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diff --git a/chromium/third_party/brotli/src/brotli/brotlispec.txt b/chromium/third_party/brotli/src/brotli/brotlispec.txt new file mode 100644 index 00000000000..4defdf98c0e --- /dev/null +++ b/chromium/third_party/brotli/src/brotli/brotlispec.txt @@ -0,0 +1,5284 @@ +J. Alakuijala +Z. Szabadka + ______ _______ _______ _______ _________ + ( __ \ ( ____ )( ___ )( ____ \\__ __/ + | ( \ )| ( )|| ( ) || ( \/ ) ( + | | ) || (____)|| (___) || (__ | | + | | | || __)| ___ || __) | | + | | ) || (\ ( | ( ) || ( | | + | (__/ )| ) \ \__| ) ( || ) | | + (______/ |/ \__/|/ \||/ )_( + + + DRAFT of + Brotli Compression Algorithm Compressed Data Format Specification 1.0 + +Status of This Memo + + This memo provides information for the Internet community. This memo + does not specify an Internet standard of any kind. Distribution of + this memo is unlimited. + +Notices + + Copyright (c) 2013 J. Alakuijala and Z. Szabadka + + Permission is granted to copy and distribute this document for any + purpose and without charge, including translations into other + languages and incorporation into compilations, provided that the + copyright notice and this notice are preserved, and that any + substantive changes or deletions from the original are clearly + marked. + +Abstract + + This specification defines a lossless compressed data format that + compresses data using a combination of the LZ77 algorithm and Huffman + coding, with efficiency comparable to the best currently available + general-purpose compression methods. + +1. Introduction + + 1.1. Purpose + + The purpose of this specification is to define a lossless + compressed data format that: + * Is independent of CPU type, operating system, file system, + and character set, and hence can be used for interchange; + * Can be produced or consumed, even for an arbitrarily long + sequentially presented input data stream, using only an a + priori bounded amount of intermediate storage, and hence + can be used in data communications or similar structures, + such as Unix filters; + * Compresses data with efficiency comparable to the best + currently available general-purpose compression methods, + and in particular considerably better than the gzip program; + * Decompresses much faster than the LZMA implementations. + + The data format defined by this specification does not attempt to: + * Allow random access to compressed data; + * Compress specialized data (e.g., raster graphics) as well + as the best currently available specialized algorithms. + + 1.2. Intended audience + + This specification is intended for use by software implementers + to compress data into and/or decompress data from "brotli" format. + + The text of the specification assumes a basic background in + programming at the level of bits and other primitive data + representations. Familiarity with the technique of Huffman coding + is helpful but not required. + + This specification uses heavily the notations and terminology + introduced in the DEFLATE format specification (RFC 1951, see + reference [3] below). For the sake of completeness, we always + include the whole text of the relevant parts of RFC 1951, + therefore familiarity with the DEFLATE format is helpful but not + required. + + 1.3. Scope + + The specification specifies a method for representing a sequence + of bytes as a (usually shorter) sequence of bits, and a method for + packing the latter bit sequence into bytes. + + 1.4. Compliance + + Unless otherwise indicated below, a compliant decompressor must be + able to accept and decompress any data set that conforms to all + the specifications presented here. A compliant compressor must + produce data sets that conform to all the specifications presented + here. + + 1.5. Definitions of terms and conventions used + + Byte: 8 bits stored or transmitted as a unit (same as an octet). + For this specification, a byte is exactly 8 bits, even on machines + which store a character on a number of bits different from eight. + See below for the numbering of bits within a byte. + + String: a sequence of arbitrary bytes. + + Bytes stored within a computer do not have a "bit order", since + they are always treated as a unit. However, a byte considered as + an integer between 0 and 255 does have a most- and least- + significant bit, and since we write numbers with the most- + significant digit on the left, we also write bytes with the most- + significant bit on the left. In the diagrams below, we number the + bits of a byte so that bit 0 is the least-significant bit, i.e., + the bits are numbered: + + +--------+ + |76543210| + +--------+ + + Within a computer, a number may occupy multiple bytes. All + multi-byte numbers in the format described here are stored with + the least-significant byte first (at the lower memory address). + For example, the decimal number 520 is stored as: + + 0 1 + +--------+--------+ + |00001000|00000010| + +--------+--------+ + ^ ^ + | | + | + more significant byte = 2 x 256 + + less significant byte = 8 + + + 1.5.1. Packing into bytes + + This document does not address the issue of the order in which + bits of a byte are transmitted on a bit-sequential medium, + since the final data format described here is byte- rather than + bit-oriented. However, we describe the compressed block format + below as a sequence of data elements of various bit + lengths, not a sequence of bytes. We must therefore specify + how to pack these data elements into bytes to form the final + compressed byte sequence: + + * Data elements are packed into bytes in order of + increasing bit number within the byte, i.e., starting + with the least-significant bit of the byte. + * Data elements other than Huffman codes are packed + starting with the least-significant bit of the data + element. + * Huffman codes are packed starting with the most- + significant bit of the code. + + In other words, if one were to print out the compressed data as + a sequence of bytes, starting with the first byte at the + *right* margin and proceeding to the *left*, with the most- + significant bit of each byte on the left as usual, one would be + able to parse the result from right to left, with fixed-width + elements in the correct MSB-to-LSB order and Huffman codes in + bit-reversed order (i.e., with the first bit of the code in the + relative LSB position). + +2. Compressed representation overview + + A compressed data set consists of a header and a series of meta- + blocks corresponding to successive meta-blocks of input data. The + meta-block sizes are limited to bytes and the maximum meta-block size + is 268,435,456 bytes. + + The header contains the size of a sliding window on the input data + that is sufficient to keep on the intermediate storage at any given + point during decoding the stream. + + Each meta-block is compressed using a combination of the LZ77 + algorithm (Lempel-Ziv 1977, see reference [2] below) and Huffman + coding. The Huffman trees for each block are independent of those for + previous or subsequent blocks; the LZ77 algorithm may use a + reference to a duplicated string