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"}}},{"cell_type":"markdown","source":"September 22, 2021 - Entry deadline. You must accept the competition rules before this date in order to compete.<br>\nSeptember 29, 2021 - Final submission deadline.","metadata":{}},{"cell_type":"markdown","source":"> 🔎チームワークが夢をかなえると言われています。これは、2015年に衝突した連星ブラックホールからの信号である重力波（GW）の画期的な発見には当てはまりませんでした。これには、物理​​学、数学、情報科学、コンピューティングの専門家の協力が必要でした。 GW信号により、研究者たちは、巨大な恒星起源のブラックホールの新しい集団を観察し、中性子星合体の謎を解き明かし、宇宙の膨張を測定するようになりました。これらの信号は時空の構造における想像を絶する小さな波紋であり、GW検出器のグローバルネットワークは地球上で最も感度の高い機器の一部ですが、信号は検出器のノイズに埋もれています。 GWデータの分析とこれらの信号の検出は、ますます感度が高くなるGW検出器の成長するグローバルネットワークにとって重要な使命です。データ分析とノイズ特性評価におけるこれらの課題は、データサイエンスの助けを借りて解決することができます。\n> \n> GWの発見に対する多分野にわたるアプローチと同様に、GWの研究をさらに進めるには、追加の専門知識が必要になります。特に、社会科学と自然科学は、機械学習、深層学習、分類問題、データマイニング、視覚化に関心を持っており、複雑で大規模なデータセットを効率的に処理するための新しい技術とアルゴリズムを開発しています。計算能力の向上とデータの迅速な分析のための革新的な技術の開発は、GW天文学の刺激的な新しい分野に不可欠です。潜在的な結果には、GW信号に対する感度の向上、次世代検出器の制御およびフィードバックシステムへの適用、ノイズ除去、データ調整ツール、および信号の特性評価が含まれる場合があります。\n> \n> 💡G2Netは、重力波、地球物理学、機械学習のネットワークです。 G2Netは、研究およびイノベーションネットワークの資金提供機関であるCOST（European Cooperation in Science and Technology）からのアクションを通じて、科学者の幅広いネットワークを構築することを目指しています。これらの科学者は、GW物理学、地球物理学、計算科学、ロボット工学の4つの異なる専門分野から、GW検出器のデータ分析とノイズ特性評価における課題に取り組むという共通の目標に合意しました。\n> \n> このコンテストでは、ブラックホール連星の合併によるGW信号の検出を目指します。<u>具体的には、地球ベースの検出器のネットワークからシミュレートされたGW時系列データを分析するためのモデルを構築します。</u>","metadata":{}},{"cell_type":"markdown","source":"> 🔦このコンペテ[ィションでは、3つの重力波干渉計（LIGOハンフォード、LIGOリビングストン、およびバーゴ）のネットワークからのシミュレートされた重力波測定値を含む時系列データのトレーニングセットが提供されます。各時系列には、検出器ノイズまたは検出器ノイズのいずれかと、シミュレートされた重力波信号が含まれます。タスクは、信号がデータに存在するときを識別することです（target = 1）。\n> \n> バイナリブラックホール波形の正確な形式を決定するパラメータは、質量、空の位置、距離、ブラックホールスピン、バイナリ配向角、重力波分極、到着時間、および合体時の位相（マージ）です。これらのパラメーター（合計15）は、天体物理学的に動機付けられた事前分布に従ってランダム化され、データに存在するシミュレートされた信号を生成するために使用されますが、競争データの一部として提供されません。\n> \n> 各データサンプル（npyファイル）には3つの時系列（各検出器に1つ）が含まれ、それぞれが2秒にまたがり、2,048Hzでサンプリングされます。\n> \n> 統合された信号対雑音比（SNR）は、古典的に、信号がどの程度検出可能であるかを示す最も有益な尺度であり、この統合されたSNRが約8を超える場合の検出可能性の一般的なレベルです。これは、瞬間的なSNR（信号がノイズを超えて上昇する要因）と混同しないでください。ほとんどすべての場合（最初の重力波検出GW150914とは異なり）、これらの信号は時系列で目で見ることができません。","metadata":{}},{"cell_type":"code","source":"# --- CSS STYLE ---\nfrom IPython.core.display import HTML\ndef css_styling():\n    styles = open(\"../input/competiongoal/archive/alerts.css\", \"r\").read()\n    return HTML(\"<style>\"+styles+\"</style>\")\ncss_styling()","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:28.177103Z","iopub.execute_input":"2021-08-31T12:09:28.177534Z","iopub.status.idle":"2021-08-31T12:09:28.194021Z","shell.execute_reply.started":"2021-08-31T12:09:28.177499Z","shell.execute_reply":"2021-08-31T12:09:28.192662Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<div class=\"alert simple-alert\"><div class=\"alert simple-alert\"><font color=\"black\">\n<b>Competition Goal</b>: detect GW <i>(Gravitational Wave)</i>このコンテストでは、ブラックホール連星の合併によるGW信号の検出を目指します\n</div>","metadata":{"execution":{"iopub.status.busy":"2021-07-04T00:10:20.053695Z","iopub.execute_input":"2021-07-04T00:10:20.054235Z","iopub.status.idle":"2021-07-04T00:10:20.060253Z","shell.execute_reply.started":"2021-07-04T00:10:20.054187Z","shell.execute_reply":"2021-07-04T00:10:20.058883Z"}}},{"cell_type":"markdown","source":"### 😁よくわからないから中身をみていこう","metadata":{}},{"cell_type":"code","source":"!pip install -q nnAudio\n!pip install timm","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:28.195790Z","iopub.execute_input":"2021-08-31T12:09:28.196390Z","iopub.status.idle":"2021-08-31T12:09:42.220625Z","shell.execute_reply.started":"2021-08-31T12:09:28.196351Z","shell.execute_reply":"2021-08-31T12:09:42.219256Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"import sys\nsys.path.append('../input/pytorch-image-models/pytorch-image-models-master')\n\nimport os\nimport math\nimport time\nimport random\nimport shutil\nfrom pathlib import Path\nfrom contextlib import contextmanager\nfrom collections import defaultdict, Counter\nfrom nnAudio.Spectrogram import CQT\nimport scipy as sp\nimport numpy as np\nimport pandas as pd\n\nfrom sklearn import preprocessing\nfrom sklearn.metrics import roc_auc_score\nfrom sklearn.model_selection import StratifiedKFold, GroupKFold, KFold\n\nfrom tqdm.auto import tqdm\nfrom functools import partial\n\nimport cv2\nfrom PIL import