8
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8
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+
+
+
+
+
+
+
+
+
|
)
type context struct {
table [1 << 16]byte
input []byte
hash uint16
}
// The following hash code is the heart of the algorithm:
// It builds a sliding hash sum of the previous 3-and-a-bit
// characters which will be used to index the guess table.
// A better hash function would result in additional compression,
// at the expense of time.
func (ctx *context) update(val uint16) {
ctx.hash = (ctx.hash << 4) ^ val
}
type compressor func([]byte) error
func (w compressor) Write(data []byte) (int, error) {
return len(data), w(data)
}
|
81
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95
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-
+
|
// Guess was right - don't output
buf[0] |= 1 << uint(i)
} else {
// Guess was wrong, output char
ctx.table[ctx.hash] = current
buf = append(buf, current)
}
ctx.hash = (ctx.hash << 4) ^ uint16(current)
ctx.update(uint16(current))
}
if _, err := writer.Write(buf); err != nil {
return err
}
// Reset the flags and buffer for the next iteration
|
121
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127
128
129
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137
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130
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146
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-
-
-
+
+
+
|
// and decompresses data according to the predictor algorithm
func Decompressor(reader io.Reader) io.Reader {
var ctx context
ctx.input = make([]byte, 0, 8)
return decompressor(func(output []byte) (int, error) {
var (
err error
flags byte
rc, available, predicted, total int
err error
flags, predicted byte
rc, total, copied int
)
// Sanity check for space to read into
if len(output) == 0 {
return 0, nil
}
|
156
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|
-
+
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-
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-
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-
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-
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-
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|
return total, err
}
// Extend the buffer, copy the prediction header
// and calculate the number of subsequent bytes to read
ctx.input = ctx.input[:8]
flags = ctx.input[0]
predicted = int(bits.Hamming(flags))
predicted = bits.Hamming(flags)
available = 8 - predicted
// Read the non-predicted bytes and place them in the end of the buffer
rc, err = reader.Read(ctx.input[predicted:])
retryData:
if rc < int(available) && err == nil {
if rc < int(8-predicted) && err == nil {
// Retry the read if we have fewer bytes than what the prediction header indicates
var r int
r, err = reader.Read(ctx.input[predicted+rc:])
r, err = reader.Read(ctx.input[int(predicted)+rc:])
rc += r
goto retryData
} // Continue on any error, try to decompress and return it along the result
// rc now contains the amount of actual bytes in this cycle (usually 8)
rc += predicted
rc += int(predicted)
// Walk the buffer, filling in the predicted blanks,
// relocating read bytes and and updating the guess table
for i, a := 0, predicted; i < rc; i++ {
if (flags & (1 << uint(i))) > 0 {
// Guess succeeded, fill in from the table
ctx.input[i] = ctx.table[ctx.hash]
} else {
// Relocate a read byte
ctx.input[i], a = ctx.input[a], a+1
// Guess failed, update the table
ctx.table[ctx.hash] = ctx.input[i]
}
// Update the hash
ctx.hash = (ctx.hash << 4) ^ uint16(ctx.input[i])
ctx.update(uint16(ctx.input[i]))
}
// Copy the decompressed data to the output
ctx.input = ctx.input[:rc]
available = copy(output, ctx.input)
copied = copy(output, ctx.input)
total += available
total += copied
// Check for remaining bytes that dont fit in the output buffer
if available < rc {
ctx.input = ctx.input[:copy(ctx.input, ctx.input[available:])]
if copied < rc {
ctx.input = ctx.input[:copy(ctx.input, ctx.input[copied:])]
} else {
// Clear the buffer
ctx.input = ctx.input[:0]
output = output[available:]
output = output[copied:]
if len(output) > 0 && err == nil {
goto readHeader
}
}
return total, err
})
}
|