occurring in a previous meta-block, + up to sliding window size input bytes before. + + Each meta-block consists of two parts: a meta-block header that + describes the representation of the compressed data part, and a + compressed data part. The compressed data consists of a series of + commands. Each command consists of two parts: a sequence of literal + bytes (of strings that have not been detected as duplicated within + the sliding window), and a pointer to a duplicated string, + represented as a pair <length, backward distance>. + + Each command in the compressed data is represented using three kinds + of Huffman codes: one kind of code tree for the literal sequence + lengths (also referred to as literal insertion lengths) and backward + copy lengths (that is, a single code word represents two lengths, + one of the literal sequence and one of the backward copy), a separate + kind of code tree for literals, and a third kind of code tree for + distances. The code trees for each meta-block appear in a compact + form just before the compressed data in the meta-block header. + + The sequence of each type of value in the representation of a command + (insert-and-copy lengths, literals and distances) within a meta- + block is further divided into blocks. In the "brotli" format, blocks + are not contiguous chunks of compressed data, but rather the pieces + of compressed data belonging to a block are interleaved with pieces + of data belonging to other blocks. Each meta-block can be logically + decomposed into a series of insert-and-copy length blocks, a series + of literal blocks and a series of distance blocks. These are also + called the three block categories: a meta-block has a series of + blocks for each block category. Note that the physical structure of + the meta-block is a series of commands, while the three series of + blocks is the logical structure. Consider the following example: + + (IaC0, L0, L1, L2, D0)(IaC1, D1)(IaC2, L3, L4, D2)(IaC3, L5, D3) + + The meta-block here has 4 commands, and each three types of symbols + within these commands can be rearranged for example into the + following logical block structure: + + [IaC0, IaC1][IaC2, IaC3] <-- block types 0 and 1 + + [L0, L1][L2, L3, L4][L5] <-- block types 0, 1, and 0 + + [D0][D1, D2, D3] <-- block types 0 and 1 + + The subsequent blocks within each block category must have different + block types, but blocks further away in the block sequence can have + the same types. The block types are numbered from 0 to the maximum + block type number of 255 and the first block of each block category + must have type 0. The block structure of a meta-block is represented + by the sequence of block-switch commands for each block category, + where a block-switch command is a pair <block type, block length>. + The block-switch commands are represented in the compressed data + before the start of each new block using a Huffman code tree for + block types and a separate Huffman code tree for block lengths for + each block category. In the above example the physical layout of the + meta-block is the following: + + IaC0 L0 L1 LBlockSwitch(1, 3) L2 D0 IaC1 DBlockSwitch(1, 1) D1 + IaCBlockSwitch(1, 2) IaC2 L3 L4 D2 IaC3 LBlockSwitch(0, 1) D3 + + Note that the block switch commands for the first blocks are not part + of the meta-block compressed data part, they are encoded in the meta- + block header. The code trees for block types and lengths (total of + six Huffman code trees) appear in a compact form in the meta-block + header. + + Each type of value (insert-and-copy lengths, literals and distances) + can be encoded with any Huffman tree from a collection of Huffman + trees of the same kind appearing in the meta-block header. The + particular Huffman tree used can depend on two factors: the block + type of the block the value appears in, and the context of the value. + In the case of the literals, the context is the previous two bytes in + the input data, and in the case of distances, the context is the copy + length from the same command. For insert-and-copy lengths, no context + is used and the Huffman tree depends only on the block type (in fact, + the index of the Huffman tree is the block type number). In the case + of literals and distances, the context is mapped to a context ID in + the rage [0, 63] for literals and [0, 3] for distances and the matrix + of the Huffman tree indices for each block type and context ID, + called the context map, is encoded in a compact form in the meta- + block header. + + In addition to the parts listed above (Huffman code trees for insert- + and-copy lengths, literals, distances, block types and block lengths + and the context map), the meta-block header contains the number of + input bytes in the meta-block and two additional parameters used in + the representation of copy distances (number of "postfix bits" and + number of direct distance codes). + +3. Compressed representation of Huffman codes + + 3.1. Introduction to prefix and Huffman coding + + Prefix coding represents symbols from an a priori known alphabet + by bit sequences (codes), one code for each symbol, in a manner + such that different symbols may be represented by bit sequences of + different lengths, but a parser can always parse an encoded string + unambiguously symbol-by-symbol. + + We define a prefix code in terms of a binary tree in which the two + edges descending from each non-leaf node are labeled 0 and 1 and + in which the leaf nodes correspond one-for-one with (are labeled + with) the symbols of the alphabet; then the code for a symbol is + the sequence of 0's and 1's on the edges leading from the root to + the leaf labeled with that symbol. For example: + + /\ Symbol Code + 0 1 ------ ---- + / \ A 00 + /\ B B 1 + 0 1 C 011 + / \ D 010 + A /\ + 0 1 + / \ + D C + + A parser can decode the next symbol from an encoded input stream + by walking down the tree from the root, at each step choosing the + edge corresponding to the next input bit. + + Given an alphabet with known symbol frequencies, the Huffman + algorithm allows the construction of an optimal prefix code (one + which represents strings with those symbol frequencies using the + fewest bits of any possible prefix codes for that alphabet). Such + a code is called a Huffman code. (See reference [1] in Chapter 5, + references for additional information on Huffman codes.) + + Note that in the "brotli" format, the Huffman codes for the + various alphabets must not exceed certain maximum code lengths. + This constraint complicates the algorithm for computing code + lengths from symbol frequencies. Again, see Chapter 5, references + for details. + + 3.2. Use of Huffman coding in the "brotli" format + + The Huffman codes used for each alphabet in the "brotli" format + are canonical Huffman codes, which have two additional rules: + + * All codes of a given bit length have lexicographically + consecutive values, in the same order as the symbols they + represent; + + * Shorter codes lexicographically precede longer codes. + + We could recode the example above to follow this rule as follows, + assuming that the