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"""
<p>This module implements the rather sophisticated F5 algorithm which was
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invented by Andreas Westfeld.</p>
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Unlike its vastly inferior predecessors, namely F3 and F4, it features matrix
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encoding which makes it possible to embed a chunk of k bits within 2^k - 1
bits of the cover data and only change one bit (at most). A bit change is
done by subtracting the absolute value of the corresponding DCT coefficient.
When the embedding process begins, the parameter k is computed based on
the capacity of the cover image and the prospective embedding ratio.
With small amount of hidden data k becomes large which leads to a greater
embedding efficiency (embedded information per bit change).<br />
A permutation (initialized by a user-supplied seed) of the DCT coefficients
helps to scatter each chunk across the entire image.
F5 can be seen as meta-algorithm as it uses a coding scheme to change
as little data as possible and then applies a simpler algorithm (such as F3)
to actually embed data. That is why this module allows the user to specify
which embedding function (one of JSteg, F3, F4) should be used.
"""
import time
import math
import numpy as np
from stegotool.plugins.steganography.F4.F4 import F4
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from stegotool.util.JPEGSteg import JPEGSteg
from stegotool.util.plugins import describe_annotate_convert
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from stegotool.util.plugins import ident, ImagePath, FilePath, NewFilePath
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py module refract...
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class F5(JPEGSteg):
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""" This module has two methods: <i>embed_raw_data</i> to embed data
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with the F5 algorithm and <i>extract_raw_data</i> to extract data
which was embedded previously. """
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def __init__(self, ui, core):
"""
Constructor of the F5 class.
"""
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JPEGSteg.__init__(self, ui, core)
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self._embed_hook = self._embed_k
self._extract_hook = self._extract_k
self._embed_fun = None
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self.dct_p = None
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self.seed = None
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self.default_embedding = True
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self.steg_ind = -1
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self.excess_bits = None
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# needed because k is embedded separately
self.cov_ind = -1
self.k_coeff = -1
@describe_annotate_convert((None, None, ident),
("cover image", ImagePath, str),
("hidden data", FilePath, str),
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("stego image", NewFilePath, str),
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("seed", int, int),
("embedding behavior",
['Default', 'F3', 'JSteg'], str))
def embed_raw_data(self, src_cover, src_hidden, tgt_stego, seed,
embed_fun):
"""<p>This method embeds arbitrary data into a cover image.
The cover image must be a JPEG.</p>
<p>Parameters:
<ol>
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<li><pre>src_cover</pre>
A valid pathname to an image file which serves as cover image
(the image which the secret image is embedded into).</li>
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<li><pre>src_hidden</pre>
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A valid pathname to an arbitrary file that is supposed to be
embedded into the cover image.</li>
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<li><pre>tgt_stego</pre>
Target pathname of the resulting stego image. You should save to
a PNG or another lossless format, because many LSBs don't survive
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lossy compression.</li>
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<li><pre>seed</pre>
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A seed for the random number generator that is responsible scattering
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the secret data within the cover image.</li>
<li><pre>param embed_fun</pre>
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Specifies which embedding function should be used. Must be one of
'Default', 'F3', 'Jsteg'. If 'Default' is selected, the algorithm uses
the same behavior as Westfeld's implementation, i.e. decrementing
absolute values for n > 1 (F3) and using F4 in the special case n = 1.
