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May 9, 2025 06:24
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{ | |
"cells": [ | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"### Nama: Melinda Alberta\n", | |
"### NIM: 10222066" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"#### Random Forest Algorithm" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"Metode Random Forest merupakan sebuah teknik pembelajaran mesin yang termasuk dalam kategori ensemble learning. Random Forest dibangun dari kumpulan pohon keputusan (decision trees) yang dilatih pada subset data yang berbeda menggunakan teknik bootstrap sampling. Setiap pohon menghasilkan prediksi dan hasil akhir ditentukan melalui voting mayoritas (untuk klasifikasi) atau rata-rata (untuk regresi). Keunggulan utama dari Random Forest adalah kemampuannya dalam mengatasi overfitting yang sering terjadi pada pohon keputusan tunggal. Selain itu, metode ini dapat menangani data dengan dimensi tinggi serta memberikan estimasi pentingnya setiap fitur (feature importance). Random Forest juga cukup sensitif terhadap data yang hilang dan bersifat non-parametrik, sehingga tidak bergantung pada asumsi distribusi data. Meski demikian, kekurangannya meliputi kebutuhan komputasi yang lebih besar dan interpretasi model yang lebih sulit dibandingkan pohon keputusan tunggal.\n", | |
"\n", | |
"Langkah-langkah dalam Random Forest: \n", | |
"1. Ambil Sampel Secara Acak (Bootstrap Sampling) \n", | |
" Dari dataset pelatihan asli, dibuat beberapa subset data secara acak dengan pengembalian (bootstrap). Setiap subset digunakan untuk melatih satu pohon keputusan.\n", | |
"\n", | |
"2. Bangun Pohon Keputusan untuk Masing-Masing Subset \n", | |
" Untuk setiap subset, dibangun sebuah pohon keputusan tanpa proses pruning (pemangkasan). Namun, pada setiap titik pemisahan (split), hanya sejumlah fitur acak yang dipertimbangkan, bukan seluruh fitur seperti pada pohon biasa.\n", | |
"\n", | |
"3. Lakukan Prediksi Menggunakan Masing-Masing Pohon \n", | |
" Setelah semua pohon terbentuk, setiap pohon akan memberikan prediksi untuk data yang diberikan.\n", | |
"\n", | |
"4. Gabungkan Prediksi dari Semua Pohon\n", | |
"- Untuk masalah klasifikasi, digunakan *voting mayoritas* dari semua pohon.\n", | |
"- Untuk masalah regresi, digunakan *rata-rata prediksi* dari semua pohon.\n", | |
"\n", | |
"5. Evaluasi Model \n", | |
" Model dievaluasi menggunakan metrik yang sesuai (seperti akurasi, RMSE, dll.) dan bisa juga dilakukan tuning terhadap parameter seperti jumlah pohon, jumlah fitur yang dipilih per split, atau kedalaman maksimal pohon." | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"#### Mind Map and Concept Map" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"Topik Penelitian: Peran dan desain freeze plug sebagai sistem keselamatan pasif dalam Molten Salt Reactor (MSR)\n", | |
"\n", | |
"Pertanyaan Penelitian:\n", | |
"1. Bagaimana karakteristik termal dan material mempengaruhi performa freeze plug dalam kondisi normal dan kecelakaan?\n", | |
"2. Apakah desain freeze plug saat ini cukup andal untuk skenario kehilangan daya total (station blackout)?\n", | |
"3. Bagaimana perbandingan efisiensi pelelehan freeze plug menggunakan sistem pendingin aktif vs pasif?\n", | |
"4. Apakah penggunaan material tertentu (misalnya Beryllium atau Fluoride salt) meningkatkan keandalan freeze plug?" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 2, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"data": { | |
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g8XjmZklI906G7jyZHcBIpVJMT08zNjbG+Pg4uVwOs9mM3++nrKyMpqYmrFarnM4jLWmz783ZCznKy8vnFiUaGxvjxo0bRKNRHA4HhYWFVFZWyvf1PZI13c9ptg4biUTmarChUAij0UhxcTGBQAC/34/ZbF52gzXLyfvvv8+GDRtWXE33Qc2+/6PRKMPDw4yMjJBOpykoKKCmpgav17vSA1jWdB/U7IdTNBplZGSEwcFBEokETqeToqIi1q1bh91ul6db0oqgKAoGg2FuzndjYyOpVIrBwUGuXbtGIpGgqKiIVatW4Xa7535HkqH7mXK5HBMTE3R3dxMKheamaG3evFmGrCTdoigKNpuNuro6amtryWazDA4OcvbsWQBqa2spLy+fW9ZyJZOh+xtmZxdMTk7S09NDNBrF7/dTV1c3N4VGkqS7m12oZ9WqVVRXVxOJROjp6eHNN9+koqKCNWvWrOgpj7Kme8vsdJkrV64Qj8fnLjjw+XwrvTa1rMmabn7Mzgvu6Oigp6eH0tJSmpubl3MnRtZ070YIwfj4OFeuXMFsNlNdXU1paaksG0jSPJqdF9zU1ERjYyNtbW0cPXqUdevWUVJSsqKOtRUbukII4vE4Fy5cIJVKsWnTJgoKClbUiy9J+aYoCkajkbVr11JZWcnFixcZHR1lw4YNK+by9ZXxLH+DEILe3l5OnTpFY2MjTz31FMFgUAbuCjS7Rq2UX4qi4HK52L17N7quc/78+bmV8Ja7FRe6QgiuX7/OwMAAe/fupbCwUIbtCiSE4NSpU5w+fZpDhw4xMTGx2E1akVRVZdOmTZhMJq5evcpnjDEtCysudIeGhhgbG2Pnzp3LuYgv3YOuri4OHz7M66+/vthNWdFUVaW5uZnh4WHi8fhiN2fBrajQ1XWdlpYWtm7dKpewW+EURWH//v1UVlZy8OBBAoHAYjdpRVNVlbq6Orq7u5d9b3dFDaTN1u4cDscit2R5E0IQC2sMdqXIZZbuASSEna/u/78oLyrn2kexxW7O3Sng8Rsoq7Wh5uGOFItBURQKCwu5cuXKYjdlwa2Y0M1kMvT398/dNtzj8cha7gLRcoKb1xIUVjkwWpb2yVRx/c7FbsJnEzA5mGK0P01x1fK8qCCbzc7dBSUUCs2t3bAcrZjQ7e3t5S//8i+JRCKMjIzwh3/4h8v2RV1s2bTAYDJgssqFfuaLp9BMbDwJVZbFbsqCCIfD/PVf/zVDQ0NcvnyZv/mbv1m2JcCl3Q2ZRxUVFdTW1iKEYOfOnTIMFpAQAkWRC5xI987n87Fp0yYymQy7d+9e1nN2F6ynK4Qgk9KJhXIsibq4UHhqz1dwW8sJemqYHM4sdosAMFtVnF4jqioDSsoPIQTZtCAayiH0pXBwznh8+3OMD6aoq9i0ZI5PAKNJweU3oarz05FYsLUXYqEcXVeT2L2mJRMouhDomobRuDSqKgJIx3PYrLBqnX3Z9AwT0RzdrWmKa+SA5XzJpDRi40nqNjge+H2SjGu0XYjj8JqX1MCcQKDlls7xOSuT1iCnsfoR5/3sr/yvvTDal6ag0obVsbR24FIjhJnBthi5rMBkXjoHgLR8jQ+k8ZXacHrlPPV7IYRgrCdJPJLD5XvwfbZghRNNExiMy7cuM58UVVkaJRhpyZrPk6BcVmA0yQ/4e6UoCgaTgpabn+3JVJRWCIGWy6HfYw1zdl3l239a6Dq5nPbJx7RPPqZp2rx+kMoP5eVDhq60ZCXDo3QPjJBLR2m72X1nsGlZQuHwXcMomwxz5doNbl9C5ezbL9M+Mjnz+0InFJpCFzDef4Pe0SlC09PoQjAx0E7HzTbeOPT2HVdHhcZa+dXhE3e0Y7KvhcNHTt3xt0P9Lbx3+uKDPXlp2ZIFV2mJEkz0Xeb1s5N8Y88qfnX4Kn/87YO8f+xd/FUbWOWM8T9+/CpffOmPqLQl+PDiVZo2P056souJqRiKmiNlLMbbfoazV2+y9dGnSETD2LIaAImJLv7rf//vPPqFb6FMX8NXtZEfvfwvbDvwImKyj8LatUQiEYZ6b4C9lLJCL3o2RSQaJ5sM88H7b5OzldAQVInGEqTjU5w8/i6qp5LGAsGNy2dITg/zxJMH8NjNi7wvpaVEhq60NAkYGp1CJMe5cDWDUUkxPTVB980bHDt7kf/4+9/FHygh6ND5l3/8X6SNNi5eb6fYlWXVpi9S68vw0fVRitUsNy6fZDBpYd1tc+3NFgdubwHVlRUMTpwmnDXg8QSprqxkYLyNUDTB5MBV3jgS59vf/u4dTTvz7o9563QneipCePd+EE5OHPoRR6/0kUm8R3rffjTVgiHex4ctXTy9fU2ed560lC2x0BUzp4uKMjffYvb07o5pMkIgfvOx+WzFTCPmdfBCuj9C6ExMx9mxsYaTF/rZUuPj9JnjqJ4qCvV+jFYXNpsNq1EgzG42bdqG3emjv/M8Gzc8givTh/n6KOcut1K/dj3j6RyqRScUiSFEIUaLA4fdgdNhx+fzE7HYcdptOOwu/H4/IQCDFbdVZzqWxGFxoapGkvEpIiSpWb2JYq+NyuICzrYOYdWT1K3dQsBpparQQ9JcyLqSLFfH04u8Jxffpx7Dv/0XPnl8L/Ax//Gfuc+2fg55r+lquRRj4xMIXWN0bBj9tppZNhXh3TcPk7vtMT0d4a13D5HRbttGcpJ3T5xAu881j3VdI5PN/tbJx0IILp46zET87geLuLUdhM5gfxep7Gc3ROhZenu7yS2hyehLmRAavpJa1jdv48C+fdSvXkNZ+WoM2Qjl5XXoRjvVPgNnrg1yYO/j9PV04fAVU1vbiNWkYrS6qKyupnlNI5G4TlnARs3GnYRG+2c+2E0ONqwq5b3jR7EHqij0+Vi7uox3jxzFHiilMBBg8469PL33SYYG+kEIXIFqyv06q7cfxJGbYDqlsKp+HQUOwcbHvowhMUw0ayBYXEZZURCHu4jSQu9i78p7JrQ0I2MTCKExNjqMpmv093WRzmbJZHMIIRjovUn6Mw88wehAN7H0zAJTQ21nuNozcs/tyESHOXTsxB3ZEBvv5P2L1xZkQFHXcvT2dJPNxDn08g+43N49/3/kNnnv6aZC/fz05aP8wbcP8rOf/ozv/el/IjzYwVgky6qKIL3d3WhCZ7S7lcmEoK68gJ7em2i6xkBfGxNxjboSN+1tV/A77dStXofHYUXXMnS2taA4iin1mmjrvEnZqjW4jFnaOjoprmokM3qFt8928cXnX6TE7ySTjNLaeoOC8lVk4ynKywsZHB1npL+DkMHDqsoavKYMwhaE5BQmZwEum5nB1hP86mwvz+3dw/Wrl9locRKeHiOtGWisr2e4t5WxyRDFq9aihQcYm47i9fjo7O2npLw637v8oaQazOza/QRCCJrXzNzVo7wOdu3eN/czVV/9w7nvN+169tZ3s6fyxTy6oxjYxo7btltZN/udkZ37v8Edy92Uf53tt/9/w8yX7cW3fsPq5otfmSk11NU0zP3YC1/5NgCrahrnHguW3/p6b093SUiFh/npK4f4D9/+Kj//xU/4xte/ydXrV6kY7eb0jWGe2vs4165eY1eggM6uVuIZnfr6BvputuMrqaXIY6K1rY2CkgputFxh42MlOC0m4tPDTNi8DA9k8AWL6L95nazRTUNNNWP9HYxGMqxuaGR8oJ1wxkC1X6W7f5BcOk5b61UcgSq82jQDo3EmR/swOXwM99xAcRRRV1VGb2cLCWGnobaKkf4+pkJhKuub8LnsoGW52XmdcDxN+apGzNkQXQMj1DQ0Q2KMnqFJioNerrd1kZxs52J3iG37ixd0P+c9dKfHRwhNDXDp8gUi0Sk6r53m9ddfRWhZajbPHFCjXWf4p399GaFnWbdj5mAavXmeH/3bT9FEjnWbn2BitJ8bVzLcGIzw7YN7SUz28O+//jWPPvUixtAY7xw+hOKv54Xda3nnrdfR7LV8cUcpY6OjJNMzlxj23fiAd07e4MDTNk68/SG/952DvH3sCL50lMGO65z76AMeWeXA0nAQtfs47qanaK4KkoxNMzI2SjwW5caNS/gdCu9c7MGlTROaepyz585jzoVpSCS4dukiajbGI7v2cq39Bk/ufTrfu/yhtlyu0ntQ+dgNoclBIuPDXL5yiVAoxNjUJNdbW/A0NzI2NkI8EeHG9etY1WlaB+KEQtP43Gbee+d1wlkvX3pyNccu9vHMAQ8d16/SuP0LMxsWgo5LRwmVNLDKfpbX3juNlkuzY/deOtu7qKgoIx0e4O13j6BpGTbvfBKA2PQQR9/9NaMRA9/71n4m+q5yODrGs0/s5PjRN+gejfInf/Zf+OjkW1zt6OdL3/lTjv/i3yhbVcyl7nG+85VnEdk4b/zyJ5RWN3LyzAU21xdw7OQJihq/QDDdRshajdNaRWtbB4XWIKhmDIaFLQDkvbwwOjLMjh3bOXHqArs2r+f61QvkTB5q69ZQHPChiSxjgzfRbQFq69dS7HejaRpjQ90Iq4/aurUU+V2U1qzn4LNfQklEEIA9UM3Bp55koPM6Nzqu4S0oJZuJ091xHUegHCUTxVtUTu3qjVQW+hBA5ZpdPNpcRWd3H0LLkkjEyWQ1LDYf+7/4EpV+N7mcIJ1KEkvcWtFeUSgoLGNVwwYa6uopLSwAYNPOZ9izeRNZTUHJJckqVoKBAGSTaAY7FVV1BDzysljp81nwebpCMDo0wo7dOzh+8jQ7t20imjFSGPBSUFxBXeMj1NfUU1rgxeF0EYtOYfcUMN7bisFVjFlPUt70GNvWlNE7EqGyrPDjTZNjbHwcTRcM93fhKiinoaGJXGSYiuY9PLP/OXKRYYyuQurqmyjwOtGyGUZ6WtEsAexKloymMTE+gq4Jpsd7iORseOwmJsf6GJrOEfS7SCRS+CvX8cKzBzFosbkyojdYzb79B7GJKa61thMsriAdj/DogRfxqFGSipuAy05ZdT2NjevxOa0LuqvzHLqCZM5K84atbNmyg3Vr6ykobaLGb2RoIsSqVasp8Ojk3GuocOkMTUapqmmg2G5Ad9dQ7jEwMhGhvLIan9eLwWjB63EDkEtMcfLUMaaiSZwuL+FoDI/VgtFqIxaJ4HRZMVgDTHSe4L0zMwslh0ZvcurMWbLCTrk/zT/+6F9RTHacHj8mg4rH56OqYT1n3/whF7qGsZhmhr9tvnKiHSd458wV3F4/Nocbp82M1eHG6XThcTopKqvBYTHhdLsoKavEZFDxenx3vyBbkhZZEg/rmrezbfN21jfWk4xH8Xr8eAMlDF1/j2MXbuD2+nDYXbgcLqrKKrA5XCSi07h9Tvo7rvLRuXOkshpOtw/jrR6jxe7nqS9+m2JTmMLVuzFnpphOKex4/Dmmrx/m//vB3+Or2UrAkmEslKK6YT2+7BTjaUjHp3EFPCTSCtv3PM/W+gDdI1FEOorD5SWZzWEWKQw2D6lkDK/Xg2o04/V45p7XxMA1/uf//Dt8q7ZTFnASTWYxmwStl05xraMHHRWv14vRZMXtci74fl6wBW/aL8ZwF9kx3bGItUDTdFRVnVv+TxeA0NF1gdFoROg6KCpCaL/xmIK47ed0fWY7uq6jGgwgBLlcFlU1oCigaTqKoqCqytz3BoMBTcuhKCqqQQVdkNNyGAxGEDqaLlBUFQU+3raqkMtpM9syGFAVBSEEmpYDRUVBoCgKAgUFQTo2zo//+fsMhTM8uf8gNz56k9FIlue+/h/ZUFMy1765PSIEQx1xGh+xY17iC37fq6W64M18jEznY3T702TTGtGx+Vnw5ubVOBa35c51UYRAu3VMCV2gqDBzc16Bqqpzxw3ASMdZfvza62AJ8nt/+Kf4rEYURUFRFHRdw2AwIsTM780+NtO/04HZ/585HnX94+Nc13LoKBhvPa4oKpqmzW0bRZnZihBzmaCoKuLW9mb3y8fHrgGRifD6G2/w1HMvYjfdOs6FQGGmZHNnnijoOqgG9ROdo4mBJEWlRrzBe1574a4vUp5Dd/mbuXw0g66DyWxGy2bQBZjN5k89WGTozh+h50hnNSxmy6fWQLsuHiEdbGZt+d2Ht4QQpNMpLBbrp75e032XODuksH/Hhvls+meaz1XGPjV074MQOplMBkU1YDIal3TdfbaDZDCYHqguPp+hu8Tm6T78FEXBZPp4dX/VvDxX+l+Khts/4udHLvKlF76JU5+mrWeY1es2ER/rJ5qIMdrTjcNaQ293mGBRIa1XL2DxV1Fd6KSnp4doGhrry/mX//OP7PjClyl2qISSMfzBSiYH2lGcRRToUwxPLs87GtwrRVGxWBa27jlfFEXBaFxaq6nJ0JWWDS2bJp5MkgwN8fLLPyQtVM5eb8Md68NWvZkggounfsV0wzZcN07QHbORPPMhE03NnL3cSsCUICb2E4/G0HWND996mVTxWgo7rjCcMqNPn2JVfQ1QtNhPVXqILY/zWUkCvIFiSitqKbDrxLIm6lc3s6ahBrMtyJ4n9xN0GYkn06RTKULTITZu20NdqZdwIseaDY/z+PYNpIWZouJy6mtrMFs8PPbEfsy6xrpHHmNNVTHRZIpsKnnHxH1Juh8LFrqqQUHL6sv+Hvbz4tagovRgrN5i9PHrfNQZYseGOnp6e/AXVlJUXITZoOLwlvL0wW8RVEOUN27hyMt/T2fcTXNdJV63A6vTh9fppabEzL+98gp2bxCr0cjG7Ts5feiHXBrNsX37HgyTvYRSS+d2MvfLaFLQsvK4vFdCCLSswDBPdYGFvV3PtSR2j2nJFNoFYmZUVVk6HfxMMofDqVC52rZk9tODWrSBNCFum10wMzL98UwZhZm388dfhdAB9VM+8AS64NYIt3Jr2zMj78qt2StzI+p5Mp+zF1JxjY4rCSzOpXMrraUsl9FR0ahb71jat+txeAys3mQnHs4h7nONhIUSjkS4dOkyex5/fLGbMkMBc4kZl3dpjwA/LH4zCGfv4P3xY3d+VZS7DYgp/OaxdfvPLsZrNZ8njBa7yupNjpkbU2qyx/tbKWA0GXD5rcxXX23BQldRFKx2A1b70hnpVawGDLY4BWVyRoG0cimKgtmqECiW6/wuhqVzni0tGzOn4Mh6viR9ihU3Zcxikb3chWayKIicTjalYzDJz/UHJ4hMZHB7V9zhuiytqFdRURTcbvdiN2PZMxgVapps9Hcm0T5PzVDA2NgYqVSKiooKlId8sCccCjM5OUFFRSUm8/1P1FcAt99IUYVF1v6XgRUVulJ+KIqC3W1g9SP3P3shkUhw5coVspYoj+7ZgcvlWoAW5pem2ejuTtLR8RFr1qyhqqrqc4WnDNzlQYautCDuJyCEEOi6TmdnJ+3t7WzatImysrJlEzJGo5G6ujrKy8tpaWmhs7OTHTt24HQ6l81zlO6dDF1pUQkhmJqa4vz58wQCAZ555hkMBsOyCyNFUbDZbGzdupWRkRHOnDmD3++nubl5WT5f6e5k6EqLYrZ3e+3aNSYmJti+fTtut3vZh4+iKJSUlFBQUEBbWxvvvPMO27Ztw+/3L/vnLs2QQ8vSoojH47z33nvous6ePXvweDwrKnRMJhNNTU1s376ds2fP0t7ejq4vkauIpAUlQ1fKKyEEQ0NDnDx5kkceeYQNGzZgMCydC2jySVEU/H4/+/btIxqNcuLECbLZ7GI3S1pgMnSlvBFC0NnZSUtLC3v27KGgoGBF9W7vxmQysXnzZkpKSnj//fdJJBLywpJlTIaulBdCCFpbWxkaGmLv3r1YrQ/HItj5oigK9fX1NDY2cvz4cTKZh3cVM+m3k6ErLTghBP39/fT39/Poo49iMi2dleeWEkVRKC0tZc2aNZw8eVKWGpYpGbrSgkulUrS0tPD4449jNMoJM7+NoihUVVVRWlrK1atXZZlhGZKhKy0oIQTnz5+nublZlhTu0WypYXR0lFgsttjNkeaZDF1pQaVSKZLJJOXl5YvdlIeK0Whk/fr1XL9+XfZ2l5kVF7pygCK/Ojs7qa6uRlVX3FvtgRUWFjI8PCxru8vMijoShBCEw+HFbsaKoes6g4ODVFRULHZTHkoGg4GioiImJiYWuynSPFoxoZtIJOjr62NycpLh4WF5ypYHmqYBYDbLOxR8HoqiEAwGmZycXOymSPNoxYTuwMAAf/u3f8sPf/hDXn/9dRm6eZBIJHC5XHJ62AMIBAKMjo4udjOkebRiQreqqooNGzZgs9nYt2+fDII8iMVi2GzL5y7Hi8Fut8sOwjIzL5MmhRAkohrRqdy83rV0vu3d9VU81mpsSikjPenFbs5dmW0qvqAJRX24F67OZrOYTPd/pwTpYyaTCU3TbruNvPSwm5fQDU9k6etI4wpYWMrvi/rG9dQ1NJPTVXJLeEGnSERjejRD7fr7v/PCUpLJZOQ96R7QbNDqur5iFwZabh44dIUQjPZnKKx2YLKsmGrFgnIKwXBHnExKx2J7OA+0Y8eO8dprr2EwGPja177Gjh07FrtJD514PM4//MM/cO3aNa5fv86f/MmfYLfbF7tZ0gOal5TUNYFqXMJd3IeMoiioBoWHeXnVwsJCWlpaaGlpoaCgYLGb81CyWq2kUikuXrxIMpmUs0CWCXkh/Ao3cwcHYJ5r8TWr6nhs9x4sFgsVFVVouXn+Awqo81jzFkIgBIgl9UGn8vzBL3P2zHm+9PwLKBjmfz8+gJkxh4d73GExKJ8xMvqZr7AQgtZzMQJVTgwGufPny0hXnJomKzbHwpUXhBAM3UwxOZKbuc/3PAuFQhgMhoW5o68QBEvNFFc/+G3JhRDEQjl6biQRC7EjHoCm64yPjVNYWIi6xG5Fr6pQtdqK02uUwftJd90hsqe7giVjGpNjGiUNzgUZAC3FOf8bvUXoMNQRw1dkwmp/sA8mIaCnNUmw2onRvPTCo6LRvdhN+FS5jKC3NU7TjoV7nZcjGborWDqpY3UYl1wP6l4oBrA6jDPP4QFDV9cEoGA0K7LHdh+MZtD1mf/kxIp7J6cbrHQyY6TPae4DaumUmR8KeQvdbDrCuQ+O8tHZM0RTmbnXSQjBhZOHmYjf2+pfY/1XOXe1+xOP5zIxjh05Si5PV2dERzs4cvo8mUSYwZHx33jfaXz4/juE7vE5SZK0cuStvJAMD/LmW0coK3USV5ysL7UyMB6hvmENw31tRExeVlXWUOw209bRTqC0Dr8NBkeGSWYVVjc0YjaqJCJjtFyexGpM01Bbx+hAO9NJqK0opK+3l3hkgoxmRiTGGJpK0NCwmonRflLJDMVV9bisJsZH+hifGMdkd5OKRamoXYtVJGjv6qKoogGzFmd0YgyTI0h1aYDO9utEExlqG9Yw1NuBM1CJKz1F79A4q1w5htMORDJEPJumpLwBt11lsL+HyjWbiUcyBNxWOjrb8ZXUUhb0y1NYSVrB8lrTjUwNo5gLqCbHtQvvc/zMORof/RamVJihthbOfPgBLzz1KG+/+SoJtZhv7F/Nz45ew6tESRv/mC0NZSAEE6P9nD7awcDkUyRufsD56+3se+EPSMXG+dUvX+OJZ79G+9mjHD93iU37vkHfudcpqHucp8trQQg+ePtnJCwBLl08T1N9DRe6hzEOnaNnKokw+VlTpjKe8xAen+DxzXWcax8jPj2Gx+fk3bf+nbGkhf/w4l5AMDlyk954gMuH3sLT9CgHSuoBELkUxw6/TP0jT3D68D9xfXCaHHb+/D//DQGHnG8pSStVXmu6DZue4o+++01uXDjNze5+iopLScYiWOwBnn7+a5R7HXS3X8XsKcGQjZETgvXbD7B3+1YS8fjMRhSV+ubd7H/ycUZ62hgYnaaowE8iHic6NUIslUHJJegcGKa0qIBILIHNV8rTTz+HzzFzSarB5OCxJ5+ltq6BZ/YfIJeaoHdoiorKWmpXVWMyW3nywNdZW1oAJhvpeBiry8/0YBfY/NjQyOmQy2pUVNVjMSjY3SUcePogfudMoGrJMBPhMIg03X0jlJbXUFdTi1zLW5JWtrxFgGo0M9b1If/441dp3rwVh81IMquAnsLu9GFUDXi8PhwuN/FoGJfXQUYz4bJZsNpd2K0zYWa2OOg8/0t+cugUW7dtxWLUwGgnlUpS17ybFw7soeXqDaxmIyksqNkEbm8Ao3prZFoBl9uH0WjE6/VjNFkJFFTyxGPbGRnqx1VQQTBQgNlowO31Ybe7cdptVFTWYLPbScZCuD0OcpYC9Mk+QmlwOR14fAEM6sej376yBl566duMdnew67HdTIz0Y/GW4LYu/V7uzAUTOrqu3/MKVzMXF8x/PV3PZQiFwos2VjO7L4TQCYem0T/Hc5zdN5+2f7KpGNHkJxdf0nMZwpHo3AJSQghymSShaHReF5XStSyhcESuZJZHebs4QgidXDYHioLRaETXNXR9ZuUkRQFVNaDrGoqioGkaiqLeCkkFhZkpPaqqInR9ZtUlRcFoMKBpOWaH4BVl5md0XQehowPKrX8zGAwoinLrINJQVQOarmFQVXRdoCoKuVwO1WgEoaOoBoSuM9F/hR/99GekVS/f/d6fUeS2oCjqXFsUVZ15wwqBeutvgEDT9FttmXkumpZDVY2oqnpPc2LzcXHE9FiG8VGdQOmdN4xMRUb4wf/4O9IWDzuf+DK7Nq39zEkOIzcvETaVsrqicO4xRVEQeo7uri4qauoxfo6pafHJbl5+4yN+57vf+kQtbKI/SXGFEU/gwVYyy2V1bpyLU1LvvKPeLoTGuaOvcPxiG/u//LtcP/keB7/1e9iN99tXEVw6fYyajY/htnz8LBRFoe/ym7Skqnh225o7fiM12c2/n2jha196HlWB6+ePY7Ka+LAzzHe+9Mxv/Wu6riFQMNzltGr2OQohSMUG+Nkvz/Hdb335M5/Fp41FDLZGadruxCCXAfhNi39xhKKomG67dtxgMH5ibp/BMNMcVb170CiqivG2N5PR+MkDbmY1JgOfthVFUeb+jvHW19l2fNw+dXZDFFZt4M//cyMoBswm051vvLvWCpS5FaE+fk5Lv4c7S8+lsfrq+fZLz/Dqy69QEbRx4q1XiRn8HHh8O4feeJXGHc/jirRx8upNvvDFl2g9coTa3c/