order of the alphabet is ABCD: + + Symbol Code + ------ ---- + A 10 + B 0 + C 110 + D 111 + + I.e., 0 precedes 10 which precedes 11x, and 110 and 111 are + lexicographically consecutive. + + Given this rule, we can define the canonical Huffman code for an + alphabet just by giving the bit lengths of the codes for each + symbol of the alphabet in order; this is sufficient to determine + the actual codes. In our example, the code is completely defined + by the sequence of bit lengths (2, 1, 3, 3). The following + algorithm generates the codes as integers, intended to be read + from most- to least-significant bit. The code lengths are + initially in tree[I].Len; the codes are produced in tree[I].Code. + + 1) Count the number of codes for each code length. Let + bl_count[N] be the number of codes of length N, N >= 1. + + 2) Find the numerical value of the smallest code for each + code length: + + code = 0; + bl_count[0] = 0; + for (bits = 1; bits <= MAX_BITS; bits++) { + code = (code + bl_count[bits-1]) << 1; + next_code[bits] = code; + } + + 3) Assign numerical values to all codes, using consecutive + values for all codes of the same length with the base + values determined at step 2. Codes that are never used + (which have a bit length of zero) must not be assigned a + value. + + for (n = 0; n <= max_code; n++) { + len = tree[n].Len; + if (len != 0) { + tree[n].Code = next_code[len]; + next_code[len]++; + } + } + + Example: + + Consider the alphabet ABCDEFGH, with bit lengths (3, 3, 3, 3, 3, + 2, 4, 4). After step 1, we have: + + N bl_count[N] + - ----------- + 2 1 + 3 5 + 4 2 + + Step 2 computes the following next_code values: + + N next_code[N] + - ------------ + 1 0 + 2 0 + 3 2 + 4 14 + + Step 3 produces the following code values: + + Symbol Length Code + ------ ------ ---- + A 3 010 + B 3 011 + C 3 100 + D 3 101 + E 3 110 + F 2 00 + G 4 1110 + H 4 1111 + + 3.3. Alphabet sizes + + Huffman codes are used for different purposes in the "brotli" + format, and each purpose has a different alphabet size. For + literal codes the alphabet size is 256. For insert-and-copy + length codes the alphabet size is 704. For block length codes, + the alphabet size is 26. For distance codes, block type codes and + the Huffman codes used in compressing the context map, the + alphabet size is dynamic and is based on other parameters. + + 3.4. Simple Huffman codes + + The first two bits of the compressed representation of each + Huffman code distinguishes between simple and complex Huffman + codes. If this value is 1, then a simple Huffman code follows. + Otherwise the value indicates the number of leading zeros. + + A simple Huffman code can have only up to four symbols with non- + zero code length. The format of the simple Huffman code is as + follows: + + 2 bits: value of 1 indicates a simple Huffman code + 2 bits: NSYM - 1, where NSYM = # of symbols with non-zero + code length + + NSYM symbols, each encoded using ALPHABET_BITS bits + + 1 bit: tree-select, present only for NSYM = 4 + + The value of ALPHABET_BITS depends on the alphabet of the Huffman + code: it is the smallest number of bits that can represent all + symbols in the alphabet. E.g. for the alphabet of literal bytes, + ALPHABET_BITS is 8. The value of each of the NSYM symbols above is + the value of the ALPHABETS_BITS width machine integer representing + the symbol modulo the alphabet size of the Huffman code. + + The (non-zero) code lengths of the symbols can be reconstructed as + follows: + + * if NSYM = 1, the code length for the one symbol is one at + this stage, but only to distinguish it from the other zero + code length symbols, when encoding this symbol in the + compressed data stream using this Huffman code later, no + actual bits are emitted. Similarly, when decoding a symbol + using this Huffman code, no bits are read and the one symbol + is returned. + + * if NSYM = 2, both symbols have code length 1. + + * if NSYM = 3, the code lengths for the symbols are 1, 2, 2 in + the order they appear in the representation of the simple + Huffman code. + + * if NSYM = 4, the code lengths (in order of symbols decoded) + depend on the tree-select bit: 2, 2, 2, 2, (tree-select bit 0) + or 1, 2, 3, 3 (tree-select bit 1). + + 3.5. Complex Huffman codes + + A complex Huffman code is a canonical Huffman code, defined by the + sequence of code lengths, as discussed in Paragraph 3.2, above. + For even greater compactness, the code length sequences themselves + are compressed using a Huffman code. The alphabet for code lengths + is as follows: + + 0 - 15: Represent code lengths of 0 - 15 + 16: Copy the previous non-zero code length 3 - 6 times + The next 2 bits indicate repeat length + (0 = 3, ... , 3 = 6) + If this is the first code length, or all previous + code lengths are zero, a code length of 8 is + repeated 3 - 6 times + A repeated code length code of 16 modifies the + repeat count of the previous one as follows: + repeat count = (4 * (repeat count - 2)) + + (3 - 6 on the next 2 bits) + Example: Codes 7, 16 (+2 bits 11), 16 (+2 bits 10) + will expand to 22 code lengths of 7 + (1 + 4 * (6 - 2) + 5) + 17: Repeat a code length of 0 for 3 - 10 times. + (3 bits of length) + A repeated code length code of 17 modifies the + repeat count of the previous one as follows: + repeat count = (8 * (repeat count - 2)) + + (3 - 10 on the next 3 bits) + + A code length of 0 indicates that the corresponding symbol in the + alphabet will not occur in the compressed data, and should not + participate in the Huffman code construction algorithm given + earlier. A complex Huffman code must have at least two non-zero + code lengths. + + The bit lengths of the Huffman code over the code length alphabet + are compressed with the following static Huffman code: + + Symbol Code + ------ ---- + 0 00 + 1 1110 + 2 110 + 3 01 + 4 10 + 5 1111 + + We can now define the format of the complex Huffman code as + follows: + + 2 bits: HSKIP, values of 0, 2 or 3 represent the respective + number of leading zeros. (Value of 1 indicates the + Simple Huffman code.) + + + Code lengths for symbols in the code length alphabet given + just above, in the order: 1, 2, 3, 4, 0, 5, 17, 6, 16, 7, + 8, 9, 10, 11, 12, 13, 14, 15 + + The code lengths of code length symbols are between 0 and + 5 and they are represented with 2 - 5 bits according to + the static Huffman code above. A code length of 0 means + the corresponding code length symbol is not used. + + If HSKIP is 2 or 3, a respective number of leading code + lengths are implicit zeros and are not present in the + code lengths sequence above. If there are at least two + non-zero code lengths, any trailing zero code lengths are + omitted, i.e. the last code length in the sequence must + be non-zero. In this case the sum of (32 >> code length) + over all the non-zero code lengths must equal to 32. + + Sequence of code lengths symbols, encoded using the code + length Huffman code. Any trailing 0 or 17 must be + omitted, i.e. the last encoded code length symbol must be + between 1 and 16. The sum of (32768 >> code length) over + all the non-zero code lengths in the