"""分析DLinear输出概率值的偏向性及其对集成策略的影响""" import sys import os sys.path.insert(0, os.path.dirname(os.path.abspath(__file__))) import torch import pickle import numpy as np import pandas as pd import pandas_ta as ta from sklearn.preprocessing import StandardScaler from data.fetcher import BinanceDataFetcher # ==================== 预处理器定义 ==================== class ClassificationPreprocessor: """DLinear分类预处理器""" def __init__(self, lookback=168, forecast_horizon=1): self.lookback = lookback self.forecast_horizon = forecast_horizon self.scaler = StandardScaler() self.is_fitted = False def add_features(self, df): df = df.copy() df['rsi'] = ta.rsi(df['close'], length=14) macd = ta.macd(df['close']) if macd is not None and not macd.empty: df['macd'] = macd.iloc[:, 0] df['macd_hist'] = macd.iloc[:, 1] df['macd_signal'] = macd.iloc[:, 2] return df def create_labels(self, df): df = df.copy() df['future_price'] = df['close'].shift(-self.forecast_horizon) df['future_return'] = (df['future_price'] - df['close']) / df['close'] df['label'] = (df['future_return'] > 0).astype(int) return df[:-self.forecast_horizon] def preprocess(self, df, fit=True): df = self.add_features(df) df = self.create_labels(df) df = df.dropna().reset_index(drop=True) feature_cols = ['open', 'high', 'low', 'close', 'volume', 'rsi', 'macd', 'macd_hist', 'macd_signal'] if fit: scaled_features = self.scaler.fit_transform(df[feature_cols]) self.is_fitted = True self.feature_columns = feature_cols else: scaled_features = self.scaler.transform(df[feature_cols]) X, y = [], [] for i in range(len(scaled_features) - self.lookback): X.append(scaled_features[i:i + self.lookback]) y.append(df['label'].iloc[i + self.lookback]) return np.array(X), np.array(y), df class NBeatsPreprocessor: """N-BEATS预处理器""" def __init__(self, lookback=168, forecast_horizon=1): self.lookback = lookback self.forecast_horizon = forecast_horizon self.price_scaler = StandardScaler() self.is_fitted = False def preprocess(self, df, fit=True): df = df.copy() df['future_price'] = df['close'].shift(-self.forecast_horizon) df = df[:-self.forecast_horizon].reset_index(drop=True) prices = df['close'].values.reshape(-1, 1) future_prices = df['future_price'].values.reshape(-1, 1) if fit: scaled_prices = self.price_scaler.fit_transform(prices) scaled_future = self.price_scaler.transform(future_prices) self.is_fitted = True else: scaled_prices = self.price_scaler.transform(prices) scaled_future = self.price_scaler.transform(future_prices) X, y = [], [] for i in range(len(scaled_prices) - self.lookback): X.append(scaled_prices[i:i + self.lookback, 0]) y.append(scaled_future[i + self.lookback, 0]) return np.array(X), np.array(y), df def inverse_transform_price(self, scaled_price): return self.price_scaler.inverse_transform(scaled_price.reshape(-1, 1)).flatten() def main(): print("="*80) print("DLinear输出概率值分布分析 - 以0.1阶梯统计") print("="*80) # ========== 加载模型 ========== print("\n[1/4] 加载模型...") device = torch.device('mps' if torch.backends.mps.is_available() else 'cpu') # 加载DLinear from models.dlinear.model import DLinear dlinear_checkpoint = torch.load( './models/checkpoints/dlinear_classification_2026/best_model.pt', map_location=device ) dlinear_model = DLinear(dlinear_checkpoint['config']) dlinear_model.load_state_dict(dlinear_checkpoint['model_state_dict']) dlinear_model = dlinear_model.to(device) dlinear_model.eval() with open('./models/checkpoints/dlinear_classification_2026/preprocessor.pkl', 'rb') as f: dlinear_preprocessor = pickle.load(f) # 加载N-BEATS from models.nbeats.model import NBeats nbeats_checkpoint = torch.load( './models/checkpoints/nbeats_btc_1h/best_model.pt', map_location=device ) nbeats_model = NBeats(nbeats_checkpoint['config']) nbeats_model.load_state_dict(nbeats_checkpoint['model_state_dict']) nbeats_model = nbeats_model.to(device) nbeats_model.eval() with open('./models/checkpoints/nbeats_btc_1h/preprocessor.pkl', 'rb') as f: nbeats_preprocessor = pickle.load(f) # 加载TTM-R2 from tsfm_public.models.tinytimemixer import TinyTimeMixerForPrediction ttm_model = TinyTimeMixerForPrediction.from_pretrained( "ibm-granite/granite-timeseries-ttm-r2", trust_remote_code=True ) ttm_model = ttm_model.to(device) ttm_model.eval() print(f"✓ 三个模型已加载") # ========== 获取数据 ========== print("\n[2/4] 获取2026年测试数据...") fetcher = BinanceDataFetcher() try: df_2026 = fetcher.fetch_ohlcv('BTC', '1h', start_date='2026-01-01', end_date='2026-12-31', use_cache=False) except: df_2026 = fetcher.fetch_ohlcv('BTC', '1h', start_date='2025-12-01', use_cache=False) print(f"✓ 测试数据: {len(df_2026)} 行") # ========== 预处理 ========== print("\n[3/4] 预处理数据...") X_dlinear, y_dlinear, df_dlinear = dlinear_preprocessor.preprocess(df_2026, fit=False) X_nbeats, y_nbeats, df_nbeats = nbeats_preprocessor.preprocess(df_2026, fit=False) min_samples = min(len(X_dlinear), len(X_nbeats)) X_dlinear = X_dlinear[:min_samples] y_dlinear = y_dlinear[:min_samples] X_nbeats = X_nbeats[:min_samples] y_nbeats = y_nbeats[:min_samples] # ========== 预测并获取DLinear概率值 ========== print("\n[4/4] 执行预测并分析DLinear输出概率...") # DLinear预测(保留概率值) X_dlinear_tensor = torch.FloatTensor(X_dlinear).to(device) with torch.no_grad(): dlinear_logits = dlinear_model(X_dlinear_tensor).cpu().numpy() dlinear_probs = 1 / (1 + np.exp(-dlinear_logits.flatten())) # sigmoid概率 dlinear_preds = (dlinear_probs > 0.5).astype(int) # N-BEATS预测 X_nbeats_tensor = torch.FloatTensor(X_nbeats).to(device) with torch.no_grad(): nbeats_pred_scaled = nbeats_model(X_nbeats_tensor).cpu().numpy() nbeats_pred_prices = nbeats_preprocessor.inverse_transform_price(nbeats_pred_scaled) current_open_prices = df_nbeats['open'].iloc[168:168+len(nbeats_pred_prices)].values nbeats_preds = (nbeats_pred_prices > current_open_prices).astype(int) # TTM-R2预测 context_length = 512 ttm_preds_list = [] all_prices = df_2026['close'].values all_open_prices = df_2026['open'].values for i in range(min_samples): start_idx = i end_idx = start_idx + context_length if end_idx > len(all_prices): context_data = all_prices[-context_length:].reshape(1, -1, 1) current_open_price = all_open_prices[min(168 + i, len(all_open_prices) - 1)] else: context_data = all_prices[start_idx:end_idx].reshape(1, -1, 1) current_open_price = all_open_prices[end_idx] if end_idx < len(all_open_prices) else all_open_prices[-1] context_tensor = torch.FloatTensor(context_data).to(device) with torch.no_grad(): output = ttm_model(context_tensor) pred_price = output.prediction_outputs.cpu().numpy()[0, 0, 0] ttm_preds_list.append(1 if pred_price > current_open_price else 0) ttm_preds = np.array(ttm_preds_list) # 双模型交集 two_model_agree_up = (dlinear_preds == 1) & (nbeats_preds == 1) two_model_agree_down = (dlinear_preds == 0) & (nbeats_preds == 0) two_model_valid = two_model_agree_up | two_model_agree_down # 三模型多数投票 vote_sum = dlinear_preds + nbeats_preds + ttm_preds three_model_preds = np.where(vote_sum >= 2, 1, 0) # 真实标签 true_labels = y_dlinear print(f"✓ 预测完成,开始分析DLinear概率分布...") # ========== 按0.1阶梯分析 ========== print("\n" + "="*80) print("📊 DLinear输出概率分布分析(0.1阶梯)") print("="*80) # 定义概率区间 prob_bins = np.arange(0, 1.1, 0.1) prob_labels = [f"{i/10:.1f}-{(i+1)/10:.1f}" for i in range(10)] # 为每个样本分配到概率区间 prob_bin_indices = np.digitize(dlinear_probs, prob_bins) - 1 prob_bin_indices = np.clip(prob_bin_indices, 0, 9) # 确保在0-9范围内 # 初始化统计 stats = [] for i, bin_label in enumerate(prob_labels): mask = prob_bin_indices == i count = mask.sum() if count == 0: continue # 该区间的真实标签 bin_true = true_labels[mask] # 该区间DLinear的预测 bin_dlinear_pred = dlinear_preds[mask] # 该区间在双模型交集中的表现 bin_two_model_valid = two_model_valid[mask] bin_two_model_pred = np.full(count, -1) bin_two_model_pred[two_model_agree_up[mask]] = 1 bin_two_model_pred[two_model_agree_down[mask]] = 0 # 该区间在三模型投票中的表现 bin_three_model_pred = three_model_preds[mask] # 计算统计 dlinear_acc = (bin_dlinear_pred == bin_true).mean() * 100 if count > 0 else 0 two_model_valid_count = bin_two_model_valid.sum() two_model_acc = ((bin_two_model_pred == bin_true) & (bin_two_model_pred != -1)).sum() / two_model_valid_count * 100 if two_model_valid_count > 0 else 0 two_model_coverage = two_model_valid_count / count * 100 three_model_acc = (bin_three_model_pred == bin_true).mean() * 100 if count > 0 else 0 # 平均概率值 avg_prob = dlinear_probs[mask].mean() # 预测倾向 pred_up = bin_dlinear_pred.mean() * 100 stats.append({ 'bin': bin_label, 'count': count, 'avg_prob': avg_prob, 'pred_up_pct': pred_up, 'dlinear_acc': dlinear_acc, 'two_model_acc': two_model_acc, 'two_model_cov': two_model_coverage, 'three_model_acc': three_model_acc }) # 转换为DataFrame stats_df = pd.DataFrame(stats) # 显示统计表 print("\n概率区间分析:") print(f"{'区间':<10} {'样本数':>6} {'平均概率':>8} {'预测↑%':>7} " f"{'DL准确率':>9} {'双模准确率':>10} {'双模覆盖':>8} {'三模准确率':>10}") print("-" * 95) for _, row in stats_df.iterrows(): # 根据准确率添加标记 dl_mark = "🔥" if row['dlinear_acc'] >= 70 else ("✅" if row['dlinear_acc'] >= 60 else ("⚠️" if row['dlinear_acc'] < 45 else "")) two_mark = "🔥" if row['two_model_acc'] >= 70 else ("✅" if row['two_model_acc'] >= 60 else ("⚠️" if row['two_model_acc'] < 45 else "")) three_mark = "🔥" if row['three_model_acc'] >= 70 else ("✅" if row['three_model_acc'] >= 60 else ("⚠️" if row['three_model_acc'] < 45 else "")) print(f"{row['bin']:<10} {row['count']:>6} {row['avg_prob']:>8.3f} {row['pred_up_pct']:>6.1f}% " f"{row['dlinear_acc']:>8.1f}{dl_mark} " f"{row['two_model_acc']:>9.1f}{two_mark} " f"{row['two_model_cov']:>7.1f}% " f"{row['three_model_acc']:>9.1f}{three_mark}") # ========== 关键发现 ========== print("\n" + "="*80) print("🔍 关键发现") print("="*80) # 极端概率区间(高置信度) high_conf_up = stats_df[stats_df['avg_prob'] >= 0.65] high_conf_down = stats_df[stats_df['avg_prob'] <= 0.35] print(f"\n📈 高置信度看涨区间 (概率≥0.65):") if len(high_conf_up) > 0: total_samples = high_conf_up['count'].sum() avg_dl_acc = (high_conf_up['dlinear_acc'] * high_conf_up['count']).sum() / total_samples avg_two_acc = (high_conf_up['two_model_acc'] * high_conf_up['count']).sum() / total_samples avg_three_acc = (high_conf_up['three_model_acc'] * high_conf_up['count']).sum() / total_samples print(f" 样本数: {total_samples} ({total_samples/len(dlinear_probs)*100:.1f}%)") print(f" DLinear平均准确率: {avg_dl_acc:.2f}%") print(f" 双模型平均准确率: {avg_two_acc:.2f}%") print(f" 三模型平均准确率: {avg_three_acc:.2f}%") else: print(" 无数据") print(f"\n📉 高置信度看跌区间 (概率≤0.35):") if len(high_conf_down) > 0: total_samples = high_conf_down['count'].sum() avg_dl_acc = (high_conf_down['dlinear_acc'] * high_conf_down['count']).sum() / total_samples avg_two_acc = (high_conf_down['two_model_acc'] * high_conf_down['count']).sum() / total_samples avg_three_acc = (high_conf_down['three_model_acc'] * high_conf_down['count']).sum() / total_samples print(f" 样本数: {total_samples} ({total_samples/len(dlinear_probs)*100:.1f}%)") print(f" DLinear平均准确率: {avg_dl_acc:.2f}%") print(f" 双模型平均准确率: {avg_two_acc:.2f}%") print(f" 三模型平均准确率: {avg_three_acc:.2f}%") else: print(" 无数据") # 中等置信度区间 mid_conf = stats_df[(stats_df['avg_prob'] > 0.45) & (stats_df['avg_prob'] < 0.55)] print(f"\n⚖️ 中等置信度区间 (0.45-0.55):") if len(mid_conf) > 0: total_samples = mid_conf['count'].sum() avg_dl_acc = (mid_conf['dlinear_acc'] * mid_conf['count']).sum() / total_samples avg_two_acc = (mid_conf['two_model_acc'] * mid_conf['count']).sum() / total_samples if total_samples > 0 else 0 avg_three_acc = (mid_conf['three_model_acc'] * mid_conf['count']).sum() / total_samples print(f" 样本数: {total_samples} ({total_samples/len(dlinear_probs)*100:.1f}%)") print(f" DLinear平均准确率: {avg_dl_acc:.2f}%") print(f" 双模型平均准确率: {avg_two_acc:.2f}%") print(f" 三模型平均准确率: {avg_three_acc:.2f}%") print(f" ⚠️ 建议: 低置信度区间,考虑弃权或减仓") else: print(" 无数据") # 找出表现最好的概率区间 best_bin = stats_df.loc[stats_df['dlinear_acc'].idxmax()] worst_bin = stats_df.loc[stats_df['dlinear_acc'].idxmin()] print(f"\n🏆 DLinear表现最佳区间:") print(f" 区间: {best_bin['bin']}") print(f" 准确率: {best_bin['dlinear_acc']:.1f}%") print(f" 样本数: {best_bin['count']}") print(f"\n💀 DLinear表现最差区间:") print(f" 区间: {worst_bin['bin']}") print(f" 准确率: {worst_bin['dlinear_acc']:.1f}%") print(f" 样本数: {worst_bin['count']}") # ========== 概率分布可视化 ========== print("\n" + "="*80) print("📊 DLinear概率分布直方图") print("="*80) print("\n样本数分布:") max_count = stats_df['count'].max() for _, row in stats_df.iterrows(): bar_length = int(row['count'] / max_count * 40) bar = "█" * bar_length print(f"{row['bin']:<10} {bar} {row['count']}") print("\n" + "="*80) print("✓ DLinear概率分布分析完成!") print("="*80) if __name__ == "__main__": main()