y6k9foX9kkq37vsGu5jriU318///9v2na902eXFfKG4cP4anYwKYKCycutlNaUUdsvIvBkQlcbieJrJmvvfQiR3/1Y8KKn4N7d6Bri3Rtrpahtaubp1/4PerL/LRoOXpbz5BUCzBHO3jvo4s0bT+ALzPAuattmAvqee7RRl555WUKanewa00Bbx85hdHhIDwaobi2nl/9+KdEdA9f/drvUOSxI4ROJhnm2NHDrG1ax5FDLxPWnTy9Zzs3r53kv/Vc5/GnnuHciXPseWo7mq4z0X+Vf3vlNSqa9rCr3sOv33uPWNrAV778Ih++83N6xqMcOPhN2j56nWndz5eff5rjv3qNoekQjz37u2xeXQUiy+kjr3Ly4iV011ouvv/vHLtwgyeefonIyE227XyM06fex2PJcvTMFR7d/zW2N9Uv6VUEHxaywvgZFEXFYrFhMZtX1KwDg8GE219MwGHk/Td/yoX2Xm5ePcm56x34C1dRWRQgkYozPXKTMxfbqK0uIR6PMhHN8aWDz9By+QoANk8ha9Zt59m9Ozn86r/QNzrBueNvcL2rA2tRE7s3NpDQ7RzY1YzuqaW5RKFjcIJ0MkHrxZP0jk0v2j5QDFaefuYFbnz4Bh9eaSU60cVrbx6hOGDi5Zd/zvT0BEfffp3OvmE2P/FVLOEuRqejJFNxPvjgXcYnx8laSnnh+ZcodApazh8n0PAkuxqDnLtyY+Y0Ugg+eOsnhBU/nWd/zelrnfS0nuF0SyeBsjV8ce82bnRMUOozkbl1+6NsOkkmGeXU8SOEpkawlaxnS52f0x+dIqwGqS/0kMmmSSbTtF05QefAKBNJCy88/STXr15GAMnwAJd7Ynzj69/EYzGSTMYJj/fx4bmrOJQYFy6dZTptQM+miE8PcuL0aTkdd57IK9KkTxWe7OfEu68zlDSzobKCmLmYMr+HLdu203nlFId++XO0xDjN6zcT1dMYby1WbrO78QcLMdMLgKKaUDJhWjt78RSU0FxThdftp9A8xqi9FJvFjMFkweVy4XKb8ZhC9A11MpYw01RbTVZTiIQHiMQz+PM+60OQTGcoDHjo6rmJxVHEnqZarrb1UFhaTVn9OvzF1UR7r+D3F+B12Wm7dg57YQNlhiGyOZ1AQTFOuwOT0YDT4eB6bytRfYKi5qa5v9K84wDZ0VZyXhf1jZsoL/KzsbGeE1c6CQSDqDfHMJmMmMw2poavcSHVhbeiCYaGyObA6y3Ab8oQNToZ7nqTPnc1TWKSobiFtfU1ZNIprE4fwUAQgzpx63UxkoqM0t7eQSIV58rVmzSt38JUNs3qddv4++//L5775n/iozf+N43rNjMYv1XfX0Edj4UiQ1f6BLPdz5bNzWRMHr71jWdwmXXMZ06SNHhwmBQywsQXnvkKpuQQQ9Np6n2FlPosBM0uijxubFYfO7dvAkBRzex75ou0D8fZ/+Xf5eL5s7hLKqnyV1NgDGKwGtm+eQs+v42tbhWvWkSx2U+R3YRq8xAoqaRw3xOLVmLIpuKkTQGe37+DqaEBqmqq6OnpY/2L3+Ty9VZKS8ox+Z14PTbWbdmD1eWipeUq7nVrCAYLCZQ5QVHYuPMJiqpqMBs/IE49O5prUQB/RTOPl7hw5KbImlw43JeJ6A4CReVs2+TA4fGwdYMfa64Yb/kq9u8Ef9CPpbUdT2MjvqIgbrMbl+rHPB2iq8WJkhplJPcoT2xtQrHMfAiWeIswuwJs3WhCAazuMr783H5u9Azx2O7d+A3N9IzHqfMWEA5N4SiopaaiDPeBF+gYmqLeG5A93XnyUK8ypuXShCIJ/H4fCIEQ+scDcA+5xRxIe1gs9EDaw0bLJDh3+hijUY1du/dR4L7/Bc+FEHRc/QhToI7qkuBndmzlQNpdLf5A2r0QQtDXeR1vWS1um+WO+0LNfjgoigJCoGk5YlN9vP3+Db724kHIpTn90Sk279qLRRUIZtZHnZn9cOfv37GtWz93+/ezPu1nZ/blzNdPtEnPoQsVs2lJ7VZphTCY7Wx/7NkH2oaiKDQ075ynFkmfZkmlg5aJ8It//q/opY/w9QO7eeW1lymq38m+5mJePXyYWErhK1/9Jqff+SndYxGe2PcMei7NR8cPYbRauNjSzebdM1eKnXzzn/jwWh/eonqe/8JODv/6F0Q0B09/YQ/vv3uIyWiKgy99j8HLh7l4c5yDX/19Bi8f4lpXL7rBRi6Z4PFnv0XvudfpnUiwqnkPJeYwxWueZLrtGMLp4+yHH5DIGXnp69/k1Js/pnskwtMv/RmbG0oXe1dKkrRELanZCwazk8a1W/jKC1/HJNJomSTnPjxJODyJt2orex+p5vzZ08QMRayrKCKn63RefpfLfRHWN2/FZcqg3+qpRmNRnnnpT6m0TfOLn/2QSx19DHdf5vSVaxjcq/jKvi20tHeQSaWYHu7k8o1OQqEYz3/l2wjFwAtPP0FbVydp3cJ3/uDPifWepWtgiEQ6S2RylND0FMUNu3hsjZ/zly8QoZB1NaVoD/M9diRJWnBLqqerKApWo8aVlks4wu14K5owjAyT1RXcHg8ep45bsxIafI8hZyVbygrpXvMo5X6N7pEQJuNt9U+h0X7tHGPDYaqqazF4qigP+ljTUMPltnF8XifZwTHae8bYuGETIpfGYDBhszlwuly4XG6MhjSpVJRLFz8klDHTWGTh0tkjTHT2sH5bKW6nD6/iJSRKUdrPM0Alj5UHF28H3idFAaGLh/L23rO315mPZj9sz32pEEJwq4In3YclN5AWD49xs3+E0pJChgaHsTmc+L0eNNWC3ZAjkYF4ZBKhmggWBIjFU/hcZkLxHHomSWFpOQZgfPgmQ+PTuPylVBT56etuI4WVVRWlRGMZfE4DUwmdbGSEWAbsLi9WVcMbCDI+Pk7Q52YqniUbGWUqlqKorBafTdB5sxuz1UHA7weDFSsJksJCLDSGUIwUl1RgszzYwA7kZyAtk9JpvRCnoNL+0A2EaFnBRF+CNVse/C7UQgjaL8axuMzYXEuqH7KkJaM50pE0DY883AOQC+SuO2TJha40I1/3SIuHNYZ7Utyad//QMBigtMaK3WWYlwM+m9YZ7EqSSsqJUffKalMpq7XKO258uodj9oKUX4qi4PAYqNvgWOymfG7zdbCbLCpVa+5/itVKJ8P2/snQXeHkQfMxuS+kfJiX2Qtmi0omocnl4ebBzCpoAi2rYzTJEJCk5eaBe7qKolBaY6XjchzVaJA3OpwHWlYnWGKUoStJy9ADD6TBrd6ZBtmMPq8LLK9URqO8HbgkPeQ+9+wFSZIkaR4tqSvSJEmSljsZupIkSXkkQ1eSJCmPZOhKkiTlkQxdSZKkPJKhK0mSlEf/P54a3fWKdZEqAAAAAElFTkSuQmCC\n", | |
"text/plain": [ | |
"<Figure size 432x288 with 1 Axes>" | |
] | |
}, | |
"metadata": { | |
"needs_background": "light" | |
}, | |
"output_type": "display_data" | |
} | |
], | |
"source": [ | |
"import matplotlib.pyplot as plt\n", | |
"import matplotlib.image as mpimg\n", | |
"\n", | |
"img = mpimg.imread('C:/Users/melin/OneDrive/Pictures/mindmap1.png')\n", | |
"plt.imshow(img)\n", | |
"plt.axis('off')\n", | |
"plt.show()" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 3, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"data": { | |
"image/png": 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\n", | |
"text/plain": [ | |
"<Figure size 432x288 with 1 Axes>" | |
] | |
}, | |
"metadata": { | |
"needs_background": "light" | |
}, | |
"output_type": "display_data" | |
} | |
], | |
"source": [ | |
"import matplotlib.pyplot as plt\n", | |
"import matplotlib.image as mpimg\n", | |
"\n", | |
"img = mpimg.imread('C:/Users/melin/OneDrive/Pictures/cm.png')\n", | |
"plt.imshow(img)\n", | |
"plt.axis('off')\n", | |
"plt.show()" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"| Aspek | Mind Map | Concept Map |\n", | |
"| ------------------------ | ----------------------------------- | ------------------------------------ |\n", | |
"| Tujuan | Eksplorasi awal ide | Hubungan antar konsep |\n", | |
"| Hasil | Banyak cabang ide dan topik | Lebih fokus pada alur dan hubungan |\n", | |
"| Pengaruh pada Pertanyaan | Membuka arah pertanyaan potensial | Menyaring ke pertanyaan fokus |\n", | |