alphabet, including + those encoded using repeat code(s) of 16, must equal to + 32768. + +4. Encoding of distances + + As described in Section 2, one component of a compressed meta-block + is a sequence of backward distances. In this section we provide the + details to the encoding of distances. + + Each distance in the compressed data part of a meta-block is + represented with a pair <distance code, extra bits>. The distance + code and the extra bits are encoded back-to-back, the distance code + is encoded using a Huffman code over the distance code alphabet, + while the extra bits value is encoded as a fixed-width machine + integer. The number of extra bits can be 0 - 24, and it is dependent + on the distance code. + + To convert a distance code and associated extra bits to a backward + distance, we need the sequence of past distances and two additional + parameters, the number of "postfix bits", denoted by NPOSTFIX, and + the number of direct distance codes, denoted by NDIRECT. Both of + these parameters are encoded in the meta-block header. We will also + use the following derived parameter: + + POSTFIX_MASK = ((1 << NPOSTFIX) - 1) + + The first 16 distance codes are special short codes that reference + past distances as follows: + + 0: last distance + 1: second last distance + 2: third last distance + 3: fourth last distance + 4: last distance - 1 + 5: last distance + 1 + 6: last distance - 2 + 7: last distance + 2 + 8: last distance - 3 + 9: last distance + 3 + 10: second last distance - 1 + 11: second last distance + 1 + 12: second last distance - 2 + 13: second last distance + 2 + 14: second last distance - 3 + 15: second last distance + 3 + + The ring-buffer of four last distances is initialized by the values + 16, 15, 11 and 4 (i.e. the fourth last is set to 16, the third last + to 15, the second last to 11 and the last distance to 4) at the + beginning of the *stream* (as opposed to the beginning of the meta- + block) and it is not reset at meta-block boundaries. When a distance + code 0 appears, the distance it represents (i.e. the last distance + in the sequence of distances) is not pushed to the ring-buffer of + last distances, in other words, the expression "(second, third, + fourth) last distance" means the (second, third, fourth) last + distance that was not represented by a 0 distance code. Similarly, + distances that represent static dictionary words (see Section 8.) are + not pushed to the ringbuffer of last distances. + + The next NDIRECT distance codes, from 16 to 15 + NDIRECT, represent + distances from 1 to NDIRECT. Neither the distance short codes, nor + the NDIRECT direct distance codes have any extra bits. + + Distance codes 16 + NDIRECT and greater all have extra bits, the + number of extra bits for a distance code "dcode" is given by the + following formula: + + ndistbits = 1 + ((dcode - NDIRECT - 16) >> (NPOSTFIX + 1)) + + The maximum number of extra bits is 24, therefore the size of the + distance code alphabet is (16 + NDIRECT + (48 << NPOSTFIX)). + + Given a distance code "dcode" (>= 16 + NDIRECT), and extra bits + "dextra", the backward distance is given by the following formula: + + hcode = (dcode - NDIRECT - 16) >> NPOSTFIX + lcode = (dcode - NDIRECT - 16) & POSTFIX_MASK + offset = ((2 + (hcode & 1)) << ndistbits) - 4; + distance = ((offset + dextra) << NPOSTFIX) + lcode + NDIRECT + 1 + +5. Encoding of literal insertion lengths and copy lengths + + As described in Section 2, the literal insertion lengths and backward + copy lengths are encoded using a single Huffman code. This section + provides the details to this encoding. + + Each <insertion length, copy length> pair in the compressed data part + of a meta-block is represented with the following triplet: + + <insert-and-copy length code, insert extra bits, copy extra bits> + + The insert-and-copy length code, the insert extra bits and the copy + extra bits are encoded back-to-back, the insert-and-copy length code + is encoded using a Huffman code over the insert-and-copy length code + alphabet, while the extra bits values are encoded as fixed-width + machine integers. The number of insert and copy extra bits can be + 0 - 24, and they are dependent on the insert-and-copy length code. + + Some of the insert-and-copy length codes also express the fact that + the distance code of the distance in the same command is 0, i.e. the + distance component of the command is the same as that of the previous + command. In this case, the distance code and extra bits for the + distance are omitted from the compressed data stream. + + We describe the insert-and-copy length code alphabet in terms of the + (not directly used) insert length code and copy length code + alphabets. The symbols of the insert length code alphabet, along with + the number of insert extra bits and the range of the insert lengths + are as follows: + + Extra Extra Extra + Code Bits Lengths Code Bits Lengths Code Bits Lengths + ---- ---- ------ ---- ---- ------- ---- ---- ------- + 0 0 0 8 2 10-13 16 6 130-193 + 1 0 1 9 2 14-17 17 7 194-321 + 2 0 2 10 3 18-25 18 8 322-577 + 3 0 3 11 3 26-33 19 9 578-1089 + 4 0 4 12 4 34-49 20 10 1090-2113 + 5 0 5 13 4 50-65 21 12 2114-6209 + 6 1 6,7 14 5 66-97 22 14 6210-22593 + 7 1 8,9 15 5 98-129 23 24 22594-16799809 + + The symbols of the copy length code alphabet, along with the number + of copy extra bits and the range of copy lengths are as follows: + + Extra Extra Extra + Code Bits Lengths Code Bits Lengths Code Bits Lengths + ---- ---- ------ ---- ---- ------- ---- ---- ------- + 0 0 2 8 1 10,11 16 5 70-101 + 1 0 3 9 1 12,13 17 5 102-133 + 2 0 4 10 2 14-17 18 6 134-197 + 3 0 5 11 2 18-21 19 7 198-325 + 4 0 6 12 3 22-29 20 8 326-581 + 5 0 7 13 3 30-37 21 9 582-1093 + 6 0 8 14 4 38-53 22 10 1094-2117 + 7 0 9 15 4 54-69 23 24 2118-16779333 + + To convert an insert-and-copy length code to an insert length code + and a copy length code, the following table can be used: + + Insert + length Copy length code + code 0-7 8-15 16-23 + +---------+---------+ + | | | + 0-7 | 0-63 | 64-127 | <--- distance code 0 + | | | + +---------+---------+---------+ + | | | | + 0-7 | 128-191 | 192-255 | 384-447 | + | | | | + +---------+---------+---------+ + | | | | + 8-15 | 256-319 | 320-383 | 512-575 | + | | | | + +---------+---------+---------+ + | | | | + 16-23 | 448-511 | 576-639 | 640-703 | + | | | | + +---------+---------+---------+ + + First, look up the cell with the 64 value range containing the + insert-and-copy length code, this gives the insert length code and + the copy length code ranges, both 8 values long. The copy length + code within its range is determined by the lowest 3 bits of the + insert-and-copy length code, and the insert length code within its + range is determined by bits 3-5 (counted from the LSB) of the insert- + and-copy length code. Given the insert length and copy length codes, + the actual insert and copy lengths can be obtained by reading the + number of extra bits given by the tables above. + + If the insert-and-copy length code is between 0 and 127, the distance + code of the command is set to zero (the last distance