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Selecting F3 or JSteg results in using that scheme for all n.</li>
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</ol>
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</p>
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"""
self.t0 = time.time()
self.seed = seed
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if embed_fun == 'F3':
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self._embed_fun = self._f3_embed
self.default_embedding = False
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elif embed_fun == 'JSteg':
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self._embed_fun = self._jsteg_embed
self.default_embedding = False
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elif embed_fun == 'Default':
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self._embed_fun = self._f3_embed
self.default_embedding = True
self.cov_ind = -1
JPEGSteg._post_embed_actions(self, src_cover, src_hidden, tgt_stego)
@describe_annotate_convert((None, None, ident),
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("stego image", ImagePath, str),
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("hidden data", NewFilePath, str),
("seed", int, int),
("embedding behavior", ['Default', 'F3/JSteg'],
str))
def extract_raw_data(self, src_steg, tgt_hidden, seed, embed_fun):
"""<p>This method extracts secret data from a stego image. It is
(obviously) the inverse operation of embed_raw_data.</p>
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<p>Parameters:
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<ol>
<li><pre>src_stego</pre>
A valid pathname to an image file which serves as stego image.</li>
<li><pre>tgt_hidden</pre>
A pathname denoting where the extracted data should be saved to.</li>
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<li><pre>param seed</pre>
A seed for the random number generator that is responsible scattering
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the secret data within the cover image.</li>
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<li><pre>param embed_fun</pre>
Specifies which embedding function should be used. Must be one of
'Default', 'F3', 'JSteg'. If 'Default' is selected, the algorithm uses
the same behavior as Westfeld's implementation, i.e. decrementing
absolute values for n > 1 (F3) and using F4 in the special case n = 1.
Selecting F3 or JSteg results in using that scheme for all n.</li>
</ol></pre>
"""
self.t0 = time.time()
self.seed = seed
self.steg_ind = -1
if embed_fun == 'F3/JSteg':
self.default_embedding = False
elif embed_fun == 'Default':
self.default_embedding = True
# excess bits occur when the size of extracted data is not a multiple
# of k. if excess bits are available, they are prepended to hidden data
self.excess_bits = None
JPEGSteg._post_extract_actions(self, src_steg, tgt_hidden)
def _embed_k(self, cov_data, hid_data):
np.random.seed(self.seed)
self.dct_p = np.random.permutation(cov_data.size)
self.k_coeff = self._find_max_k(cov_data, hid_data)
self.ui.display_status('setting k = %d' % self.k_coeff)
k_split = self.lookup_tab.split_byte(self.k_coeff, 1)[-4:]
# embed k in F3-like style
for m in k_split:
success = False
while not success:
self.cov_ind += 1
while cov_data[self.dct_p[self.cov_ind]] == 0 or \
self.dct_p[self.cov_ind] % 64 == 0:
self.cov_ind += 1
if m != cov_data[self.dct_p[self.cov_ind]] & 1:
cov_data[self.dct_p[self.cov_ind]] -= \
math.copysign(1, cov_data[self.dct_p[self.cov_ind]])
success = cov_data[self.dct_p[self.cov_ind]] != 0
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def _extract_k(self, steg_data):
# initializing the MT is done only once in order to retain the state
self.dct_p = np.random.seed(self.seed)
self.dct_p = np.random.permutation(self.steg_data.size)
k_split = np.zeros(4, np.uint8)
for i in xrange(k_split.size):
self.steg_ind += 1
while self.steg_data[self.dct_p[self.steg_ind]] == 0 or\
self.dct_p[self.steg_ind] % 64 == 0:
self.steg_ind += 1
k_split[i] = self.steg_data[self.dct_p[self.steg_ind]] & 1
self.k_coeff = self.lookup_tab.merge_words(tuple([0, 0, 0, 0] +
list(k_split)), 1)
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def _find_max_k(self, cov_data, hid_data):
cnt = 4 # information about k take up 4 bits
# find number of DCT coefficients
update_cnt = 10000
for i, c in enumerate(cov_data):
if update_cnt == 0:
self._set_progress(
int(30 * (float(i) / float(cov_data.size))))
update_cnt = 10000
update_cnt -= 1
# pessimistic, but accurate estimation of the capacity of the image
ci = int(c)
if (not (ci is 0)) and (not ((i % 64) is 0)) \
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and (not (ci is 1)) and (not (ci is -1)):
cnt += 1
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hid_size = hid_data.size
cov_size = cnt
if cov_size < hid_size:
raise Exception("Cannot fit %d bits in %d DCT coefficients. \
Cover image is too small." % (hid_size, cov_size))