"| Kesimpulan | Mind Map bantu eksplorasi luas, | Concept Map bantu penyusunan argumen |\n", | |
"| | Concept Map bantu strukturasi fokus | dan arah penelitian |" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"#### Data Science and Python venv" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"**Assignment** \n", | |
" • Explain in brief about data science. \n", | |
" • What are the differences between data, data science, and data scientist? \n", | |
" • Explain about the four foundational aspects of data science? \n", | |
" • List link on PyPI for installing Jupyter Notebook, Matplotlib, NumPy " | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"1. Data science adalah bidang interdisipliner yang menggunakan metode ilmiah, algoritma, dan sistem untuk mengekstrak pengetahuan dan wawasan dari data, baik terstruktur maupun tidak terstruktur. Prosesnya mencakup pengumpulan, pembersihan, analisis, visualisasi, hingga interpretasi data untuk mendukung pengambilan keputusan. Data science memadukan ilmu komputer, statistika, dan domain bisnis, serta sering melibatkan teknologi seperti machine learning dan big data. Tujuannya adalah mengubah data mentah menjadi informasi yang bernilai dan dapat ditindaklanjuti." | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"2. Data, data science, dan data scientist adalah tiga hal yang saling berhubungan tapi berbeda. **Data** adalah kumpulan informasi, seperti angka, teks, atau gambar, yang bisa digunakan untuk berbagai tujuan, misalnya untuk mengambil keputusan. Data ini bisa berupa data mentah yang belum diolah atau sudah diolah menjadi informasi yang lebih mudah dipahami. **Data science** adalah cara atau proses untuk mengolah dan menganalisis data tersebut. Dalam data science, orang menggunakan seperti matematika, pemrograman, dan pembelajaran mesin untuk mencari pola atau jawaban dari data. Sedangkan, **data scientist** adalah orang yang ahli dalam data science. Mereka adalah orang yang bertugas mengumpulkan, membersihkan, menganalisis data, hingga membuat model atau prediksi berdasarkan data tersebut. Jadi, data adalah bahan bakunya, data science adalah prosesnya, dan data scientist adalah orang yang melakukannya.\n" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"3. Data science memiliki empat aspek dasar yang sangat penting, yaitu **Matematika**, **Teknologi**, **Visualisasi**, dan **Komunikasi**.\n", | |
"- **Matematika**: Dasar dari data science terletak pada matematika, terutama statistik dan aljabar linear. Statistik membantu dalam memahami pola dalam data, seperti distribusi, korelasi, dan probabilitas. Aljabar linear berguna dalam membangun model pembelajaran mesin, seperti dalam manipulasi matriks dan vektor. Selain itu, kalkulus sering digunakan untuk mengoptimalkan algoritma.\n", | |
"- **Teknologi**: Teknologi mencakup alat dan platform yang digunakan untuk menangani data, seperti bahasa pemrograman (Python, R), database (SQL, NoSQL), hingga teknologi big data. Kemampuan memanfaatkan teknologi ini memungkinkan data scientist untuk mengelola, menganalisis, dan memproses data dalam jumlah besar dengan efisien.\n", | |
"- **Visualisasi**: Visualisasi data adalah cara untuk menyajikan hasil analisis dalam bentuk grafik, diagram, atau peta yang mudah dipahami. Visualisasi mempermudah pengguna non-teknis untuk memahami informasi penting dari data.\n", | |
"- **Komunikasi**: Aspek komunikasi sangat penting karena data scientist tidak hanya harus menganalisis data, tetapi juga mampu menjelaskan hasil analisis tersebut kepada pemangku kepentingan. Komunikasi yang baik melibatkan kemampuan menyampaikan informasi secara jelas, baik melalui laporan, presentasi, maupun diskusi." | |
] | |
}, | |
{ | |
"attachments": { | |
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" | |
} | |
}, | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"3 & 4. Jupyter notebook: https://pypi.org/project/notebook/, Matplotlib: https://pypi.org/project/matplotlib/, NumPy: https://pypi.org/project/numpy/\n", | |
"\n", | |
"\n", | |
"\n", | |
"" | |
] | |
}, | |
{ | |
"cell_type": "markdown", | |
"metadata": {}, | |
"source": [ | |
"#### Practicing Python for ML" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 5, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"Python: 3.8.5 (default, Sep 3 2020, 21:29:08) [MSC v.1916 64 bit (AMD64)]\n", | |
"scipy: 1.5.2\n", | |
"numpy: 1.24.3\n", | |
"matplotlib: 3.3.2\n", | |
"pandas: 1.1.3\n", | |
"sklearn: 1.3.2\n" | |
] | |
} | |
], | |
"source": [ | |
"# Python version\n", | |
"import sys\n", | |
"print('Python: {}'.format(sys.version))\n", | |
"\n", | |
"# scipy\n", | |
"import scipy\n", | |
"print('scipy: {}'.format(scipy.__version__))\n", | |
"\n", | |
"# numpy\n", | |
"import numpy\n", | |
"print('numpy: {}'.format(numpy.__version__))\n", | |
"\n", | |
