"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "data": {
+ "text/plain": [
+ "{'eval_loss': 0.698646068572998,\n",
+ " 'eval_model_preparation_time': 0.0053,\n",
+ " 'eval_accuracy': 0.501471090445793,\n",
+ " 'eval_runtime': 363.9299,\n",
+ " 'eval_samples_per_second': 209.2,\n",
+ " 'eval_steps_per_second': 26.151}"
+ ]
+ },
+ "execution_count": 25,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "trainer.evaluate()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "colab": {
+ "base_uri": "https://localhost:8080/",
+ "height": 193
+ },
+ "id": "iZUij-VwELXU",
+ "outputId": "c0d5e7f8-bc0b-4bc8-e43b-427b91b1c1cb"
+ },
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ " \n",
+ " \n",
+ "
\n",
+ " [7138/7138 50:50, Epoch 2/2]\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " Epoch \n",
+ " Training Loss \n",
+ " Validation Loss \n",
+ " Model Preparation Time \n",
+ " Accuracy \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " 0.227800 \n",
+ " 0.514502 \n",
+ " 0.005300 \n",
+ " 0.691610 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " 0.186500 \n",
+ " 0.495183 \n",
+ " 0.005300 \n",
+ " 0.699871 \n",
+ " \n",
+ " \n",
+ "
"
+ ],
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ " \n",
+ " \n",
+ "
\n",
+ " [9517/9517 31:37]\n",
+ "
\n",
+ " "
+ ],
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "data": {
+ "text/plain": [
+ "TrainOutput(global_step=7138, training_loss=0.2889665345512341, metrics={'train_runtime': 3051.3234, 'train_samples_per_second': 74.853, 'train_steps_per_second': 2.339, 'total_flos': 1.7699325411952042e+19, 'train_loss': 0.2889665345512341, 'epoch': 2.0})"
+ ]
+ },
+ "execution_count": 26,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "trainer.train()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "colab": {
+ "base_uri": "https://localhost:8080/",
+ "height": 161
+ },
+ "id": "b8caa0kpH9uf",
+ "outputId": "20beebb1-07ff-4a3f-c7f3-c9de1f4ab58e"
+ },
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ " \n",
+ " \n",
+ "
\n",
+ " [9517/9517 05:59]\n",
+ "
\n",
+ " "
+ ],
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "data": {
+ "text/plain": [
+ "{'eval_loss': 0.49518314003944397,\n",
+ " 'eval_model_preparation_time': 0.0053,\n",
+ " 'eval_accuracy': 0.6998712795859932,\n",
+ " 'eval_runtime': 359.7866,\n",
+ " 'eval_samples_per_second': 211.609,\n",
+ " 'eval_steps_per_second': 26.452,\n",
+ " 'epoch': 2.0}"
+ ]
+ },
+ "execution_count": 27,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "trainer.evaluate()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "colab": {
+ "base_uri": "https://localhost:8080/",
+ "height": 55
+ },
+ "collapsed": true,
+ "id": "GQo5AFJ1N1GC",
+ "outputId": "27aa4dc0-7d59-49bd-8a2a-238b69102944"
+ },
+ "outputs": [
+ {
+ "data": {
+ "text/html": [],
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "{'test_loss': 0.49518314003944397, 'test_model_preparation_time': 0.0053, 'test_accuracy': 0.6998712795859932, 'test_runtime': 381.0474, 'test_samples_per_second': 199.802, 'test_steps_per_second': 24.976}\n"
+ ]
+ }
+ ],
+ "source": [
+ "outputs = trainer.predict(test_data)\n",
+ "print(outputs.metrics)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "colab": {
+ "base_uri": "https://localhost:8080/",
+ "height": 855
+ },
+ "id": "vZE0GZXnIVtZ",
+ "outputId": "885bb00a-b9da-4995-dbad-776580260022"
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Accuracy: 0.6999\n",
+ "F1 Score: 0.6739\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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+qcGDB2v06NHavXu3ateurdDQUJ0+fTpH8zFZrVarAz+PO1ZSUpK8vb1lrtlXJle3vB4OAAec2zEjr4cAIBckJSWpTAlvJSYmymKx5PVwJF1TLzR5VaZC7rnev/VKilI3v+XQnH18fDRp0iT17t1bLVq0UJ06dTR16tTrtl25cqXat2+vkydPqkyZMpKk2bNna/jw4Tpz5ozc3Nw0fPhwRUREaP/+/bb3denSRQkJCVq1apUkqWHDhrr33ns1Y8bVP38zMjLk7++vF198Ua+88kq2x06iCgAAcAdKT0/X4sWLlZycrODgYNv5hQsXqmTJkqpRo4ZGjBihixcv2q5FRUWpZs2atiJVkkJDQ5WUlGRLZaOiohQSEmL3WaGhoYqKipIkpaWladeuXXZtXFxcFBISYmuTXTz1DwAA4CiDn/pPSkqyO202m2U2m6/7ln379ik4OFgpKSkqWrSovvvuOwUFBUmSunXrpgoVKsjPz0979+7V8OHDFRMTo2+//VaSFBcXZ1ekSrK9jouLu2mbpKQkXbp0SefOnVN6evp12xw6dChH06dQBQAAcHL+/v52r0ePHq0xY8Zct23VqlUVHR2txMREff311woLC9OGDRsUFBSkZ5991tauZs2aKlu2rB588EEdPXpUlStXNnIKt4RCFQAAwFEGfzPViRMn7Nao3ihNlSQ3NzcFBgZKkurXr68dO3Zo2rRp+vDDD7O0bdiwoSTpyJEjqly5snx9fbM8nR8fHy9J8vX1tf1v5rlr21gsFnl4eMjV1VWurq7XbZPZR3axRhUAAMDJZW43lXncrFD9t4yMDKWmpl73WnR0tCSpbNmykqTg4GDt27fP7un8yMhIWSwW2/KB4OBgrV271q6fyMhI2zpYNzc31a9f365NRkaG1q5da7dWNjtIVAEAABzlJN9MNWLECLVt21bly5fX+fPntWjRIq1fv16rV6/W0aNHtWjRIj300EMqUaKE9u7