reused). + +6. Encoding of block switch commands + + As described in Section 2, a block-switch command is a pair + <block type, block length>. These are encoded in the compressed data + part of the meta-block, right before the start of each new block of a + particular block category. + + Each block type in the compressed data is represented with a block + type code, encoded using a Huffman code over the block type code + alphabet. A block type code 0 means that the block type is the same + as the type of the second last block from the same block category, + while a block type code 1 means that the block type equals the last + block type plus one. If the last block type is the maximal possible, + then a block type code 1 means block type 0. Block type codes 2 - 257 + represent block types 0 - 255. The second last and last block types + are initialized with 0 and 1, respectively, at the beginning of each + meta-block. + + The first block type of each block category must be 0 and the block + type of the first block switch command is therefore not encoded in + the compressed data. + + The number of different block types in each block category, denoted + by NBLTYPESL, NBLTYPESI, and NBLTYPESD for literals, insert-and-copy + lengths and distances, respectively, is encoded in the meta-block + header, and it must equal to the largest block type plus one in that + block category. In other words, the set of literal, insert-and-copy + length and distance block types must be [0..NBLTYPESL-1], + [0..NBLTYPESI-1], and [0..NBLTYPESD-1], respectively. From this it + follows that the alphabet size of literal, insert-and-copy length and + distance block type codes is NBLTYPES + 2, NBLTYPESI + 2 and + NBLTYPESD + 2, respectively. + + Each block length in the compressed data is represented with a pair + <block length code, extra bits>. The block length code and the extra + bits are encoded back-to-back, the block length code is encoded using + a Huffman code over the block length code alphabet, while the extra + bits value is encoded as a fixed-width machine integer. The number of + extra bits can be 0 - 24, and it is dependent on the block length + code. The symbols of the block length code alphabet, along with the + number of extra bits and the range of block lengths are as follows: + + Extra Extra Extra + Code Bits Lengths Code Bits Lengths Code Bits Lengths + ---- ---- ------ ---- ---- ------- ---- ---- ------- + 0 2 1-4 9 4 65-80 18 7 369-496 + 1 2 5-8 10 4 81-96 19 8 497-752 + 2 2 9-12 11 4 97-112 20 9 753-1264 + 3 2 13-16 12 5 113-144 21 10 1265-2288 + 4 3 17-24 13 5 145-176 22 11 2289-4336 + 5 3 25-32 14 5 177-208 23 12 4337-8432 + 6 3 33-40 15 5 209-240 24 13 8433-16624 + 7 3 41-48 16 6 241-304 25 24 16625-16793840 + 8 4 49-64 17 6 305-368 + + The first block switch command of each block category is special in + the sense that it is encoded in the meta-block header, and as + described earlier the block type code is omitted, since it is an + implicit zero. + +7. Context modeling + + As described in Section 2, the Huffman tree used to encode a literal + byte or a distance code depends on the context ID and the block type. + This section specifies how to compute the context ID for a particular + literal and distance code, and how to encode the context map that + maps a <context ID, block type> pair to the index of a Huffman + tree in the array of literal and distance Huffman trees. + + 7.1. Context modes and context ID lookup for literals + + The context for encoding the next literal is defined by the last + two bytes in the stream (p1, p2, where p1 is the most recent + byte), regardless if these bytes are produced by backward + references or by literal insertions. + + There are four methods, called context modes, to compute the + Context ID: + * MSB6, where the Context ID is the value of six most + significant bits of p1, + * LSB6, where the Context ID is the value of six least + significant bits of p1, + * UTF8, where the Context ID is a complex function of p1, p2, + optimized for text compression, and + * Signed, where Context ID is a complex function of p1, p2, + optimized for compressing sequences of signed integers. + + The Context ID for the UTF8 and Signed context modes is computed + using the following lookup tables Lut0, Lut1, and Lut2. + + Lut0 := + 0, 0, 0, 0, 0, 0, 0, 0, 0, 4, 4, 0, 0, 4, 0, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 8, 12, 16, 12, 12, 20, 12, 16, 24, 28, 12, 12, 32, 12, 36, 12, + 44, 44, 44, 44, 44, 44, 44, 44, 44, 44, 32, 32, 24, 40, 28, 12, + 12, 48, 52, 52, 52, 48, 52, 52, 52, 48, 52, 52, 52, 52, 52, 48, + 52, 52, 52, 52, 52, 48, 52, 52, 52, 52, 52, 24, 12, 28, 12, 12, + 12, 56, 60, 60, 60, 56, 60, 60, 60, 56, 60, 60, 60, 60, 60, 56, + 60, 60, 60, 60, 60, 56, 60, 60, 60, 60, 60, 24, 12, 28, 12, 0, + 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, + 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, + 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, + 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, 0, 1, + 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, + 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, + 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, + 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3, 2, 3 + + Lut1 := + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, + 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 1, 1, 1, 1, 1, 1, + 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, + 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 1, 1, 1, 1, 1, + 1, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, + 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 1, 1, 1, 1, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, + 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, + 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2 + + Lut2 := + 0, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, + 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, + 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, + 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, + 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, + 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, + 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, + 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, + 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, + 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, + 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, + 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, + 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, + 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, + 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, 5, + 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 6, 7 + + Given p1 is the last decoded byte and p2 is the second last + decoded byte the context IDs can be computed as follows: + + For LSB6 : Context ID = p1 & 0x3f + For MSB6 : Context ID = p1 >> 2 + For UTF8 : Context ID = Lut0[p1] | Lut1[p2] + For Signed: Context ID = (Lut2[p1] << 3) | Lut2[p2] + + The context modes LSB6, MSB6, UTF8, and Signed are denoted by + integers 0, 1, 2, 3. + + The context mode is defined for each literal block type and they + are stored in a consecutive array of bits in the meta-block + header, always two bits per block type. + + 7.2. Context ID for distances + + The context for encoding a distance code is defined by the copy + length corresponding to the distance. The context IDs are 0, 1, 2, + and 3 for copy lengths 2, 3, 4, and more than 4, respectively. + + 7.3. Encoding of the context map + + There are two kinds of context maps, for literals and for + distances. The size of the context map is 64 * NBLTYPESL for + literals, and 4 * NBLTYPESD for distances. Each value in the + context map is an integer between 0 and 255, indicating the index + of the Huffman tree to be used when encoding the next literal or + distance. + + The context map is encoded as a one-dimensional array, + CMAPL[0..