"# matplotlib\n", | |
"import matplotlib\n", | |
"print('matplotlib: {}'.format(matplotlib.__version__))\n", | |
"\n", | |
"# pandas\n", | |
"import pandas\n", | |
"print('pandas: {}'.format(pandas.__version__))\n", | |
"\n", | |
"# scikit-learn\n", | |
"import sklearn\n", | |
"print('sklearn: {}'.format(sklearn.__version__))" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 6, | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"# Load Libraries\n", | |
"from pandas import read_csv\n", | |
"from pandas.plotting import scatter_matrix\n", | |
"from matplotlib import pyplot as plt\n", | |
"from sklearn.model_selection import train_test_split\n", | |
"from sklearn.model_selection import cross_val_score\n", | |
"from sklearn.model_selection import StratifiedKFold\n", | |
"from sklearn.metrics import classification_report\n", | |
"from sklearn.metrics import confusion_matrix\n", | |
"from sklearn.metrics import accuracy_score\n", | |
"from sklearn.linear_model import LogisticRegression\n", | |
"from sklearn.tree import DecisionTreeClassifier\n", | |
"from sklearn.neighbors import KNeighborsClassifier\n", | |
"from sklearn.discriminant_analysis import LinearDiscriminantAnalysis\n", | |
"from sklearn.naive_bayes import GaussianNB\n", | |
"from sklearn.svm import SVC" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 7, | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"# Load dataset\n", | |
"url = \"https://raw.githubusercontent.com/jbrownlee/Datasets/master/iris.csv\"\n", | |
"names = ['sepal-length', 'sepal-width', 'petal-length', 'petal-width', 'class']\n", | |
"dataset = read_csv(url, names=names)" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 8, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"(150, 5)\n" | |
] | |
} | |
], | |
"source": [ | |
"# shape\n", | |
"print(dataset.shape)" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 9, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
" sepal-length sepal-width petal-length petal-width class\n", | |
"0 5.1 3.5 1.4 0.2 Iris-setosa\n", | |
"1 4.9 3.0 1.4 0.2 Iris-setosa\n", | |
"2 4.7 3.2 1.3 0.2 Iris-setosa\n", | |
"3 4.6 3.1 1.5 0.2 Iris-setosa\n", | |
"4 5.0 3.6 1.4 0.2 Iris-setosa\n", | |
"5 5.4 3.9 1.7 0.4 Iris-setosa\n", | |
"6 4.6 3.4 1.4 0.3 Iris-setosa\n", | |
"7 5.0 3.4 1.5 0.2 Iris-setosa\n", | |
"8 4.4 2.9 1.4 0.2 Iris-setosa\n", | |
"9 4.9 3.1 1.5 0.1 Iris-setosa\n" | |
] | |
} | |
], | |
"source": [ | |
"# head\n", | |
"print(dataset.head(10))" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 10, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
" sepal-length sepal-width petal-length petal-width\n", | |
"count 150.000000 150.000000 150.000000 150.000000\n", | |
"mean 5.843333 3.054000 3.758667 1.198667\n", | |
"std 0.828066 0.433594 1.764420 0.763161\n", | |
"min 4.300000 2.000000 1.000000 0.100000\n", | |
"25% 5.100000 2.800000 1.600000 0.300000\n", | |
"50% 5.800000 3.000000 4.350000 1.300000\n", | |
"75% 6.400000 3.300000 5.100000 1.800000\n", | |
"max 7.900000 4.400000 6.900000 2.500000\n" | |
] | |
} | |
], | |
"source": [ | |
"# descriptions\n", | |
"print(dataset.describe())" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 11, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"class\n", | |
"Iris-setosa 50\n", | |
"Iris-versicolor 50\n", | |
"Iris-virginica 50\n", | |
"dtype: int64\n" | |
] | |
} | |
], | |
"source": [ | |
"# class distribution\n", | |
"print(dataset.groupby('class').size())" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 12, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"data": { | |
"image/png": 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\n", | |
"text/plain": [ | |
"<Figure size 432x288 with 4 Axes>" | |
] | |
}, | |
"metadata": { | |
"needs_background": "light" | |
}, | |
"output_type": "display_data" | |
} | |
], | |
"source": [ | |
"# box and whisker plots \n", | |
"dataset.plot( \n", | |
" kind='box',\n", | |
" subplots=True, \n", | |
" layout=(2,2), \n", | |
" sharex=False, \n", | |
" sharey=False) \n", | |
"plt.show() " | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 13, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"data": { | |
"image/png": 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\n", | |
"text/plain": [ | |
"<Figure size 432x288 with 4 Axes>" | |
] | |
}, | |
"metadata": { | |
"needs_background": "light" | |
}, | |
"output_type": "display_data" | |
} | |
], | |
"source": [ | |
"# histograms\n", | |
"dataset.hist()\n", | |
"plt.show()" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 14, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"data": { | |
"image/png": 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\n", | |
"text/plain": [ | |
"<Figure size 432x288 with 16 Axes>" | |
] | |
}, | |
"metadata": { | |
"needs_background": "light" | |
}, | |
"output_type": "display_data" | |
} | |
], | |