dq/DwcDVr1ky1atWSJLVu3VpBQUHq0aOHJk6cqLi4OL3++uvq37+/rTju16+fZsyYoWHDhumZZ57RunXrtGTJEkVERNjGMXjwYIWFhalBgwa67777NHXqVCUnJ6tXr145mg+FKgAAgKMMvvWfXadPn9bTTz+tU6dOydvbW7Vq1dLq1avVqlUrnThxQmvWrLEVjf7+/urUqZNef/112/tdXV21fPlyPf/88woODpanp6fCwsI0btw4W5uAgABFREQoPDxc06ZNU7ly5TRnzhyFhoba2nTu3FlnzpzRqFGjFBcXpzp16mjVqlVZHrD6z+mzj+r1sY8qcOdgH1XgzuDU+6i2GGPcPqrrxzjVnG8nElUAAABHOcmt/ztNwZ49AAAAnBaJKgAAgKOcZI3qnYZEFQAAAE6JRBUAAMBRrFE1RMGePQAAAJwWiSoAAICjWKNqCBJVAAAAOCUSVQAAAIcZtEa1gGeKBXv2AAAAcFokqgAAAI5ijaohSFQBAADglEhUAQAAHGUyGbSPKokqAAAA4HRIVAEAABzFN1MZomDPHgAAAE6LRBUAAMBRPPVvCApVAAAAR3Hr3xAFe/YAAABwWiSqAAAAjuLWvyFIVAEAAOCUSFQBAAAcxRpVQxTs2QMAAMBpkagCAAA4ijWqhiBRBQAAgFMiUQUAAHCQyWSSiUQ115GoAgAAwCmRqAIAADiIRNUYJKoAAABwSiSqAAAAjjL9/2FEvwUYiSoAAACcEokqAACAg1ijagwSVQAAADglElUAAAAHkagag0QVAAAATolEFQAAwEEkqsYgUQUAAIBTIlEFAABwEImqMShUAQAAHMWG/4bg1j8AAACcEokqAACAg7j1bwwSVQAAADglElUAAAAHmUwyKFHN/S7zExJVAAAAOCUSVQAAAAeZZNAa1QIeqZKoAgAAwCmRqAIAADiIp/6NQaIKAAAAp0SiCgAA4Ci+mcoQJKoAAABwSiSqAAAAjjJojaqVNaoAAACA8yFRBQAAcJBRT/0bszdr/kGiCgAAAKdEogoAAOAgElVjkKgCAADAKVGoAgAAOMpk4JEDs2bNUq1atWSxWGSxWBQcHKyVK1farqekpKh///4qUaKEihYtqk6dOik+Pt6uj9jYWLVr105FihRR6dKlNXToUF25csWuzfr161WvXj2ZzWYFBgZq3rx5WcYyc+ZMVaxYUe7u7mrYsKG2b9+es8mIQhUAAMBhmbf+jThyoly5cnr77be1a9cu7dy5Uw888IAeffRRHThwQJIUHh6uZcuW6auvvtKGDRt08uRJdezY0fb+9PR0tWvXTmlpadqyZYvmz5+vefPmadSoUbY2x48fV7t27dSyZUtFR0dr0KBB6tOnj1avXm1r8+WXX2rw4MEaPXq0du/erdq1ays0NFSnT5/O2c/VarVac/SOAiIpKUne3t4y1+wrk6tbXg8HgAPO7ZiR10MAkAuSkpJUpoS3EhMTZbFY8no4kv6pF0r2mCcXtyK53n9G2kX9taCnQ3P28fHRpEmT9Pjjj6tUqVJatGiRHn/8cUnSoUOHVL16dUVFRalRo0ZauXKl2rdvr5MnT6pMmTKSpNmzZ2v48OE6c+aM3NzcNHz4cEVERGj//v22z+jSpYsSEhK0atUqSVLDhg117733asaMq3/+ZmRkyN/fXy+++KJeeeWVbI+dRBUAAMBBRieqSUlJdkdqaup/jik9PV2LFy9WcnKygoODtWvXLl2+fFkhISG2NtWqVVP58uUVFRUlSYqKilLNmjVtRaokhYaGKikpyZbKRkVF2fWR2Sazj7S0NO3atcuujYuLi0JCQmxtsotCFQAAwMn5+/vL29vbdkyYMOGGbfft26eiRYvKbDarX79++u677xQUFKS4uDi5ubmpWLFidu3LlCmjuLg4SVJcXJxdkZp5PfPazdokJSXp0qVL+uuvv5Senn7dNpl9ZBfbUwEAADjI6O2pTpw4YXfr32w23/A9VatWVXR0tBITE/X1118rLCxMGzZsyPWx3Q4UqgAAAE4u8yn+7HBzc1NgYKAkqX79+tqxY4emTZumzp07Ky0tTQkJCXapanx8vHx9fSVJvr6+WZ7Oz9wV4No2/94pID4+XhaLRR4eHnJ1dZWrq+t122T2kV3c+gcAAHCQszz1fz0ZGRlKTU1V/fr1VbhwYa1du9Z2LSYmRrGxsQoODpYkBQcHa9++fXZP50dGRspisSgoKMjW5to+Mttk9uHm5qb69evbtcnIyNDatWttbbKLRBUAAOAOMWLECLVt21bly5fX+fPntWjRIq1fv16rV6+Wt7e3evfurcGDB8vHx0cWi0UvvviigoOD1ahRI0lS69atFRQUpB49emjixImKi4vT66+/rv79+9uWG/Tr108zZszQsGHD9Mwzz2jdunVasmSJIiIibOMYPHiwwsLC1KBBA913332aOnWqkpOT1atXrxzNh0IVAADAUbewOX+2+82B06dP6+mnn9apU6fk7e2tWrVqafXq1WrVqpUkacqUKXJxcVGnTp2Umpqq0NBQffDBB7b3u7q6avny5Xr++ecVHBwsT09PhYWFady4cbY2AQEBioiIUHh4uKZNm6Zy5cppzpw5Cg0NtbXp3Lmzzpw5o1GjRikuLk516tTRqlWrsjxg9Z/TZx/V62MfVeDOwT6qwJ3BmfdRLdNrgWH7qMbP7eFUc76dSFQBAAAcZPRT/wUVD1MBAADAKZGoAgAAOIhE1RgkqgAAAHBKJKoAAAAOIlE1BokqAAAAnBKJKgAAgKOcZB/VOw2JKvKVvk800fYvRyh+0yTFb5qk9fNfVuvGV7/SrXxZH13aM+O6R8eQupIkH29PfT/jBR374U0lbJuiwyvHa8rwJ+Tl6W73OV3aNtC2L1/R31ve07Ef3tTs0d3l4+1pu169kq++eLePDkWM1aU9MzSgW4vb9jMACpI///xTvZ5+SneVKaHiXh5qUKemdu3cabvuUdh03eO9yZNsbR5/7BHdXam8ihV1V4B/WT0T1kMnT57Mi+kAyCESVeQrf8YnaOT73+tI7BmZZNJTDzfUV1OeVaMubyvmt3hVDBlh1/6ZTo0V/nSIVv90QNLV7xpevmGvxn6wXH+dO69K/qU09ZUn9b63p3q+Ok+SFFy7kuaMf1rDJn+jiA37dVdpb01/rYs+GNlVXYbMkSQVcXfT8T/+0reRe/TOyx1v688AKCjOnTunB5o3VvPmLbV02UqVKlVKR44cVvHixW1tjp84ZfeeH1atVL9ne+uxxzrZzjVr3lJDh78q37JldfLPPzVi+BB16/y41m/actvmgjsfa1SNQaGKfGXFxv12r8fMXKa+TzTRfbUCdPBYnOL/Pm93/ZGWtfVN5G4lX0qTJCWcv6SPv9psux576pw++mqTwp8OsZ1rWCtAv5/8Wx98sUGS9PvJv/XJNz/p5Z7/tNn1S6x2/RIrSRr/0iO5O0kAkqTJk95RuXL++uiTubZzFQMC7Nr4+vravV627Hs1b9FSAZUq2c69NCjc9usKFSpoyLBX9GSnDrp8+bIKFy5s0OhR0FCoGoNb/8i3XFxMeiK0vjw93LRt7/Es1+tW91edav6avzTqhn2ULeWtRx+oo027DtvObdt7XOV8iyu0ydUlBaV9vPRYSB2t2vxL7k8CwA1FLP+f6tVvoG5dnlB5v9Jq1KCuPp3z8Q3bx8fHa9WKCIX16n3DNmfPntXiLxaqUfD9FKlAPkCiinznnkA/rZ//stzdCunCpVR1fvljHToWl6VdWIdgHTx2Slt/zlrEzp/QU+2b11IRDzct37BPz49bZLsW9fMx9Xp1vha8/Yzc3QqrcGFXLd+wT4Pe/tLQeQGwd/zYMX384Sy9NGiwhg1/Vbt27tDL4S/Jzc1NTz0dlqX95wvmy8vLSx0ey7oc57URwzX7gxm6ePGi7mvYSN9+v/x2TAEFiEkGJaoF/GmqApGo9uzZUx06dMjrYSCX/PpbvBp2maBmT7+rj7/arI/H9VC1Sva3/9zNhdW5bYMbpqnD3v1Gwd3e0eODPlSlciXt1plWq+Srd4c9rgkfrdT93d/Rwy/MVIWyPnr/tS6GzguAvYyMDNWpW0/j3nhLderWVe++z6pX7776+KPZ123/2bxP1blrd7m7u2e5Fv7yUG3dsUfLV/4gV1dX9en1tKxWq9FTAOCgPC9Ue/bsaVvXUbhwYQUEBGjYsGFKSUnJ66HBSV2+kq5jJ/7SnoMnNOr9/2nfr3+qf9cWdm0eC6mjIu5uWrh8+3X7iP/7vH79LV4RG/bpxTe+0HNPNpNvSYskaWiv1oqKPqopn63V/sMntSbqoAZN+FI9O9xvawPAeL5ly6p69SC7c9WqVdeJE7FZ2m7evEm/xsSo1zN9rttXyZIldXeVKnowpJU+W7hYq1au0LatWw0ZNwqmzFrGiKMgc4pb/23atNHcuXN1+fJl7dq1S2FhYTKZTHrnnXfyemjIB1xMJpnd7P9V7tnhfkVs2Ke/zl34z/ebXK7+IeBW+GofRTzcdOVKul2b9IyryUtB/wMDuJ2C72+sX3+NsTt3+PCvKl++Qpa28z/9