1877 lines
499 KiB
Plaintext
1877 lines
499 KiB
Plaintext
{
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"cells": [
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{
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"cell_type": "code",
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"execution_count": 16,
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"id": "938793b4",
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"metadata": {
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"ExecuteTime": {
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"end_time": "2025-06-18T15:48:36.202813Z",
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"start_time": "2025-06-18T15:48:36.171173Z"
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}
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},
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"outputs": [
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{
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"name": "stdout",
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"output_type": "stream",
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"text": [
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"The autoreload extension is already loaded. To reload it, use:\n",
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" %reload_ext autoreload\n"
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]
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}
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],
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"source": [
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"# main.py\n",
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"%load_ext autoreload\n",
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"%autoreload 2\n",
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"\n",
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"import pandas as pd\n",
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"from datetime import datetime\n",
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"from src.backtest_engine import BacktestEngine\n",
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"from src.data_manager import DataManager\n",
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"from src.execution_simulator import ExecutionSimulator\n",
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"from src.analysis.result_analyzer import ResultAnalyzer\n",
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"from src.strategies.simple_limit_buy_strategy import SimpleLimitBuyStrategy\n",
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"from src.core_data import Bar, PortfolioSnapshot, Trade, Order # 导入 Order\n",
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"\n",
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"total_start_date = datetime(2024, 5, 1)\n",
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"total_end_date = datetime(2025, 4, 1, 0, 0, 0)\n",
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"initial_capital = 100000.0\n",
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"current_cash = initial_capital\n",
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"current_positions = {}\n",
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"slippage_rate = 0.001 # 假设每笔交易0.1%的滑点\n",
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"commission_rate = 0.0002 # 假设每笔交易0.02%的佣金\n",
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"\n",
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"strategy_parameters = {\n",
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" 'trade_volume': 1,\n",
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" 'limit_price_factor': 0.995,\n",
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" 'max_position': 10\n",
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"}\n",
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"\n",
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"# --- 数据分段定义 ---\n",
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"# 这是您需要手动配置的关键部分，根据实际的主力合约切换日期和文件路径\n",
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"# 确保顺序是正确的！日期范围必须连续且不重叠。\n",
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"segment_configs = {\n",
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" \"rb2410\": {\n",
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" \"file\": \"/mnt/d/PyProject/NewQuant/data/data/SHFE_rb2410/SHFE_rb2410_min60.csv\",\n",
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" \"start\": datetime(2024, 5, 1),\n",
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" \"end\": datetime(2024, 9, 1, 0, 0, 0) # 2024-09-15 切换到 rb2505，所以 rb2501 运行到 9-14 结束\n",
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" },\n",
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" \"rb2501\": {\n",
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" \"file\": \"/mnt/d/PyProject/NewQuant/data/data/SHFE_rb2501/SHFE_rb2501_min60.csv\",\n",
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" \"start\": datetime(2024, 9, 1),\n",
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" \"end\": datetime(2024, 12, 1, 0, 0, 0) # 2024-09-15 切换到 rb2505，所以 rb2501 运行到 9-14 结束\n",
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" },\n",
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" \"rb2505\": {\n",
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" \"file\": \"/mnt/d/PyProject/NewQuant/data/data/SHFE_rb2505/SHFE_rb2505_min60.csv\",\n",
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" \"start\": datetime(2024, 12, 1),\n",
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" \"end\": datetime(2025, 4, 1, 0, 0, 0) # rb2505 运行到总回测结束\n",
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" }\n",
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" # 添加更多合约片段，确保日期连续且不重叠\n",
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"}"
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]
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},
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{
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||
"cell_type": "code",
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||
"execution_count": 17,
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||
"id": "8c14fe0bbb919fa1",
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||
"metadata": {
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||
"ExecuteTime": {
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||
"end_time": "2025-06-18T15:48:36.242738Z",
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||
"start_time": "2025-06-18T15:48:36.221546Z"
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}
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},
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"outputs": [
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||
{
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"name": "stdout",
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"output_type": "stream",
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"text": [
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"初始化模拟器和策略...\n",
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"模拟器初始化：初始资金=100000.00, 滑点率=0.001, 佣金率=0.0002\n",
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"\n",
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"开始分段回测跨越多个合约...\n",
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"ExecutionSimulator: 重置状态。\n"
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]
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}
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],
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"source": [
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"\n",
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"\n",
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"# --- 初始化核心组件 (只初始化一次，并在总回测开始前重置) ---\n",
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"print(\"初始化模拟器和策略...\")\n",
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"simulator = ExecutionSimulator(initial_capital=initial_capital,\n",
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" slippage_rate=slippage_rate,\n",
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" commission_rate=commission_rate)\n",
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"\n",
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"# 策略类在 BacktestEngine 内部实例化，这里只需传入策略参数\n",
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"# 如果策略内部需要用到 context，它会在 BacktestEngine 中被设置\n",
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"\n",
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"# --- 收集所有片段的回测结果 ---\n",
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"all_combined_snapshots = []\n",
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"all_combined_trades= []\n",
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"all_combined_bars = []\n",
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"\n",
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||
"# 用于净值平滑的基准值，从初始资金开始\n",
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"last_segment_adjusted_total_value = initial_capital\n",
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"\n",
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"# --- 运行分段回测 ---\n",
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"print(\"\\n开始分段回测跨越多个合约...\")\n",
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"\n",
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"# 在总回测开始时，只重置一次模拟器并初始化策略\n",
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"simulator.reset() # 调用 simulator 的 reset 方法\n",
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"# 策略的 on_init 在 BacktestEngine 内部初始化时调用了 set_context 后会触发\n",
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"\n",
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"# 用于在循环中保存上一个 DataManager 实例，以便获取最后一根 Bar\n",
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"previous_data_manager = None\n",
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"\n",
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||
"# 获取所有合约的有序键，确保按定义的顺序回测\n",
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"segment_keys = list(segment_configs.keys())"
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]
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||
},
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||
{
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||
"cell_type": "code",
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||
"execution_count": 18,
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||
"id": "da82a8fa",
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||
"metadata": {
|
||
"ExecuteTime": {
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||
"end_time": "2025-06-18T15:48:36.342432Z",
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||
"start_time": "2025-06-18T15:48:36.276272Z"
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||
}
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||
},
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||
"outputs": [
|
||
{
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||
"name": "stdout",
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||
"output_type": "stream",
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"text": [
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"\n",
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"--- 开始分段回测跨越多个合约 ---\n",
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"\n",
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"--- 回测片段: rb2410 从 2024-05-01 00:00 到 2024-09-01 00:00 ---\n",
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"数据加载成功: /mnt/d/PyProject/NewQuant/data/data/SHFE_rb2410/SHFE_rb2410_min60.csv\n",
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||