"source": [ | |
"# scatter plot matrix\n", | |
"scatter_matrix(dataset)\n", | |
"plt.show()" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 16, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"[[5.1 3.5 1.4 0.2 'Iris-setosa']\n", | |
" [4.9 3.0 1.4 0.2 'Iris-setosa']\n", | |
" [4.7 3.2 1.3 0.2 'Iris-setosa']\n", | |
" [4.6 3.1 1.5 0.2 'Iris-setosa']\n", | |
" [5.0 3.6 1.4 0.2 'Iris-setosa']]\n", | |
"\n", | |
"[[5.1 3.5 1.4 0.2]\n", | |
" [4.9 3.0 1.4 0.2]\n", | |
" [4.7 3.2 1.3 0.2]\n", | |
" [4.6 3.1 1.5 0.2]\n", | |
" [5.0 3.6 1.4 0.2]]\n", | |
"\n", | |
"['Iris-setosa' 'Iris-setosa' 'Iris-setosa' 'Iris-setosa' 'Iris-setosa']\n" | |
] | |
} | |
], | |
"source": [ | |
"array = dataset.values\n", | |
"print(array[:5])\n", | |
"print()\n", | |
"\n", | |
"X = array[:,0:4]\n", | |
"print(X[:5])\n", | |
"print()\n", | |
"\n", | |
"y = array[:,4]\n", | |
"print(y[:5])" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 17, | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"# Split-out validation dataset\n", | |
"array = dataset.values\n", | |
"X = array[:, 0:4]\n", | |
"y = array[:, 4]\n", | |
"X_train, X_validation, Y_train, Y_validation = train_test_split(\n", | |
" X, y, test_size=0.20,\n", | |
" random_state=1\n", | |
")" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 18, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"120\n", | |
"30\n", | |
"0.2\n" | |
] | |
} | |
], | |
"source": [ | |
"print(len(Y_train))\n", | |
"print(len(Y_validation))\n", | |
"print(len(Y_validation) / (len(Y_train) + len(Y_validation)))" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 19, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"LR: 0.941667 (0.065085)\n", | |
"LDA: 0.975000 (0.038188)\n", | |
"KNN: 0.958333 (0.041667)\n", | |
"CART: 0.950000 (0.040825)\n", | |
"NB: 0.950000 (0.055277)\n", | |
"SVM: 0.983333 (0.033333)\n" | |
] | |
} | |
], | |
"source": [ | |
"# Spot Check Algorithms\n", | |
"models = []\n", | |
"models.append(('LR', LogisticRegression(solver='liblinear', multi_class='ovr')))\n", | |
"models.append(('LDA', LinearDiscriminantAnalysis()))\n", | |
"models.append(('KNN', KNeighborsClassifier()))\n", | |
"models.append(('CART', DecisionTreeClassifier()))\n", | |
"models.append(('NB', GaussianNB()))\n", | |
"models.append(('SVM', SVC(gamma='auto')))\n", | |
"\n", | |
"# evaluate each model in turn\n", | |
"results = []\n", | |
"names = []\n", | |
"for name, model in models:\n", | |
" kfold = StratifiedKFold(n_splits=10, random_state=1, shuffle=True)\n", | |
" cv_results = cross_val_score(model, X_train, Y_train, cv=kfold, scoring='accuracy')\n", | |
" results.append(cv_results)\n", | |
" names.append(name)\n", | |
" print('%s: %f (%f)' % (name, cv_results.mean(), cv_results.std()))" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 20, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"data": { | |
"image/png": 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\n", | |
"text/plain": [ | |
"<Figure size 432x288 with 1 Axes>" | |
] | |
}, | |
"metadata": { | |
"needs_background": "light" | |
}, | |
"output_type": "display_data" | |
} | |
], | |
"source": [ | |
"# Compare Algorithms\n", | |
"plt.boxplot(results, labels=names)\n", | |
"plt.title('Algorithm Comparison')\n", | |
"plt.show()" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 21, | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"# Make predictions on validation dataset\n", | |
"model = SVC(gamma='auto')\n", | |
"model.fit(X_train, Y_train)\n", | |
"predictions = model.predict(X_validation)" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 22, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"accuracy = 0.9666666666666667\n", | |
"\n", | |
"confusion matrix =\n", | |
" [[11 0 0]\n", | |
" [ 0 12 1]\n", | |
" [ 0 0 6]]\n", | |
"\n", | |
"report =\n", | |
" precision recall f1-score support\n", | |
"\n", | |
" Iris-setosa 1.00 1.00 1.00 11\n", | |
"Iris-versicolor 1.00 0.92 0.96 13\n", | |
" Iris-virginica 0.86 1.00 0.92 6\n", | |
"\n", | |
" accuracy 0.97 30\n", | |
" macro avg 0.95 0.97 0.96 30\n", | |
" weighted avg 0.97 0.97 0.97 30\n", | |
"\n" | |
] | |
} | |
], | |
"source": [ | |
"# Evaluate predictions\n", | |
"print(\"accuracy =\",\n", | |
" accuracy_score(Y_validation, predictions))\n", | |
"print(\"\\nconfusion matrix =\\n\",\n", | |
" confusion_matrix(Y_validation, predictions))\n", | |
"print(\"\\nreport =\\n\",\n", | |
" classification_report(Y_validation, predictions))" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 23, | |
"metadata": {}, | |
"outputs": [], | |
"source": [ | |
"# Make predictions on validation dataset\n", | |
"model = SVC(gamma='auto')\n", | |
"model.fit(X_train, Y_train)\n", | |
"predictions = model.predict(X_validation)" | |
] | |
}, | |
{ | |
"cell_type": "code", | |
"execution_count": 24, | |
"metadata": {}, | |
"outputs": [ | |
{ | |
