diff --git a/BE2_GAN_and_cGAN.ipynb b/BE2_GAN_and_cGAN.ipynb
index 25c3b386f0f6f08e5249e8a9ea5ce94e9b9f2f2e..0e36497caedd7c4d159d867d8d7f36a0be960504 100644
--- a/BE2_GAN_and_cGAN.ipynb
+++ b/BE2_GAN_and_cGAN.ipynb
@@ -123,7 +123,7 @@
     "#   size using a transformer.\n",
     "image_size = 64\n",
     "\n",
-    "# Number of channels in the training images. For color images this is 3\n",
+    "# Number of channels in the training images.\n",
     "nc = 1\n",
     "\n",
     "# Size of z latent vector (i.e. size of generator input)\n",
@@ -42717,7 +42717,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 1,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -42753,7 +42753,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 2,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -42839,7 +42839,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 7,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -42865,13 +42865,27 @@
     "        # C64   - C128   - C256   - C512  - C512  - C512 - C512 - C512\n",
     "        # The first one has already been implemented\n",
     "        \n",
-    "        \n",
+    "        self.down1 = down(64, 128)\n",
+    "        self.down2 = down(128, 256)\n",
+    "        self.down3 = down(256, 512)\n",
+    "        self.down4 = down(512, 512)\n",
+    "        self.down5 = down(512, 512)\n",
+    "        self.down6 = down(512, 512)\n",
+    "        self.down7 = down(512, 512)\n",
+    "\n",
     "        # Decoder\n",
     "        # TO DO :\n",
     "        # Create the 7 decoder layers called up1 to up7 following this sequence :\n",
     "        # CD512 - CD1024 - CD1024 - C1024 - C1024 - C512 - C256 - C128\n",
     "        # The last layer has already been defined\n",
     "        \n",
+    "        self.up1 = up(512, 1024)\n",
+    "        self.up2 = up(1024, 1024)\n",
+    "        self.up3 = up(1024, 1024)\n",
+    "        self.up4 = up(1024, 1024)\n",
+    "        self.up5 = up(1024, 512)\n",
+    "        self.up6 = up(512, 256)\n",
+    "        self.up7 = up(256, 128)\n",
     "        \n",
     "        self.outc = outconv(128, n_classes) # 128 filters\n",
     "\n",
@@ -42893,18 +42907,141 @@
     "        x = self.up2(x, x2)\n",
     "        x = self.up1(x, x1)\n",
     "        x = self.outc(x)\n",
-    "        return x"
+    "        return x\n",
+    "    "
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 8,
    "metadata": {
     "colab": {},
     "colab_type": "code",
     "id": "1hmcejTWJSYY"
    },
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "U_Net(\n",
+       "  (inc): inconv(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(3, 64, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (down1): down(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(64, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (down2): down(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(128, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (down3): down(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(256, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (down4): down(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (down5): down(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (down6): down(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (down7): down(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (up1): up(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(512, 1024, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(1024, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): ReLU(inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (up2): up(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(1024, 1024, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(1024, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): ReLU(inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (up3): up(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(1024, 1024, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(1024, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): ReLU(inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (up4): up(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(1024, 1024, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(1024, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): ReLU(inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (up5): up(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(1024, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): ReLU(inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (up6): up(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(512, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): ReLU(inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (up7): up(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(256, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): ReLU(inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (outc): outconv(\n",
+       "    (conv): Sequential(\n",
+       "      (0): ConvTranspose2d(128, 3, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): Tanh()\n",
+       "    )\n",
+       "  )\n",
+       ")"
+      ]
+     },
+     "execution_count": 8,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
    "source": [
     "# We take images that have 3 channels (RGB) as input and output an image that also have 3 channels (RGB)\n",
     "generator=U_Net(3,3)\n",
@@ -42932,6 +43069,8 @@
     "<font color='red'>**Question 1**</font>                                                                  \n",
     "Knowing the input and output images will be 256x256, what will be the dimension of the encoded vector x8  ?\n",
     "\n",
+    "<font color='blue'>**The input image passes through the 'inconv' layer, which stride is set on 2, dividing its dimension by 2. Then, it goes through 7 down layers, each having a stride equal to 2 too, dividing the original dimension by 2^7=128. If the input image's dimensions are 256x256, then the dimension of the encoded vector x8 will be 1x1.**</font>     \n",
+    "\n",
     "<font color='red'>**Question 2**</font>                                                                  \n",
     "As you can see, U-net has an encoder-decoder architecture with skip connections. Explain why it works better than a traditional encoder-decoder."