"数据范围从 2024-04-30 14:00:00 到 2024-08-30 21:00:00\n",
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||
"总计 586 条记录。\n",
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||
"模拟器初始化：初始资金=100000.00, 滑点率=0.001, 佣金率=0.0002\n",
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||
"策略初始化: SimpleLimitBuyStrategy，参数: {'trade_volume': 1, 'limit_price_factor': 0.995, 'max_position': 10, 'symbol': 'rb2410'}\n",
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||
"\n",
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||
"--- 回测引擎初始化完成 ---\n",
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||
" 策略: SimpleLimitBuyStrategy\n",
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||
" 初始资金: 100000.00\n",
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"ExecutionSimulator: 重置状态。\n",
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||
"\n",
|
||
"--- 回测开始 ---\n",
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||
"SimpleLimitBuyStrategy 策略初始化回调被调用。\n",
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"开始将 DataFrame 转换为 Bar 对象流...\n",
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"[2024-04-30 14:00:00] Strategy processing Bar. Current close price: 3656.00. Current Portfolio Value: 100000.00\n",
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"[2024-04-30 14:00:00] 策略: 发送并立即成交限价买单 1 股 @ 3659.66 (订单ID: rb2410_BUY_20240430140000_0)\n",
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"[2024-05-06 09:00:00] Strategy processing Bar. Current close price: 3703.00. Current Portfolio Value: 100042.61\n",
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"[2024-05-06 10:00:00] Strategy processing Bar. Current close price: 3726.00. Current Portfolio Value: 100065.61\n",
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"[2024-05-06 11:00:00] Strategy processing Bar. Current close price: 3733.00. Current Portfolio Value: 100072.61\n",
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"[2024-05-06 13:00:00] Strategy processing Bar. Current close price: 3733.00. Current Portfolio Value: 100072.61\n",
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"[2024-05-06 14:00:00] Strategy processing Bar. Current close price: 3735.00. Current Portfolio Value: 100074.61\n",
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"[2024-05-06 21:00:00] Strategy processing Bar. Current close price: 3739.00. Current Portfolio Value: 100078.61\n",
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"[2024-05-06 22:00:00] Strategy processing Bar. Current close price: 3734.00. Current Portfolio Value: 100073.61\n",
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"[2024-05-07 09:00:00] Strategy processing Bar. Current close price: 3729.00. Current Portfolio Value: 100068.61\n",
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"[2024-05-07 10:00:00] Strategy processing Bar. Current close price: 3724.00. Current Portfolio Value: 100063.61\n",
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"[2024-05-07 11:00:00] Strategy processing Bar. Current close price: 3722.00. Current Portfolio Value: 100061.61\n",
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"[2024-05-07 13:00:00] Strategy processing Bar. Current close price: 3727.00. Current Portfolio Value: 100066.61\n",
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"[2024-05-07 14:00:00] Strategy processing Bar. Current close price: 3723.00. Current Portfolio Value: 100062.61\n",
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"[2024-05-07 21:00:00] Strategy processing Bar. Current close price: 3720.00. Current Portfolio Value: 100059.61\n",
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"[2024-05-07 22:00:00] Strategy processing Bar. Current close price: 3716.00. Current Portfolio Value: 100055.61\n",
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"[2024-05-08 09:00:00] Strategy processing Bar. Current close price: 3709.00. Current Portfolio Value: 100048.61\n",
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"[2024-05-08 10:00:00] Strategy processing Bar. Current close price: 3712.00. Current Portfolio Value: 100051.61\n",
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"[2024-05-08 11:00:00] Strategy processing Bar. Current close price: 3706.00. Current Portfolio Value: 100045.61\n",
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"[2024-05-08 13:00:00] Strategy processing Bar. Current close price: 3704.00. Current Portfolio Value: 100043.61\n",
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"[2024-05-08 14:00:00] Strategy processing Bar. Current close price: 3674.00. Current Portfolio Value: 100013.61\n",
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"[2024-05-08 21:00:00] Strategy processing Bar. Current close price: 3676.00. Current Portfolio Value: 100015.61\n",
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"[2024-05-08 22:00:00] Strategy processing Bar. Current close price: 3676.00. Current Portfolio Value: 100015.61\n",
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"[2024-05-09 09:00:00] Strategy processing Bar. Current close price: 3676.00. Current Portfolio Value: 100015.61\n",
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"[2024-05-09 10:00:00] Strategy processing Bar. Current close price: 3686.00. Current Portfolio Value: 100025.61\n",
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||
"[2024-05-09 11:00:00] Strategy processing Bar. Current close price: 3671.00. Current Portfolio Value: 100010.61\n",
|
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"[2024-05-09 13:00:00] Strategy processing Bar. Current close price: 3675.00. Current Portfolio Value: 100014.61\n",
|
||
"[2024-05-09 14:00:00] Strategy processing Bar. Current close price: 3669.00. Current Portfolio Value: 100008.61\n",
|
||
"[2024-05-09 21:00:00] Strategy processing Bar. Current close price: 3675.00. Current Portfolio Value: 100014.61\n",
|
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"[2024-05-09 22:00:00] Strategy processing Bar. Current close price: 3667.00. Current Portfolio Value: 100006.61\n",
|
||
"[2024-05-10 09:00:00] Strategy processing Bar. Current close price: 3646.00. Current Portfolio Value: 99985.61\n",
|
||
"[2024-05-10 10:00:00] Strategy processing Bar. Current close price: 3637.00. Current Portfolio Value: 99976.61\n",
|
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"[2024-05-10 11:00:00] Strategy processing Bar. Current close price: 3638.00. Current Portfolio Value: 99977.61\n",
|
||
"[2024-05-10 13:00:00] Strategy processing Bar. Current close price: 3655.00. Current Portfolio Value: 99994.61\n",
|
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"[2024-05-10 14:00:00] Strategy processing Bar. Current close price: 3662.00. Current Portfolio Value: 100001.61\n",
|
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"[2024-05-10 21:00:00] Strategy processing Bar. Current close price: 3646.00. Current Portfolio Value: 99985.61\n",
|
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"[2024-05-10 22:00:00] Strategy processing Bar. Current close price: 3648.00. Current Portfolio Value: 99987.61\n",
|
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"[2024-05-13 09:00:00] Strategy processing Bar. Current close price: 3637.00. Current Portfolio Value: 99976.61\n",
|
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"[2024-05-13 10:00:00] Strategy processing Bar. Current close price: 3654.00. Current Portfolio Value: 99993.61\n",
|
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"[2024-05-13 11:00:00] Strategy processing Bar. Current close price: 3654.00. Current Portfolio Value: 99993.61\n",
|
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"[2024-05-13 13:00:00] Strategy processing Bar. Current close price: 3661.00. Current Portfolio Value: 100000.61\n",
|
||
"[2024-05-13 14:00:00] Strategy processing Bar. Current close price: 3686.00. Current Portfolio Value: 100025.61\n",
|
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"[2024-05-13 21:00:00] Strategy processing Bar. Current close price: 3668.00. Current Portfolio Value: 100007.61\n",
|
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"[2024-05-13 22:00:00] Strategy processing Bar. Current close price: 3664.00. Current Portfolio Value: 100003.61\n",
|
||
"[2024-05-14 09:00:00] Strategy processing Bar. Current close price: 3638.00. Current Portfolio Value: 99977.61\n",
|
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"[2024-05-14 10:00:00] Strategy processing Bar. Current close price: 3638.00. Current Portfolio Value: 99977.61\n",
|
||
"[2024-05-14 11:00:00] Strategy processing Bar. Current close price: 3642.00. Current Portfolio Value: 99981.61\n",
|
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"[2024-05-14 13:00:00] Strategy processing Bar. Current close price: 3637.00. Current Portfolio Value: 99976.61\n",
|
||
"[2024-05-14 14:00:00] Strategy processing Bar. Current close price: 3630.00. Current Portfolio Value: 99969.61\n",
|
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"[2024-05-14 21:00:00] Strategy processing Bar. Current close price: 3617.00. Current Portfolio Value: 99956.61\n",
|
||
"[2024-05-14 22:00:00] Strategy processing Bar. Current close price: 3615.00. Current Portfolio Value: 99954.61\n",
|
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"[2024-05-15 09:00:00] Strategy processing Bar. Current close price: 3621.00. Current Portfolio Value: 99960.61\n",
|
||
"[2024-05-15 10:00:00] Strategy processing Bar. Current close price: 3617.00. Current Portfolio Value: 99956.61\n",
|
||
"[2024-05-15 11:00:00] Strategy processing Bar. Current close price: 3614.00. Current Portfolio Value: 99953.61\n",
|
||
"[2024-05-15 13:00:00] Strategy processing Bar. Current close price: 3612.00. Current Portfolio Value: 99951.61\n",
|
||
"[2024-05-15 14:00:00] Strategy processing Bar. Current close price: 3621.00. Current Portfolio Value: 99960.61\n",
|
||
"[2024-05-15 21:00:00] Strategy processing Bar. Current close price: 3618.00. Current Portfolio Value: 99957.61\n",
|
||
"[2024-05-15 22:00:00] Strategy processing Bar. Current close price: 3619.00. Current Portfolio Value: 99958.61\n",
|
||
"[2024-05-16 09:00:00] Strategy processing Bar. Current close price: 3637.00. Current Portfolio Value: 99976.61\n",
|
||
"[2024-05-16 10:00:00] Strategy processing Bar. Current close price: 3637.00. Current Portfolio Value: 99976.61\n",
|
||
"[2024-05-16 11:00:00] Strategy processing Bar. Current close price: 3690.00. Current Portfolio Value: 100029.61\n",
|
||
"[2024-05-16 13:00:00] Strategy processing Bar. Current close price: 3699.00. Current Portfolio Value: 100038.61\n",
|
||
"[2024-05-16 14:00:00] Strategy processing Bar. Current close price: 3703.00. Current Portfolio Value: 100042.61\n",
|
||
"[2024-05-16 21:00:00] Strategy processing Bar. Current close price: 3693.00. Current Portfolio Value: 100032.61\n",
|
||
"[2024-05-16 22:00:00] Strategy processing Bar. Current close price: 3714.00. Current Portfolio Value: 100053.61\n",
|
||
"[2024-05-17 09:00:00] Strategy processing Bar. Current close price: 3716.00. Current Portfolio Value: 100055.61\n",
|
||
"[2024-05-17 10:00:00] Strategy processing Bar. Current close price: 3708.00. Current Portfolio Value: 100047.61\n",
|
||
"[2024-05-17 11:00:00] Strategy processing Bar. Current close price: 3705.00. Current Portfolio Value: 100044.61\n",
|
||
"[2024-05-17 13:00:00] Strategy processing Bar. Current close price: 3716.00. Current Portfolio Value: 100055.61\n",
|
||
"[2024-05-17 14:00:00] Strategy processing Bar. Current close price: 3716.00. Current Portfolio Value: 100055.61\n",
|
||
"[2024-05-17 21:00:00] Strategy processing Bar. Current close price: 3709.00. Current Portfolio Value: 100048.61\n",
|
||
"[2024-05-17 22:00:00] Strategy processing Bar. Current close price: 3727.00. Current Portfolio Value: 100066.61\n",
|
||