Image\n\nimport torch\nimport torch.nn as nn\nimport torch.nn.functional as F\nfrom torch.optim import Adam, SGD\nimport torchvision.models as models\nfrom torch.nn.parameter import Parameter\nfrom torch.utils.data import DataLoader, Dataset\nfrom torch.optim.lr_scheduler import CosineAnnealingWarmRestarts, CosineAnnealingLR, ReduceLROnPlateau\n\nimport albumentations as A\nfrom albumentations.pytorch import ToTensorV2\nfrom albumentations import ImageOnlyTransform\n\nimport timm\n\nfrom torch.cuda.amp import autocast, GradScaler\n\nfrom nnAudio.Spectrogram import CQT1992v2\n\nimport warnings\nwarnings.filterwarnings('ignore')\nimport librosa\nfrom librosa.feature import melspectrogram\ndevice = torch.device('cuda' if torch.cuda.is_available() else 'cpu')\nfrom pathlib import Path\nimport pandas as pd\nimport glob\nimport numpy as np\nimport matplotlib as mpl\nimport seaborn as sns\nimport random\nimport joblib\nfrom tqdm import tqdm_notebook as tqdm\nimport librosa\nimport librosa.display\nfrom scipy import signal\nfrom scipy.interpolate import interp1d\nfrom scipy.signal import butter, filtfilt, iirdesign, zpk2tf, freqz\nimport matplotlib.gridspec as gridspec\nimport matplotlib.pyplot as plt\nimport matplotlib.mlab as mlab\n%matplotlib inline\n\nimport warnings\nwarnings.filterwarnings('ignore')","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:42.223120Z","iopub.execute_input":"2021-08-31T12:09:42.223503Z","iopub.status.idle":"2021-08-31T12:09:42.249771Z","shell.execute_reply.started":"2021-08-31T12:09:42.223466Z","shell.execute_reply":"2021-08-31T12:09:42.248404Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# データ作成","metadata":{}},{"cell_type":"code","source":"#list = glob.glob('./data/*.csv')\n#data = pd.read_csv(list[0])\n#for i in tqdm(range(1,len(list))):\n#    data = pd.concat([data,pd.read_csv(list[i])])\n#data.to_csv('g2net_train.csv')","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:42.251651Z","iopub.execute_input":"2021-08-31T12:09:42.252000Z","iopub.status.idle":"2021-08-31T12:09:42.269205Z","shell.execute_reply.started":"2021-08-31T12:09:42.251955Z","shell.execute_reply":"2021-08-31T12:09:42.268206Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"#stop","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:42.270491Z","iopub.execute_input":"2021-08-31T12:09:42.270853Z","iopub.status.idle":"2021-08-31T12:09:42.292859Z","shell.execute_reply.started":"2021-08-31T12:09:42.270816Z","shell.execute_reply":"2021-08-31T12:09:42.290928Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"## 📌training_labels.csv-関連する信号に重力波が含まれているかどうかの目標値","metadata":{}},{"cell_type":"code","source":"pd.read_csv('../input/g2net-gravitational-wave-detection/training_labels.csv')","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:42.294589Z","iopub.execute_input":"2021-08-31T12:09:42.295087Z","iopub.status.idle":"2021-08-31T12:09:42.701028Z","shell.execute_reply.started":"2021-08-31T12:09:42.295021Z","shell.execute_reply":"2021-08-31T12:09:42.699758Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### ファイル構成はこんな感じになっている。","metadata":{}},{"cell_type":"markdown","source":"![image.png](attachment:9d705140-6e40-483b-a40e-fc7b16aa52bb.png)","metadata":{},"attachments":{"9d705140-6e40-483b-a40e-fc7b16aa52bb.png":{"image/png":"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"}}},{"cell_type":"markdown","source":"## 📌train /-トレーニングセットファイル、観測ごとに1つのnpyファイル。 \n","metadata":{}},{"cell_type":"markdown","source":"### target=1でブラックホールあるパターン","metadata":{}},{"cell_type":"code","source":"input = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/00000e74ad.npy')\nfig, ax = plt.subplots(1,3,figsize=(15,5))\n\nax[0].hist(pd.DataFrame(input[0]))\nax[0].set_title(\"channel 0\")\nax[1].hist(pd.DataFrame(input[1]))\nax[1].set_title(\"channel 1\")\nax[2].hist(pd.DataFrame(input[2]))\nax[2].set_title(\"channel 2\")","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:42.702811Z","iopub.execute_input":"2021-08-31T12:09:42.703278Z","iopub.status.idle":"2021-08-31T12:09:43.177826Z","shell.execute_reply.started":"2021-08-31T12:09:42.703226Z","shell.execute_reply":"2021-08-31T12:09:43.176786Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### target=0でブラックホールないパターン","metadata":{}},{"cell_type":"code","source":"input = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/00001f4945.npy')\nfig, ax = plt.subplots(1,3,figsize=(15,5))\n\nax[0].hist(pd.DataFrame(input[0]))\nax[0].set_title(\"channel 0\")\nax[1].hist(pd.DataFrame(input[1]))\nax[0].set_title(\"channel 1\")\nax[2].hist(pd.DataFrame(input[2]))\nax[0].set_title(\"channel 2\")","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:43.181942Z","iopub.execute_input":"2021-08-31T12:09:43.182313Z","iopub.status.idle":"2021-08-31T12:09:43.628298Z","shell.execute_reply.started":"2021-08-31T12:09:43.182275Z","shell.execute_reply":"2021-08-31T12:09:43.627161Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### target=1でブラックホールあるパターン","metadata":{}},{"cell_type":"code","source":"input = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/00000e74ad.npy')\nsns.distplot(pd.DataFrame(input[0]))\nsns.distplot(pd.DataFrame(input[1]))\nsns.distplot(pd.DataFrame(input[2]))","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:43.630166Z","iopub.execute_input":"2021-08-31T12:09:43.630520Z","iopub.status.idle":"2021-08-31T12:09:44.073402Z","shell.execute_reply.started":"2021-08-31T12:09:43.630486Z","shell.execute_reply":"2021-08-31T12:09:44.072048Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"input = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/0000a38978.npy')\nsns.distplot(pd.DataFrame(input[0]))\nsns.distplot(pd.DataFrame(input[1]))\nsns.distplot(pd.DataFrame(input[2]))","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:44.075363Z","iopub.execute_input":"2021-08-31T12:09:44.075833Z","iopub.status.idle":"2021-08-31T12:09:44.501289Z","shell.execute_reply.started":"2021-08-31T12:09:44.075783Z","shell.execute_reply":"2021-08-31T12:09:44.500123Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### target=0でブラックホールないパターン","metadata":{}},{"cell_type":"code","source":"input = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/00001f4945.npy')\nsns.distplot(pd.DataFrame(input[0]))\nsns.distplot(pd.DataFrame(input[1]))\nsns.distplot(pd.DataFrame(input[2]))","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:44.502562Z","iopub.execute_input":"2021-08-31T12:09:44.502887Z","iopub.status.idle":"2021-08-31T12:09:44.942411Z","shell.execute_reply.started":"2021-08-31T12:09:44.502854Z","shell.execute_reply":"2021-08-31T12:09:44.941403Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"input = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/0000661522.npy')\nsns.distplot(pd.DataFrame(input[0]))\nsns.distplot(pd.DataFrame(input[1]))\nsns.distplot(pd.DataFrame(input[2]))","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:44.943899Z","iopub.execute_input":"2021-08-31T12:09:44.944231Z","iopub.status.idle":"2021-08-31T12:09:45.381777Z","shell.execute_reply.started":"2021-08-31T12:09:44.944196Z","shell.execute_reply":"2021-08-31T12:09:45.380798Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### なにか共通して違うというわけではなさそう","metadata":{}},{"cell_type":"code","source":"","metadata":{"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### なにを予測するのか","metadata":{}},{"cell_type":"code","source":"pd.read_csv('../input/g2net-gravitational-wave-detection/sample_submission.csv')","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:45.383097Z","iopub.execute_input":"2021-08-31T12:09:45.383418Z","iopub.status.idle":"2021-08-31T12:09:45.555141Z","shell.execute_reply.started":"2021-08-31T12:09:45.383386Z","shell.execute_reply":"2021-08-31T12:09:45.554210Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"id 0は、テストフォルダの１個目の名前ですね。","metadata":{}},{"cell_type":"markdown","source":"![image.png](attachment:1517e3d4-fca5-4b14-b5be-6a6345a7586b.png)","metadata":{},"attachments":{"1517e3d4-fca5-4b14-b5be-6a6345a7586b.png":{"image/png":"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"}}},{"cell_type":"markdown","source":"提出物は、予測された確率と観察されたターゲットの間のROC曲線の下の領域で評価されます。とあります。ターゲットはこれを意識する必要があるようです。