(64 * NBLTYPESL - 1)] and CMAPD[0..(4 * NBLTYPESD - 1)]. + + The index of the Huffman tree for encoding a literal or distance + code with context ID "cid" and block type "bltype" is + + index of literal Huffman tree = CMAPL[bltype * 64 + cid] + + index of distance Huffman tree = CMAPD[bltype * 4 + cid] + + The values of the context map are encoded with the combination + of run length encoding for zero values and Huffman coding. Let + RLEMAX denote the number of run length codes and NTREES denote the + maximum value in the context map plus one. NTREES must equal the + number of different values in the context map, in other words, + the different values in the context map must be the [0..NTREES-1] + interval. The alphabet of the Huffman code has the following + RLEMAX + NTREES symbols: + + 0: value zero + 1: repeat a zero 2-3 times, read 1 bit for repeat length + 2: repeat a zero 4-7 times, read 2 bits for repeat length + ... + RLEMAX: repeat a zero (2^RLEMAX)-(2^(RLEMAX+1) - 1) times, + read RLEMAX bits for repeat length + RLEMAX + 1: value 1 + ... + RLEMAX + NTREES - 1: value NTREES - 1 + + If RLEMAX = 0, the run length coding is not used, and the symbols + of the alphabet are directly the values in the context map. We can + now define the format of the context map (the same format is used + for literal and distance context maps): + + 1-5 bits: RLEMAX, 0 is encoded with one 0 bit, and values + 1 - 16 are encoded with bit pattern 1xxxx + + Huffman code with alphabet size NTREES + RLEMAX + + Context map size values encoded with the above Huffman code + and run length coding for zero values + + 1 bit: IMTF bit, if set, we do an inverse move-to-front + transform on the values in the context map to get + the Huffman code indexes + + For the encoding of NTREES see Section 9.2. + +8. Static dictionary + + At any given point during decoding the compressed data, a reference + to a duplicated string in the output produced so far has a maximum + backward distance value, which is the minimum of the window size and + the number of output bytes produced. However, decoding a distance + from the input stream, as described in section 4, can produce + distances that are greater than this maximum allowed value. The + difference between these distances and the first invalid distance + value is treated as reference to a word in the static dictionary + given in Appendix A. The maximum valid copy length for a static + dictionary reference is 24. The static dictionary has three parts: + + * DICT[0..DICTSIZE], an array of bytes + * DOFFSET[0..24], an array of byte offset values for each length + * NDBITS[0..24], an array of bit-depth values for each length + + The number of static dictionary words for a given length is: + + NWORDS[length] = 0 (if length < 3) + NWORDS[length] = (1 << NDBITS[lengths]) (if length >= 3) + + DOFFSET and DICTSIZE are defined by the following recursion: + + DOFFSET[0] = 0 + DOFFSET[length + 1] = DOFFSET[length] + length * NWORDS[length] + DICTSIZE = DOFFSET[24] + 24 * NWORDS[24] + + The offset of a word within the DICT array for a given length and + index is: + + offset(length, index) = DOFFSET[length] + index * length + + Each static dictionary word has NTRANSFORMS different forms, given by + applying a word transformation to a base word in the DICT array. The + list of word transformations is given in Appendix B. The static + dictionary word for a <length, distance> pair can be reconstructed as + follows: + + word_id = distance - (max allowed distance + 1) + index = word_id % NWORDS[length] + base_word = DICT[offset(length, index)..offset(length, index+1)) + transform_id = word_id >> NDBITS[length] + + The string copied to the output stream is computed by applying the + transformation to the base dictionary word. If transform_id is + greater than NTRANSFORMS - 1 or length is greater than 24, the + compressed data set is invalid and must be discarded. + + Each word transformation has the follwing form: + + transform_i(word) = prefix_i + T_i(word) + suffix_i + + where the _i subscript denotes the transform_id above. Each T_i + is one of the following 20 elementary transforms: + + Identity, OmitLast1, ..., OmitLast9, UppercaseFirst, UppercaseAll, + OmitFirst1, ..., OmitFirst9 + + The form of these elementary transforms are as follows: + + Identity(word) = word + + OmitLastk(word) = the first (length(word) - k) bytes of word, or + empty string if length(word) < k + + UppercaseFirst(word) = first UTF-8 character of word upper-cased + + UppercaseAll(word) = all UTF-8 characters of word upper-cased + + OmitFirstk(word) = the last (length(word) - k) bytes of word, or + empty string if length(word) < k + + For the purposes of UppercaseAll, word is parsed into UTF-8 + characters an coverted to upper-case by taking 1 - 3 bytes at a time, + using the algorithm below: + + i = 0 + while i < length(word): + if word[i] < 192: + if word[i] >= 97 and word[i] <= 122: + word[i] = word[i] ^ 32 + i = i + 1 + else if word[i] < 224: + if i + 1 < length(word): + word[i + 1] = word[i + 1] ^ 32 + i = i + 2 + else: + if i + 2 < length(word): + word[i + 2] = word[i + 2] ^ 5 + i = i + 3 + + For UppercaseFirst, the same algorithm is used, but the loop is + executed only once. + + Appendix B. contains the list of transformations by specifying the + prefix, elementary transform and suffix components of each of them. + +9. Compressed data format + + In this section we describe the format of the compressed data set in + terms of the format of the individual data items described in the + previous sections. + + 9.1. Format of the stream header + + The stream header has only the following one field: + + 1-4 bits: WBITS, a value in the range 16 - 24, value 16 is + encoded with one 0 bit, and values 17 - 24 are + encoded with bit pattern 1xxx + + The size of the sliding window, which is the maximum value of any + non-dictionary reference backward distance, is given by the + following formula: + + window size = (1 << WBITS) - 16 + + 9.2. Format of the meta-block header + + A compliant compressed data set has at least one meta-block. Each + meta-block contains a header with information about the + uncompressed length of the meta-block, and a bit signaling if the + meta-block is the last one. The format of the