    ]
@@ -42976,7 +43115,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 11,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -43046,12 +43185,14 @@
    },
    "source": [
     "<font color='red'>**Question 3**</font>                                                                  \n",
-    "Knowing input images will be 256x256 with 3 channels each, how many parameters are there to learn ?"
+    "Knowing input images will be 256x256 with 3 channels each, how many parameters are there to learn ?\n",
+    "\n",
+    "<font color='blue'>**We have to multiply the number of filters by the size of the kernel, for each layer. 64\\*(4\\*4+1) + 128\\*(4\\*4+1) + 256\\*(4\\*4+1) + 512\\*(4\\*4+1) + 1\\*(4\\*4+1) = 16337**</font>"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 16,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -43062,12 +43203,12 @@
     "class PatchGAN(nn.Module):\n",
     "    def __init__(self, n_channels, n_classes):\n",
     "        super(PatchGAN, self).__init__()\n",
-    "        # TODO :\n",
+    "        # TO DO :\n",
     "        # create the 4 first layers named conv1 to conv4\n",
-    "        self.conv1 =\n",
-    "        self.conv2 =\n",
-    "        self.conv3 =\n",
-    "        self.conv4 =\n",
+    "        self.conv1 = conv_block(n_channels, 64, use_batchnorm=False)\n",
+    "        self.conv2 = conv_block(64, 128)\n",
+    "        self.conv3 = conv_block(128, 256)\n",
+    "        self.conv4 = conv_block(256, 512, stride=1)\n",
     "        # output layer\n",
     "        self.out = out_block(512, n_classes)\n",
     "        \n",
@@ -43083,13 +43224,58 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 17,
    "metadata": {
     "colab": {},
     "colab_type": "code",
     "id": "W_sevZRnBUfn"
    },
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "PatchGAN(\n",
+       "  (conv1): conv_block(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(6, 64, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (conv2): conv_block(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(64, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (conv3): conv_block(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(128, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (conv4): conv_block(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(256, 512, kernel_size=(4, 4), stride=(1, 1), padding=(1, 1))\n",
+       "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+       "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+       "    )\n",
+       "  )\n",
+       "  (out): out_block(\n",
+       "    (conv): Sequential(\n",
+       "      (0): Conv2d(512, 1, kernel_size=(4, 4), stride=(1, 1), padding=(1, 1))\n",
+       "      (1): Sigmoid()\n",
+       "    )\n",
+       "  )\n",
+       ")"
+      ]
+     },
+     "execution_count": 17,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
    "source": [
     "# We have 6 input channels as we concatenate 2 images (with 3 channels each)\n",
     "discriminator = PatchGAN(6,1)\n",
@@ -43125,7 +43311,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 18,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -43153,7 +43339,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 19,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -43189,13 +43375,22 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 20,
    "metadata": {
     "colab": {},
     "colab_type": "code",
     "id": "8wyPjAxPYsNF"
    },
-   "outputs": [],
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "CMP_facade_DB_base.zip: 34.8MB [00:04, 8.02MB/s]                              \n",
+      "CMP_facade_DB_extended.zip: 19.4MB [00:02, 9.02MB/s]                            \n"
+     ]
+    }
+   ],
    "source": [
     "import urllib.request\n",
     "from tqdm import tqdm\n",
@@ -43265,7 +43460,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 21,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -43329,7 +43524,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 22,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -43365,13 +43560,24 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 23,
    "metadata": {
     "colab": {},
     "colab_type": "code",
     "id": "m2NxLrQEBUgM"
    },
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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+      "text/plain": [
