📄 huffmancoding.bas
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Attribute VB_Name = "HuffmanCoding"
'################################################################
' Huffman Coding Compression / Decompression Algorithm
' Created 1 August 2000 by James Vincent Carnicelli
'
' NOTES
'
' The Huffman algorithm, named after its inventor, was created
' around about 1952. It's the method used by most commercial
' compression utilities, like PKZIP, and even by the JPEG image
' file format. It's generally thought to offer an average of
' 50% compression, given a typical mix of text and binary data.
' For long strings that contain lots of repeating characters or
' only a handful of different characters, the compression ratio
' could get as high as 80%. While efficient, this algorithm is
' not guaranteed to result in a compressed string that is
' smaller than the original source.
'
' This is a less-than-optimal implementation of this compression
' algorithm. It's very simple to use in your programs (even if
' it is difficult to understand how it works). You need only
' call:
'
' Compressed = HuffmanEncode(SourceText, [Force])
'
' passing in the text you want compressed. If the compressed
' version is actually larger than the original source, this
' algorithm spits out a special string that contains a four-
' byte header and the original source string, so the resulting
' string will always be at most four bytes larger than the
' source string. If you pass in True for Force, the result will
' always be huffman-encoded, bypassing this neat optimization.
' Be aware that the output is binary data, so it might not work
' nicely with some things like text boxes, certain Windows
' API calls, and some SQL and database field formats.
'
' To decode a string encoded with HuffmanEncode, simply call
' the following:
'
' UncompressedText = HuffmanDecode(Compressed)
'
' One cool application of this algorithm is encryption. Because
' Huffman coding relies on variable-bit-length character
' representations, it's next to impossible to decrypt a string
' compressed with this algorithm without recognizing the
' lookup tables in the header as the key to decrypting it. You
' could even strip out this lookup table and keep it as a
' private key to be shared only with those you want. Without
' the lookup table, even someone equiped with this very code
' would not likely be able to decrypt the string.
'
' One last thing. While I've tested this algorithm with plain
' text strings and even some binary files, I don't know how
' much data you can cram into the compression engine before it
' breaks. With luck, it's something like 2GB. In that case,
' though, this would be pretty slow. Also, I have not proven
' beyond a doubt that this won't choke on some data, so I would
' encourage you to do so to your satisfaction before putting
' this into full production. Be sure to let me know if you find
' anything interesting.
'################################################################
Option Explicit
Private Enum HuffmanTreeNodeParts
htnWeight = 1
htnIsLeaf = 2
htnAsciiCode = 3
htnBitCode = 4
htnLeftSubtree = 5
htnRightSubtree = 6
End Enum
'Compress the text.
Public Function HuffmanEncode(Text As String, Optional Force As Boolean) As String
Dim TextLen As Long, Char As Byte, i As Long, j As Long
Dim CodeCounts(255) As Long, BitStrings(255), BitString
Dim HuffmanTrees As Collection
Dim HTRootNode As Collection, HTNode As Collection
Dim NextByte As Byte, BitPos As Integer, Temp As String
'Initialize for processing.
TextLen = Len(Text)
Set HuffmanTrees = New Collection
'Is there anything to encode?
If TextLen = 0 Then
HuffmanEncode = "HE0" & vbCr 'Version 0 = Plain text
Exit Function 'No point in continuing
End If
HuffmanEncode = "HE2" & vbCr 'Version 1
'Count how many times each ASCII code is encountered in text.
For i = 1 To TextLen
Char = Asc(Mid(Text, i, 1))
CodeCounts(Char) = CodeCounts(Char) + 1
Next
'Initialize the forest of Huffman trees; one for each ASCII
'character used.
For i = 0 To UBound(CodeCounts)
If CodeCounts(i) > 0 Then
Set HTNode = NewNode
S HTNode, htnAsciiCode, Chr(i)
S HTNode, htnWeight, CDbl(CodeCounts(i) / TextLen)
S HTNode, htnIsLeaf, True
'Now place it in its reverse-ordered position.
For j = 1 To HuffmanTrees.Count + 1
If j > HuffmanTrees.Count Then
HuffmanTrees.Add HTNode
Exit For
End If
If HTNode(htnWeight) >= HuffmanTrees(j)(htnWeight) Then
HuffmanTrees.Add HTNode, , j
Exit For
End If
Next
End If
Next
'Now assemble all these single-level Huffman trees into
'one single tree, where all the leaves have the ASCII codes
'associated with them.
If HuffmanTrees.Count = 1 Then
Set HTNode = NewNode
S HTNode, htnLeftSubtree, HuffmanTrees(1)
S HTNode, htnWeight, 1
HuffmanTrees.Remove (1)
HuffmanTrees.Add HTNode
End If
While HuffmanTrees.Count > 1
Set HTNode = NewNode
S HTNode, htnRightSubtree, HuffmanTrees(HuffmanTrees.Count)
HuffmanTrees.Remove HuffmanTrees.Count
S HTNode, htnLeftSubtree, HuffmanTrees(HuffmanTrees.Count)
HuffmanTrees.Remove HuffmanTrees.Count
S HTNode, htnWeight, HTNode(htnLeftSubtree)(htnWeight) + HTNode(htnRightSubtree)(htnWeight)
'Place this new tree it in its reverse-ordered position.
For j = 1 To HuffmanTrees.Count + 1
If j > HuffmanTrees.Count Then
HuffmanTrees.Add HTNode
Exit For
End If
If HTNode(htnWeight) >= HuffmanTrees(j)(htnWeight) Then
HuffmanTrees.Add HTNode, , j
Exit For
End If
Next
Wend
Set HTRootNode = HuffmanTrees(1)
AttachBitCodes BitStrings, HTRootNode, Array()
For i = 0 To UBound(BitStrings)
If Not IsEmpty(BitStrings(i)) Then
Set HTNode = BitStrings(i)
Temp = Temp & HTNode(htnAsciiCode) _
& BitsToString(HTNode(htnBitCode))
End If
Next
HuffmanEncode = HuffmanEncode & Len(Temp) & vbCr & Temp
'The next part of the header is a checksum value, which
'we'll use later to verify our decompression.
Char = 0
For i = 1 To TextLen
Char = Char Xor Asc(Mid(Text, i, 1))
Next
HuffmanEncode = HuffmanEncode & Chr(Char)
'The final part of the header identifies how many bytes
'the original text strings contains. We will probably
'have a few unused bits in the last byte that we need to
'account for. Additionally, this serves as a final check
'for corruption.
HuffmanEncode = HuffmanEncode & TextLen & vbCr
'Now we can encode the data by exchanging each ASCII byte for
'its appropriate bit string.
BitPos = -1
Char = 0
Temp = ""
For i = 1 To TextLen
BitString = BitStrings(Asc(Mid(Text, i, 1)))(htnBitCode)
'Add each bit to the end of the output stream's 1-byte buffer.
For j = 0 To UBound(BitString)
BitPos = BitPos + 1
If BitString(j) = 1 Then
Char = Char + 2 ^ BitPos
End If
'If the bit buffer is full, dump it to the output stream.
If BitPos >= 7 Then
Temp = Temp & Chr(Char)
'If the temporary output buffer is full, dump it
'to the final output stream.
If Len(Temp) > 1024 Then
HuffmanEncode = HuffmanEncode & Temp
Temp = ""
End If
BitPos = -1
Char = 0
End If
Next
Next
If BitPos > -1 Then
Temp = Temp & Chr(Char)
End If
If Len(Temp) > 0 Then
HuffmanEncode = HuffmanEncode & Temp
End If
'If it takes up more space compressed because the source is
'small and the header is big, we'll leave it uncompressed
'and prepend it with a 4 byte header.
If Len(HuffmanEncode) > TextLen And Not Force Then
HuffmanEncode = "HE0" & vbCr & Text
End If
End Function
'Decompress the string back into its original text.
Public Function HuffmanDecode(ByVal Text As String) As String
Dim Pos As Long, Temp As String, Char As Byte, Bits
Dim i As Long, j As Long, CharsFound As Long, BitPos As Integer
Dim CheckSum As Byte, SourceLen As Long, TextLen As Long
Dim HTRootNode As Collection, HTNode As Collection
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