meta-block header is + the following: + + 1 bit: ISLAST, set to 1 if this is the last meta-block + 1 bit: ISEMPTY, set to 1 if the meta-block is empty, this + field is only present if ISLAST bit is set, since + only the last meta-block can be empty + 2 bits: MNIBBLES - 4, where MNIBBLES is # of nibbles to + represent the length + + MNIBBLES x 4 bits: MLEN - 1, where MLEN is the length + of the meta-block in the input data in bytes + + 1 bit: ISUNCOMPRESSED, if set to 1, any bits of input up to + the next byte boundary are ignored, and the rest of + the meta-block contains MLEN bytes of literal data; + this field is only present if ISLAST bit is not set + + 1-11 bits: NBLTYPESL, # of literal block types, encoded with + the following variable length code: + + Value Bit Pattern + ----- ----------- + 1 0 + 2 1000 + 3-4 1001x + 5-8 1010xx + 9-16 1011xxx + 17-32 1100xxxx + 33-64 1101xxxxx + 65-128 1110xxxxxx + 129-256 1111xxxxxxx + + Huffman code over the block type code alphabet for literal + block types, appears only if NBLTYPESL >= 2 + + Huffman code over the block length code alphabet for literal + block lengths, appears only if NBLTYPESL >= 2 + + Block length code + Extra bits for first literal block + length, appears only if NBLTYPESL >= 2 + + 1-11 bits: NBLTYPESI, # of insert-and-copy block types, encoded + with the same variable length code as above + + Huffman code over the block type code alphabet for insert- + and-copy block types, only if NBLTYPESI >= 2 + + Huffman code over the block length code alphabet for insert- + and-copy block lengths, only if NBLTYPESI >= 2 + + Block length code + Extra bits for first insert-and-copy + block length, only if NBLTYPESI >= 2 + + 1-11 bits: NBLTYPESD, # of distance block types, encoded with + the same variable length code as above + + Huffman code over the block type code alphabet for distance + block types, appears only if NBLTYPESD >= 2 + + Huffman code over the block length code alphabet for + distance block lengths, only if NBLTYPESD >= 2 + + Block length code + Extra bits for first distance block + length, only if NBLTYPESD >= 2 + + 2 bits: NPOSTFIX, parameter used in the distance coding + + 4 bits: four most significant bits of NDIRECT, to get the + actual value of the parameter NDIRECT, left-shift + this four bit number by NPOSTFIX bits + + NBLTYPESL x 2 bits: context mode for each literal block type + + 1-11 bits: NTREESL, # of literal Huffman trees, encoded with + the same variable length code as NBLTYPESL + + Literal context map, encoded as described in Paragraph 7.3, + appears only if NTREESL >= 2, otherwise the context map + has only zero values + + 1-11 bits: NTREESD, # of distance Huffman trees, encoded with + the same variable length code as NBLTYPESD + + Distance context map, encoded as described in Paragraph 7.3, + appears only if NTREESD >= 2, otherwise the context map + has only zero values + + NTREESL Huffman codes for literals + + NBLTYPESI Huffman codes for insert-and-copy lengths + + NTREESD Huffman codes for distances + + 9.3. Format of the meta-block data + + The compressed data part of a meta-block consists of a series of + commands. Each command has the following format: + + Block type code for next insert-and-copy block type, appears + only if NBLTYPESI >= 2 and the previous insert-and-copy + block has ended + + Block length code + Extra bits for next insert-and-copy + block length, appears only if NBLTYPESI >= 2 and the + previous insert and-copy block has ended + + Insert-and-copy length, encoded as in section 5, using the + insert-and-copy length Huffman code with the current + insert-and-copy block type index + + Insert length number of literals, with the following format: + + Block type code for next literal block type, appears + only if NBLTYPESL >= 2 and the previous literal + block has ended + + Block length code + Extra bits for next literal block + length, appears only if NBLTYPESL >= 2 and the + previous literal block has ended + + Next byte of the input data, encoded with the literal + Huffman code with the index determined by the + previuos two bytes of the input data, the current + literal block type and the context map, as + described in Paragraph 7.3. + + Block type code for next distance block type, appears only + if NBLTYPESD >= 2 and the previous distance block has + ended + + Block length code + Extra bits for next distance block + length, appears only if NBLTYPESD >= 2 and the previous + distance block has ended + + Distance code, encoded as in section 4, using the distance + Huffman code with the current distance block type index, + appears only if the distance code is not an implicit 0, + as indicated by the insert-and-copy length code + + The number of commands in the meta-block is such that the sum of + insert lengths and copy lengths over all the commands gives the + uncompressed length, MLEN encoded in the meta-block header. + +10. Decoding algorithm + + The decoding algorithm that produces the output data is as follows: + + read window size + do + read ISLAST bit + if ISLAST + read ISEMPTY bit + if ISEMPTY + break from loop + read MLEN + if not ISLAST + read ISUNCOMPRESSED bit + if ISUNCOMPRESSED + skip any bits up to the next byte boundary + copy MLEN bytes of input to the output stream + continue to the next meta-block + loop for each three block categories (i = L, I, D) + read NBLTYPESi + if NBLTYPESi >= 2 + read Huffman code for block types, HTREE_BTYPE_i + read Huffman code for block lengths, HTREE_BLEN_i + read block length, BLEN_i + set block type, BTYPE_i to 0 + initialize second last and last block types to 0 and 1 + else + set block type, BTYPE_i to 0 + set block length, BLEN_i to 268435456 + read NPOSTFIX and NDIRECT + read array of literal context modes, CMODE[] + read NTREESL + if NTREESL >= 2 + read literal context map, CMAPL[] + else + fill CMAPL[] with zeros + read NTREESD + if NTREESD >= 2 + read distance context map, CMAPD[] + else + fill CMAPD[] with zeros + read array of Huffman codes for literals, HTREEL[] + read array of Huffman codes for insert-and-copy, HTREEI[] + read array of Huffman codes for distances, HTREED[] + do + if BLEN_I is zero + read block type using HTREE_BTYPE_I and set BTYPE_I + read block length using HTREE_BLEN_I and set BLEN_I + decrement BLEN_I + read insert and copy length, ILEN, CLEN with HTREEI[BTYPE_I] + loop for ILEN + if BLEN_L is zero + read block type using HTREE_BTYPE_L and set BTYPE_L + read block length using HTREE_BLEN_L and set BLEN_L + decrement BLEN_L + look up context mode CMODE[BTYPE_L] + compute context ID, CIDL from last two bytes of output + read literal using HTREEL[CMAPL[64 * BTYPE_L + CIDL]] + copy literal to output stream + if number of output bytes produced in the loop is MLEN + break from loop + if distance code is implicit zero from insert-and-copy code + set backward distance to the last distance + else + if BLEN_D is zero + read block type using HTREE_BTYPE_D and set BTYPE_D + read block length using HTREE_BLEN_D and set BLEN_D + decrement BLEN_D + compute context ID, CIDD from CLEN + read distance code with HTREED[CMAPD[4 * BTYPE_D + CIDD]] + compute distance by distance short code substitution + move backwards distance bytes in the output stream, and + copy CLEN bytes from this position to the output stream, + or look up the static dictionary word and copy it to the + output stram + while number of output bytes produced in the loop < MLEN + while not ISLAST + + Note that a duplicated string reference may refer to a string in a + previous meta-block, i.e. the backward distance may cross one or + more meta-block boundaries. However a backward copy distance + cannot refer past the beginning of the output stream and it can + not be greater than the window size; any such distance must be + interpreted as a reference to a static dictionary word. Also note + that the referenced string may overlap the current position, for + example, if the last 2 bytes decoded have values X and Y, a string + reference with <length = 5, distance = 2> adds X,Y,X,Y,X to the + output stream. + +11. References + + [1] Huffman, D. A., "A Method for the Construction of Minimum + Redundancy Codes", Proceedings of the Institute of Radio + Engineers, September 1952, Volume 40, Number 9, pp. 1098-1101. + + [2] Ziv J., Lempel A., "A Universal Algorithm for Sequential Data + Compression", IEEE Transactions on Information Theory, Vol. 23, + No. 3, pp. 337-343. + + [3] Deutsch, P., "DEFLATE Compressed Data Format Specification + version 1.3", RFC 1951, Aladdin Enterprises, May 1996. + http://www.ietf.org/rfc/rfc1951.txt + +12. Source code + + Source code for a C language implementation of a "brotli" compliant + decompressor and a C++ language implementation of a compressor is + available in the brotli/ directory within the font-compression- + reference open-source project: + https://code.google.com/p/font-compression-reference/source/browse/ + +Appendix A. Static dictionary data + + The hexadecimal form of the DICT array is the following: + + 74696d65646f776e6c6966656c6566746261636b636f64656461746173686f77 + 6f6e6c7973697465636974796f70656e6a7573746c696b6566726565776f726b + 74657874796561726f766572626f64796c6f7665666f726d626f6f6b706c6179 + 6c6976656c696e6568656c70686f6d65736964656d6f7265776f72646c6f6e67 + 7468656d7669657766696e64706167656461797366756c6c686561647465726d + 656163686172656166726f6d747275656d61726b61626c6575706f6e68696768 + 646174656c616e646e6577736576656e6e65787463617365626f7468706f7374 + 757365646d61646568616e6468657265776861746e616d654c696e6b626c6f67 + 73697a656261736568656c646d616b656d61696e757365722729202b686f6c64 + 656e6473776974684e65777372656164776572657369676e74616b6568617665 + 67616d657365656e63616c6c7061746877656c6c706c75736d656e7566696c6d + 706172746a6f696e746869736c697374676f6f646e6565647761797377657374 + 6a6f62736d696e64616c736f6c6f676f72696368757365736c6173747465616d + 61726d79666f6f646b696e6777696c6c65617374776172646265737466697265 + 506167656b6e6f77617761792e706e676d6f76657468616e6c6f616467697665 + 73656c666e6f74656d756368666565646d616e79726f636b69636f6e6f6e6365 + 6c6f6f6b6869646564696564486f6d6572756c65686f7374616a6178696e666f + 636c75626c6177736c65737368616c66736f6d65737563687a6f6e6531303025 + 6f6e65736361726554696d6572616365626c7565666f75727765656b66616365 + 686f706567617665686172646c6f73747768656e7061726b6b65707470617373 + 73686970726f6f6d48544d4c706c616e54797065646f6e65736176656b656570 + 666c61676c696e6b736f6c6466697665746f6f6b72617465746f776e6a756d70 + 746875736461726b6361726466696c6566656172737461796b696c6c74686174 + 66616c6c6175746f657665722e636f6d74616c6b73686f70766f746564656570 + 6d6f6465726573747475726e626f726e62616e6466656c6c726f736575726c28 + 736b696e726f6c65636f6d6561637473616765736d656574676f6c642e6a7067 + 6974656d7661727966656c747468656e73656e6464726f7056696577636f7079 + 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9ce0a58de0a49ee0a4bee0a4aae0a4a8e0a495e0a4bee0a4b0e0a58de0a4b0e0 + a4b5e0a4bee0a488e0a4b8e0a495e0a58de0a4b0e0a4bfe0a4afe0a4a4e0a4be + + The number of words for each length is given by the following bit- + depth array: + + NDBITS := 0, 0, 0, 0, 10, 10, 11, 11, 10, 10, + 10, 10, 10, 9, 9, 8, 7, 7, 8, 7, + 7, 6, 6, 5, 5, + +Appendix B. List of word transformations + + ID Prefix Transform Suffix + -- ------ --------- ------ + 0 "" Identity "" + 1 "" Identity " " + 2 " " Identity " " + 3 "" OmitFirst1 "" + 4 "" UppercaseFirst " " + 5 "" Identity " the " + 6 " " Identity "" + 7 "s " Identity " " + 8 "" Identity " of " + 9 "" UppercaseFirst "" + 10 "" Identity " and " + 11 "" OmitFirst2 "" + 12 "" OmitLast1 "" + 13 ", " Identity " " + 14 "" Identity ", " + 15 " " UppercaseFirst " " + 16 "" Identity " in " + 17 "" Identity " to " + 18 "e " Identity " " + 19 "" Identity "\"" + 20 "" Identity "." + 21 "" Identity "\">" + 22 "" Identity "\n" + 23 "" OmitLast3 "" + 24 "" Identity "]" + 25 "" Identity " for " + 26 "" OmitFirst3 "" + 27 "" OmitLast2 "" + 28 "" Identity " a " + 29 "" Identity " that " + 30 " " UppercaseFirst "" + 31 "" Identity ". " + 32 "." Identity "" + 33 " " Identity ", " + 34 "" OmitFirst4 "" + 35 "" Identity " with " + 36 "" Identity "'" + 37 "" Identity " from " + 38 "" Identity " by " + 39 "" OmitFirst5 "" + 40 "" OmitFirst6 "" + 41 " the " Identity "" + 42 "" OmitLast4 "" + 43 "" Identity ". The " + 44 "" UppercaseAll "" + 45 "" Identity " on " + 46 "" Identity " as " + 47 "" Identity " is " + 48 "" OmitLast7 "" + 49 "" OmitLast1 "ing " + 50 "" Identity "\n\t" + 51 "" Identity ":" + 52 " " Identity ". " + 53 "" Identity "ed " + 54 "" OmitFirst9 "" + 55 "" OmitFirst7 "" + 56 "" OmitLast6 "" + 57 "" Identity "(" + 58 "" UppercaseFirst ", " + 59 "" OmitLast8 "" + 60 "" Identity " at " + 61 "" Identity "ly " + 62 " the " Identity " of " + 63 "" OmitLast5 "" + 64 "" OmitLast9 "" + 65 " " UppercaseFirst ", " + 66 "" UppercaseFirst "\"" + 67 "." Identity "(" + 68 "" UppercaseAll " " + 69 "" UppercaseFirst "\">" + 70 "" Identity "=\"" + 71 " " Identity "." + 72 ".com/" Identity "" + 73 " the " Identity " of the " + 74 "" UppercaseFirst "'" + 75 "" Identity ". This " + 76 "" Identity "," + 77 "." Identity " " + 78 "" UppercaseFirst "(" + 79 "" UppercaseFirst "." + 80 "" Identity " not " + 81 " " Identity "=\"" + 82 "" Identity "er " + 83 " " UppercaseAll " " + 84 "" Identity "al " + 85 " " UppercaseAll "" + 86 "" Identity "='" + 87 "" UppercaseAll "\"" + 88 "" UppercaseFirst ". " + 89 " " Identity "(" + 90 "" Identity "ful " + 91 " " UppercaseFirst ". " + 92 "" Identity "ive " + 93 "" Identity "less " + 94 "" UppercaseAll "'" + 95 "" Identity "est " + 96 " " UppercaseFirst "." + 97 "" UppercaseAll "\">" + 98 " " Identity "='" + 99 "" UppercaseFirst "," + 100 "" Identity "ize " + 101 "" UppercaseAll "." + 102 "\xc2\xa0" Identity "" + 103 " " Identity "," + 104 "" UppercaseFirst "=\"" + 105 "" UppercaseAll "=\"" + 106 "" Identity "ous " + 107 "" UppercaseAll ", " + 108 "" UppercaseFirst "='" + 109 " " UppercaseFirst "," + 110 " " UppercaseAll "=\"" + 111 " " UppercaseAll ", " + 112 "" UppercaseAll "," + 113 "" UppercaseAll "(" + 114 "" UppercaseAll ". " + 115 " " UppercaseAll "." + 116 "" UppercaseAll "='" + 117 " " UppercaseAll ". " + 118 " " UppercaseFirst "=\"" + 119 " " UppercaseAll "='" + 120 " " UppercaseFirst "='" |