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Demonstrating huffman compression over uncompressed and jpg compression image.

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huffman

Demonstrating huffman compression over uncompressed and jpg compression image.

Installation

pip install -r requirements.txt

Usage

python huffman.py lena

Outputs

completed huffman encode compression in 3.5245704650878906 seconds.
completed huffman compression decode in 4.457077503204346 seconds.
==== files sizes ====
raw image size (TIFF) : 786572 bytes.
compressed image size (JPG) : 35729 bytes.
compressed image size (HUFF) : 766500 bytes.
huffman compression ratio vs raw: 2.5518325086578244 %
huffman compression ratio vs jpg compression: -2045.3161297545412 %
==== Huffman Map ====
0       1111111011000101
1       1111111011000100
2       111111101100011
3       11111110110000
4       1100011001100
5       1111111011001
6       010011011110
7       110001100111
8       111111101101
9       10110110000
10      11011001000
11      11111110111
12      1001101000
13      1100011000
14      1110000111
15      1111011111
16      100001010
17      101011010
18      110001000
19      110011101
20      110110011
21      111010011
22      111001100
23      111010001
24      111001101
25      111001111
26      111001011
27      110100101
28      110100100
29      110001001
30      101101101
31      101000100
32      011000111
33      011000110
34      1111011110
35      1111011100
36      1110101001
37      1110100000
38      1110010100
39      1110010101
40      1110011100
41      1110011101
42      1110000110
43      1110101000
44      1110110100
45      1110100001
46      1111011101
47      1111111010
48      000111001
49      010011010
50      100001011
51      101000101
52      101011011
53      110011100
54      111000010
55      111100000
56      00011011
57      01010010
58      10100100
59      10110111
60      11010011
61      11011110
62      11101100
63      11110010
64      0000101
65      0010000
66      0000111
67      0000011
68      0000001
69      11111101
70      11110101
71      11110011
72      11101111
73      11111000
74      11110110
75      11111011
76      0001111
77      0011100
78      0010011
79      0011111
80      0011010
81      0010101
82      0011011
83      0100010
84      0100111
85      0101101
86      0110101
87      1000101
88      1000111
89      1010011
90      1010101
91      1011001
92      1011101
93      1011111
94      1100001
95      1100100
96      1100101
97      1100000
98      1011010
99      1010111
100     1001110
101     1001011
102     1000011
103     0111010
104     0101010
105     0011001
106     0100001
107     0100100
108     0101100
109     0011110
110     0100101
111     0010100
112     0001100
113     0010110
114     0001011
115     0000000
116     11111100
117     11111010
118     11111111
119     0010010
120     0011101
121     0111011
122     0111111
123     0111000
124     0110011
125     0101111
126     0011000
127     0001001
128     0000110
129     11111001
130     11101110
131     11101011
132     11011111
133     11011000
134     11010111
135     11010101
136     11000111
137     11001111
138     10111101
139     10110000
140     10100011
141     10010001
142     10010010
143     10000000
144     01101101
145     01010110
146     01100001
147     00100010
148     01011101
149     01010001
150     01011100
151     01000001
152     01001100
153     01000111
154     01100000
155     01010000
156     01101001
157     01100010
158     01100100
159     01010011
160     01000000
161     00010101
162     00010100
163     00001000
164     00010001
165     00000101
166     00001001
167     00000100
168     111111100
169     00100011
170     00011101
171     01000110
172     01101111
173     01101100
174     10010011
175     10011111
176     10100001
177     10100000
178     10010101
179     01111010
180     10010000
181     10000010
182     01100101
183     01111001
184     10001001
185     10000011
186     01110011
187     01101110
188     10011001
189     10001101
190     10011011
191     10011000
192     10000001
193     10010100
194     10001000
195     01111000
196     01111011
197     01111101
198     10000100
199     10011110
200     10101100
201     10110001
202     11001100
203     11010001
204     11011011
205     11011010
206     11100010
207     11100100
208     11100011
209     11010100
210     11001101
211     10111000
212     10101001
213     10001100
214     01101000
215     00101111
216     01010111
217     01110010
218     10100101
219     10111001
220     11000101
221     11010110
222     11100000
223     11011100
224     11011101
225     11010000
226     10111100
227     10101000
228     01111100
229     00010000
230     111100010
231     111100011
232     111100001
233     111010101
234     111011011
235     111101000
236     00101110
237     00011010
238     111101001
239     111010010
240     110001101
241     100110101
242     000111000
243     1101100101
244     1011011001
245     1001101001
246     0100110110
247     11101101010
248     11000110010
249     10110110001
250     01001101110
251     110110010011
252     110110010010
253     010011011111
254     1100011001101
255     11101101011

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Demonstrating huffman compression over uncompressed and jpg compression image.

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