<br>\n","metadata":{}},{"cell_type":"code","source":"#list = glob.glob('../input/g2net-gravitational-wave-detection/train/*/*/*/*')\n#len(list)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:45.556462Z","iopub.execute_input":"2021-08-31T12:09:45.556807Z","iopub.status.idle":"2021-08-31T12:09:45.560192Z","shell.execute_reply.started":"2021-08-31T12:09:45.556765Z","shell.execute_reply":"2021-08-31T12:09:45.559344Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"#list = sorted(list)\n#list[:10]","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:45.561380Z","iopub.execute_input":"2021-08-31T12:09:45.561667Z","iopub.status.idle":"2021-08-31T12:09:45.573661Z","shell.execute_reply.started":"2021-08-31T12:09:45.561638Z","shell.execute_reply":"2021-08-31T12:09:45.572458Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"https://www.kaggle.com/yasufuminakama/g2net-efficientnet-b7-baseline-training","metadata":{}},{"cell_type":"code","source":"train = pd.read_csv('../input/g2net-gravitational-wave-detection/training_labels.csv')\ntest = pd.read_csv('../input/g2net-gravitational-wave-detection/sample_submission.csv')\n\ndef get_train_file_path(image_id):\n    return \"../input/g2net-gravitational-wave-detection/train/{}/{}/{}/{}.npy\".format(\n        image_id[0], image_id[1], image_id[2], image_id)\n\ndef get_test_file_path(image_id):\n    return \"../input/g2net-gravitational-wave-detection/test/{}/{}/{}/{}.npy\".format(\n        image_id[0], image_id[1], image_id[2], image_id)\n\ntrain['file_path'] = train['id'].apply(get_train_file_path)\ntest['file_path'] = test['id'].apply(get_test_file_path)\nprint(train.shape)\ndisplay(train.head())\ndisplay(test.head())","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:45.575268Z","iopub.execute_input":"2021-08-31T12:09:45.575662Z","iopub.status.idle":"2021-08-31T12:09:47.029604Z","shell.execute_reply.started":"2021-08-31T12:09:45.575620Z","shell.execute_reply":"2021-08-31T12:09:47.028285Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"def make_spectrogram(path, prints=False):\n    '''Creates a MEL spectrogram.'''\n    \n    # Get the waves from the 3 sites\n    waves = np.load(path).astype(np.float32)\n    if prints:\n        print(color.S+\"Waves Shape:\"+color.E, waves.shape)\n    \n    # Loop and make spectrogram\n    spectrograms = []\n    \n    for i in range(3):\n        # Compute a mel-scaled spectrogram.\n        spec = melspectrogram(waves[i] / max(waves[i]), sr=4096, \n                              n_mels=128, fmin=20, fmax=2048)\n        # Convert a power spectrogram (amplitude squared) to decibel (dB) units\n        spec = librosa.power_to_db(spec).transpose((1, 0))\n        spectrograms.append(spec)\n        \n    return spectrograms","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:47.030935Z","iopub.execute_input":"2021-08-31T12:09:47.031253Z","iopub.status.idle":"2021-08-31T12:09:47.039278Z","shell.execute_reply.started":"2021-08-31T12:09:47.031219Z","shell.execute_reply":"2021-08-31T12:09:47.038014Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"credit https://www.kaggle.com/andradaolteanu/g2net-searching-the-sky-pytorch-effnet-w-meta","metadata":{}},{"cell_type":"markdown","source":"<span style=\"color: orange; font-family: Segoe UI; font-size: 1.9em; font-weight: 300;\">Melspectrogram</span>","metadata":{}},{"cell_type":"markdown","source":"### I can't see the difference","metadata":{}},{"cell_type":"code","source":"# Samples per category\nn=3\n\n# Sample 6 paths with target and no target available\npaths_no_target = train[train[\"target\"] == 0][\"file_path\"].sample(n, random_state=23).values\npaths_with_target = train[train[\"target\"] == 1][\"file_path\"].sample(n, random_state=23).values\n\nall_paths = np.append(paths_no_target, paths_with_target)\n\n# Plot\nfig, axes = plt.subplots(nrows=2, ncols=n, figsize=(21,5))\nwandb_logs = []\n\n# Enumerate & plot\nfor i, path in enumerate(all_paths):\n    if i < n: title = \"No Target\" \n    else: title=\"With Target\"\n    \n    spec = make_spectrogram(path, prints=False)\n    img = np.vstack(spec)\n    \n    x = i // n\n    y = i % n\n    \n    axes[x, y].imshow(img, cmap=\"cool\")\n    axes[x, y].set_title(title)\n    axes[x, y].axis('off');\n    \n    \n    \nplt.subplots_adjust(left=None, bottom=None, right=None, top=None, wspace=0.07, hspace=0.0)","metadata":{"_kg_hide-output":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:47.040712Z","iopub.execute_input":"2021-08-31T12:09:47.041055Z","iopub.status.idle":"2021-08-31T12:09:47.893243Z","shell.execute_reply.started":"2021-08-31T12:09:47.041022Z","shell.execute_reply":"2021-08-31T12:09:47.892061Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"def