RPXq1Vet2rX/s9+MjAxJUlpaau4MFIBh8jxRlSSz2SxfX1/5+/urQ4cOCgkJUWRkpKSrf6BMmDBBAQEB8vDwUO3atfX111/b3puenq7evXvbrletWlXTpk3Lq6nAYONefESN61VW+bI+uifQT+NefETNGtytxSv+2Vexkn9JNalXWXO/y7r1TGiTIPV4pJGCKpdV+bI+atPkHr3/Whdt2XNUsafOSpIiNuzTow/UUd8nmqjiXSUUXLuSJg97XDv2/aZTZxIlSYULuapWlbtUq8pdcitcSH6li6lWlbtUyb/k7flBAAXAiy+Fa/u2rZr49ls6euSIFn+xSJ/O+UjPPd/frl1SUpK+/eYr9bxOmrp92zbNmjlDP0dH6/fff9f6H9cp7KmuqlS5sho2Cr5dU0FBYDLwKMCcIlG91v79+7VlyxZVqHD1b8wTJkzQ559/rtmzZ+vuu+/Wxo0b9dRTT6lUqVJq3ry5MjIyVK5cOX311VcqUaKEtmzZomeffVZly5bVk08+me3PTU1NVWrqP3+7TkpKyvW5wXGlfIrqk/FPy7ekRYkXUrT/8J96+IUPtG7bIVubsEeD9Wd8gtZEHcry/kspl/VMx/s1cUhHmQsX0h/xCfp+XbTe/TTS1ubzZdvk5emufp2b6+3wjkq8cEnrt8fo9Wnf29qULeWtbV/+s2dreFiIwsNCtHHnYYX25S9KQG5ocO+9+vLr7zTqtRF6641xqhgQoEmTp6prt+527b76crGsVque7NI1Sx9FihTR90u/1RvjRis5OVm+Zcuqdes2Gv7q6zKbzbdrKgBukcmax6vJe/bsqc8//1zu7u66cuWKUlNT5eLioiVLlqh9+/by8fHRmjVrFBz8z998+/Tpo4sXL2rRokXX7XPAgAGKi4uzJa89e/ZUQkKCli5desNxjBkzRmPHjs1y3lyzr0yubo5NEkCeOrdjRl4PAUAuSEpKUpkS3kpMTJTF4hzPDCQlJcnb21sVXvhKLuYiud5/RupF/f7BE04159vJKRLVli1batasWUpOTtaUKVNUqFAhderUSQcOHNDFixfVqlUru/ZpaWmqW7eu7fXMmTP16aefKjY2VpcuXVJaWprq1KmTozGMGDFCgwcPtr1OSkqSv7+/Q/MCAADArXOKQtXT01OBgYGSpE8//VS1a9fWJ598oho1akiSIiIidNddd9m9J/OWzeLFizVkyBBNnjxZwcHB8vLy0qRJk7Rt27YcjcFsNnMbCAAA3BK+mcoYTlGoXsvFxUWvvvqqBg8erF9//VVms1mxsbFq3rz5ddv/9NNPuv/++/XCCy/Yzh09evR2DRcAAAAGcbpCVZKeeOIJDR06VB9++KGGDBmi8PBwZWRkqEmTJkpMTNRPP/0ki8WisLAw3X333frss8+0evVqBQQEaMGCBdqxY4cC/vV90AAAAEYxma4eRvRbkDlloVqoUCENGDBAEydO1PHjx1WqVClNmDBBx44dU7FixVSvXj29+uqrkqTnnntOe/bsUefOnWUymdS1a1e98MILWrlyZR7PAgAAAI7I86f+nVXmU3w89Q/kfzz1D9wZnPmp/0ovfi0Xs2eu95+Rmqxj7z/uVHO+nZxiw38AAADg35zy1j8AAEC+YtAa1YL+zVQkqgAAAHBKJKoAAAAOYh9VY1CoAgAAOIjtqYzBrX8AAAA4JRJVAAAAB7m4mOTikvvxp9WAPvMTElUAAAA4JRJVAAAAB7FG1RgkqgAAAHBKJKoAAAAOYnsqY5CoAgAAwCmRqAIAADiINarGIFEFAACAUyJRBQAAcBBrVI1BogoAAACnRKIKAADgIBJVY5CoAgAAwCmRqAIAADiIp/6NQaIKAAAAp0SiCgAA4CCTDFqjqoIdqZKoAgAAwCmRqAIAADiINarGoFAFAABwENtTGYNb/wAAAHBKJKoAAAAO4ta/MUhUAQAA4JRIVAEAABzEGlVjkKgCAADAKZGoAgAAOIg1qsYgUQUAAIBTolAFAABwUOYaVSOOnJgwYYLuvfdeeXl5qXTp0urQoYNiYmLs2rRo0SLLZ/Tr18+uTWxsrNq1a6ciRYqodOnSGjp0qK5cuWLXZv369apXr57MZrMCAwM1b968LOOZOXOmKlasKHd3dzVs2FDbt2/P0XwoVAEAAO4QGzZsUP/+/bV161ZFRkbq8uXLat26tZKTk+3a9e3bV6dOnbIdEydOtF1LT09Xu3btlJaWpi1btmj+/PmaN2+eRo0aZWtz/PhxtWvXTi1btlR0dLQGDRqkPn36aPXq1bY2X375pQYPHqzRo0dr9+7dql27tkJDQ3X69Olsz8dktVqtDvw87lhJSUny9vaWuWZfmVzd8no4ABxwbseMvB4CgFyQlJSkMiW8lZiYKIvFktfDkfRPvVB/dIQKuXvmev9XUpK1a2y7W57zmTNnVLp0aW3YsEHNmjWTdDVRrVOnjqZOnXrd96xcuVLt27fXyZMnVaZMGUnS7NmzNXz4cJ05c0Zubm4aPny4IiIitH//ftv7unTpooSEBK1atUqS1LBhQ917772aMePqn8EZGRny9/fXiy++qFdeeSVb4ydRBQAAuEMlJiZKknx8fOzOL1y4UCVLllSNGjU0YsQIXbx40XYtKipKNWvWtBWpkhQaGqqkpCQdOHDA1iYkJMSuz9DQUEVFRUmS0tLStGvXLrs2Li4uCgkJsbXJDp76BwAAcJDR+6gmJSXZnTebzTKbzTd9b0ZGhgYNGqTGjRurRo0atvPdunVThQoV5Ofnp71792r48OGKiYnRt99+K0mKi4uzK1Il2V7HxcXdtE1SUpIuXbqkc+fOKT09/bptDh06lN3pU6gCAAA4O39/f7vXo0eP1pgxY276nv79+2v//v3avHmz3flnn33W9uuaNWuqbNmyevDBB3X06FFVrlw518acGyhUAQAAHGT0PqonTpywW6P6X2nqgAEDtHz5cm3cuFHlypW7aduGDRtKko4cOaLKlSvL19c3y9P58fHxkiRfX1/b/2aeu7aNxWKRh4eHXF1d5erqet02mX1kB2tUAQAAnJzFYrE7blSoWq1WDRgwQN99953WrVungICA/+w7OjpaklS2bFlJUnBwsPbt22f3dH5kZKQsFouCgoJsbdauXWvXT2RkpIKDgyVJbm5uql+/vl2bjIwMrV271tYmO0hUAQAAHGT0GtXs6t+/vxYtWqTvv/9eXl5etjWl3t7e8vDw0NGjR7Vo0SI99NBDKlGihPbu3avw8HA1a9ZMtWrVkiS1bt1aQUFB6tGjhyZOnKi4uDi9/vrr6t+/v61A7tevn2bMmKFhw4bpmWee0bp167RkyRJFRETYxjJ48GCFhYWpQYMGuu+++zR16lQlJyerV69e2Z4PhSoAAMAdYtasWZKubkF1rblz56pnz55yc3PTmjVrbEWjv7+/OnXqpNdff93W1tXVVcuXL9fzzz+v4OBgeXp6KiwsTOPGjbO1CQgIUEREhMLDwzVt2jSVK1dOc+bMUWhoqK1N586ddebMGY0aNUpxcXGqU6eOVq1aleUBq5thH9UbYB9V4M7BPqrAncGZ91FtOH6lYfuobhvZ1qnmfDuxRhUAAABOiVv/AAAADnKWNap3GgpVAAAAB1GoGoNb/wAAAHBKJKoAAAAOMnrD/4KKRBUAAABOiUQVAADAQaxRNQaJKgAAAJwSiSoAAICDWKNqDBJVAAAAOCUSVQAAAAexRtUYJKoAAABwSiSqAAAADjLJoDWqud9lvkKiCgAAAKdEogoAAOAgF5NJLgZEqkb0mZ+QqAIAAMApkagCAAA4iH1UjUGiCgAAAKdEogoAAOAg9lE1BokqAAAAnBKJKgAAgINcTFcPI/otyChUAQAAHGUy6DZ9AS9UufUPAAAAp0SiCgAA4CC2pzIGiSoAAACcEokqAACAg0z//48R/RZkJKoAAABwSiSqAAAADmJ7KmOQqAIAAMApkagCAAA4iK9QNQaJKgAAAJwSiSoAAICD2EfVGCSqAAAAcEokqgAAAA5yMZnkYkD8aUSf+QmJKgAAAJwSiSoAAICDWKNqDBJVAAAAOCUSVQAAAAexj6oxSFQBAADglEhUAQAAHMQaVWNQqAIAADiI7amMka1C9X//+1+2O3zkkUdueTAAAABApmwVqh06dMhWZyaTSenp6Y6MBwAAIN8x/f9hRL8FWbYK1YyMDKPHAQAAANhxaI1qSkqK3N3dc2ssAAAA+RLbUxkjx9tTpaena/z48brrrrtUtGhRHTt2TJI0cuRIffLJJ7k+QAAAABRMOS5U33zzTc2bN08TJ06Um5ub7XyNGjU0Z86cXB0cAABAfuBiMu4oyHJcqH722Wf66KOP1L17d7m6utrO165dW4cOHcrVwQEAAKDgyvEa1T///FOBgYFZzmdkZOjy5cu5MigAAID8hDWqxshxohoUFKRNmzZlOf/111+rbt26uTIoAAAAIMeJ6qhRoxQWFqY///xTGRkZ+vbbbxUTE6PPPvtMy5cvN2KMAAAATq+Ah5+GyHGi+uijj2rZsmVas2aNPD09NWrUKB08eFDLli1Tq1atjBgjAAAACqBb2ke1adOmioyMzO2xAAAA5EusUTXGLW/4v3PnTh08eFDS1XWr9evXz7VBAQAAADkuVP/44w917dpVP/30k4oVKyZJSkhI0P3336/FixerXLlyuT1GAAAAp2bUnqfso5pDffr00eXLl3Xw4EGdPXtWZ8+e1cGDB5WRkaE+ffoYMUYAAABkw4QJE3TvvffKy8tLpUuXVocOHRQTE2PXJiUlRf3791eJEiVUtGhRderUSfHx8XZtYmNj1a5dOxUpUkSlS5fW0KFDdeXKFbs269evV7169WQ2mxUYGKh58+ZlGc/MmTNVsWJFubu7q2HDhtq+fXuO5pPjQnXDhg2aNWuWqlatajtXtWpVvf/++9q4cWNOuwMAAMj3MteoGnHkxIYNG9S/f39t3bpVkZGRunz5slq3bq3k5GRbm/DwcC1btkxfffWVNmzYoJMnT6pjx4626+np6WrXrp3S0tK0ZcsWzZ8/X/PmzdOoUaNsbY4fP6527dqpZcuWio6O1qBBg9SnTx+tXr3a1ubLL7/U4MGDNXr0aO3evVu1a9dWaGioTp8+nf2fq9VqtebkB1ClShV9/vnnuu++++zOb9++Xd26ddORI0dy0p3TSkpKkre3t8w1+8rk6vbfbwDgtM7tmJHXQwCQC5KSklSmhLcSExNlsVjyejiS/qkXun2yRW5FiuZ6/2kXL2hR7/tvec5nzpxR6dKltWHDBjVr1kyJiYkqVaqUFi1apMcff1ySdOjQIVWvXl1RUVFq1KiRVq5cqfbt2+vkyZMqU6aMJGn27NkaPny4zpw5Izc3Nw0fPlwRERHav3+/7bO6dOmihIQErVq1SpLUsGFD3XvvvZox4+qfwRkZGfL399eLL76oV155JVvjz3GiOmnSJL344ovauXOn7dzOnTs1cOBAvfvuuzntDgAAIN8zGXg4IjExUZLk4+MjSdq1a5cuX76skJAQW5tq1aqpfPnyioqKkiRFRUWpZs2atiJVkkJDQ5WUlKQDBw7Y2lzbR2abzD7S0tK0a9cuuzYuLi4KCQmxtcmObD1MVbx4cbvoOTk5WQ0bNlShQlfffuXKFRUqVEjPPPOMOnTokO0PBwAAuBO4mExyMWArqcw+k5KS7M6bzWaZzeabvjcjI0ODBg1S48aNVaNGDUlSXFyc3NzcbA/EZypTpozi4uJsba4tUjOvZ167WZukpCRdunRJ586dU3p6+nXbHDp06L+mbZOtQnXq1KnZ7hAAAAC5y9/f3+716NGjNWbMmJu+p3///tq/f782b95s4MiMla1CNSwszOhxAAAA5FsmkzFfoZrZ54kTJ+zWqP5XmjpgwAAtX75cGzdutNs61NfXV2lpaUpISLBLVePj4+Xr62tr8++n8zN3Bbi2zb93CoiPj5fFYpGHh4dcXV3l6up63TaZfWRHjteoXislJUVJSUl2BwAAAHKXxWKxO25UqFqtVg0YMEDfffed1q1bp4CAALvr9evXV+HChbV27VrbuZiYGMXGxio4OFiSFBwcrH379tk9nR8ZGSmLxaKgoCBbm2v7yGyT2Yebm5vq169v1yYjI0Nr1661tcmOHG/4n5ycrOHDh2vJkiX6+++/s1xPT0/PaZcAAAD5mrN8hWr//v21aNEiff/99/Ly8rKtKfX29paHh4e8vb3Vu3dvDR48WD4+PrJYLHrxxRcVHBysRo0aSZJat26toKAg9ejRQxMnTlRcXJxef/119e/f31Yg9+vXTzNmzNCwYcP0zDPPaN26dVqyZIkiIiJsYxk8eLDCwsLUoEED3XfffZo6daqSk5PVq1evbM8nx4XqsGHD9OOPP2rWrFnq0aOHZs6cqT///FMffvih3n777Zx2BwAAgFwya9YsSVKLFi3szs+dO1c9e/aUJE2ZMkUuLi7q1KmTUlNTFRoaqg8++MDW1tXVVcuXL9fzzz+v4OBgeXp6KiwsTOPGjbO1CQgIUEREhMLDwzVt2jSVK1dOc+bMUWhoqK1N586ddebMGY0aNUpxcXGqU6eOVq1aleUBq5vJ8T6q5cuX12effaYWLVrIYrFo9+7dCgwM1IIFC/TFF19oxYoVOenOabGPKnDnYB9V4M7gzPuo9py/1bB9VOeFNXKqOd9OOV6jevbsWVWqVEnS1fUSZ8+elSQ1adKEb6YCAABArslxoVqpUiUdP35c0tUNYpcsWSJJWrZsWZY9uQAAAAqCzH1UjTgKshwXqr169dLPP/8sSXrllVc0c+ZMubu7Kzw8XEOHDs31AQIAAKBgyvHDVOHh4bZfh4SE6NChQ9q1a5cCAwNVq1atXB0cAABAfmD0PqoFVY4L1X+rUKGCKlSokBtjAQAAAGyyVahOnz492x2+9NJLtzwYAACA/MhZ9lG902SrUJ0yZUq2OjOZTHdcofpg324q7JH7200AuH0++OlYXg8BQC5IST6f10PAbZatQjXzKX8AAABk5SIHv5f+Jv0WZAV9/gAAAHBSDj9MBQAAUNCxRtUYJKoAAABwSiSqAAAADjKZJBf2Uc11FKoAAAAOcjGoUDWiz/zklm79b9q0SU899ZSCg4P1559/SpIWLFigzZs35+rgAAAAUHDluFD95ptvFBoaKg8PD+3Zs0epqamSpMTERL311lu5PkAAAABnl/kwlRFHQZbjQvWNN97Q7Nmz9fHHH6tw4cK2840bN9bu3btzdXAAAAAouHK8RjUmJkbNmjXLct7b21sJCQm5MSYAAIB8hTWqxshxourr66sjR45kOb9582ZVqlQpVwYFAAAA5LhQ7du3rwYOHKht27bJZDLp5MmTWrhwoYYMGaLnn3/eiDECAAA4NZPJuKMgy/Gt/1deeUUZGRl68MEHdfHiRTVr1kxms1lDhgzRiy++aMQYAQAAUADluFA1mUx67bXXNHToUB05ckQXLlxQUFCQihYtasT4AAAAnJ6LySQXA+JPI/rMT255w383NzcFBQXl5lgAAAAAmxwXqi1btrzpnl7r1q1zaEAAAAD5jYtu8VuUstFvQZbjQrVOnTp2ry9fvqzo6Gjt379fYWFhuTUuAAAAFHA5LlSnTJly3fNjxozRhQsXHB4QAABAfmPUE/oFfIlq7iXKTz31lD799NPc6g4AAAAF3C0/TPVvUVFRcnd3z63uAAAA8g0XGfTUvwp2pJrjQrVjx452r61Wq06dOqWdO3dq5MiRuTYwAAAAFGw5LlS9vb3tXru4uKhq1aoaN26cWrdunWsDAwAAyC9Yo2qMHBWq6enp6tWrl2rWrKnixYsbNSYAAAAgZw9Tubq6qnXr1kpISDBoOAAAAPmPi8m4oyDL8VP/NWrU0LFjx4wYCwAAAGCT40L1jTfe0JAhQ7R8+XKdOnVKSUlJdgcAAEBBYzJJLiZTrh+sUc2mcePG6eWXX9ZDDz0kSXrkkUfsvkrVarXKZDIpPT0990cJAADgxHiYyhjZLlTHjh2rfv366ccffzRyPAAAAICkHBSqVqtVktS8eXPDBgMAAJAfGfXgEw9T5YCpoOfPAAAAuG1ytI9qlSpV/rNYPXv2rEMDAgAAyG9M//+PEf0WZDkqVMeOHZvlm6kAAAAAI+SoUO3SpYtKly5t1FgAAADyJdaoGiPba1RZnwoAAIDbKcdP/QMAAMAeiaoxsl2oZmRkGDkOAAAAwE6O1qgCAAAgK5PJZMgyyYK+9DJH+6gCAAAAtwuJKgAAgINYo2oMElUAAAA4JRJVAAAAB5lMVw8j+i3ISFQBAADglEhUAQAAHORiMsnFgPjTiD7zExJVAAAAOCUSVQAAAAfx1L8xKFQBAAAcZdDDVCrghSq3/gEAAOCUSFQBAAAc5CKTXAyIP43oMz8hUQUAAIBTolAFAABwUOaG/0YcObFx40Y9/PDD8vPzk8lk0tKlS+2u9+zZUyaTye5o06aNXZuzZ8+qe/fuslgsKlasmHr37q0LFy7Ytdm7d6+aNm0qd3d3+fv7a+LEiVnG8tVXX6latWpyd3dXzZo1tWLFipxNRhSqAAAAd4zk5GTVrl1bM2fOvGGbNm3a6NSpU7bjiy++sLvevXt3HThwQJGRkVq+fLk2btyoZ5991nY9KSlJrVu3VoUKFbRr1y5NmjRJY8aM0UcffWRrs2XLFnXt2lW9e/fWnj171KFDB3Xo0EH79+/P0XxYowoAAOAgZ9meqm3btmrbtu1N25jNZvn6+l732sGDB7Vq1Srt2LFDDRo0kCS9//77euihh/Tuu+/Kz89PCxcuVFpamj799FO5ubnpnnvuUXR0tN577z1bQTtt2jS1adNGQ4cOlSSNHz9ekZGRmjFjhmbPnp3t+ZCoAgAAOLmkpCS7IzU19Zb7Wr9+vUqXLq2qVavq+eef199//227FhUVpWLFitmKVEkKCQmRi4uLtm3bZmvTrFkzubm52dqEhoYqJiZG586ds7UJCQmx+9zQ0FBFRUXlaKwUqgAAAA7K/ApVIw5J8vf3l7e3t+2YMGHCLY2zTZs2+uyzz7R27Vq988472rBhg9q2bav09HRJUlxcnEqXLm33nkKFCsnHx0dxcXG2NmXKlLFrk/n6v9pkXs8ubv0DAAA4uRMnTshisdhem83mW+qnS5cutl/XrFlTtWrVUuXKlbV+/Xo9+OCDDo8zt5GoAgAAOMjop/4tFovdcauF6r9VqlRJJUuW1JEjRyRJvr6+On36tF2bK1eu6OzZs7Z1rb6+voqPj7drk/n6v9rcaG3sjVCoAgAAFFB//PGH/v77b5UtW1aSFBwcrISEBO3atcvWZt26dcrIyFDDhg1tbTZu3KjLly/b2kRGRqpq1aoqXry4rc3atWvtPisyMlLBwcE5Gh+FKgAAgINcZNAa1Rx+M9WFCxcUHR2t6OhoSdLx48cVHR2t2NhYXbhwQUOHDtXWrVv122+/ae3atXr00UcVGBio0NBQSVL16tXVpk0b9e3bV9u3b9dPP/2kAQMGqEuXLvLz85MkdevWTW5uburdu7cOHDigL7/8UtOmTdPgwYNt4xg4cKBWrVqlyZMn69ChQxozZox27typAQMG5PDnCgAAgDvCzp07VbduXdWtW1eSNHjwYNWtW1ejRo2Sq6ur9u7dq0ceeURVqlRR7969Vb9+fW3atMluKcHChQtVrVo1Pfjgg3rooYfUpEkTuz1Svb299cMPP+j48eOqX7++Xn75ZY0aNcpur9X7779fixYt0kcffaTatWvr66+/1tKlS1WjRo0czcdktVqtDv5M7khJSUny9vbWQ9N/VGGPonk9HAAOaHa3T14PAUAuSEk+r9fa1VFiYqLdg0V5KbNemLFuvzyKeuV6/5cunNeAB2o41ZxvJxJVAAAAOCW2pwIAAHCQi4xJ/wp6oljQ5w8AAAAnRaIKAADgIJPJJJMpZ0/oZ7ffgoxCFQAAwEGm/z+M6Lcg49Y/AAAAnBKJKgAAgIMyN+g3ot+CjEQVAAAATolEFQAAIBcU7OzTGCSqAAAAcEokqgAAAA4yma4eRvRbkJGoAgAAwCmRqAIAADiIDf+NQaIKAAAAp0SiCgAA4CAXGZP+FfREsaDPHwAAAE6KRBUAAMBBrFE1BokqAAAAnBKJKgAAgINMMuabqQp2nkqiCgAAACdFogoAAOAg1qgag0QVAAAATolEFQAAwEHso2oMClUAAAAHcevfGAW9UAcAAICTIlEFAABwENtTGYNEFQAAAE6JRBUAAMBBJtPVw4h+CzISVQAAADglElUAAAAHucgkFwNWlBrRZ35CogoAAACnRKIKAADgINaoGoNEFQAAAE6JRBUAAMBBpv//x4h+CzISVQAAADglElUAAAAHsUbVGCSqAAAAcEokqgAAAA4yGbSPKmtUAQAAACdEogoAAOAg1qgag0QVAAAATolEFQAAwEEkqsagUAUAAHAQG/4bg1v/AAAAcEokqgAAAA5yMV09jOi3ICNRBQAAgFMiUQUAAHAQa1SNQaIKAAAAp0SiCgAA4CC2pzIGiSoAAACcEokqAACAg0wyZj1pAQ9USVQBAADgnEhUka90qu2rRhWLq5y3u1LTMxQTf0Hzd/yhk4mpkqSiZld1reenOnd5q2RRNyWlXNa23xO0aOdJXbycbuunT7C/qpcpqvLFPfRHQorCv/vF7nO61PNTl3p+WT4/5XK6uszfI0l6o11V1SjrlaXNztgEvfHDkdycNnBHOvrzdq1f/LH++HW/kv4+rZ7jZ6lm09a2619MGKqdq7+1e0/Ve5vq2UnzbK//+HW/ln84UScO7ZWLq6tqNQvVIy+8JnMRT1ubc/En9c2UkTqyZ6vMHkXUILSjHuo7VK6Frv4n8NjenYr46B2djj2mtJRLKl7mLgU/0lXNn3jG2B8A7ijso2oMClXkK/f4emnlL6d1+EyyXF1MeqrBXRrTpope/OaAUq9kyKdIYfkUcdO87Sd04lyKShV1U78mFeRTpLAmrj1m19eamL9UpbSnKvoUyfI5S/fGadXB03bnxj1UVUfOJNtev73miApd8yeIl7mQpna8R1uOn8vlWQN3prSUi/KrXE33PfS45o184bptqt3XTJ2HT7S9LuTmZvt14l/xmv3y06rTsp06DhyjlIsX9P2M8Vr89jCFjZspScpIT9ecV3rLy6eUXpzxlZLOntYXbw2Va6HCeqjvEEmSm4eHGj/WQ36VqsnNvYiO79upr997XW7uHgp+uKuBPwEA/4VCFfnKuNWH7V5P3/ibPnuqjiqXLKJf4i4o9lyK3ll71HY97nyqFu78U+EtAuRikjKsV8/PiTohSfL2KHzdQjXlSoZSrmTYXlf08VD54h6avfl327kLqel272layUepVzL0E4UqkC3VG7ZQ9YYtbtrGtbCbLCVKXffaL1Hr5FqokDoOGisXl6sr2R4f/IbefeYh/fXHbypZrqJidm5S/O9H1G/yAnn5lNRdClKbZ8IV8dE7at3zJRUq7KZyd9+jcnffY+vXp2w57du0Wsf37qRQRbaxj6oxWKOKfK2Im6sk6ULqlZu2uZiWbitSb0WrqiX1Z0KKfom/cMM2IVVLavOxs0q9psAF4Jij0ds0usO9ertHiL5+b6SSE//5i+CVy2lyLVTYVqRKUmE3syTp2L6dkqTfD+xR2YCq8vIpaWtT9b6mSkm+oLjf7P/im+mPwwf02/7dqlT7PiOmBBhq48aNevjhh+Xn5yeTyaSlS5faXbdarRo1apTKli0rDw8PhYSE6PBh+98LZ8+eVffu3WWxWFSsWDH17t1bFy7Y//dv7969atq0qdzd3eXv76+JEyfq37766itVq1ZN7u7uqlmzplasWJHj+eTLQnXevHkqVqxYXg8DecwkqXcjf/0Sd16x51Ku28bLXEhP1imrH2L+uuXPKexqUrPKJbTm1xv3cXcpT1XwKaJIBz4HgL1q9zVT11ffVb/3Ple7Z4fp2M/b9fHwZ5SRfvVuxt11g3X+7F/6cfFHunI5TRfPJyrio0mSpPNnz9j+t+g1RaokeRUvadcm07jHG2tYq+qa+lwHNX7sKTVq39noKeIOkrmPqhFHTiQnJ6t27dqaOXPmda9PnDhR06dP1+zZs7Vt2zZ5enoqNDRUKSn//He0e/fuOnDggCIjI7V8+XJt3LhRzz77rO16UlKSWrdurQoVKmjXrl2aNGmSxowZo48++sjWZsuWLeratat69+6tPXv2qEOHDurQoYP279+fo/nk6a3/nj17av78+VnOHz58WIGBgXkwIuQnzzYurwrFPTRi2aHrXvco7KKRoYE6kZCixbtO3vLnNKpQXB5uLlp3+MZFaEiVkvrt7EUdvmYNKwDH1H3wYduvy1aqKr/K1fRWt5Y6Er1VVeo3lm9AFXUdMUn/m/mmVnz0rkyurmra8Wl5FS8pkynnOUz/9xcr7dJF/f7LHkV8NEkl7qqgeg8+kptTAgzXtm1btW3b9rrXrFarpk6dqtdff12PPvqoJOmzzz5TmTJltHTpUnXp0kUHDx7UqlWrtGPHDjVo0ECS9P777+uhhx7Su+++Kz8/Py1cuFBpaWn69NNP5ebmpnvuuUfR0dF67733bAXttGnT1KZNGw0dOlSSNH78eEVGRmrGjBmaPXt2tueT54lqmzZtdOrUKbsjICAgr4cFJ9c3uLzu9S+m1yNi9PfFy1muuxd20eg2VXTpcobeXnNE6dZbv+/fqmpJ7YxNVOKl6y8vMBdyUZPKxbWGNBUwVAm/8vL09tHff/6zVrxeyCMa8902jfp6i8Z/v1Otew7UhcSzKuHnL0ny8imlC2ftf2+eP/eX7Zpd/2X9VbZSVTVq30XNHu+lH+ZNN3hGuJOYDDxyy/HjxxUXF6eQkBDbOW9vbzVs2FBRUVGSpKioKBUrVsxWpEpSSEiIXFxctG3bNlubZs2aye2ahxtDQ0MVExOjc+fO2dpc+zmZbTI/J7vyvFA1m83y9fW1O6ZNm6aaNWvK09NT/v7+euGFF7KsjbjWmTNn1KBBAz322GNKTU1VRkaGJkyYoICAAHl4eKh27dr6+uuvb+OsYKS+weXVqGIxjVwRo9MX0rJc9yjsojFtquhKhlVv/nBEl9NvvUgtXdRNNfy8blqENg4orsIuLtpw5O9b/hwA/y3h9CldTDonrxKls1zz8ikpcxFPRf8YocJuZlWp30SSVOGeujp1PMZWnErSrzs3y92zqHwr3PjOndVq1ZW0rH++AHklKSnJ7khNTc1xH3FxcZKkMmXK2J0vU6aM7VpcXJxKl7b/PVaoUCH5+PjYtbleH9d+xo3aZF7PLqd86t/FxUXTp09XQECAjh07phdeeEHDhg3TBx98kKXtiRMn1KpVKzVq1EiffPKJXF1d9eabb+rzzz/X7Nmzdffdd2vjxo166qmnVKpUKTVv3jwPZoTc8tz95dWsso/eijyiS5fTVczj6r/CF9PSlZZuvVqktq0icyEXvR15VEXcXFTk//8+lpRyxfZAla/FLI9CLirmUUhuri4K8PGQJJ1ISNGVa566CqlaUucuXtbuPxJvOKaQqiW17fcEnf/XLgAAbi71YrL+uiYdPRv3h/48/IuKWIqpiJe3fpg/XbWatZGXTyn9dfJ3RXz4jkrcVUHV7m1qe8/mbz9TxRr1ZPbwVMzOzVo++221e3aoPLwskqSqDZqqTIVALXpriB5+briSzp7Rqk/eU