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Comparison

The following table compares the performance of most of the popular lossless compressors.

 

Sort by Efficiency | Sort by Compression | Sort by Speed

Compressor

Efficiency*

Time for Album (650 MB)

Compression: Size of Album (650 MB) / %

Monkey's Audio 3.90b1 (high)

222.9

2.1 min

348.3 MB / 53.6%

Monkey’s Audio 3.90b1 (normal)

221.6

1.7 min

353.9 MB / 54.5%

Monkey's Audio 3.90b1 (extra high)

218.0

4.1 min

342.5 MB / 52.7%

Monkey’s Audio 3.90b1 (fast)

211.6

1.5 min

369.9 MB / 56.9%

LPAC 3.03 (extra high – not random access)

211.1

5.0 min

348.5 MB / 53.6%

RKAU 1.07 (fast)

210.9

5.4 min

347.4 MB / 53.5%

WavPack 3.8b (high)

207.7

2.1 min

369.1 MB / 56.8%

FLAC 0.1 (default)

207.2

2.9 min

363.7 MB / 56.0%

RKAU 1.07 (normal)

203.0

9.8 min

347.6 MB / 53.5%

WavPack 3.8b (fast)

197.6

1.2 min

392.3 MB / 60.4%

LPAC 3.03 (fast)

196.7

1.6 min

388.4 MB / 59.8%

WavPack 3.8b (normal)

196.2

1.7 min

388.1 MB / 59.7%

Shorten 3.1

194.8

1.9 min

388.2 MB / 59.7%

RKAU 1.07 (high)

191.5

24.0 min

348.3 MB / 53.6%

RAR (Winrar 2.70, max with “–mm”)

169.3

8.0 min

400.9 MB / 61.9%

ZIP (Winrar 2.70, max)

42.5

2.9 min

591.3 MB / 91.0%

 

 

All tests were run on a 1.2 AMD Athlon with 128mb of ram under Windows 2000. 

 

Results based on a sample of 3 songs representing a wide spectrum of music:

  • George Winston - Early Morning Range (soft piano music) (2:59)
  • Pantera – F***ing Hostile (hard rock) (2:48)
  • Beatles – Something (pop) (3:01)

Note: several "second-tier" lossless compressors have been excluded from this comparison because they are no longer being developed and they don't really compare with the ones listed.  These include WaveArc, WaveZip, and Perfect Clarity Audio, and a few others.

* Efficiency tries to evaluate the trade-off between speed and compression.  The idea is to analyze how much "bang" you get for the time you wait while compressing.  If you wait a long time but don't get good compression, that's poor efficiency.  If it goes super fast, but you don't get hardly any compression, that's bad efficiency too.  The idea is to try to strike a good balance between speed and compression.  Obviously, rating efficiency is somewhat subjective because it depends on how long you're willing to wait for extra space savings... hopefully you'll agree that this equation is at least somewhat fair. (Mathematically, efficiency can be described: [Efficiency] = ([MB Saved]16 / [Seconds])(1/16) )


 
 

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