no. | d | Context (s) | Symbol (σ) | sσ | Frequency (f) | 〈K,V〉 |  |
---|---|---|---|---|---|---|---|
1 | 2 | e5,e1 | e 3 | \(e_{5} ,e_{1} , e_{3}\) | 2 | \(\langle e_{5} ,e_{1} , e_{3} ,2\rangle\) | Â |
2 | 2 | \(e_{1} , e_{3}\) | e 1 | \(e_{1} , e_{3} , e_{1}\) | 2 | \(\langle e_{1} , e_{3} , e_{1} , 2\rangle\) | Â |
3 | 2 | \(e_{3} , e_{1}\) | e 4 | \(e_{3} , e_{1} , e_{4}\) | 1 | \(\langle e_{3} , e_{1} , e_{4} , 1\rangle\) | Â |
4 | 2 | \(e_{1} , e_{4}\) | e 1 | \(e_{1} , e_{4} , e_{1}\) | 1 | \(\langle e_{1} , e_{4} , e_{1} ., 1\rangle\) | Â |
5 | 2 | \(e_{4} , e_{1}\) | e 2 | \(e_{4} , e_{1} , e_{2}\) | 1 | \(\langle e_{4} , e_{1} , e_{2} , 1\rangle\) | Â |
6 | 2 | \(e_{1} , e_{2}\) | e 5 | \(e_{1} , e_{2} , e_{5}\) | 1 | \(\langle e_{1} , e_{2} , e_{5} , 1\rangle\) | Â |
7 | 2 | \(e_{2} , e_{5}\) | e 1 | \(e_{2} , e_{5} , e_{1}\) | 1 | \(\langle e_{2} , e_{5} , e_{1} , 1\rangle\) | Â |