+MOPVTo/x+82vzdAhUv46fS5StJko79vEPrv5yjph2fvo0/DeR3LjLJJacLSrPZryT5+/vbnR89erTGjBmT65/nbPK8UF2+fLmKFi1qe922bVt99dVXttcVK1bUG2+8oX79+mUpVGNiYtSqVSs99thjmjp1qkwmk1JTU/XWW29pzZo1Cg4OliRVqlRJmzdv1ocffnjDQjU1NdXubydJSUm5OU3kkrZBV/+W92b7anbnp284rnWH/1blkp6qWvrqv0+zO9e0a/Ps4r22BHZA04p2m/VP6XhPljYmSQ/cXVLrDv99wx0D/LzNCvL10uiVvzo8N6CgORGzT7PCu9te/2/mm5KkBqEd9fjg8Tp5LEY7V3+rSxfOy1KitKre20RtnhlsKzAlKfbQz1o9b5pSL11U6fKV9PjLb6hB68ds111cXdV7whx9M2Wkpvd/XG7uRdQg9DGF9hpka2O1ZmjFR5N0Nu4Pubi6qoRfBbV/bpgasTUVnMiJEydksVhsr81m801aX5+vr68kKT4+XmXLlrWdj4+PV506dWxtTp+230f8ypUrOnv2rO39vr6+io+Pt2uT+fq/2mRez648L1RbtmypWbNm2V57enpqzZo1mjBhgg4dOqSkpCRduXJFKSkpunjxoooUubrn5aVLl9S0aVN169ZNU6dOtb3/yJEjunjxolq1amX3OWlpaapbt+4NxzFhwgSNHTs2dyeHXNdhzs6bXt9/6vx/tpGk1yNi/rONVVKfxXtv2uZkYmq2Pg9AVoF1G2ny+qM3vP7cNd9AdSPdXp38n218fO9S33c+veH1ph3D1LRj2H/2A9xMbq8nvbZfSbJYLHaF6q0ICAiQr6+v1q5daytMk5KStG3bNj3//POSpODgYCUkJGjXrl2qX7++JGndunXKyMhQw4YNbW1ee+01Xb58WYULF5YkRUZGqmrVqipevLitzdq1azVo0CDb50dGRtpCxOzK8zWqnp6eCgwMtB2pqalq3769atWqpW+++Ua7du2ybbGQds16IbPZrJCQEC1fvlx//vmn7XzmWtaIiAhFR0fbjl9++eWm61RHjBihxMRE23HixAmDZgwAAO44TvI01YULF2y1j3T1Aaro6GjFxsbKZDJp0KBBeuONN/S///1P+/bt09NPPy0/Pz916NBBklS9enW1adNGffv21fbt2/XTTz9pwIAB6tKli/z8rn61eLdu3eTm5qbevXvrwIED+vLLLzVt2jQNHjzYNo6BAwdq1apVmjx5sg4dOqQxY8Zo586dGjBgQI7mk+eJ6r/t2rVLGRkZmjx5sm0T5yVLlmRp5+LiogULFqhbt25q2bKl1q9fLz8/PwUFBclsNis2NjZH61HNZvMtxegAAADOYufOnWrZsqXtdWbxGBYWpnnz5mnYsGFKTk7Ws88+q4SEBDVp0kSrVq2Su7u77T0LFy7UgAED9OCDD8rFxUWdOnXS9On/7ILh7e2tH374Qf3791f9+vVVsmRJjRo1ym6v1fvvv1+LFi3S66+/rldffVV33323li5dqho1auRoPk5XqAYGBury5ct6//339fDDD+unn3664X5brq6uWrhwobp27aoHHnhA69evl6+vr4YMGaLw8HBlZGSoSZMmSkxM1E8//SSLxaKwMG7vAACA3OUsX6HaokULWW+yJaPJZNK4ceM0bty4G7bx8fHRokWLbvo5tWrV0qZNm27a5oknntATTzxx8wH/hzy/9f9vtWvX1nvvvad33nlHNWrU0MKFCzVhwoQbti9UqJC++OIL3XPPPXrggQd0+vRpjR8/XiNHjtSECRNsEXZERAT7swIAAOQjJuvNyu4CLCkpSd7e3npo+o8q7FH0v98AwGk1u9snr4cAIBekJJ/Xa+3qKDEx0eEHi3JLZr2wNjpWRb1yf0wXzifpwTrlnWrOt5PTJaoAAACA5IRrVAEAAPIbo7enKqhIVAEAAOCUSFQBAAAcRaRqCBJVAAAAOCUSVQAAAAc5yz6qdxoSVQAAADglElUAAAAHmUxXDyP6LchIVAEAAOCUSFQBAAAcxEP/xiBRBQAAgFMiUQUAAHAUkaohSFQBAADglEhUAQAAHMQ+qsagUAUAAHAQ21MZg1v/AAAAcEokqgAAAA7iWSpjkKgCAADAKZGoAgAAOIpI1RAkqgAAAHBKJKoAAAAOYnsqY5CoAgAAwCmRqAIAADiIfVSNQaIKAAAAp0SiCgAA4CAe+jcGiSoAAACcEokqAACAo4hUDUGiCgAAAKdEogoAAOAg9lE1BokqAAAAnBKJKgAAgIPYR9UYJKoAAABwSiSqAAAADuKhf2NQqAIAADiKStUQ3PoHAACAUyJRBQAAcBDbUxmDRBUAAABOiUQVAADAQWxPZQwSVQAAADglElUAAAAH8dC/MUhUAQAA4JRIVAEAABxFpGoIElUAAAA4JRJVAAAAB7GPqjFIVAEAAOCUSFQBAAAcZdA+qgU8UCVRBQAAgHMiUQUAAHAQD/0bg0QVAAAATolEFQAAwFFEqoYgUQUAAIBTIlEFAABwEPuoGoNCFQAAwEEmg7anMmTLq3yEW/8AAAB3iDFjxshkMtkd1apVs11PSUlR//79VaJECRUtWlSdOnVSfHy8XR+xsbFq166dihQpotKlS2vo0KG6cuWKXZv169erXr16MpvNCgwM1Lx58wyZD4UqAACAg0wGHjl1zz336NSpU7Zj8+bNtmvh4eFatmyZvvrqK23YsEEnT55Ux44dbdfT09PVrl07paWlacuWLZo/f77mzZunUaNG2docP35c7dq1U8uWLRUdHa1BgwapT58+Wr169S2M9ua49Q8AAHAHKVSokHx9fbOcT0xM1CeffKJFixbpgQcekCTNnTtX1atX19atW9WoUSP98MMP+uWXX7RmzRqVKVNGderU0fjx4zV8+HCNGTNGbm5umj17tgICAjR58mRJUvXq1bV582ZNmTJFoaGhuToXElUAAABHOVGkevjwYfn5+alSpUrq3r27YmNjJUm7du3S5cuXFRISYmtbrVo1lS9fXlFRUZKkqKgo1axZU2XKlLG1CQ0NVVJSkg4cOGBrc20fmW0y+8hNJKoAAABOLikpye612WyW2WzO0q5hw4aaN2+eqlatqlOnTmns2LFq2rSp9u/fr7i4OLm5ualYsWJ27ylTpozi4uIkSXFxcXZFaub1zGs3a5OUlKRLly7Jw8PDoblei0IVAADAQUZvT+Xv7293fvTo0RozZkyW9m3btrX9ulatWmrYsKEqVKigJUuW5GoBebtQqAIAADi5EydOyGKx2F5fL029nmLFiqlKlSo6cuSIWrVqpbS0NCUkJNilqvHx8bY1rb6+vtq+fbtdH5m7Alzb5t87BcTHx8tiseR6McwaVQAAAAeZ9M9eqrl6/H//FovF7shuoXrhwgUdPXpUZcuWVf369VW4cGGtXbvWdj0mJkaxsbEKDg6WJAUHB2vfvn06ffq0rU1kZKQsFouCgoJsba7tI7NNZh+5iUIVAADgDjFkyBBt2LBBv/32m7Zs2aLHHntMrq6u6tq1q7y9vdW7d28NHjxYP/74o3bt2qVevXopODhYjRo1kiS1bt1aQUFB6tGjh37++WetXr1ar7/+uvr3728rjvv166djx45p2LBhOnTokD744AMtWbJE4eHhuT4fbv0DAAA46Fb3PM1Ovznxxx9/qGvXrvr7779VqlQpNWnSRFu3blWpUqUkSVOmTJGLi4s6deqk1NRUhYaG6oMPPrC939XVVcuXL9fzzz+v4OBgeXp6KiwsTOPGjbO1CQgIUEREhMLDwzVt2jSVK1dOc+bMyfWtqSTJZLVarbne6x0gKSlJ3t7eemj6jyrsUTSvhwPAAc3u9snrIQDIBSnJ5/VauzpKTEy0W6+ZlzLrhQPHT8vLgDGdT0rSPQGlnWrOtxOJKgAAgIMy15Qa0W9BxhpVAAAAOCUSVQAAAIc5yyrVOwuJKgAAAJwSiSoAAICDWKNqDBJVAAAAOCUSVQAAAAexQtUYFKoAAAAO4ta/Mbj1DwAAAKdEogoAAOAg0///Y0S/BRmJKgAAAJwSiSoAAICjeJrKECSqAAAAcEokqgAAAA4iUDUGiSoAAACcEokqAACAg9hH1RgkqgAAAHBKJKoAAAAOYh9VY5CoAgAAwCmRqAIAADiKx/4NQaIKAAAAp0SiCgAA4CACVWOQqAIAAMApkagCAAA4iH1UjUGiCgAAAKdEogoAAOAwY/ZRLeirVClUAQAAHMStf2Nw6x8AAABOiUIVAAAATolCFQAAAE6JNaoAAAAOYo2qMUhUAQAA4JRIVAEAABxkMmh7KmO2vMo/SFQBAADglEhUAQAAHMQaVWOQqAIAAMApkagCAAA4yCRjvuy0gAeqJKoAAABwTiSqAAAAjiJSNQSJKgAAAJwSiSoAAICD2EfVGCSqAAAAcEokqgAAAA5iH1VjkKgCAADAKZGoAgAAOIiH/o1BogoAAACnRKIKAADgKCJVQ1CoAgAAOIjtqYzBrX8AAAA4JRJVAAAAB7E9lTEoVG/AarVKki5fSs7jkQBwVEpy4bweAoBckHLxgqR//hvtTJKSkvJVv/mFyeqM/287gT/++EP+/v55PQwAAPAvJ06cULly5fJ6GJKklJQUBQQEKC4uzrDP8PX11fHjx+Xu7m7YZzgrCtUbyMjI0MmTJ+Xl5SVTQc/d72BJSUny9/fXiRMnZLFY8no4AG4Rv5cLBqvVqvPnz8vPz08uLs7zmE1KSorS0tIM69/Nza1AFqkSt/5vyMXFxWn+tgbjWSwW/uMG3AH4vXzn8/b2zushZOHu7l5gC0mjOc9fRwAAAIBrUKgCAADAKVGookAzm80aPXq0zGZzXg8FgAP4vQzcmXiYCgAAAE6JRBUAAABOiUIVAAAATolCFQAAAE6JQhUAAABOiUIVAAAATolCFQAAAE6JQhUAkG9t2rRJTz31lIKDg/Xnn39KkhYsWKDNmzfn8cgA5IZCeT0A4Hbo2LFjttt+++23Bo4EQG755ptv1KNHD3Xv3l179uxRamqqJCkxMVFvvfWWVqxYkccjBOAoElUUCN7e3tk+AOQPb7zxhmbPnq2PP/5YhQsXtp1v3Lixdu/enYcjA5BbSFRRIMydOzevhwAgl8XExKhZs2ZZznt7eyshIeH2DwhAriNRBQDkS76+vjpy5EiW85s3b1alSpXyYEQAchuJKgqkr7/+WkuWLFFsbKzS0tLsrnHLEMgf+vbtq4EDB+rTTz+VyWTSyZMnFRUVpSFDhmjkyJF5PTwAuYBEFQXO9OnT1atXL5UpU0Z79uzRfffdpxIlSujYsWNq27ZtXg8PQDa98sor6tatmx588EFduHBBzZo1U58+ffTcc8/pxRdfzOvhAcgFJqvVas3rQQC3U7Vq1TR69Gh17dpVXl5e+vnnn1WpUiWNGjVKZ8+e1YwZM/J6iACy4fLlyypcuLDS0tJ05MgRXbhwQUFBQSpatKj++usvlSxZMq+HCMBBJKoocGJjY3X//fdLkjw8PHT+/HlJUo8ePfTFF1/k5dAA5ECXLl1ktVrl5uamoKAg3XfffSpatKji4+PVokWLvB4egFxAoYoCx9fXV2fPnpUklS9fXlu3bpUkHT9+XNxgAPKP2NhY9enTx+7cqVOn1KJFC1WrVi2PRgUgN1GoosB54IEH9L///U+S1KtXL4WHh6tVq1bq3LmzHnvssTweHYDsWrFihbZs2aLBgwdLkk6ePKkWLVqoZs2aWrJkSR6PDkBuYI0qCpyMjAxlZGSoUKGrm14sXrxYW7Zs0d13363nnntObm5ueTxCANl14sQJNWnSRJ06ddLy5ctVr149LVy4UK6urnk9NAC5gEIVAJCv/frrr2ratKlatWqlBQsWyGQy5fWQAOQSClUUSJs2bdKHH36oo0eP6uuvv9Zdd92lBQsWKCAgQE2aNMnr4QG4geLFi1+3EL148aLMZrNdkpq5Fh1A/sWG/yhwvvnmG/Xo0UPdu3fXnj17lJqaKklKTEzUW2+9pRUrVuTxCAHcyNSpU/N6CABuIxJVFDh169ZVeHi4nn76abt9VPfs2aO2bdsqLi4ur4cIAABEoooCKCYmRs2aNcty3tvbWwkJCbd/QAAclpKSkuXrkC0WSx6NBkBuYXsqFDi+vr46cuRIlvObN29WpUqV8mBEAG5FcnKyBgwYoNKlS8vT01PFixe3OwDkfxSqKHD69u2rgQMHatu2bTKZTDp58qQWLlyol19+Wc8//3xeDw9ANg0bNkzr1q3TrFmzZDabNWfOHI0dO1Z+fn767LPP8np4AHIBa1RR4FitVr311luaMGGCLl68KEkym80aOnSoRowYIQ8PjzweIYDsKF++vD777DO1aNFCFotFu3fvVmBgoBYsWKAvvviCByOBOwCJKgock8mk1157TWfPntX+/fu1detWnTlzRt7e3goICMjr4QHIprNnz9qW61gsFtt2VE2aNNHGjRvzcmgAcgmFKgqM1NRUjRgxQg0aNFDjxo21YsUKBQUF6cCBA6pataqmTZum8PDwvB4mgGyqVKmSjh8/LkmqVq2a7WtTly1bpmLFiuXhyADkFm79o8AYPny4PvzwQ4WEhGjLli06c+aMevXqpa1bt+rVV1/VE088wdcuAvnAsWPHVLFiRU2bNk2urq566aWXtGbNGj388MOyWq26fPmy3nvvPQ0cODCvhwrAQRSqKDAqVaqkqVOn6pFHHtH+/ftVq1Yt9ezZU5988glfuQjkI66urjp16pRKly4tSercubOmT5+ulJQU7dq1S4GBgapVq1YejxJAbqBQRYHh5uam48eP66677pIkeXh4aPv27apZs2YejwxATri4uCguLs5WqF77xR0A7iysUUWBkZ6eLjc3N9vrQoUKqWjRonk4IgAAcDN8MxUKDKvVqp49e8psNku6+k02/fr1k6enp127b7/9Ni+GByCbTCZTluU6LN8B7kwUqigwwsLC7F4/9dRTeTQSAI7gL51AwcEaVQBAvtKrV69stZs7d67BIwFgNApVAAAAOCUepgIAAIBTolAFAACAU6JQBQAAgFOiUAUAAIBTolAFkOd69uypDh062F63aNFCgwYNuu3jWL9+vUwmkxISEm7YxmQyaenSpdnuc8yYMapTp45D4/rtt99kMpkUHR3tUD8AkN9QqAK4rp49e9o2Vndzc1NgYKDGjRunK1euGP7Z3377rcaPH5+tttkpLgEA+RMb/gO4oTZt2mju3LlKTU3VihUr1L9/fxUuXFgjRozI0jYtLc3uK2od4ePjkyv9AADyNxJVADdkNpvl6+urChUq6Pnnn1dISIj+97//Sfrndv2bb74pPz8/Va1aVZJ04sQJPfnkkypWrJh8fHz06KOP6rfffrP1mZ6ersGDB6tYsWIqUaKEhg0bpn9v5/zvW/+pqakaPny4/P39ZTabFRgYqE8++US//fabWrZsKUkqXry4TCaTevbsKUnKyMjQhAkTFBAQIA8PD9WuXVtff/213eesWLFCVapUkYeHh1q2bGk3zuwaPny4qlSpoiJFiqhSpUoaOXKkLl++nKXdhx9+KH9/fxUpUkRPPvmkEhMT7a7PmTNH1atXl7u7u6pVq6YPPvggx2MBgDsNhSqAbPPw8FBaWprt9dq1axUTE6PIyEgtX75cly9fVmhoqLy8vLRp0yb99NNPKlq0qNq0aWN73+TJkzVv3jx9+umn2rx5s86ePavvvvvupp/79NNP64svvtD06dN18OBBffjhhypatKj8/f31zTffSJJiYmJ06tQpTZs2TZI0YcIEffbZZ5o9e7YOHDig8PBwPfXUU9qwYYOkqwV1x44d9fDDDys6Olp9+vTRK6+8kuOfiZeXl+bNm6dffvlF06ZN08cff6wpU6bYtTly5IiWLFmiZcuWadWqVdqzZ49eeOEF2/WFCxdq1KhRevPNN3Xw4EG99dZbGjlypObPn5/j8QDAHcUKANcRFhZmffTRR61Wq9WakZFhjYyMtJrNZuuQIUNs18uUKWNNTU21vWfBggXWqlWrWjMyMmznUlNTrR4eHtbVq1dbrVartWzZstaJEyfarl++fNlarlw522dZrVZr8+bNrQMHDrRarVZrTEyMVZI1MjLyuuP88ccfrZKs586ds51LSUmxFilSxLplyxa7tr1797Z27drVarVarSNGjLAGBQXZXR8+fHiWvv5NkvW777674fVJkyZZ69evb3s9evRoq6urq/WPP/6wnVu5cqXVxcXFeurUKavVarVWrlzZumjRIrt+xo8fbw0ODrZarVbr8ePHrZKse/bsueHnAsCdiDWqAG5o+fLlKlq0qC5fvqyMjAx169ZNY8aMsV2vWbOm3brUn3/+WUeOHJGXl5ddPykpKTp69KgSExN16tQpNWzY0HatUKFCatCgQZbb/5mio6Pl6uqq5s2bZ3vcR44c0cWLF9WqVSu782lpaapbt64k6eDBg3bjkKTg4OBsf0amL7/8UtOnT9fRo0d14cIFXblyRRaLxa5N+fLlddddd9l9TkZGhmJiYuTl5aWjR4+qd+/e6tu3r63NlStX5O3tnePxAMCdhEIVwA21bNlSs2bNkpubm/z8/FSokP0fGZ6ennavL1y4oPr162vhwoVZ+ipVqtQtjcHDwyPH77lw4YIkKSIiwq5AlK6uu80tUVFR6t69u8aOHavQ0FB5e3tr8eLFmjx5co7H+vHHH2cpnF1dXXNtrACQH1GoArghT09PBQYGZrt9vXr19OWXX6p06dJZUsVMZcuW1bZt29SsWTNJV5PDXbt2qV69etdtX7NmTWVkZGjDhg0KCQnJcj0z0U1PT7edCwoKktlsVmxs7A2T2OrVq9seDMu0devW/57kNbZs2aIKFSrotddes537/fffs7SLjY3VyZMn5efnZ/scFxcXVa1aVWXKlJGfn5+OHTum7t275+jzAeBOx8NUAHJN9+7dVbJkST366KPatGmTjh8/rvXr1+ull17SH3/8IUkaOHCg3n77bS1dulSHDh3SCy+8cNM9UCtWrKiwsDA988wzWrp0qa3PJUuWSJIqVKggk8mk5cuX68yZM7pw4YK8vLw0ZMgQhYeHa/78+Tp69Kh2796t999/3/aAUr9+/XT48GENHTpUMTExWrRokebNm5ej+d59992KjY3V4sWLdfToUU2fPv26D4a5u7srLCxMP//8szZt2qSXXnpJTz75pHx9fSVJY8eO1YQJEzR9+nT9+uuv2rdvn+bOnav33nsvR+MBgDsNhSqAXFOkSBFt3LhR5cuXV8eOHVW9enX17t1bKSkptoT15ZdfVo8ePRQWFqbg4GB5eXnpscceu2m/s2bN0uOPP64XXnhB1apVU9++fZWcnCxJuuuuuzR27Fi98sorKlOmjAYMGCBJGj9+vEaOHKkJEyaoevXqatOmjSIiIhQQECDp6rrRb775RkuXLlXt2rU1e/ZsvfXWWzma7yOPPKLw8HANGDBAderU0ZYtWzRy5Mgs7QIDA9WxY0c99NBDat26tWrVqmW3/VSfPn00Z84czZ07VzVr1lTz5s01b94821gBoKAyWW/0BAMAAACQh0hUAQAA4JQoVAEAAOCUKFQBAADglChUAQAA4JQoVAEAAOCUKFQBAADglChUAQAA4JQoVAEAAOCUKFQBAADglChUAQAA4JQoVAEAAOCUKFQBAADglP4PIVWCLDhg8tAAAAAASUVORK5CYII=",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "\n",