"[2024-05-20 09:00:00] Strategy processing Bar. Current close price: 3742.00. Current Portfolio Value: 100081.61\n",
|
||
"[2024-05-20 10:00:00] Strategy processing Bar. Current close price: 3738.00. Current Portfolio Value: 100077.61\n",
|
||
"[2024-05-20 11:00:00] Strategy processing Bar. Current close price: 3742.00. Current Portfolio Value: 100081.61\n",
|
||
"[2024-05-20 13:00:00] Strategy processing Bar. Current close price: 3741.00. Current Portfolio Value: 100080.61\n",
|
||
"[2024-05-20 14:00:00] Strategy processing Bar. Current close price: 3735.00. Current Portfolio Value: 100074.61\n",
|
||
"[2024-05-20 21:00:00] Strategy processing Bar. Current close price: 3745.00. Current Portfolio Value: 100084.61\n",
|
||
"[2024-05-20 22:00:00] Strategy processing Bar. Current close price: 3742.00. Current Portfolio Value: 100081.61\n",
|
||
"[2024-05-21 09:00:00] Strategy processing Bar. Current close price: 3732.00. Current Portfolio Value: 100071.61\n",
|
||
"[2024-05-21 10:00:00] Strategy processing Bar. Current close price: 3732.00. Current Portfolio Value: 100071.61\n",
|
||
"[2024-05-21 11:00:00] Strategy processing Bar. Current close price: 3728.00. Current Portfolio Value: 100067.61\n",
|
||
"[2024-05-21 13:00:00] Strategy processing Bar. Current close price: 3732.00. Current Portfolio Value: 100071.61\n",
|
||
"[2024-05-21 14:00:00] Strategy processing Bar. Current close price: 3746.00. Current Portfolio Value: 100085.61\n",
|
||
"[2024-05-21 21:00:00] Strategy processing Bar. Current close price: 3769.00. Current Portfolio Value: 100108.61\n",
|
||
"[2024-05-21 22:00:00] Strategy processing Bar. Current close price: 3788.00. Current Portfolio Value: 100127.61\n",
|
||
"[2024-05-22 09:00:00] Strategy processing Bar. Current close price: 3790.00. Current Portfolio Value: 100129.61\n",
|
||
"[2024-05-22 10:00:00] Strategy processing Bar. Current close price: 3789.00. Current Portfolio Value: 100128.61\n",
|
||
"[2024-05-22 11:00:00] Strategy processing Bar. Current close price: 3793.00. Current Portfolio Value: 100132.61\n",
|
||
"[2024-05-22 13:00:00] Strategy processing Bar. Current close price: 3805.00. Current Portfolio Value: 100144.61\n",
|
||
"[2024-05-22 14:00:00] Strategy processing Bar. Current close price: 3800.00. Current Portfolio Value: 100139.61\n",
|
||
"[2024-05-22 21:00:00] Strategy processing Bar. Current close price: 3798.00. Current Portfolio Value: 100137.61\n",
|
||
"[2024-05-22 22:00:00] Strategy processing Bar. Current close price: 3789.00. Current Portfolio Value: 100128.61\n",
|
||
"[2024-05-23 09:00:00] Strategy processing Bar. Current close price: 3787.00. Current Portfolio Value: 100126.61\n",
|
||
"[2024-05-23 10:00:00] Strategy processing Bar. Current close price: 3785.00. Current Portfolio Value: 100124.61\n",
|
||
"[2024-05-23 11:00:00] Strategy processing Bar. Current close price: 3768.00. Current Portfolio Value: 100107.61\n",
|
||
"[2024-05-23 13:00:00] Strategy processing Bar. Current close price: 3764.00. Current Portfolio Value: 100103.61\n",
|
||
"[2024-05-23 14:00:00] Strategy processing Bar. Current close price: 3775.00. Current Portfolio Value: 100114.61\n",
|
||
"[2024-05-23 21:00:00] Strategy processing Bar. Current close price: 3782.00. Current Portfolio Value: 100121.61\n",
|
||
"[2024-05-23 22:00:00] Strategy processing Bar. Current close price: 3776.00. Current Portfolio Value: 100115.61\n",
|
||
"[2024-05-24 09:00:00] Strategy processing Bar. Current close price: 3785.00. Current Portfolio Value: 100124.61\n",
|
||
"[2024-05-24 10:00:00] Strategy processing Bar. Current close price: 3794.00. Current Portfolio Value: 100133.61\n",
|
||
"[2024-05-24 11:00:00] Strategy processing Bar. Current close price: 3790.00. Current Portfolio Value: 100129.61\n",
|
||
"[2024-05-24 13:00:00] Strategy processing Bar. Current close price: 3794.00. Current Portfolio Value: 100133.61\n",
|
||
"[2024-05-24 14:00:00] Strategy processing Bar. Current close price: 3788.00. Current Portfolio Value: 100127.61\n",
|
||
"[2024-05-24 21:00:00] Strategy processing Bar. Current close price: 3777.00. Current Portfolio Value: 100116.61\n",
|
||
"[2024-05-24 22:00:00] Strategy processing Bar. Current close price: 3785.00. Current Portfolio Value: 100124.61\n",
|
||
"[2024-05-27 09:00:00] Strategy processing Bar. Current close price: 3772.00. Current Portfolio Value: 100111.61\n",
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||
"[2024-05-27 10:00:00] Strategy processing Bar. Current close price: 3767.00. Current Portfolio Value: 100106.61\n",
|
||
"[2024-05-27 11:00:00] Strategy processing Bar. Current close price: 3766.00. Current Portfolio Value: 100105.61\n",
|
||
"[2024-05-27 13:00:00] Strategy processing Bar. Current close price: 3747.00. Current Portfolio Value: 100086.61\n",
|
||
"[2024-05-27 14:00:00] Strategy processing Bar. Current close price: 3763.00. Current Portfolio Value: 100102.61\n",
|
||
"[2024-05-27 21:00:00] Strategy processing Bar. Current close price: 3772.00. Current Portfolio Value: 100111.61\n",
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||
"[2024-05-27 22:00:00] Strategy processing Bar. Current close price: 3786.00. Current Portfolio Value: 100125.61\n",
|
||
"[2024-05-28 09:00:00] Strategy processing Bar. Current close price: 3780.00. Current Portfolio Value: 100119.61\n",
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||
"[2024-05-28 10:00:00] Strategy processing Bar. Current close price: 3779.00. Current Portfolio Value: 100118.61\n",
|
||
"[2024-05-28 11:00:00] Strategy processing Bar. Current close price: 3779.00. Current Portfolio Value: 100118.61\n",
|
||
"[2024-05-28 13:00:00] Strategy processing Bar. Current close price: 3768.00. Current Portfolio Value: 100107.61\n",
|
||
"[2024-05-28 14:00:00] Strategy processing Bar. Current close price: 3745.00. Current Portfolio Value: 100084.61\n",
|
||
"[2024-05-28 21:00:00] Strategy processing Bar. Current close price: 3740.00. Current Portfolio Value: 100079.61\n",
|
||
"[2024-05-28 22:00:00] Strategy processing Bar. Current close price: 3736.00. Current Portfolio Value: 100075.61\n",
|
||
"[2024-05-29 09:00:00] Strategy processing Bar. Current close price: 3740.00. Current Portfolio Value: 100079.61\n",
|
||
"[2024-05-29 10:00:00] Strategy processing Bar. Current close price: 3737.00. Current Portfolio Value: 100076.61\n",
|
||
"[2024-05-29 11:00:00] Strategy processing Bar. Current close price: 3734.00. Current Portfolio Value: 100073.61\n",
|
||
"[2024-05-29 13:00:00] Strategy processing Bar. Current close price: 3726.00. Current Portfolio Value: 100065.61\n",
|
||
"[2024-05-29 14:00:00] Strategy processing Bar. Current close price: 3753.00. Current Portfolio Value: 100092.61\n",
|
||
"[2024-05-29 21:00:00] Strategy processing Bar. Current close price: 3802.00. Current Portfolio Value: 100141.61\n",
|
||
"[2024-05-29 22:00:00] Strategy processing Bar. Current close price: 3804.00. Current Portfolio Value: 100143.61\n",
|
||
"[2024-05-30 09:00:00] Strategy processing Bar. Current close price: 3790.00. Current Portfolio Value: 100129.61\n",
|
||
"[2024-05-30 10:00:00] Strategy processing Bar. Current close price: 3768.00. Current Portfolio Value: 100107.61\n",
|
||
"[2024-05-30 11:00:00] Strategy processing Bar. Current close price: 3745.00. Current Portfolio Value: 100084.61\n",
|
||
"[2024-05-30 13:00:00] Strategy processing Bar. Current close price: 3730.00. Current Portfolio Value: 100069.61\n",
|
||
"[2024-05-30 14:00:00] Strategy processing Bar. Current close price: 3737.00. Current Portfolio Value: 100076.61\n",
|
||
"[2024-05-30 21:00:00] Strategy processing Bar. Current close price: 3724.00. Current Portfolio Value: 100063.61\n",
|
||
"[2024-05-30 22:00:00] Strategy processing Bar. Current close price: 3709.00. Current Portfolio Value: 100048.61\n",
|
||
"[2024-05-31 09:00:00] Strategy processing Bar. Current close price: 3712.00. Current Portfolio Value: 100051.61\n",
|
||
"[2024-05-31 10:00:00] Strategy processing Bar. Current close price: 3709.00. Current Portfolio Value: 100048.61\n",
|
||
"[2024-05-31 11:00:00] Strategy processing Bar. Current close price: 3711.00. Current Portfolio Value: 100050.61\n",
|
||
"[2024-05-31 13:00:00] Strategy processing Bar. Current close price: 3722.00. Current Portfolio Value: 100061.61\n",
|
||
"[2024-05-31 14:00:00] Strategy processing Bar. Current close price: 3706.00. Current Portfolio Value: 100045.61\n",
|
||
"[2024-05-31 21:00:00] Strategy processing Bar. Current close price: 3689.00. Current Portfolio Value: 100028.61\n",
|
||
"[2024-05-31 22:00:00] Strategy processing Bar. Current close price: 3684.00. Current Portfolio Value: 100023.61\n",
|
||
"[2024-06-03 09:00:00] Strategy processing Bar. Current close price: 3685.00. Current Portfolio Value: 100024.61\n",
|
||
"[2024-06-03 10:00:00] Strategy processing Bar. Current close price: 3673.00. Current Portfolio Value: 100012.61\n",
|
||
"[2024-06-03 11:00:00] Strategy processing Bar. Current close price: 3667.00. Current Portfolio Value: 100006.61\n",
|
||
"[2024-06-03 13:00:00] Strategy processing Bar. Current close price: 3666.00. Current Portfolio Value: 100005.61\n",
|
||
"[2024-06-03 14:00:00] Strategy processing Bar. Current close price: 3665.00. Current Portfolio Value: 100004.61\n",
|
||
"[2024-06-03 21:00:00] Strategy processing Bar. Current close price: 3661.00. Current Portfolio Value: 100000.61\n",
|
||
"[2024-06-03 22:00:00] Strategy processing Bar. Current close price: 3668.00. Current Portfolio Value: 100007.61\n",
|
||
"[2024-06-04 09:00:00] Strategy processing Bar. Current close price: 3652.00. Current Portfolio Value: 99991.61\n",
|
||
"[2024-06-04 10:00:00] Strategy processing Bar. Current close price: 3659.00. Current Portfolio Value: 99998.61\n",
|
||
"[2024-06-04 11:00:00] Strategy processing Bar. Current close price: 3655.00. Current Portfolio Value: 99994.61\n",
|
||
"[2024-06-04 13:00:00] Strategy processing Bar. Current close price: 3645.00. Current Portfolio Value: 99984.61\n",
|
||
"[2024-06-04 14:00:00] Strategy processing Bar. Current close price: 3646.00. Current Portfolio Value: 99985.61\n",
|
||
"[2024-06-04 21:00:00] Strategy processing Bar. Current close price: 3638.00. Current Portfolio Value: 99977.61\n",
|
||
"[2024-06-04 22:00:00] Strategy processing Bar. Current close price: 3657.00. Current Portfolio Value: 99996.61\n",
|
||
"[2024-06-05 09:00:00] Strategy processing Bar. Current close price: 3642.00. Current Portfolio Value: 99981.61\n",
|
||
"[2024-06-05 10:00:00] Strategy processing Bar. Current close price: 3642.00. Current Portfolio Value: 99981.61\n",
|
||
"[2024-06-05 11:00:00] Strategy processing Bar. Current close price: 3637.00. Current Portfolio Value: 99976.61\n",
|
||
"[2024-06-05 13:00:00] Strategy processing Bar. Current close price: 3642.00. Current Portfolio Value: 99981.61\n",
|
||
"[2024-06-05 14:00:00] Strategy processing Bar. Current close price: 3632.00. Current Portfolio Value: 99971.61\n",
|
||
"[2024-06-05 21:00:00] Strategy processing Bar. Current close price: 3634.00. Current Portfolio Value: 99973.61\n",
|
||
"[2024-06-05 22:00:00] Strategy processing Bar. Current close price: 3626.00. Current Portfolio Value: 99965.61\n",
|
||
"[2024-06-06 09:00:00] Strategy processing Bar. Current close price: 3628.00. Current Portfolio Value: 99967.61\n",
|
||
"[2024-06-06 10:00:00] Strategy processing Bar. Current close price: 3631.00. Current Portfolio Value: 99970.61\n",
|
||
"[2024-06-06 11:00:00] Strategy processing Bar. Current close price: 3628.00. Current Portfolio Value: 99967.61\n",
|
||
"[2024-06-06 13:00:00] Strategy processing Bar. Current close price: 3649.00. Current Portfolio Value: 99988.61\n",
|
||
"[2024-06-06 14:00:00] Strategy processing Bar. Current close price: 3665.00. Current Portfolio Value: 100004.61\n",
|
||
"[2024-06-06 21:00:00] Strategy processing Bar. Current close price: 3671.00. Current Portfolio Value: 100010.61\n",
|
||