self.ui.display_status('DCT embedding ratio = %f' \
% (float(hid_size) / float(cov_size)))
k = 1
while True:
k += 1
n = (1 << k) - 1
num_chunks = cov_size / n
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num_emb_bits = num_chunks * k
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if num_emb_bits < hid_size:
return min(k - 1, 15)
# low level embedding functions
def _f3_embed(self, cov_data, ind):
cov_data[ind] -= math.copysign(1, cov_data[ind])
def _jsteg_embed(self, cov_data, ind):
m = 1 ^ (cov_data[ind] & 1)
cov_data[ind] = (cov_data[ind] & 0xffffe) | m
def _raw_embed(self, cov_data, hid_data, status_begin=0):
k = self.k_coeff
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n = (1 << k) - 1
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if n == 1 and self.default_embedding:
# in case k = n = 1, Westfeld's implementation uses F4 for
# embedding. Therefore, if 'default' embedding has been selected
# we will do the same
f4 = F4(self.ui, self.core)
f4.seed = self.seed
f4.dct_p = self.dct_p
f4.cov_ind = self.cov_ind
cov_data = f4._raw_embed(cov_data, hid_data, 30)
return cov_data
cov_ind = self.cov_ind # preventing RSI by writing 'self' less often
hid_ind = 0
remaining_bits = hid_data.size
hid_size = float(hid_data.size)
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dct_p = self.dct_p
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update_cnt = int(hid_size / (70.0 * k))
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while remaining_bits > 0:
if update_cnt == 0:
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self._set_progress(30 + int(((
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hid_size - remaining_bits) / hid_size) * 70))
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update_cnt = int(hid_size / (70.0 * k))
update_cnt -= 1
msg_chunk_size = min(remaining_bits, k)
msg_chunk = np.zeros(k, np.int8)
cov_chunk = np.zeros(n, np.int32)
msg_chunk[0:msg_chunk_size] = hid_data[hid_ind:hid_ind +
msg_chunk_size]
hid_ind += k
# get n DCT coefficients
for i in xrange(n):
cov_ind += 1
while cov_data[dct_p[cov_ind]] == 0 \
or dct_p[cov_ind] % 64 == 0:
cov_ind += 1
cov_chunk[i] = dct_p[cov_ind]
success = False
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while not success: # loop necessary because of shrinkage
h = 0
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for i in xrange(n):
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h ^= ((cov_data[cov_chunk[i]] & 1) * (i + 1))
scalar_x = 0
for i in xrange(k):
scalar_x = (scalar_x << 1) + msg_chunk[i]
s = scalar_x ^ h
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if s != 0:
self._embed_fun(cov_data, cov_chunk[s - 1])
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else:
break
if cov_data[cov_chunk[s - 1]] == 0: # test for shrinkage
cov_chunk[s - 1:-1] = cov_chunk[s:] # adjusting
cov_ind += 1
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while cov_data[dct_p[cov_ind]] == 0 or\
dct_p[cov_ind] % 64 == 0:
cov_ind += 1
cov_chunk[n - 1] = dct_p[cov_ind]
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else:
success = True
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remaining_bits -= k
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self.k_coeff = -1 # prevent k being read from this instance
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return cov_data
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def _raw_extract(self, num_bits):
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k = self.k_coeff
n = (1 << k) - 1
if self.is_header == None:
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self.is_header = True
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if n == 1 and self.default_embedding:
f4 = F4(self.ui, self.core)
f4.seed = self.seed
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f4.dct_p = self.dct_p
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f4.steg_data = self.steg_data
f4.is_header = self.is_header
f4.steg_ind = self.steg_ind
hid_data = f4._raw_extract(num_bits)
self.steg_ind = f4.steg_ind
self.is_header = False
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return hid_data
remaining_bits = num_bits
hid_data = np.zeros(num_bits, np.uint8)
hid_ind = 0
dct_p = self.dct_p
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is_header = False # signals whether or not extracting header
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if self.excess_bits != None:
hid_data[hid_ind:hid_ind + self.excess_bits.size] = \
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self.excess_bits
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hid_ind += self.excess_bits.size
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remaining_bits -= self.excess_bits.size
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curr_chunk = np.zeros(k, np.uint8)
update_cnt = int(num_bits / (100.0 * k))
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