17. Other Uses of Binary Trees Huffman Encoding http://ecomputernotes.com
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24. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 is equal to sum of the frequencies of the two children nodes.
25. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 There a number of ways to combine nodes. We have chosen just one such way.
26. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 2
27. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 2 4 4
28. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 2 5 4 4 4 6
29. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 2 5 4 4 4 8 6 9 10
30. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 2 5 4 4 4 8 6 14 9 19 10
31. Huffman Encoding v 1 y 1 SP 3 r 5 h 1 e 5 g 1 b 1 NL 1 s 2 n 2 i 2 d 2 t 3 a 3 2 2 2 5 4 4 4 8 6 14 9 19 10 33