"[2024-06-06 22:00:00] Strategy processing Bar. Current close price: 3683.00. Current Portfolio Value: 100022.61\n",
|
||
"[2024-06-07 09:00:00] Strategy processing Bar. Current close price: 3660.00. Current Portfolio Value: 99999.61\n",
|
||
"[2024-06-07 10:00:00] Strategy processing Bar. Current close price: 3657.00. Current Portfolio Value: 99996.61\n",
|
||
"[2024-06-07 11:00:00] Strategy processing Bar. Current close price: 3663.00. Current Portfolio Value: 100002.61\n",
|
||
"[2024-06-07 13:00:00] Strategy processing Bar. Current close price: 3647.00. Current Portfolio Value: 99986.61\n",
|
||
"[2024-06-07 14:00:00] Strategy processing Bar. Current close price: 3655.00. Current Portfolio Value: 99994.61\n",
|
||
"[2024-06-11 09:00:00] Strategy processing Bar. Current close price: 3614.00. Current Portfolio Value: 99953.61\n",
|
||
"[2024-06-11 10:00:00] Strategy processing Bar. Current close price: 3606.00. Current Portfolio Value: 99945.61\n",
|
||
"[2024-06-11 11:00:00] Strategy processing Bar. Current close price: 3604.00. Current Portfolio Value: 99943.61\n",
|
||
"[2024-06-11 13:00:00] Strategy processing Bar. Current close price: 3597.00. Current Portfolio Value: 99936.61\n",
|
||
"[2024-06-11 14:00:00] Strategy processing Bar. Current close price: 3597.00. Current Portfolio Value: 99936.61\n",
|
||
"[2024-06-11 21:00:00] Strategy processing Bar. Current close price: 3593.00. Current Portfolio Value: 99932.61\n",
|
||
"[2024-06-11 22:00:00] Strategy processing Bar. Current close price: 3596.00. Current Portfolio Value: 99935.61\n",
|
||
"[2024-06-12 09:00:00] Strategy processing Bar. Current close price: 3610.00. Current Portfolio Value: 99949.61\n",
|
||
"[2024-06-12 10:00:00] Strategy processing Bar. Current close price: 3604.00. Current Portfolio Value: 99943.61\n",
|
||
"[2024-06-12 11:00:00] Strategy processing Bar. Current close price: 3608.00. Current Portfolio Value: 99947.61\n",
|
||
"[2024-06-12 13:00:00] Strategy processing Bar. Current close price: 3612.00. Current Portfolio Value: 99951.61\n",
|
||
"[2024-06-12 14:00:00] Strategy processing Bar. Current close price: 3608.00. Current Portfolio Value: 99947.61\n",
|
||
"[2024-06-12 21:00:00] Strategy processing Bar. Current close price: 3619.00. Current Portfolio Value: 99958.61\n",
|
||
"[2024-06-12 22:00:00] Strategy processing Bar. Current close price: 3610.00. Current Portfolio Value: 99949.61\n",
|
||
"[2024-06-13 09:00:00] Strategy processing Bar. Current close price: 3606.00. Current Portfolio Value: 99945.61\n",
|
||
"[2024-06-13 10:00:00] Strategy processing Bar. Current close price: 3613.00. Current Portfolio Value: 99952.61\n",
|
||
"[2024-06-13 11:00:00] Strategy processing Bar. Current close price: 3614.00. Current Portfolio Value: 99953.61\n",
|
||
"[2024-06-13 13:00:00] Strategy processing Bar. Current close price: 3617.00. Current Portfolio Value: 99956.61\n",
|
||
"[2024-06-13 14:00:00] Strategy processing Bar. Current close price: 3621.00. Current Portfolio Value: 99960.61\n",
|
||
"[2024-06-13 21:00:00] Strategy processing Bar. Current close price: 3635.00. Current Portfolio Value: 99974.61\n",
|
||
"[2024-06-13 22:00:00] Strategy processing Bar. Current close price: 3639.00. Current Portfolio Value: 99978.61\n",
|
||
"[2024-06-14 09:00:00] Strategy processing Bar. Current close price: 3634.00. Current Portfolio Value: 99973.61\n",
|
||
"[2024-06-14 10:00:00] Strategy processing Bar. Current close price: 3644.00. Current Portfolio Value: 99983.61\n",
|
||
"[2024-06-14 11:00:00] Strategy processing Bar. Current close price: 3646.00. Current Portfolio Value: 99985.61\n",
|
||
"[2024-06-14 13:00:00] Strategy processing Bar. Current close price: 3654.00. Current Portfolio Value: 99993.61\n",
|
||
"[2024-06-14 14:00:00] Strategy processing Bar. Current close price: 3637.00. Current Portfolio Value: 99976.61\n",
|
||
"[2024-06-14 21:00:00] Strategy processing Bar. Current close price: 3627.00. Current Portfolio Value: 99966.61\n",
|
||
"[2024-06-14 22:00:00] Strategy processing Bar. Current close price: 3626.00. Current Portfolio Value: 99965.61\n",
|
||
"[2024-06-17 09:00:00] Strategy processing Bar. Current close price: 3611.00. Current Portfolio Value: 99950.61\n",
|
||
"[2024-06-17 10:00:00] Strategy processing Bar. Current close price: 3613.00. Current Portfolio Value: 99952.61\n",
|
||
"[2024-06-17 11:00:00] Strategy processing Bar. Current close price: 3610.00. Current Portfolio Value: 99949.61\n",
|
||
"[2024-06-17 13:00:00] Strategy processing Bar. Current close price: 3617.00. Current Portfolio Value: 99956.61\n",
|
||
"[2024-06-17 14:00:00] Strategy processing Bar. Current close price: 3613.00. Current Portfolio Value: 99952.61\n",
|
||
"[2024-06-17 21:00:00] Strategy processing Bar. Current close price: 3636.00. Current Portfolio Value: 99975.61\n",
|
||
"[2024-06-17 22:00:00] Strategy processing Bar. Current close price: 3641.00. Current Portfolio Value: 99980.61\n",
|
||
"[2024-06-18 09:00:00] Strategy processing Bar. Current close price: 3634.00. Current Portfolio Value: 99973.61\n",
|
||
"[2024-06-18 10:00:00] Strategy processing Bar. Current close price: 3636.00. Current Portfolio Value: 99975.61\n",
|
||
"[2024-06-18 11:00:00] Strategy processing Bar. Current close price: 3642.00. Current Portfolio Value: 99981.61\n",
|
||
"[2024-06-18 13:00:00] Strategy processing Bar. Current close price: 3642.00. Current Portfolio Value: 99981.61\n",
|
||
"[2024-06-18 14:00:00] Strategy processing Bar. Current close price: 3618.00. Current Portfolio Value: 99957.61\n",
|
||
"[2024-06-18 21:00:00] Strategy processing Bar. Current close price: 3631.00. Current Portfolio Value: 99970.61\n",
|
||
"[2024-06-18 22:00:00] Strategy processing Bar. Current close price: 3644.00. Current Portfolio Value: 99983.61\n",
|
||
"[2024-06-19 09:00:00] Strategy processing Bar. Current close price: 3641.00. Current Portfolio Value: 99980.61\n",
|
||
"[2024-06-19 10:00:00] Strategy processing Bar. Current close price: 3640.00. Current Portfolio Value: 99979.61\n",
|
||
"[2024-06-19 11:00:00] Strategy processing Bar. Current close price: 3639.00. Current Portfolio Value: 99978.61\n",
|
||
"[2024-06-19 13:00:00] Strategy processing Bar. Current close price: 3626.00. Current Portfolio Value: 99965.61\n",
|
||
"[2024-06-19 14:00:00] Strategy processing Bar. Current close price: 3614.00. Current Portfolio Value: 99953.61\n",
|
||
"[2024-06-19 21:00:00] Strategy processing Bar. Current close price: 3602.00. Current Portfolio Value: 99941.61\n",
|
||
"[2024-06-19 22:00:00] Strategy processing Bar. Current close price: 3612.00. Current Portfolio Value: 99951.61\n",
|
||
"[2024-06-20 09:00:00] Strategy processing Bar. Current close price: 3615.00. Current Portfolio Value: 99954.61\n",
|
||
"[2024-06-20 10:00:00] Strategy processing Bar. Current close price: 3629.00. Current Portfolio Value: 99968.61\n",
|
||
"[2024-06-20 11:00:00] Strategy processing Bar. Current close price: 3622.00. Current Portfolio Value: 99961.61\n",
|
||
"[2024-06-20 13:00:00] Strategy processing Bar. Current close price: 3591.00. Current Portfolio Value: 99930.61\n",
|
||
"[2024-06-20 14:00:00] Strategy processing Bar. Current close price: 3597.00. Current Portfolio Value: 99936.61\n",
|
||
"[2024-06-20 21:00:00] Strategy processing Bar. Current close price: 3594.00. Current Portfolio Value: 99933.61\n",
|
||
"[2024-06-20 22:00:00] Strategy processing Bar. Current close price: 3608.00. Current Portfolio Value: 99947.61\n",
|
||
"[2024-06-21 09:00:00] Strategy processing Bar. Current close price: 3594.00. Current Portfolio Value: 99933.61\n",
|
||
"[2024-06-21 10:00:00] Strategy processing Bar. Current close price: 3583.00. Current Portfolio Value: 99922.61\n",
|
||
"[2024-06-21 11:00:00] Strategy processing Bar. Current close price: 3578.00. Current Portfolio Value: 99917.61\n",
|
||
"[2024-06-21 13:00:00] Strategy processing Bar. Current close price: 3575.00. Current Portfolio Value: 99914.61\n",
|
||
"[2024-06-21 14:00:00] Strategy processing Bar. Current close price: 3563.00. Current Portfolio Value: 99902.61\n",
|
||
"[2024-06-21 21:00:00] Strategy processing Bar. Current close price: 3559.00. Current Portfolio Value: 99898.61\n",
|
||
"[2024-06-21 22:00:00] Strategy processing Bar. Current close price: 3557.00. Current Portfolio Value: 99896.61\n",
|
||
"[2024-06-24 09:00:00] Strategy processing Bar. Current close price: 3538.00. Current Portfolio Value: 99877.61\n",
|
||
"[2024-06-24 10:00:00] Strategy processing Bar. Current close price: 3532.00. Current Portfolio Value: 99871.61\n",
|
||
"[2024-06-24 11:00:00] Strategy processing Bar. Current close price: 3539.00. Current Portfolio Value: 99878.61\n",
|
||
"[2024-06-24 13:00:00] Strategy processing Bar. Current close price: 3535.00. Current Portfolio Value: 99874.61\n",
|
||
"[2024-06-24 14:00:00] Strategy processing Bar. Current close price: 3532.00. Current Portfolio Value: 99871.61\n",
|
||
"[2024-06-24 21:00:00] Strategy processing Bar. Current close price: 3538.00. Current Portfolio Value: 99877.61\n",
|
||
"[2024-06-24 22:00:00] Strategy processing Bar. Current close price: 3532.00. Current Portfolio Value: 99871.61\n",
|
||
"[2024-06-25 09:00:00] Strategy processing Bar. Current close price: 3534.00. Current Portfolio Value: 99873.61\n",
|
||
"[2024-06-25 10:00:00] Strategy processing Bar. Current close price: 3528.00. Current Portfolio Value: 99867.61\n",
|
||
"[2024-06-25 11:00:00] Strategy processing Bar. Current close price: 3535.00. Current Portfolio Value: 99874.61\n",
|
||
"[2024-06-25 13:00:00] Strategy processing Bar. Current close price: 3534.00. Current Portfolio Value: 99873.61\n",
|
||
"[2024-06-25 14:00:00] Strategy processing Bar. Current close price: 3532.00. Current Portfolio Value: 99871.61\n",
|
||
"[2024-06-25 21:00:00] Strategy processing Bar. Current close price: 3533.00. Current Portfolio Value: 99872.61\n",
|
||
"[2024-06-25 22:00:00] Strategy processing Bar. Current close price: 3535.00. Current Portfolio Value: 99874.61\n",
|
||
"[2024-06-26 09:00:00] Strategy processing Bar. Current close price: 3533.00. Current Portfolio Value: 99872.61\n",
|
||
"[2024-06-26 10:00:00] Strategy processing Bar. Current close price: 3536.00. Current Portfolio Value: 99875.61\n",
|
||
"[2024-06-26 11:00:00] Strategy processing Bar. Current close price: 3554.00. Current Portfolio Value: 99893.61\n",
|
||
"[2024-06-26 13:00:00] Strategy processing Bar. Current close price: 3546.00. Current Portfolio Value: 99885.61\n",
|
||
"[2024-06-26 14:00:00] Strategy processing Bar. Current close price: 3563.00. Current Portfolio Value: 99902.61\n",
|
||
"[2024-06-26 21:00:00] Strategy processing Bar. Current close price: 3558.00. Current Portfolio Value: 99897.61\n",
|
||
"[2024-06-26 22:00:00] Strategy processing Bar. Current close price: 3555.00. Current Portfolio Value: 99894.61\n",
|
||
"[2024-06-27 09:00:00] Strategy processing Bar. Current close price: 3564.00. Current Portfolio Value: 99903.61\n",
|
||
"[2024-06-27 10:00:00] Strategy processing Bar. Current close price: 3549.00. Current Portfolio Value: 99888.61\n",
|
||
"[2024-06-27 11:00:00] Strategy processing Bar. Current close price: 3554.00. Current Portfolio Value: 99893.61\n",
|
||
"[2024-06-27 13:00:00] Strategy processing Bar. Current close price: 3540.00. Current Portfolio Value: 99879.61\n",
|
||
"[2024-06-27 14:00:00] Strategy processing Bar. Current close price: 3535.00. Current Portfolio Value: 99874.61\n",
|
||
"[2024-06-27 21:00:00] Strategy processing Bar. Current close price: 3528.00. Current Portfolio Value: 99867.61\n",
|
||
"[2024-06-27 22:00:00] Strategy processing Bar. Current close price: 3530.00. Current Portfolio Value: 99869.61\n",
|
||
"[2024-06-28 09:00:00] Strategy processing Bar. Current close price: 3537.00. Current Portfolio Value: 99876.61\n",
|
||
"[2024-06-28 10:00:00] Strategy processing Bar. Current close price: 3544.00. Current Portfolio Value: 99883.61\n",
