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There are two sets of trees. The 6-bit-trees and the 4-bit-trees. The four-bit trees encode values betwenn -7 and 7 in 4-bit-twos-complement representation (so 0..7 and 9..15), while the 6 bit trees store values between 0 and 63 and are used modulo 64 in most contexts anyway, so signed/unsigned doesn't matter. These trees are built as canonical huffman trees from the given length tables.

• 0: 2 Bit
• 1: 3 Bit
• 2: 4 Bit
• 3-6: 8 Bit
• 7-56: 9 Bit
• 57-59: 8 Bit
• 60: 4 Bit
• 61-63: 3 Bit

• 0: 2 Bit
• 1-2: 3 Bit
• 3: 4 Bit
• 4-6: 8 Bit
• 7-56: 9 Bit
• 57-60: 8 Bit
• 61: 4 Bit
• 62-63: 3 Bit

• 0: 1 Bit
• 1: 3 Bit
• 2-3: 5 Bit
• 4: 7 Bit
• 5-58: 9 Bit
• 59: 8 Bit
• 60: 7 Bit
• 61-62: 5 Bit
• 63: 3 Bit

• 0: 2 Bit
• 1-2: 3 Bit
• 3-4: 5 Bit
• 5: 7 Bit
• 6-57: 9 Bit
• 58-59: 7 Bit
• 60-61: 5 Bit
• 62-63: 3 Bit

• 0: 2 Bit
• 1: 3 Bit
• 2: 4 Bit
• 3-7: 6 Bit
• 9-11: 6 Bit
• 12: 4 Bit
• 13-15: 3 Bit

• 0: 2 Bit
• 1-2: 3 Bit
• 3: 4 Bit
• 4-7: 6 Bit
• 9-12: 6 Bit
• 13: 4 Bit
• 14-15: 3 Bit

• 0: 1 Bit
• 1: 3 Bit
• 2: 4 Bit
• 3: 5 Bit
• 4-7: 7 Bit
• 9-12: 7 Bit
• 13: 5 Bit
• 14: 4 Bit
• 15: 3 Bit

• 0: 2 Bit
• 1-2: 3 Bit
• 3: 4 Bit
• 4: 5 Bit
• 5: 6 Bit
• 6-7: 7 Bit
• 9-10: 7 Bit
• 11: 6 Bit
• 12: 5 Bit
• 13: 4 Bit
• 14-15: 3 Bit