"name": "stdout", | |
"output_type": "stream", | |
"text": [ | |
"\n", | |
"=== LR ===\n", | |
"Accuracy = 0.8333333333333334\n", | |
"Confusion Matrix:\n", | |
" [[11 0 0]\n", | |
" [ 0 8 5]\n", | |
" [ 0 0 6]]\n", | |
"Classification Report:\n", | |
" precision recall f1-score support\n", | |
"\n", | |
" Iris-setosa 1.00 1.00 1.00 11\n", | |
"Iris-versicolor 1.00 0.62 0.76 13\n", | |
" Iris-virginica 0.55 1.00 0.71 6\n", | |
"\n", | |
" accuracy 0.83 30\n", | |
" macro avg 0.85 0.87 0.82 30\n", | |
" weighted avg 0.91 0.83 0.84 30\n", | |
"\n", | |
"\n", | |
"=== LDA ===\n", | |
"Accuracy = 1.0\n", | |
"Confusion Matrix:\n", | |
" [[11 0 0]\n", | |
" [ 0 13 0]\n", | |
" [ 0 0 6]]\n", | |
"Classification Report:\n", | |
" precision recall f1-score support\n", | |
"\n", | |
" Iris-setosa 1.00 1.00 1.00 11\n", | |
"Iris-versicolor 1.00 1.00 1.00 13\n", | |
" Iris-virginica 1.00 1.00 1.00 6\n", | |
"\n", | |
" accuracy 1.00 30\n", | |
" macro avg 1.00 1.00 1.00 30\n", | |
" weighted avg 1.00 1.00 1.00 30\n", | |
"\n", | |
"\n", | |
"=== KNN ===\n", | |
"Accuracy = 1.0\n", | |
"Confusion Matrix:\n", | |
" [[11 0 0]\n", | |
" [ 0 13 0]\n", | |
" [ 0 0 6]]\n", | |
"Classification Report:\n", | |
" precision recall f1-score support\n", | |
"\n", | |
" Iris-setosa 1.00 1.00 1.00 11\n", | |
"Iris-versicolor 1.00 1.00 1.00 13\n", | |
" Iris-virginica 1.00 1.00 1.00 6\n", | |
"\n", | |
" accuracy 1.00 30\n", | |
" macro avg 1.00 1.00 1.00 30\n", | |
" weighted avg 1.00 1.00 1.00 30\n", | |
"\n", | |
"\n", | |
"=== CART ===\n", | |
"Accuracy = 0.9666666666666667\n", | |
"Confusion Matrix:\n", | |
" [[11 0 0]\n", | |
" [ 0 12 1]\n", | |
" [ 0 0 6]]\n", | |
"Classification Report:\n", | |
" precision recall f1-score support\n", | |
"\n", | |
" Iris-setosa 1.00 1.00 1.00 11\n", | |
"Iris-versicolor 1.00 0.92 0.96 13\n", | |
" Iris-virginica 0.86 1.00 0.92 6\n", | |
"\n", | |
" accuracy 0.97 30\n", | |
" macro avg 0.95 0.97 0.96 30\n", | |
" weighted avg 0.97 0.97 0.97 30\n", | |
"\n", | |
"\n", | |
"=== NB ===\n", | |
"Accuracy = 0.9666666666666667\n", | |
"Confusion Matrix:\n", | |
" [[11 0 0]\n", | |
" [ 0 12 1]\n", | |
" [ 0 0 6]]\n", | |
"Classification Report:\n", | |
" precision recall f1-score support\n", | |
"\n", | |
" Iris-setosa 1.00 1.00 1.00 11\n", | |
"Iris-versicolor 1.00 0.92 0.96 13\n", | |
" Iris-virginica 0.86 1.00 0.92 6\n", | |
"\n", | |
" accuracy 0.97 30\n", | |
" macro avg 0.95 0.97 0.96 30\n", | |
" weighted avg 0.97 0.97 0.97 30\n", | |
"\n", | |
"\n", | |
"=== SVM ===\n", | |
"Accuracy = 0.9666666666666667\n", | |
"Confusion Matrix:\n", | |
" [[11 0 0]\n", | |
" [ 0 12 1]\n", | |
" [ 0 0 6]]\n", | |
"Classification Report:\n", | |
" precision recall f1-score support\n", | |
"\n", | |
" Iris-setosa 1.00 1.00 1.00 11\n", | |
"Iris-versicolor 1.00 0.92 0.96 13\n", | |
" Iris-virginica 0.86 1.00 0.92 6\n", | |
"\n", | |
" accuracy 0.97 30\n", | |
" macro avg 0.95 0.97 0.96 30\n", | |
" weighted avg 0.97 0.97 0.97 30\n", | |
"\n" | |
] | |
} | |
], | |
"source": [ | |
"from sklearn.linear_model import LogisticRegression\n", | |
"from sklearn.discriminant_analysis import LinearDiscriminantAnalysis\n", | |
"from sklearn.neighbors import KNeighborsClassifier\n", | |
"from sklearn.tree import DecisionTreeClassifier\n", | |
"from sklearn.naive_bayes import GaussianNB\n", | |
"from sklearn.svm import SVC\n", | |
"from sklearn.metrics import accuracy_score, confusion_matrix, classification_report\n", | |
"\n", | |
"# Daftar model\n", | |
"models = [\n", | |
" ('LR', LogisticRegression(solver='liblinear', multi_class='ovr')),\n", | |
" ('LDA', LinearDiscriminantAnalysis()),\n", | |
" ('KNN', KNeighborsClassifier()),\n", | |
" ('CART', DecisionTreeClassifier()),\n", | |
" ('NB', GaussianNB()),\n", | |
" ('SVM', SVC(gamma='auto'))\n", | |
"]\n", | |
"\n", | |
"# Melatih dan mengevaluasi setiap model\n", | |
"for name, model in models:\n", | |
" model.fit(X_train, Y_train) # Training\n", | |
" predictions = model.predict(X_validation) # Prediksi\n", | |
"\n", | |
" # Evaluasi hasil\n", | |
" print(f\"\\n=== {name} ===\")\n", | |
" print(\"Accuracy =\", accuracy_score(Y_validation, predictions))\n", | |
" print(\"Confusion Matrix:\\n\", confusion_matrix(Y_validation, predictions))\n", | |
" print(\"Classification Report:\\n\", classification_report(Y_validation, predictions))" | |
] | |
} | |
], | |
"metadata": { | |
"kernelspec": { | |
"display_name": "Python 3", | |
"language": "python", | |
"name": "python3" | |
}, | |
"language_info": { | |
"codemirror_mode": { | |
"name": "ipython", | |
"version": 3 | |
}, | |
"file_extension": ".py", | |
"mimetype": "text/x-python", | |
"name": "python", | |
"nbconvert_exporter": "python", | |
"pygments_lexer": "ipython3", | |
"version": "3.8.5" | |
} | |
}, | |
"nbformat": 4, | |
"nbformat_minor": 4 | |
} |
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