|
||
"[2024-06-28 11:00:00] Strategy processing Bar. Current close price: 3543.00. Current Portfolio Value: 99882.61\n",
|
||
"[2024-06-28 13:00:00] Strategy processing Bar. Current close price: 3542.00. Current Portfolio Value: 99881.61\n",
|
||
"[2024-06-28 14:00:00] Strategy processing Bar. Current close price: 3544.00. Current Portfolio Value: 99883.61\n",
|
||
"[2024-06-28 21:00:00] Strategy processing Bar. Current close price: 3544.00. Current Portfolio Value: 99883.61\n",
|
||
"[2024-06-28 22:00:00] Strategy processing Bar. Current close price: 3535.00. Current Portfolio Value: 99874.61\n",
|
||
"[2024-07-01 09:00:00] Strategy processing Bar. Current close price: 3551.00. Current Portfolio Value: 99890.61\n",
|
||
"[2024-07-01 10:00:00] Strategy processing Bar. Current close price: 3550.00. Current Portfolio Value: 99889.61\n",
|
||
"[2024-07-01 11:00:00] Strategy processing Bar. Current close price: 3552.00. Current Portfolio Value: 99891.61\n",
|
||
"[2024-07-01 13:00:00] Strategy processing Bar. Current close price: 3557.00. Current Portfolio Value: 99896.61\n",
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"[2024-07-01 14:00:00] Strategy processing Bar. Current close price: 3562.00. Current Portfolio Value: 99901.61\n",
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"[2024-07-01 21:00:00] Strategy processing Bar. Current close price: 3576.00. Current Portfolio Value: 99915.61\n",
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"[2024-07-01 22:00:00] Strategy processing Bar. Current close price: 3569.00. Current Portfolio Value: 99908.61\n",
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"[2024-07-02 09:00:00] Strategy processing Bar. Current close price: 3568.00. Current Portfolio Value: 99907.61\n",
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"[2024-07-02 10:00:00] Strategy processing Bar. Current close price: 3563.00. Current Portfolio Value: 99902.61\n",
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"[2024-07-02 11:00:00] Strategy processing Bar. Current close price: 3569.00. Current Portfolio Value: 99908.61\n",
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"[2024-07-02 13:00:00] Strategy processing Bar. Current close price: 3566.00. Current Portfolio Value: 99905.61\n",
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"[2024-07-02 14:00:00] Strategy processing Bar. Current close price: 3562.00. Current Portfolio Value: 99901.61\n",
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"[2024-07-02 21:00:00] Strategy processing Bar. Current close price: 3562.00. Current Portfolio Value: 99901.61\n",
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"[2024-07-02 22:00:00] Strategy processing Bar. Current close price: 3563.00. Current Portfolio Value: 99902.61\n",
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"[2024-07-03 09:00:00] Strategy processing Bar. Current close price: 3573.00. Current Portfolio Value: 99912.61\n",
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"[2024-07-03 10:00:00] Strategy processing Bar. Current close price: 3568.00. Current Portfolio Value: 99907.61\n",
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"[2024-07-03 11:00:00] Strategy processing Bar. Current close price: 3589.00. Current Portfolio Value: 99928.61\n",
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"[2024-07-03 13:00:00] Strategy processing Bar. Current close price: 3595.00. Current Portfolio Value: 99934.61\n",
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"[2024-07-03 14:00:00] Strategy processing Bar. Current close price: 3619.00. Current Portfolio Value: 99958.61\n",
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"[2024-07-03 21:00:00] Strategy processing Bar. Current close price: 3616.00. Current Portfolio Value: 99955.61\n",
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"[2024-07-03 22:00:00] Strategy processing Bar. Current close price: 3618.00. Current Portfolio Value: 99957.61\n",
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"[2024-07-04 09:00:00] Strategy processing Bar. Current close price: 3628.00. Current Portfolio Value: 99967.61\n",
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"[2024-07-04 10:00:00] Strategy processing Bar. Current close price: 3623.00. Current Portfolio Value: 99962.61\n",
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"[2024-07-04 11:00:00] Strategy processing Bar. Current close price: 3610.00. Current Portfolio Value: 99949.61\n",
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"[2024-07-04 13:00:00] Strategy processing Bar. Current close price: 3613.00. Current Portfolio Value: 99952.61\n",
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"[2024-07-04 14:00:00] Strategy processing Bar. Current close price: 3616.00. Current Portfolio Value: 99955.61\n",
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"[2024-07-04 21:00:00] Strategy processing Bar. Current close price: 3616.00. Current Portfolio Value: 99955.61\n",
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"[2024-07-04 22:00:00] Strategy processing Bar. Current close price: 3607.00. Current Portfolio Value: 99946.61\n",
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"[2024-07-05 09:00:00] Strategy processing Bar. Current close price: 3600.00. Current Portfolio Value: 99939.61\n",
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"[2024-07-05 10:00:00] Strategy processing Bar. Current close price: 3587.00. Current Portfolio Value: 99926.61\n",
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"[2024-07-05 11:00:00] Strategy processing Bar. Current close price: 3566.00. Current Portfolio Value: 99905.61\n",
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"[2024-07-05 13:00:00] Strategy processing Bar. Current close price: 3572.00. Current Portfolio Value: 99911.61\n",
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"[2024-07-05 14:00:00] Strategy processing Bar. Current close price: 3553.00. Current Portfolio Value: 99892.61\n",
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"[2024-07-05 21:00:00] Strategy processing Bar. Current close price: 3558.00. Current Portfolio Value: 99897.61\n",
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"[2024-07-05 22:00:00] Strategy processing Bar. Current close price: 3562.00. Current Portfolio Value: 99901.61\n",
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"[2024-07-08 09:00:00] Strategy processing Bar. Current close price: 3547.00. Current Portfolio Value: 99886.61\n",
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"[2024-07-08 10:00:00] Strategy processing Bar. Current close price: 3534.00. Current Portfolio Value: 99873.61\n",
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"[2024-07-08 11:00:00] Strategy processing Bar. Current close price: 3528.00. Current Portfolio Value: 99867.61\n",
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"[2024-07-08 13:00:00] Strategy processing Bar. Current close price: 3508.00. Current Portfolio Value: 99847.61\n",
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"[2024-07-08 14:00:00] Strategy processing Bar. Current close price: 3503.00. Current Portfolio Value: 99842.61\n",
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"[2024-07-08 21:00:00] Strategy processing Bar. Current close price: 3512.00. Current Portfolio Value: 99851.61\n",
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"[2024-07-08 22:00:00] Strategy processing Bar. Current close price: 3516.00. Current Portfolio Value: 99855.61\n",
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"[2024-07-09 09:00:00] Strategy processing Bar. Current close price: 3513.00. Current Portfolio Value: 99852.61\n",
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"[2024-07-09 10:00:00] Strategy processing Bar. Current close price: 3498.00. Current Portfolio Value: 99837.61\n",
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"[2024-07-09 11:00:00] Strategy processing Bar. Current close price: 3512.00. Current Portfolio Value: 99851.61\n",
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"[2024-07-09 13:00:00] Strategy processing Bar. Current close price: 3517.00. Current Portfolio Value: 99856.61\n",
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"[2024-07-09 14:00:00] Strategy processing Bar. Current close price: 3515.00. Current Portfolio Value: 99854.61\n",
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"[2024-07-09 21:00:00] Strategy processing Bar. Current close price: 3510.00. Current Portfolio Value: 99849.61\n",
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||
"[2024-07-09 22:00:00] Strategy processing Bar. Current close price: 3503.00. Current Portfolio Value: 99842.61\n",
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||
"[2024-07-10 09:00:00] Strategy processing Bar. Current close price: 3497.00. Current Portfolio Value: 99836.61\n",
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"[2024-07-10 10:00:00] Strategy processing Bar. Current close price: 3492.00. Current Portfolio Value: 99831.61\n",
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"[2024-07-10 11:00:00] Strategy processing Bar. Current close price: 3484.00. Current Portfolio Value: 99823.61\n",
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||
"[2024-07-10 13:00:00] Strategy processing Bar. Current close price: 3483.00. Current Portfolio Value: 99822.61\n",
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||
"[2024-07-10 14:00:00] Strategy processing Bar. Current close price: 3478.00. Current Portfolio Value: 99817.61\n",
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||
"[2024-07-10 21:00:00] Strategy processing Bar. Current close price: 3494.00. Current Portfolio Value: 99833.61\n",
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||
"[2024-07-10 22:00:00] Strategy processing Bar. Current close price: 3491.00. Current Portfolio Value: 99830.61\n",
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||
"[2024-07-11 09:00:00] Strategy processing Bar. Current close price: 3485.00. Current Portfolio Value: 99824.61\n",
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||
"[2024-07-11 10:00:00] Strategy processing Bar. Current close price: 3510.00. Current Portfolio Value: 99849.61\n",
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||
"[2024-07-11 11:00:00] Strategy processing Bar. Current close price: 3528.00. Current Portfolio Value: 99867.61\n",
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||
"[2024-07-11 13:00:00] Strategy processing Bar. Current close price: 3525.00. Current Portfolio Value: 99864.61\n",
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||
"[2024-07-11 14:00:00] Strategy processing Bar. Current close price: 3514.00. Current Portfolio Value: 99853.61\n",
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||
"[2024-07-11 21:00:00] Strategy processing Bar. Current close price: 3514.00. Current Portfolio Value: 99853.61\n",
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||
"[2024-07-11 22:00:00] Strategy processing Bar. Current close price: 3513.00. Current Portfolio Value: 99852.61\n",
|
||
"[2024-07-12 09:00:00] Strategy processing Bar. Current close price: 3521.00. Current Portfolio Value: 99860.61\n",
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||
"[2024-07-12 10:00:00] Strategy processing Bar. Current close price: 3524.00. Current Portfolio Value: 99863.61\n",
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||
"[2024-07-12 11:00:00] Strategy processing Bar. Current close price: 3522.00. Current Portfolio Value: 99861.61\n",
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||
"[2024-07-12 13:00:00] Strategy processing Bar. Current close price: 3523.00. Current Portfolio Value: 99862.61\n",
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||
"[2024-07-12 14:00:00] Strategy processing Bar. Current close price: 3523.00. Current Portfolio Value: 99862.61\n",
