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Tags: upstream-0.60
Import upstream version 0.60

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l2tables.h
1
 
/*
2
 
 * Layer 2 Alloc tables .. 
3
 
 * most other tables are calculated on program start (which is (of course)
4
 
 * not ISO-conform) .. 
5
 
 * Layer-3 huffman table is in huffman.h
6
 
 */
7
 
 
8
 
struct al_table alloc_0[] = {
9
 
        {4,0},{5,3},{3,-3},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},{10,-511},
10
 
        {11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},{16,-32767},
11
 
        {4,0},{5,3},{3,-3},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},{10,-511},
12
 
        {11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},{16,-32767},
13
 
        {4,0},{5,3},{3,-3},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},{10,-511},
14
 
        {11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},{16,-32767},
15
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
16
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
17
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
18
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
19
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
20
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
21
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
22
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
23
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
24
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
25
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
26
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
27
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
28
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
29
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
30
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
31
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
32
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
33
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
34
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
35
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
36
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
37
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
38
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
39
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
40
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
41
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
42
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
43
 
        {2,0},{5,3},{7,5},{16,-32767},
44
 
        {2,0},{5,3},{7,5},{16,-32767},
45
 
        {2,0},{5,3},{7,5},{16,-32767},
46
 
        {2,0},{5,3},{7,5},{16,-32767} };
47
 
 
48
 
struct al_table alloc_1[] = {
49
 
        {4,0},{5,3},{3,-3},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},{10,-511},
50
 
        {11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},{16,-32767},
51
 
        {4,0},{5,3},{3,-3},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},{10,-511},
52
 
        {11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},{16,-32767},
53
 
        {4,0},{5,3},{3,-3},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},{10,-511},
54
 
        {11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},{16,-32767},
55
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
56
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
57
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
58
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
59
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
60
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
61
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
62
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
63
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
64
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
65
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
66
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
67
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
68
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
69
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
70
 
        {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{16,-32767},
71
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
72
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
73
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
74
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
75
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
76
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
77
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
78
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
79
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
80
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
81
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
82
 
        {3,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{16,-32767},
83
 
        {2,0},{5,3},{7,5},{16,-32767},
84
 
        {2,0},{5,3},{7,5},{16,-32767},
85
 
        {2,0},{5,3},{7,5},{16,-32767},
86
 
        {2,0},{5,3},{7,5},{16,-32767},
87
 
        {2,0},{5,3},{7,5},{16,-32767},
88
 
        {2,0},{5,3},{7,5},{16,-32767},
89
 
        {2,0},{5,3},{7,5},{16,-32767} };
90
 
 
91
 
struct al_table alloc_2[] = {
92
 
        {4,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},
93
 
        {10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},
94
 
        {4,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},
95
 
        {10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},
96
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
97
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
98
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
99
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
100
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
101
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63} };
102
 
 
103
 
struct al_table alloc_3[] = {
104
 
        {4,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},
105
 
        {10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},
106
 
        {4,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},{9,-255},
107
 
        {10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},{15,-16383},
108
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
109
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
110
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
111
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
112
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
113
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
114
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
115
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
116
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
117
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63} };
118
 
 
119
 
struct al_table alloc_4[] = {
120
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
121
 
                {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},
122
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
123
 
                {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},
124
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
125
 
                {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},
126
 
        {4,0},{5,3},{7,5},{3,-3},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},{8,-127},
127
 
                {9,-255},{10,-511},{11,-1023},{12,-2047},{13,-4095},{14,-8191},
128
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
129
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
130
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
131
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
132
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
133
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
134
 
        {3,0},{5,3},{7,5},{10,9},{4,-7},{5,-15},{6,-31},{7,-63},
135
 
        {2,0},{5,3},{7,5},{10,9},
136
 
        {2,0},{5,3},{7,5},{10,9},
137
 
        {2,0},{5,3},{7,5},{10,9},
138
 
        {2,0},{5,3},{7,5},{10,9},
139
 
        {2,0},{5,3},{7,5},{10,9},
140
 
        {2,0},{5,3},{7,5},{10,9},
141
 
        {2,0},{5,3},{7,5},{10,9},
142
 
        {2,0},{5,3},{7,5},{10,9},
143
 
        {2,0},{5,3},{7,5},{10,9},
144
 
        {2,0},{5,3},{7,5},{10,9},
145
 
        {2,0},{5,3},{7,5},{10,9},
146
 
    {2,0},{5,3},{7,5},{10,9},
147
 
    {2,0},{5,3},{7,5},{10,9},
148
 
    {2,0},{5,3},{7,5},{10,9},
149
 
    {2,0},{5,3},{7,5},{10,9},
150
 
    {2,0},{5,3},{7,5},{10,9},
151
 
    {2,0},{5,3},{7,5},{10,9},
152
 
    {2,0},{5,3},{7,5},{10,9},
153
 
    {2,0},{5,3},{7,5},{10,9}  };
154