visualize_spectogram(\n    id_, \n    target):\n    \n    signal_names=(\"channel 0\", \"channel 1\", \"channel 2\")\n    path = train[train.id==id_]\n    path = str(path.file_path.values)[2:-2]\n    x = np.load(path)\n    plt.figure(figsize=(14, 4))\n    for i in range(3):\n        X = librosa.stft(x[i] / x[i].max())\n        Xdb = librosa.amplitude_to_db(abs(X))\n        plt.subplot(1, 3, i + 1)\n        librosa.display.specshow(Xdb, sr=2048, x_axis=\"time\", y_axis=\"hz\", vmin=-30, vmax=50) \n        plt.colorbar()\n        plt.title(signal_names[i], fontsize=14)\n\n    plt.suptitle(f\"id: {id_} target: {target}\", fontsize=16)\n    plt.show()","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:47.895241Z","iopub.execute_input":"2021-08-31T12:09:47.895746Z","iopub.status.idle":"2021-08-31T12:09:47.906535Z","shell.execute_reply.started":"2021-08-31T12:09:47.895689Z","shell.execute_reply":"2021-08-31T12:09:47.905333Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"credit https://www.kaggle.com/ihelon/g2net-eda-and-modeling","metadata":{}},{"cell_type":"markdown","source":"<span style=\"color: orange; font-family: Segoe UI; font-size: 1.9em; font-weight: 300;\">librosa.amplitude_to_db</span>","metadata":{}},{"cell_type":"markdown","source":"### I can't see the difference","metadata":{}},{"cell_type":"markdown","source":"## Target =1","metadata":{}},{"cell_type":"code","source":"    id_ = train.iloc[0][\"id\"]\n    target = train.iloc[0][\"target\"]\n    visualize_spectogram(id_, target)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:47.908328Z","iopub.execute_input":"2021-08-31T12:09:47.908666Z","iopub.status.idle":"2021-08-31T12:09:48.638528Z","shell.execute_reply.started":"2021-08-31T12:09:47.908633Z","shell.execute_reply":"2021-08-31T12:09:48.637319Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"    id_ = train.iloc[4][\"id\"]\n    target = train.iloc[4][\"target\"]\n    visualize_spectogram(id_, target)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:48.640509Z","iopub.execute_input":"2021-08-31T12:09:48.640980Z","iopub.status.idle":"2021-08-31T12:09:49.363420Z","shell.execute_reply.started":"2021-08-31T12:09:48.640928Z","shell.execute_reply":"2021-08-31T12:09:49.362297Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"## Target =0","metadata":{}},{"cell_type":"code","source":"    id_ = train.iloc[1][\"id\"]\n    target = train.iloc[1][\"target\"]\n    visualize_spectogram(id_, target)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:49.365214Z","iopub.execute_input":"2021-08-31T12:09:49.365673Z","iopub.status.idle":"2021-08-31T12:09:50.080840Z","shell.execute_reply.started":"2021-08-31T12:09:49.365624Z","shell.execute_reply":"2021-08-31T12:09:50.079575Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"    id_ = train.iloc[2][\"id\"]\n    target = train.iloc[2][\"target\"]\n    visualize_spectogram(id_, target)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:09:50.085669Z","iopub.execute_input":"2021-08-31T12:09:50.086025Z","iopub.status.idle":"2021-08-31T12:09:50.799747Z","shell.execute_reply.started":"2021-08-31T12:09:50.085989Z","shell.execute_reply":"2021-08-31T12:09:50.798668Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"","metadata":{"_kg_hide-input":true,"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"","metadata":{"_kg_hide-input":true,"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"credit https://www.kaggle.com/allunia/signal-where-are-you","metadata":{}},{"cell_type":"markdown","source":"<span style=\"color: orange; font-family: Segoe UI; font-size: 1.9em; font-weight: 300;\">signal.tukey</span>","metadata":{}},{"cell_type":"code","source":"def bandpass(strain, fband, fs):\n    \"\"\"Bandpasses strain data using a butterworth filter.\n    \n    Args:\n        strain (ndarray): strain data to bandpass\n        fband (ndarray): low and high-pass filter values to use\n        fs (float): sample rate of data\n    \n    Returns:\n        ndarray: array of bandpassed strain data\n    \"\"\"\n    bb, ab = butter(4, [fband[0]*2./fs, fband[1]*2./fs], btype='band')\n    normalization = np.sqrt((fband[1]-fband[0])/(fs/2))\n    strain_bp = filtfilt(bb, ab, strain) / normalization\n    return strain_bp","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:50.801812Z","iopub.execute_input":"2021-08-31T12:09:50.802147Z","iopub.status.idle":"2021-08-31T12:09:50.809067Z","shell.execute_reply.started":"2021-08-31T12:09:50.802113Z","shell.execute_reply":"2021-08-31T12:09:50.807979Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"def whiten(strain, interp_psd, dt, phase_shift=0, time_shift=0):\n    \"\"\"Whitens strain data given the psd and sample rate, also applying a phase\n    shift and time shift.