+ "Classification report:\n",
+ "\n",
+ " precision recall f1-score support\n",
+ "\n",
+ " Real 0.6276 0.9823 0.7659 38054\n",
+ " Fake 0.9594 0.4176 0.5819 38080\n",
+ "\n",
+ " accuracy 0.6999 76134\n",
+ " macro avg 0.7935 0.7000 0.6739 76134\n",
+ "weighted avg 0.7936 0.6999 0.6739 76134\n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Extract the true labels from the model outputs\n",
+ "y_true = outputs.label_ids\n",
+ "\n",
+ "# Predict the labels by selecting the class with the highest probability\n",
+ "y_pred = outputs.predictions.argmax(1)\n",
+ "\n",
+ "# Define a function to plot a confusion matrix\n",
+ "def plot_confusion_matrix(cm, classes, title='Confusion Matrix', cmap=plt.cm.Blues, figsize=(10, 8)):\n",
+ " \"\"\"\n",
+ " This function plots a confusion matrix.\n",
+ "\n",
+ " Parameters:\n",
+ " cm (array-like): Confusion matrix as returned by sklearn.metrics.confusion_matrix.\n",
+ " classes (list): List of class names, e.g., ['Class 0', 'Class 1'].\n",
+ " title (str): Title for the plot.\n",
+ " cmap (matplotlib colormap): Colormap for the plot.\n",
+ " \"\"\"\n",
+ " # Create a figure with a specified size\n",
+ " plt.figure(figsize=figsize)\n",
+ "\n",
+ " # Display the confusion matrix as an image with a colormap\n",
+ " plt.imshow(cm, interpolation='nearest', cmap=cmap)\n",
+ " plt.title(title)\n",
+ " plt.colorbar()\n",
+ "\n",
+ " # Define tick marks and labels for the classes on the axes\n",
+ " tick_marks = np.arange(len(classes))\n",
+ " plt.xticks(tick_marks, classes, rotation=90)\n",
+ " plt.yticks(tick_marks, classes)\n",
+ "\n",
+ " fmt = '.0f'\n",
+ " # Add text annotations to the plot indicating the values in the cells\n",
+ " thresh = cm.max() / 2.0\n",
+ " for i, j in itertools.product(range(cm.shape[0]), range(cm.shape[1])):\n",
+ " plt.text(j, i, format(cm[i, j], fmt), horizontalalignment=\"center\", color=\"white\" if cm[i, j] > thresh else \"black\")\n",
+ "\n",
+ " # Label the axes\n",
+ " plt.ylabel('True label')\n",
+ " plt.xlabel('Predicted label')\n",
+ "\n",
+ " # Ensure the plot layout is tight\n",
+ " plt.tight_layout()\n",
+ " # Display the plot\n",
+ " plt.show()\n",
+ "\n",
+ "# Calculate accuracy and F1 score\n",
+ "accuracy = accuracy_score(y_true, y_pred)\n",
+ "f1 = f1_score(y_true, y_pred, average='macro')\n",
+ "\n",
+ "# Display accuracy and F1 score\n",
+ "print(f\"Accuracy: {accuracy:.4f}\")\n",
+ "print(f\"F1 Score: {f1:.4f}\")\n",
+ "\n",
+ "# Get the confusion matrix if there are a small number of labels\n",
+ "if len(labels_list) <= 150:\n",
+ " # Compute the confusion matrix\n",
+ " cm = confusion_matrix(y_true, y_pred)\n",
+ "\n",
+ " # Plot the confusion matrix using the defined function\n",
+ " plot_confusion_matrix(cm, labels_list, figsize=(8, 6))\n",
+ "\n",
+ "# Finally, display classification report\n",
+ "print()\n",
+ "print(\"Classification report:\")\n",
+ "print()\n",
+ "print(classification_report(y_true, y_pred, target_names=labels_list, digits=4))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "id": "Qj1F9FLgIedG"
+ },
+ "outputs": [],
+ "source": [
+ "trainer.save_model()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "id": "F-jYKwyWIiue"
+ },
+ "outputs": [],
+ "source": [
+ "# Import the 'pipeline' function from the 'transformers' library.\n",
+ "from transformers import pipeline\n",
+ "pipe = pipeline('image-classification', model=model_name, device=0)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "id": "Iy0WsizHIm_m"
+ },
+ "outputs": [],
+ "source": [
+ "image = test_data[1][\"image\"]\n",
+ "image"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "id": "TG7rBUMnIpXl"
+ },
+ "outputs": [],
+ "source": [
+ "pipe(image)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "metadata": {
+ "id": "CtTHa2_DIq0x"
+ },
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+ "source": [
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