|
||
"[2024-07-12 21:00:00] Strategy processing Bar. Current close price: 3511.00. Current Portfolio Value: 99850.61\n",
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||
"[2024-07-12 22:00:00] Strategy processing Bar. Current close price: 3545.00. Current Portfolio Value: 99884.61\n",
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||
"[2024-07-15 09:00:00] Strategy processing Bar. Current close price: 3574.00. Current Portfolio Value: 99913.61\n",
|
||
"[2024-07-15 10:00:00] Strategy processing Bar. Current close price: 3572.00. Current Portfolio Value: 99911.61\n",
|
||
"[2024-07-15 11:00:00] Strategy processing Bar. Current close price: 3565.00. Current Portfolio Value: 99904.61\n",
|
||
"[2024-07-15 13:00:00] Strategy processing Bar. Current close price: 3552.00. Current Portfolio Value: 99891.61\n",
|
||
"[2024-07-15 14:00:00] Strategy processing Bar. Current close price: 3551.00. Current Portfolio Value: 99890.61\n",
|
||
"[2024-07-15 21:00:00] Strategy processing Bar. Current close price: 3539.00. Current Portfolio Value: 99878.61\n",
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||
"[2024-07-15 22:00:00] Strategy processing Bar. Current close price: 3537.00. Current Portfolio Value: 99876.61\n",
|
||
"[2024-07-16 09:00:00] Strategy processing Bar. Current close price: 3539.00. Current Portfolio Value: 99878.61\n",
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||
"[2024-07-16 10:00:00] Strategy processing Bar. Current close price: 3540.00. Current Portfolio Value: 99879.61\n",
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||
"[2024-07-16 11:00:00] Strategy processing Bar. Current close price: 3549.00. Current Portfolio Value: 99888.61\n",
|
||
"[2024-07-16 13:00:00] Strategy processing Bar. Current close price: 3553.00. Current Portfolio Value: 99892.61\n",
|
||
"[2024-07-16 14:00:00] Strategy processing Bar. Current close price: 3544.00. Current Portfolio Value: 99883.61\n",
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||
"[2024-07-16 21:00:00] Strategy processing Bar. Current close price: 3548.00. Current Portfolio Value: 99887.61\n",
|
||
"[2024-07-16 22:00:00] Strategy processing Bar. Current close price: 3552.00. Current Portfolio Value: 99891.61\n",
|
||
"[2024-07-17 09:00:00] Strategy processing Bar. Current close price: 3546.00. Current Portfolio Value: 99885.61\n",
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||
"[2024-07-17 10:00:00] Strategy processing Bar. Current close price: 3543.00. Current Portfolio Value: 99882.61\n",
|
||
"[2024-07-17 11:00:00] Strategy processing Bar. Current close price: 3539.00. Current Portfolio Value: 99878.61\n",
|
||
"[2024-07-17 13:00:00] Strategy processing Bar. Current close price: 3510.00. Current Portfolio Value: 99849.61\n",
|
||
"[2024-07-17 14:00:00] Strategy processing Bar. Current close price: 3487.00. Current Portfolio Value: 99826.61\n",
|
||
"[2024-07-17 21:00:00] Strategy processing Bar. Current close price: 3476.00. Current Portfolio Value: 99815.61\n",
|
||
"[2024-07-17 22:00:00] Strategy processing Bar. Current close price: 3467.00. Current Portfolio Value: 99806.61\n",
|
||
"[2024-07-18 09:00:00] Strategy processing Bar. Current close price: 3469.00. Current Portfolio Value: 99808.61\n",
|
||
"[2024-07-18 10:00:00] Strategy processing Bar. Current close price: 3463.00. Current Portfolio Value: 99802.61\n",
|
||
"[2024-07-18 11:00:00] Strategy processing Bar. Current close price: 3470.00. Current Portfolio Value: 99809.61\n",
|
||
"[2024-07-18 13:00:00] Strategy processing Bar. Current close price: 3478.00. Current Portfolio Value: 99817.61\n",
|
||
"[2024-07-18 14:00:00] Strategy processing Bar. Current close price: 3492.00. Current Portfolio Value: 99831.61\n",
|
||
"[2024-07-18 21:00:00] Strategy processing Bar. Current close price: 3479.00. Current Portfolio Value: 99818.61\n",
|
||
"[2024-07-18 22:00:00] Strategy processing Bar. Current close price: 3483.00. Current Portfolio Value: 99822.61\n",
|
||
"[2024-07-19 09:00:00] Strategy processing Bar. Current close price: 3468.00. Current Portfolio Value: 99807.61\n",
|
||
"[2024-07-19 10:00:00] Strategy processing Bar. Current close price: 3480.00. Current Portfolio Value: 99819.61\n",
|
||
"[2024-07-19 11:00:00] Strategy processing Bar. Current close price: 3480.00. Current Portfolio Value: 99819.61\n",
|
||
"[2024-07-19 13:00:00] Strategy processing Bar. Current close price: 3464.00. Current Portfolio Value: 99803.61\n",
|
||
"[2024-07-19 14:00:00] Strategy processing Bar. Current close price: 3479.00. Current Portfolio Value: 99818.61\n",
|
||
"[2024-07-19 21:00:00] Strategy processing Bar. Current close price: 3475.00. Current Portfolio Value: 99814.61\n",
|
||
"[2024-07-19 22:00:00] Strategy processing Bar. Current close price: 3472.00. Current Portfolio Value: 99811.61\n",
|
||
"[2024-07-22 09:00:00] Strategy processing Bar. Current close price: 3446.00. Current Portfolio Value: 99785.61\n",
|
||
"[2024-07-22 10:00:00] Strategy processing Bar. Current close price: 3471.00. Current Portfolio Value: 99810.61\n",
|
||
"[2024-07-22 11:00:00] Strategy processing Bar. Current close price: 3469.00. Current Portfolio Value: 99808.61\n",
|
||
"[2024-07-22 13:00:00] Strategy processing Bar. Current close price: 3457.00. Current Portfolio Value: 99796.61\n",
|
||
"[2024-07-22 14:00:00] Strategy processing Bar. Current close price: 3451.00. Current Portfolio Value: 99790.61\n",
|
||
"[2024-07-22 21:00:00] Strategy processing Bar. Current close price: 3447.00. Current Portfolio Value: 99786.61\n",
|
||
"[2024-07-22 22:00:00] Strategy processing Bar. Current close price: 3450.00. Current Portfolio Value: 99789.61\n",
|
||
"[2024-07-23 09:00:00] Strategy processing Bar. Current close price: 3451.00. Current Portfolio Value: 99790.61\n",
|
||
"[2024-07-23 10:00:00] Strategy processing Bar. Current close price: 3417.00. Current Portfolio Value: 99756.61\n",
|
||
"[2024-07-23 11:00:00] Strategy processing Bar. Current close price: 3417.00. Current Portfolio Value: 99756.61\n",
|
||
"[2024-07-23 13:00:00] Strategy processing Bar. Current close price: 3418.00. Current Portfolio Value: 99757.61\n",
|
||
"[2024-07-23 14:00:00] Strategy processing Bar. Current close price: 3397.00. Current Portfolio Value: 99736.61\n",
|
||
"[2024-07-23 21:00:00] Strategy processing Bar. Current close price: 3405.00. Current Portfolio Value: 99744.61\n",
|
||
"[2024-07-23 22:00:00] Strategy processing Bar. Current close price: 3408.00. Current Portfolio Value: 99747.61\n",
|
||
"[2024-07-24 09:00:00] Strategy processing Bar. Current close price: 3400.00. Current Portfolio Value: 99739.61\n",
|
||
"[2024-07-24 10:00:00] Strategy processing Bar. Current close price: 3392.00. Current Portfolio Value: 99731.61\n",
|
||
"[2024-07-24 11:00:00] Strategy processing Bar. Current close price: 3399.00. Current Portfolio Value: 99738.61\n",
|
||
"[2024-07-24 13:00:00] Strategy processing Bar. Current close price: 3392.00. Current Portfolio Value: 99731.61\n",
|
||
"[2024-07-24 14:00:00] Strategy processing Bar. Current close price: 3391.00. Current Portfolio Value: 99730.61\n",
|
||
"[2024-07-24 21:00:00] Strategy processing Bar. Current close price: 3385.00. Current Portfolio Value: 99724.61\n",
|
||
"[2024-07-24 22:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99703.61\n",
|
||
"[2024-07-25 09:00:00] Strategy processing Bar. Current close price: 3347.00. Current Portfolio Value: 99686.61\n",
|
||
"[2024-07-25 10:00:00] Strategy processing Bar. Current close price: 3345.00. Current Portfolio Value: 99684.61\n",
|
||
"[2024-07-25 11:00:00] Strategy processing Bar. Current close price: 3347.00. Current Portfolio Value: 99686.61\n",
|
||
"[2024-07-25 13:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99683.61\n",
|
||
"[2024-07-25 14:00:00] Strategy processing Bar. Current close price: 3329.00. Current Portfolio Value: 99668.61\n",
|
||
"[2024-07-25 21:00:00] Strategy processing Bar. Current close price: 3380.00. Current Portfolio Value: 99719.61\n",
|
||
"[2024-07-25 22:00:00] Strategy processing Bar. Current close price: 3388.00. Current Portfolio Value: 99727.61\n",
|
||
"[2024-07-26 09:00:00] Strategy processing Bar. Current close price: 3392.00. Current Portfolio Value: 99731.61\n",
|
||
"[2024-07-26 10:00:00] Strategy processing Bar. Current close price: 3382.00. Current Portfolio Value: 99721.61\n",
|
||
"[2024-07-26 11:00:00] Strategy processing Bar. Current close price: 3381.00. Current Portfolio Value: 99720.61\n",
|
||
"[2024-07-26 13:00:00] Strategy processing Bar. Current close price: 3385.00. Current Portfolio Value: 99724.61\n",
|
||
"[2024-07-26 14:00:00] Strategy processing Bar. Current close price: 3371.00. Current Portfolio Value: 99710.61\n",
|
||
"[2024-07-26 21:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99698.61\n",
|
||
"[2024-07-26 22:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99697.61\n",
|
||
"[2024-07-29 09:00:00] Strategy processing Bar. Current close price: 3354.00. Current Portfolio Value: 99693.61\n",
|
||
"[2024-07-29 10:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99698.61\n",
|
||
"[2024-07-29 11:00:00] Strategy processing Bar. Current close price: 3362.00. Current Portfolio Value: 99701.61\n",
|
||
"[2024-07-29 13:00:00] Strategy processing Bar. Current close price: 3365.00. Current Portfolio Value: 99704.61\n",
|
||
"[2024-07-29 14:00:00] Strategy processing Bar. Current close price: 3363.00. Current Portfolio Value: 99702.61\n",
|
||
"[2024-07-29 21:00:00] Strategy processing Bar. Current close price: 3360.00. Current Portfolio Value: 99699.61\n",
|
||
"[2024-07-29 22:00:00] Strategy processing Bar. Current close price: 3360.00. Current Portfolio Value: 99699.61\n",
|
||
"[2024-07-30 09:00:00] Strategy processing Bar. Current close price: 3353.00. Current Portfolio Value: 99692.61\n",
|
||
"[2024-07-30 10:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99680.61\n",
|
||
"[2024-07-30 11:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99670.61\n",
|
||
"[2024-07-30 13:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99665.61\n",
|
||
"[2024-07-30 14:00:00] Strategy processing Bar. Current close price: 3301.00. Current Portfolio Value: 99640.61\n",
|
||
"[2024-07-30 21:00:00] Strategy processing Bar. Current close price: 3280.00. Current Portfolio Value: 99619.61\n",
|
||
"[2024-07-30 22:00:00] Strategy processing Bar. Current close price: 3327.00. Current Portfolio Value: 99666.61\n",
|
||
"[2024-07-31 09:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99676.61\n",
|
||
"[2024-07-31 10:00:00] Strategy processing Bar. Current close price: 3349.00. Current Portfolio Value: 99688.61\n",
|
||
"[2024-07-31 11:00:00] Strategy processing Bar. Current close price: 3340.00. Current Portfolio Value: 99679.61\n",
|
||
"[2024-07-31 13:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99669.61\n",
|
||
"[2024-07-31 14:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99665.61\n",
|
||
"[2024-07-31 21:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99705.61\n",
|
||
"[2024-07-31 22:00:00] Strategy processing Bar. Current close price: 3367.00. Current Portfolio Value: 99706.61\n",
|
||
"[2024-08-01 09:00:00] Strategy processing Bar. Current close price: 3355.00. Current Portfolio Value: 99694.61\n",
|
||
"[2024-08-01 10:00:00] Strategy processing Bar. Current close price: 3345.00. Current Portfolio Value: 99684.61\n",
|
||
"[2024-08-01 11:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99680.61\n",
|
||
"[2024-08-01 13:00:00] Strategy processing Bar. Current close price: 3348.00. Current Portfolio Value: 99687.61\n",
|
||
"[2024-08-01 14:00:00] Strategy processing Bar. Current close price: 3355.00. Current Portfolio Value: 99694.61\n",
|
||
"[2024-08-01 21:00:00] Strategy processing Bar. Current close price: 3357.00. Current Portfolio Value: 99696.61\n",
|
||