\n    Args:\n        strain (ndarray): strain data\n        interp_psd (interpolating function): function to take in freqs and output \n            the average power at that freq \n        dt (float): sample time interval of data\n        phase_shift (float, optional): phase shift to apply to whitened data\n        time_shift (float, optional): time shift to apply to whitened data (s)\n    \n        Returns:\n        ndarray: array of whitened strain data\n    \"\"\"\n    Nt = len(strain)\n    # take the fourier transform of the data\n    freqs = np.fft.rfftfreq(Nt, dt)\n\n    # whitening: transform to freq domain, divide by square root of psd, then\n    # transform back, taking care to get normalization right.\n    hf = np.fft.rfft(strain)\n    \n    # apply time and phase shift\n    hf = hf * np.exp(-1.j * 2 * np.pi * time_shift * freqs - 1.j * phase_shift)\n    norm = 1./np.sqrt(1./(dt*2))\n    white_hf = hf / np.sqrt(interp_psd(freqs)) * norm\n    white_ht = np.fft.irfft(white_hf, n=Nt)\n    return white_ht","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:50.810616Z","iopub.execute_input":"2021-08-31T12:09:50.810955Z","iopub.status.idle":"2021-08-31T12:09:50.828139Z","shell.execute_reply.started":"2021-08-31T12:09:50.810919Z","shell.execute_reply":"2021-08-31T12:09:50.826719Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"time_span = 2 # 2 seconds\nsample_rate = 2048 # in Hz\nnum_samples = sample_rate*time_span\nhp_window = 1\nhp_tukey_alpha = 0.125\n#NFFT = 1*strain_len # why 16?\nNFFT = 4 * num_samples           # Use 4 seconds of data for each fourier transform\nNOVL = 1 * NFFT / 2 # The number of points of overlap between segments used in Welch averaging\nfband = [15.0, 350.0]\ndt = 0.000244140625 # ?\nfig, ax = plt.subplots(5,2,figsize=(16,16))\n\nfor m in range(5):\n    for k in range(2):\n        melspecs = []\n        for channel in [0,0,0]:#range(3):\n            paths = train[train.target==k].reset_index(drop=True)\n            path = paths.loc[m]\n            example_strain = np.load(path.file_path)\n\n            strain = example_strain[channel,:] / 2\n\n            tukey_window = signal.tukey(num_samples*hp_window, hp_tukey_alpha)\n            windowed_strain = strain*tukey_window\n\n            psd_window = signal.tukey(NFFT, alpha=1./4)\n            Pxx_strain, freqs = mlab.psd(windowed_strain, Fs = num_samples, NFFT = NFFT,\n                                         window=psd_window, noverlap=NOVL)\n            PSD = interp1d(freqs, Pxx_strain)\n    \n            strain_whitened = whiten(windowed_strain, \n                                 PSD, dt)\n            bandpassed_strain = bandpass(strain_whitened, fband, num_samples)\n            ax[m,k].plot(bandpassed_strain)\n            ax[m,k].set_ylim([-10,10])\n            \n        ax[m,k].set_title(\"Target {}\".format(k))","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:50.829600Z","iopub.execute_input":"2021-08-31T12:09:50.829923Z","iopub.status.idle":"2021-08-31T12:09:54.661380Z","shell.execute_reply.started":"2021-08-31T12:09:50.829891Z","shell.execute_reply":"2021-08-31T12:09:54.660072Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<span style=\"color: orange; font-family: Segoe UI; font-size: 1.9em; font-weight: 300;\">QT</span>","metadata":{}},{"cell_type":"markdown","source":"credit:https://www.kaggle.com/atamazian/nnaudio-constant-q-transform-demonstration","metadata":{}},{"cell_type":"code","source":"class G2NetDataset(Dataset):\n    def __init__(self, paths, targets=None): \n        self.paths = paths\n        self.targets = targets\n\n    def __len__(self):\n        return len(self.paths)\n    \n    def __getitem__(self, index):      \n        signal = np.load(self.paths[index])\n        signal = np.concatenate(signal, axis=0) # we concatenate data from 3 sensors