+       "<Figure size 640x480 with 2 Axes>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
    "source": [
     "image, mask = next(iter(dataloader))\n",
     "image = reverse_transform(image[0])\n",
@@ -43391,7 +43597,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 24,
    "metadata": {
     "colab": {},
     "colab_type": "code",
@@ -43425,7 +43631,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 25,
    "metadata": {
     "colab": {},
     "colab_type": "code",
diff --git a/CMP_facade_DB_base.zip b/CMP_facade_DB_base.zip
new file mode 100644
index 0000000000000000000000000000000000000000..180b4fedb42acf2b7aa188e482900058184cbe96
Binary files /dev/null and b/CMP_facade_DB_base.zip differ
diff --git a/CMP_facade_DB_extended.zip b/CMP_facade_DB_extended.zip
new file mode 100644
index 0000000000000000000000000000000000000000..9692b85b4557702eeb912a8f715e93721946d894
Binary files /dev/null and b/CMP_facade_DB_extended.zip differ
diff --git a/facades/label_names.txt b/facades/label_names.txt
new file mode 100644
index 0000000000000000000000000000000000000000..03bacb8390f66216e1cf19abaaa42a5730d76066
--- /dev/null
+++ b/facades/label_names.txt
@@ -0,0 +1,12 @@
+1 background 1
+2 facade 2
+3 window 10
+4 door 5
+5 cornice 11
+6 sill 3
+7 balcony 4
+8 blind 6
+9 deco 8
+10 molding 7
+11 pillar 12
+12 shop 9
diff --git a/facades/readme.txt b/facades/readme.txt
new file mode 100644
index 0000000000000000000000000000000000000000..d78dc1582ada3ef8f744c361478bedcd3803d82b
--- /dev/null
+++ b/facades/readme.txt
@@ -0,0 +1,48 @@
+==========================
+  CMP Facade Database
+==========================
+We present a dataset of facade images assembled at the Center for Machine Perception, which includes 600 rectified images of facades from various sources, which have been manually annotated. The facades are from different cities around the world and diverse architectural styles. 
+
+Website: cmp.felk.cvut.cz/~tylecr1/facade/
+
+* Content *
+-----------
+CMP-extended dataset, 228 images
+Image data: *.jpg
+Object annotation: *.xml
+Pixelwise labels: *.png
+Label definition: label_names.txt
+  - line format: [label_id] [class_name] [label_z_order]
+
+* Documentation *
+------------------
+Data origin, format and processing, annotation principles for 12 classes are specified in the report on the website. 
+
+facade 
+molding
+cornice
+pillar
+window
+door
+sill
+blind
+balcony
+shop
+deco
+background
+
+* Citation *
+-------------
+Please use the following reference to cite the dataset:
+@INPROCEEDINGS{Tylecek13,
+  author = {Radim Tyle{\v c}ek, Radim {\v S}{\' a}ra},
+  title = {Spatial Pattern Templates for Recognition of Objects with Regular Structure},
+  booktitle = {Proc. GCPR},
+  year = {2013},
+  address = {Saarbrucken, Germany},
+}
+
+* Contact *
+-----------
+Maintained by Radim Tylecek tylecr1@cmp.felk.cvut.cz
+Last Update: 16.9.2013   
\ No newline at end of file
diff --git a/facades/train/cmp_b0001.jpg b/facades/train/cmp_b0001.jpg
new file mode 100644
index 0000000000000000000000000000000000000000..7da5311cd83f51ca73764507755e0bf4ff489f72
Binary files /dev/null and b/facades/train/cmp_b0001.jpg differ
diff --git a/facades/train/cmp_b0001.png b/facades/train/cmp_b0001.png
new file mode 100644
index 0000000000000000000000000000000000000000..c32aa258b9bca4bff8c8c5e22cb4bb6cbccc6307
Binary files /dev/null and b/facades/train/cmp_b0001.png differ
diff --git a/facades/train/cmp_b0001.xml b/facades/train/cmp_b0001.xml
new file mode 100644
index 0000000000000000000000000000000000000000..c716af3d66ad3eb50bfc244da9be2ddc6fa2a0e1
--- /dev/null
+++ b/facades/train/cmp_b0001.xml
@@ -0,0 +1 @@
+<object>
<points>
<x>
0.0068359
</x>
<x>
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</x>
<y>
0.0092081
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<y>
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</points>
<label>
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</label>
<labelname>
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</labelname>
<flag>
1
</flag>
</object>
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index 0000000000000000000000000000000000000000..8a89219f25f331ef47c9869b20297c6b1294b5b3
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index 0000000000000000000000000000000000000000..74b5cc0b48e5c2e09846fb7894b17efb8bc82d39
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