"[2024-08-01 22:00:00] Strategy processing Bar. Current close price: 3343.00. Current Portfolio Value: 99682.61\n",
|
||
"[2024-08-02 09:00:00] Strategy processing Bar. Current close price: 3348.00. Current Portfolio Value: 99687.61\n",
|
||
"[2024-08-02 10:00:00] Strategy processing Bar. Current close price: 3346.00. Current Portfolio Value: 99685.61\n",
|
||
"[2024-08-02 11:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99697.61\n",
|
||
"[2024-08-02 13:00:00] Strategy processing Bar. Current close price: 3365.00. Current Portfolio Value: 99704.61\n",
|
||
"[2024-08-02 14:00:00] Strategy processing Bar. Current close price: 3379.00. Current Portfolio Value: 99718.61\n",
|
||
"[2024-08-02 21:00:00] Strategy processing Bar. Current close price: 3373.00. Current Portfolio Value: 99712.61\n",
|
||
"[2024-08-02 22:00:00] Strategy processing Bar. Current close price: 3350.00. Current Portfolio Value: 99689.61\n",
|
||
"[2024-08-05 09:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99698.61\n",
|
||
"[2024-08-05 10:00:00] Strategy processing Bar. Current close price: 3365.00. Current Portfolio Value: 99704.61\n",
|
||
"[2024-08-05 11:00:00] Strategy processing Bar. Current close price: 3394.00. Current Portfolio Value: 99733.61\n",
|
||
"[2024-08-05 13:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99705.61\n",
|
||
"[2024-08-05 14:00:00] Strategy processing Bar. Current close price: 3367.00. Current Portfolio Value: 99706.61\n",
|
||
"[2024-08-05 21:00:00] Strategy processing Bar. Current close price: 3367.00. Current Portfolio Value: 99706.61\n",
|
||
"[2024-08-05 22:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99698.61\n",
|
||
"[2024-08-06 09:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99698.61\n",
|
||
"[2024-08-06 10:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99680.61\n",
|
||
"[2024-08-06 11:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99661.61\n",
|
||
"[2024-08-06 13:00:00] Strategy processing Bar. Current close price: 3306.00. Current Portfolio Value: 99645.61\n",
|
||
"[2024-08-06 14:00:00] Strategy processing Bar. Current close price: 3306.00. Current Portfolio Value: 99645.61\n",
|
||
"[2024-08-06 21:00:00] Strategy processing Bar. Current close price: 3308.00. Current Portfolio Value: 99647.61\n",
|
||
"[2024-08-06 22:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99661.61\n",
|
||
"[2024-08-07 09:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99672.61\n",
|
||
"[2024-08-07 10:00:00] Strategy processing Bar. Current close price: 3325.00. Current Portfolio Value: 99664.61\n",
|
||
"[2024-08-07 11:00:00] Strategy processing Bar. Current close price: 3314.00. Current Portfolio Value: 99653.61\n",
|
||
"[2024-08-07 13:00:00] Strategy processing Bar. Current close price: 3305.00. Current Portfolio Value: 99644.61\n",
|
||
"[2024-08-07 14:00:00] Strategy processing Bar. Current close price: 3304.00. Current Portfolio Value: 99643.61\n",
|
||
"[2024-08-07 21:00:00] Strategy processing Bar. Current close price: 3313.00. Current Portfolio Value: 99652.61\n",
|
||
"[2024-08-07 22:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99656.61\n",
|
||
"[2024-08-08 09:00:00] Strategy processing Bar. Current close price: 3289.00. Current Portfolio Value: 99628.61\n",
|
||
"[2024-08-08 10:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99626.61\n",
|
||
"[2024-08-08 11:00:00] Strategy processing Bar. Current close price: 3278.00. Current Portfolio Value: 99617.61\n",
|
||
"[2024-08-08 13:00:00] Strategy processing Bar. Current close price: 3265.00. Current Portfolio Value: 99604.61\n",
|
||
"[2024-08-08 14:00:00] Strategy processing Bar. Current close price: 3254.00. Current Portfolio Value: 99593.61\n",
|
||
"[2024-08-08 21:00:00] Strategy processing Bar. Current close price: 3275.00. Current Portfolio Value: 99614.61\n",
|
||
"[2024-08-08 22:00:00] Strategy processing Bar. Current close price: 3259.00. Current Portfolio Value: 99598.61\n",
|
||
"[2024-08-09 09:00:00] Strategy processing Bar. Current close price: 3280.00. Current Portfolio Value: 99619.61\n",
|
||
"[2024-08-09 10:00:00] Strategy processing Bar. Current close price: 3304.00. Current Portfolio Value: 99643.61\n",
|
||
"[2024-08-09 11:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99648.61\n",
|
||
"[2024-08-09 13:00:00] Strategy processing Bar. Current close price: 3302.00. Current Portfolio Value: 99641.61\n",
|
||
"[2024-08-09 14:00:00] Strategy processing Bar. Current close price: 3277.00. Current Portfolio Value: 99616.61\n",
|
||
"[2024-08-09 21:00:00] Strategy processing Bar. Current close price: 3262.00. Current Portfolio Value: 99601.61\n",
|
||
"[2024-08-09 22:00:00] Strategy processing Bar. Current close price: 3227.00. Current Portfolio Value: 99566.61\n",
|
||
"[2024-08-12 09:00:00] Strategy processing Bar. Current close price: 3211.00. Current Portfolio Value: 99550.61\n",
|
||
"[2024-08-12 10:00:00] Strategy processing Bar. Current close price: 3222.00. Current Portfolio Value: 99561.61\n",
|
||
"[2024-08-12 11:00:00] Strategy processing Bar. Current close price: 3226.00. Current Portfolio Value: 99565.61\n",
|
||
"[2024-08-12 13:00:00] Strategy processing Bar. Current close price: 3223.00. Current Portfolio Value: 99562.61\n",
|
||
"[2024-08-12 14:00:00] Strategy processing Bar. Current close price: 3222.00. Current Portfolio Value: 99561.61\n",
|
||
"[2024-08-12 21:00:00] Strategy processing Bar. Current close price: 3225.00. Current Portfolio Value: 99564.61\n",
|
||
"[2024-08-12 22:00:00] Strategy processing Bar. Current close price: 3222.00. Current Portfolio Value: 99561.61\n",
|
||
"[2024-08-13 09:00:00] Strategy processing Bar. Current close price: 3219.00. Current Portfolio Value: 99558.61\n",
|
||
"[2024-08-13 10:00:00] Strategy processing Bar. Current close price: 3199.00. Current Portfolio Value: 99538.61\n",
|
||
"[2024-08-13 11:00:00] Strategy processing Bar. Current close price: 3180.00. Current Portfolio Value: 99519.61\n",
|
||
"[2024-08-13 13:00:00] Strategy processing Bar. Current close price: 3166.00. Current Portfolio Value: 99505.61\n",
|
||
"[2024-08-13 14:00:00] Strategy processing Bar. Current close price: 3173.00. Current Portfolio Value: 99512.61\n",
|
||
"[2024-08-13 21:00:00] Strategy processing Bar. Current close price: 3161.00. Current Portfolio Value: 99500.61\n",
|
||
"[2024-08-13 22:00:00] Strategy processing Bar. Current close price: 3158.00. Current Portfolio Value: 99497.61\n",
|
||
"[2024-08-14 09:00:00] Strategy processing Bar. Current close price: 3152.00. Current Portfolio Value: 99491.61\n",
|
||
"[2024-08-14 10:00:00] Strategy processing Bar. Current close price: 3135.00. Current Portfolio Value: 99474.61\n",
|
||
"[2024-08-14 11:00:00] Strategy processing Bar. Current close price: 3122.00. Current Portfolio Value: 99461.61\n",
|
||
"[2024-08-14 13:00:00] Strategy processing Bar. Current close price: 3104.00. Current Portfolio Value: 99443.61\n",
|
||
"[2024-08-14 14:00:00] Strategy processing Bar. Current close price: 3099.00. Current Portfolio Value: 99438.61\n",
|
||
"[2024-08-14 21:00:00] Strategy processing Bar. Current close price: 3099.00. Current Portfolio Value: 99438.61\n",
|
||
"[2024-08-14 22:00:00] Strategy processing Bar. Current close price: 3094.00. Current Portfolio Value: 99433.61\n",
|
||
"[2024-08-15 09:00:00] Strategy processing Bar. Current close price: 3096.00. Current Portfolio Value: 99435.61\n",
|
||
"[2024-08-15 10:00:00] Strategy processing Bar. Current close price: 3116.00. Current Portfolio Value: 99455.61\n",
|
||
"[2024-08-15 11:00:00] Strategy processing Bar. Current close price: 3096.00. Current Portfolio Value: 99435.61\n",
|
||
"[2024-08-15 13:00:00] Strategy processing Bar. Current close price: 3088.00. Current Portfolio Value: 99427.61\n",
|
||
"[2024-08-15 14:00:00] Strategy processing Bar. Current close price: 3119.00. Current Portfolio Value: 99458.61\n",
|
||
"[2024-08-15 21:00:00] Strategy processing Bar. Current close price: 3122.00. Current Portfolio Value: 99461.61\n",
|
||
"[2024-08-15 22:00:00] Strategy processing Bar. Current close price: 3127.00. Current Portfolio Value: 99466.61\n",
|
||
"[2024-08-16 09:00:00] Strategy processing Bar. Current close price: 3138.00. Current Portfolio Value: 99477.61\n",
|
||
"[2024-08-16 10:00:00] Strategy processing Bar. Current close price: 3107.00. Current Portfolio Value: 99446.61\n",
|
||
"[2024-08-16 11:00:00] Strategy processing Bar. Current close price: 3095.00. Current Portfolio Value: 99434.61\n",
|
||
"[2024-08-16 13:00:00] Strategy processing Bar. Current close price: 3089.00. Current Portfolio Value: 99428.61\n",
|
||
"[2024-08-16 14:00:00] Strategy processing Bar. Current close price: 3078.00. Current Portfolio Value: 99417.61\n",
|
||
"[2024-08-16 21:00:00] Strategy processing Bar. Current close price: 3083.00. Current Portfolio Value: 99422.61\n",
|
||
"[2024-08-16 22:00:00] Strategy processing Bar. Current close price: 3115.00. Current Portfolio Value: 99454.61\n",
|
||
"[2024-08-19 09:00:00] Strategy processing Bar. Current close price: 3128.00. Current Portfolio Value: 99467.61\n",
|
||
"[2024-08-19 10:00:00] Strategy processing Bar. Current close price: 3112.00. Current Portfolio Value: 99451.61\n",
|
||
"[2024-08-19 11:00:00] Strategy processing Bar. Current close price: 3109.00. Current Portfolio Value: 99448.61\n",
|
||
"[2024-08-19 13:00:00] Strategy processing Bar. Current close price: 3121.00. Current Portfolio Value: 99460.61\n",
|
||
"[2024-08-19 14:00:00] Strategy processing Bar. Current close price: 3156.00. Current Portfolio Value: 99495.61\n",
|
||
"[2024-08-19 21:00:00] Strategy processing Bar. Current close price: 3156.00. Current Portfolio Value: 99495.61\n",
|
||
"[2024-08-19 22:00:00] Strategy processing Bar. Current close price: 3153.00. Current Portfolio Value: 99492.61\n",
|
||
"[2024-08-20 09:00:00] Strategy processing Bar. Current close price: 3143.00. Current Portfolio Value: 99482.61\n",
|
||
"[2024-08-20 10:00:00] Strategy processing Bar. Current close price: 3151.00. Current Portfolio Value: 99490.61\n",
|
||
"[2024-08-20 11:00:00] Strategy processing Bar. Current close price: 3152.00. Current Portfolio Value: 99491.61\n",
|
||
"[2024-08-20 13:00:00] Strategy processing Bar. Current close price: 3165.00. Current Portfolio Value: 99504.61\n",
|
||
"[2024-08-20 14:00:00] Strategy processing Bar. Current close price: 3172.00. Current Portfolio Value: 99511.61\n",
|
||
"[2024-08-20 21:00:00] Strategy processing Bar. Current close price: 3184.00. Current Portfolio Value: 99523.61\n",
|
||
"[2024-08-20 22:00:00] Strategy processing Bar. Current close price: 3189.00. Current Portfolio Value: 99528.61\n",
|
||
"[2024-08-21 09:00:00] Strategy processing Bar. Current close price: 3182.00. Current Portfolio Value: 99521.61\n",
|
||
"[2024-08-21 10:00:00] Strategy processing Bar. Current close price: 3189.00. Current Portfolio Value: 99528.61\n",
|
||
"[2024-08-21 11:00:00] Strategy processing Bar. Current close price: 3208.00. Current Portfolio Value: 99547.61\n",
|
||
"[2024-08-21 13:00:00] Strategy processing Bar. Current close price: 3216.00. Current Portfolio Value: 99555.61\n",
|
||
"[2024-08-21 14:00:00] Strategy processing Bar. Current close price: 3235.00. Current Portfolio Value: 99574.61\n",
|
||
"[2024-08-21 21:00:00] Strategy processing Bar. Current close price: 3223.00. Current Portfolio Value: 99562.61\n",
|
||
"[2024-08-21 22:00:00] Strategy processing Bar. Current close price: 3210.00. Current Portfolio Value: 99549.61\n",
|
||
"[2024-08-22 09:00:00] Strategy processing Bar. Current close price: 3204.00. Current Portfolio Value: 99543.61\n",
|
||
"[2024-08-22 10:00:00] Strategy processing Bar. Current close price: 3218.00. Current Portfolio Value: 99557.61\n",
|
||
"[2024-08-22 11:00:00] Strategy processing Bar. Current close price: 3209.00. Current Portfolio Value: 99548.61\n",
|
||