to one signal\n        signal = signal / np.max(signal)\n        if self.targets is not None:\n            targets = self.targets[index]\n            return {\n                \"signal\": torch.tensor(signal, dtype=torch.float),\n                \"target\": torch.tensor(targets, dtype=torch.long),\n            }\n        else:\n            return {\n                'signal': torch.tensor(signal, dtype=torch.float)\n            }","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:54.663245Z","iopub.execute_input":"2021-08-31T12:09:54.663695Z","iopub.status.idle":"2021-08-31T12:09:54.675634Z","shell.execute_reply.started":"2021-08-31T12:09:54.663635Z","shell.execute_reply":"2021-08-31T12:09:54.674040Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"ROOT_DIR = '../input/g2net-gravitational-wave-detection'\ndf = pd.read_csv(os.path.join(ROOT_DIR, 'training_labels.csv'))\ndf['path'] = df['id'].apply(lambda x: f'{ROOT_DIR}/train/{x[0]}/{x[1]}/{x[2]}/{x}.npy')","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:54.677370Z","iopub.execute_input":"2021-08-31T12:09:54.677860Z","iopub.status.idle":"2021-08-31T12:09:55.498737Z","shell.execute_reply.started":"2021-08-31T12:09:54.677809Z","shell.execute_reply":"2021-08-31T12:09:55.497599Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"transform = CQT(sr=2048,        # sample rate\n                fmin=20,        # min freq\n                fmax=1024,      # max freq\n                hop_length=64)  # hop length\n\nds = G2NetDataset(df['path'], df['target'])\ncqts = []\nfor i in range(4):\n    cqts.append(transform(ds.__getitem__(i)['signal']).squeeze())","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:55.500325Z","iopub.execute_input":"2021-08-31T12:09:55.500956Z","iopub.status.idle":"2021-08-31T12:09:55.603217Z","shell.execute_reply.started":"2021-08-31T12:09:55.500905Z","shell.execute_reply":"2021-08-31T12:09:55.601934Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"fig, axs = plt.subplots(4)\nfig.set_figheight(15)\nfig.set_figwidth(15)\ni=0\nnid = df['id'][i]\nntarget = df['target'][i]\naxs[i].title.set_text(f'{nid}.npy, target: {ntarget}')\naxs[i].pcolormesh(cqts[i])\n\ni=1\nnid = df['id'][i]\nntarget = df['target'][i]\naxs[i].title.set_text(f'{nid}.npy, target: {ntarget}')\naxs[i].pcolormesh(cqts[i])\n\ni=2\nnid = df['id'][i]\nntarget = df['target'][i]\naxs[i].title.set_text(f'{nid}.npy, target: {ntarget}')\naxs[i].pcolormesh(cqts[i])\n\ni=4\nnid = df['id'][i]\nntarget = df['target'][i]\naxs[3].title.set_text(f'{nid}.npy, target: {ntarget}')\naxs[3].pcolormesh(cqts[3])","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2021-08-31T12:09:55.604519Z","iopub.execute_input":"2021-08-31T12:09:55.604843Z","iopub.status.idle":"2021-08-31T12:09:56.213770Z","shell.execute_reply.started":"2021-08-31T12:09:55.604810Z","shell.execute_reply":"2021-08-31T12:09:56.212391Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<span style=\"color: orange; font-family: Segoe UI; font-size: 1.9em; font-weight: 300;\">クーリエ変換</span> <br>\nSTIMのコンペでは、コサイン波を除去することがポイントだったよう。今回も同じとはとても思えませんが、見てみる価値はあると思った。<br>\n見てみたがやはりわからない。","metadata":{}},{"cell_type":"markdown","source":"# target=1","metadata":{}},{"cell_type":"code","source":"import scipy.fftpack as sfft\ndata = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/00000e74ad.npy')\nh,w=data.shape \nfftsize=max(h,w) \nprint(fftsize) \nz=sfft.fftshift(sfft.fft2(data,(fftsize,fftsize)))#\nplt.plot(np.log(np.abs(z)))\nplt.show()\nprint(z.shape)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:55.303027Z","iopub.execute_input":"2021-08-31T12:10:55.303774Z","iopub.status.idle":"2021-08-31T12:11:05.605355Z","shell.execute_reply.started":"2021-08-31T12:10:55.303705Z","shell.execute_reply":"2021-08-31T12:11:05.604169Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"img =data.reshape(48,256)\nplt.imshow(img)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:11:05.606938Z","iopub.execute_input":"2021-08-31T12:11:05.607285Z","iopub.status.idle":"2021-08-31T12:11:05.749854Z","shell.execute_reply.started":"2021-08-31T12:11:05.607248Z","shell.execute_reply":"2021-08-31T12:11:05.748642Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"h,w=data.shape  #h、wにGのサイズを代入\nfftsize=max(h,w)  #フーリエ変換を行う際の行列のサイズを決定\nprint(fftsize)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:11:05.751348Z","iopub.execute_input":"2021-08-31T12:11:05.751690Z","iopub.status.idle":"2021-08-31T12:11:05.757762Z","shell.execute_reply.started":"2021-08-31T12:11:05.751649Z","shell.execute_reply":"2021-08-31T12:11:05.756587Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"z=sfft.fftshift(sfft.fft2(data,(fftsize,fftsize)))\nR=np.ones((4096,4096)) \nR[:1000,:]=0\nR[3000:,:]=0\n\nG2=np.uint8(np.abs(sfft.ifft2(sfft.fftshift(z*R))))\n#G2=G2.reshape(48,256)\nplt.imshow(G2[:48,:256])\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:12:27.176862Z","iopub.execute_input":"2021-08-31T12:12:27.177259Z","iopub.status.idle":"2021-08-31T12:12:29.505815Z","shell.execute_reply.started":"2021-08-31T12:12:27.177226Z","shell.execute_reply":"2021-08-31T12:12:29.504986Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"data = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/0000a38978.npy')\nh,w=data.shape \nfftsize=max(h,w) \nprint(fftsize) \nz=sfft.fftshift(sfft.fft2(data,(fftsize,fftsize)))#\nplt.plot(np.log(np.abs(z)))\nplt.show()\nprint(z.shape)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:06.362522Z","iopub.execute_input":"2021-08-31T12:10:06.363011Z","iopub.status.idle":"2021-08-31T12:10:16.198895Z","shell.execute_reply.started":"2021-08-31T12:10:06.362970Z","shell.execute_reply":"2021-08-31T12:10:16.197454Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:38.709840Z","iopub.execute_input":"2021-08-31T12:10:38.710148Z","iopub.status.idle":"2021-08-31T12:10:40.972265Z","shell.execute_reply.started":"2021-08-31T12:10:38.710116Z","shell.execute_reply":"2021-08-31T12:10:40.971344Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# target=0","metadata":{}},{"cell_type":"code","source":"data = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/00001f4945.npy')\n\nh,w=data.shape \nfftsize=max(h,w) \nprint(fftsize) \nz=sfft.fftshift(sfft.fft2(data,(fftsize,fftsize)))#\nplt.plot(np.log(np.abs(z)))\nplt.show()\nprint(z.shape)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:16.201141Z","iopub.execute_input":"2021-08-31T12:10:16.202166Z","iopub.status.idle":"2021-08-31T12:10:26.568457Z","shell.execute_reply.started":"2021-08-31T12:10:16.202077Z","shell.execute_reply":"2021-08-31T12:10:26.567259Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"data = np.load('../input/g2net-gravitational-wave-detection/train/0/0/0/0000661522.npy')\nh,w=data.shape \nfftsize=max(h,w) \nprint(fftsize) \nz=sfft.fftshift(sfft.fft2(data,(fftsize,fftsize)))#\nplt.plot(np.log(np.abs(z)))\nplt.show()\nprint(z.shape)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:26.570350Z","iopub.execute_input":"2021-08-31T12:10:26.570798Z","iopub.status.idle":"2021-08-31T12:10:36.335632Z","shell.execute_reply.started":"2021-08-31T12:10:26.570755Z","shell.execute_reply":"2021-08-31T12:10:36.334610Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"img =data.reshape(48,256)\nplt.imshow(img)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:36.337090Z","iopub.execute_input":"2021-08-31T12:10:36.337450Z","iopub.status.idle":"2021-08-31T12:10:36.483402Z","shell.execute_reply.started":"2021-08-31T12:10:36.337415Z","shell.execute_reply":"2021-08-31T12:10:36.480748Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"h,w=data.shape  #h、wにGのサイズを代入\nfftsize=max(h,w)  #フーリエ変換を行う際の行列のサイズを決定\nprint(fftsize)","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:36.485076Z","iopub.execute_input":"2021-08-31T12:10:36.485446Z","iopub.status.idle":"2021-08-31T12:10:36.496804Z","shell.execute_reply.started":"2021-08-31T12:10:36.485382Z","shell.execute_reply":"2021-08-31T12:10:36.495965Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"z=sfft.fftshift(sfft.fft2(data,(fftsize,fftsize)))\nR=np.ones((4096,4096)) \nR[:1000,:]=0\nR[3000:,:]=0\n\nG2=np.uint8(np.abs(sfft.ifft2(sfft.fftshift(z*R))))\n#G2=G2.reshape(48,256)\nplt.imshow(G2[:48,:256])\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2021-08-31T12:10:36.497988Z","iopub.execute_input":"2021-08-31T12:10:36.498465Z","iopub.status.idle":"2021-08-31T12:10:38.707716Z","shell.execute_reply.started":"2021-08-31T12:10:36.498417Z","shell.execute_reply":"2021-08-31T12:10:38.706567Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"㊙🔰🗑⬛🟥🟨🟩","metadata":{}}]}