"[2024-08-22 13:00:00] Strategy processing Bar. Current close price: 3190.00. Current Portfolio Value: 99529.61\n",
|
||
"[2024-08-22 14:00:00] Strategy processing Bar. Current close price: 3174.00. Current Portfolio Value: 99513.61\n",
|
||
"[2024-08-22 21:00:00] Strategy processing Bar. Current close price: 3184.00. Current Portfolio Value: 99523.61\n",
|
||
"[2024-08-22 22:00:00] Strategy processing Bar. Current close price: 3185.00. Current Portfolio Value: 99524.61\n",
|
||
"[2024-08-23 09:00:00] Strategy processing Bar. Current close price: 3176.00. Current Portfolio Value: 99515.61\n",
|
||
"[2024-08-23 10:00:00] Strategy processing Bar. Current close price: 3178.00. Current Portfolio Value: 99517.61\n",
|
||
"[2024-08-23 11:00:00] Strategy processing Bar. Current close price: 3188.00. Current Portfolio Value: 99527.61\n",
|
||
"[2024-08-23 13:00:00] Strategy processing Bar. Current close price: 3184.00. Current Portfolio Value: 99523.61\n",
|
||
"[2024-08-23 14:00:00] Strategy processing Bar. Current close price: 3154.00. Current Portfolio Value: 99493.61\n",
|
||
"[2024-08-23 21:00:00] Strategy processing Bar. Current close price: 3154.00. Current Portfolio Value: 99493.61\n",
|
||
"[2024-08-23 22:00:00] Strategy processing Bar. Current close price: 3203.00. Current Portfolio Value: 99542.61\n",
|
||
"[2024-08-26 09:00:00] Strategy processing Bar. Current close price: 3226.00. Current Portfolio Value: 99565.61\n",
|
||
"[2024-08-26 10:00:00] Strategy processing Bar. Current close price: 3223.00. Current Portfolio Value: 99562.61\n",
|
||
"[2024-08-26 11:00:00] Strategy processing Bar. Current close price: 3230.00. Current Portfolio Value: 99569.61\n",
|
||
"[2024-08-26 13:00:00] Strategy processing Bar. Current close price: 3259.00. Current Portfolio Value: 99598.61\n",
|
||
"[2024-08-26 14:00:00] Strategy processing Bar. Current close price: 3264.00. Current Portfolio Value: 99603.61\n",
|
||
"[2024-08-26 21:00:00] Strategy processing Bar. Current close price: 3249.00. Current Portfolio Value: 99588.61\n",
|
||
"[2024-08-26 22:00:00] Strategy processing Bar. Current close price: 3248.00. Current Portfolio Value: 99587.61\n",
|
||
"[2024-08-27 09:00:00] Strategy processing Bar. Current close price: 3251.00. Current Portfolio Value: 99590.61\n",
|
||
"[2024-08-27 10:00:00] Strategy processing Bar. Current close price: 3248.00. Current Portfolio Value: 99587.61\n",
|
||
"[2024-08-27 11:00:00] Strategy processing Bar. Current close price: 3262.00. Current Portfolio Value: 99601.61\n",
|
||
"[2024-08-27 13:00:00] Strategy processing Bar. Current close price: 3284.00. Current Portfolio Value: 99623.61\n",
|
||
"[2024-08-27 14:00:00] Strategy processing Bar. Current close price: 3249.00. Current Portfolio Value: 99588.61\n",
|
||
"[2024-08-27 21:00:00] Strategy processing Bar. Current close price: 3254.00. Current Portfolio Value: 99593.61\n",
|
||
"[2024-08-27 22:00:00] Strategy processing Bar. Current close price: 3263.00. Current Portfolio Value: 99602.61\n",
|
||
"[2024-08-28 09:00:00] Strategy processing Bar. Current close price: 3267.00. Current Portfolio Value: 99606.61\n",
|
||
"[2024-08-28 10:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99597.61\n",
|
||
"[2024-08-28 11:00:00] Strategy processing Bar. Current close price: 3270.00. Current Portfolio Value: 99609.61\n",
|
||
"[2024-08-28 13:00:00] Strategy processing Bar. Current close price: 3269.00. Current Portfolio Value: 99608.61\n",
|
||
"[2024-08-28 14:00:00] Strategy processing Bar. Current close price: 3264.00. Current Portfolio Value: 99603.61\n",
|
||
"[2024-08-28 21:00:00] Strategy processing Bar. Current close price: 3266.00. Current Portfolio Value: 99605.61\n",
|
||
"[2024-08-28 22:00:00] Strategy processing Bar. Current close price: 3266.00. Current Portfolio Value: 99605.61\n",
|
||
"[2024-08-29 09:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99597.61\n",
|
||
"[2024-08-29 10:00:00] Strategy processing Bar. Current close price: 3262.00. Current Portfolio Value: 99601.61\n",
|
||
"[2024-08-29 11:00:00] Strategy processing Bar. Current close price: 3275.00. Current Portfolio Value: 99614.61\n",
|
||
"[2024-08-29 13:00:00] Strategy processing Bar. Current close price: 3268.00. Current Portfolio Value: 99607.61\n",
|
||
"[2024-08-29 14:00:00] Strategy processing Bar. Current close price: 3259.00. Current Portfolio Value: 99598.61\n",
|
||
"[2024-08-29 21:00:00] Strategy processing Bar. Current close price: 3250.00. Current Portfolio Value: 99589.61\n",
|
||
"[2024-08-29 22:00:00] Strategy processing Bar. Current close price: 3247.00. Current Portfolio Value: 99586.61\n",
|
||
"[2024-08-30 09:00:00] Strategy processing Bar. Current close price: 3241.00. Current Portfolio Value: 99580.61\n",
|
||
"[2024-08-30 10:00:00] Strategy processing Bar. Current close price: 3246.00. Current Portfolio Value: 99585.61\n",
|
||
"[2024-08-30 11:00:00] Strategy processing Bar. Current close price: 3254.00. Current Portfolio Value: 99593.61\n",
|
||
"[2024-08-30 13:00:00] Strategy processing Bar. Current close price: 3255.00. Current Portfolio Value: 99594.61\n",
|
||
"[2024-08-30 14:00:00] Strategy processing Bar. Current close price: 3222.00. Current Portfolio Value: 99561.61\n",
|
||
"[2024-08-30 21:00:00] Strategy processing Bar. Current close price: 3234.00. Current Portfolio Value: 99573.61\n",
|
||
"Bar 对象流生成完毕。\n",
|
||
"\n",
|
||
"--- 回测片段结束，检查并平仓所有持仓 ---\n",
|
||
"[2024-08-30 21:00:00] 回测结束平仓: 平仓 rb2410 (1 手) @ 3234.00。\n",
|
||
"--- 回测结束 ---\n",
|
||
"总计处理了 586 根K线。\n",
|
||
"总计发生了 2 笔交易。\n",
|
||
"\n",
|
||
"--- 回测片段: rb2501 从 2024-09-01 00:00 到 2024-12-01 00:00 ---\n",
|
||
"数据加载成功: /mnt/d/PyProject/NewQuant/data/data/SHFE_rb2501/SHFE_rb2501_min60.csv\n",
|
||
"数据范围从 2024-08-30 14:00:00 到 2024-11-29 21:00:00\n",
|
||
"总计 404 条记录。\n",
|
||
"模拟器初始化：初始资金=100000.00, 滑点率=0.001, 佣金率=0.0002\n",
|
||
"策略初始化: SimpleLimitBuyStrategy，参数: {'trade_volume': 1, 'limit_price_factor': 0.995, 'max_position': 10, 'symbol': 'rb2501'}\n",
|
||
"\n",
|
||
"--- 回测引擎初始化完成 ---\n",
|
||
" 策略: SimpleLimitBuyStrategy\n",
|
||
" 初始资金: 100000.00\n",
|
||
"ExecutionSimulator: 重置状态。\n",
|
||
"\n",
|
||
"--- 回测开始 ---\n",
|
||
"SimpleLimitBuyStrategy 策略初始化回调被调用。\n",
|
||
"开始将 DataFrame 转换为 Bar 对象流...\n",
|
||
"[2024-08-30 14:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99569.73\n",
|
||
"[2024-08-30 14:00:00] 策略: 发送并立即成交限价买单 1 股 @ 3290.29 (订单ID: rb2501_BUY_20240830140000_0)\n",
|
||
"[2024-08-30 21:00:00] Strategy processing Bar. Current close price: 3295.00. Current Portfolio Value: 99573.79\n",
|
||
"[2024-08-30 22:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99557.79\n",
|
||
"[2024-09-02 09:00:00] Strategy processing Bar. Current close price: 3245.00. Current Portfolio Value: 99523.79\n",
|
||
"[2024-09-02 10:00:00] Strategy processing Bar. Current close price: 3226.00. Current Portfolio Value: 99504.79\n",
|
||
"[2024-09-02 11:00:00] Strategy processing Bar. Current close price: 3236.00. Current Portfolio Value: 99514.79\n",
|
||
"[2024-09-02 13:00:00] Strategy processing Bar. Current close price: 3228.00. Current Portfolio Value: 99506.79\n",
|
||
"[2024-09-02 14:00:00] Strategy processing Bar. Current close price: 3223.00. Current Portfolio Value: 99501.79\n",
|
||
"[2024-09-02 21:00:00] Strategy processing Bar. Current close price: 3232.00. Current Portfolio Value: 99510.79\n",
|
||
"[2024-09-02 22:00:00] Strategy processing Bar. Current close price: 3230.00. Current Portfolio Value: 99508.79\n",
|
||
"[2024-09-03 09:00:00] Strategy processing Bar. Current close price: 3222.00. Current Portfolio Value: 99500.79\n",
|
||
"[2024-09-03 10:00:00] Strategy processing Bar. Current close price: 3208.00. Current Portfolio Value: 99486.79\n",
|
||
"[2024-09-03 11:00:00] Strategy processing Bar. Current close price: 3179.00. Current Portfolio Value: 99457.79\n",
|
||
"[2024-09-03 13:00:00] Strategy processing Bar. Current close price: 3174.00. Current Portfolio Value: 99452.79\n",
|
||
"[2024-09-03 14:00:00] Strategy processing Bar. Current close price: 3149.00. Current Portfolio Value: 99427.79\n",
|
||
"[2024-09-03 21:00:00] Strategy processing Bar. Current close price: 3129.00. Current Portfolio Value: 99407.79\n",
|
||
"[2024-09-03 22:00:00] Strategy processing Bar. Current close price: 3137.00. Current Portfolio Value: 99415.79\n",
|
||
"[2024-09-04 09:00:00] Strategy processing Bar. Current close price: 3138.00. Current Portfolio Value: 99416.79\n",
|
||
"[2024-09-04 10:00:00] Strategy processing Bar. Current close price: 3143.00. Current Portfolio Value: 99421.79\n",
|
||
"[2024-09-04 11:00:00] Strategy processing Bar. Current close price: 3135.00. Current Portfolio Value: 99413.79\n",
|
||
"[2024-09-04 13:00:00] Strategy processing Bar. Current close price: 3115.00. Current Portfolio Value: 99393.79\n",
|
||
"[2024-09-04 14:00:00] Strategy processing Bar. Current close price: 3109.00. Current Portfolio Value: 99387.79\n",
|
||
"[2024-09-04 21:00:00] Strategy processing Bar. Current close price: 3126.00. Current Portfolio Value: 99404.79\n",
|
||
"[2024-09-04 22:00:00] Strategy processing Bar. Current close price: 3127.00. Current Portfolio Value: 99405.79\n",
|
||
"[2024-09-05 09:00:00] Strategy processing Bar. Current close price: 3097.00. Current Portfolio Value: 99375.79\n",
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"[2024-09-05 10:00:00] Strategy processing Bar. Current close price: 3115.00. Current Portfolio Value: 99393.79\n",
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"[2024-09-05 11:00:00] Strategy processing Bar. Current close price: 3101.00. Current Portfolio Value: 99379.79\n",
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"[2024-09-05 13:00:00] Strategy processing Bar. Current close price: 3091.00. Current Portfolio Value: 99369.79\n",
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"[2024-09-05 14:00:00] Strategy processing Bar. Current close price: 3083.00. Current Portfolio Value: 99361.79\n",
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"[2024-09-05 21:00:00] Strategy processing Bar. Current close price: 3104.00. Current Portfolio Value: 99382.79\n",
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"[2024-09-05 22:00:00] Strategy processing Bar. Current close price: 3099.00. Current Portfolio Value: 99377.79\n",
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"[2024-09-06 09:00:00] Strategy processing Bar. Current close price: 3069.00. Current Portfolio Value: 99347.79\n",
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"[2024-09-06 10:00:00] Strategy processing Bar. Current close price: 3040.00. Current Portfolio Value: 99318.79\n",
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"[2024-09-06 11:00:00] Strategy processing Bar. Current close price: 3025.00. Current Portfolio Value: 99303.79\n",
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"[2024-09-06 13:00:00] Strategy processing Bar. Current close price: 3046.00. Current Portfolio Value: 99324.79\n",
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"[2024-09-06 14:00:00] Strategy processing Bar. Current close price: 3051.00. Current Portfolio Value: 99329.79\n",
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"[2024-09-06 21:00:00] Strategy processing Bar. Current close price: 3025.00. Current Portfolio Value: 99303.79\n",
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"[2024-09-06 22:00:00] Strategy processing Bar. Current close price: 3011.00. Current Portfolio Value: 99289.79\n",
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"[2024-09-09 09:00:00] Strategy processing Bar. Current close price: 3014.00. Current Portfolio Value: 99292.79\n",
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"[2024-09-09 10:00:00] Strategy processing Bar. Current close price: 3029.00. Current Portfolio Value: 99307.79\n",
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"[2024-09-09 11:00:00] Strategy processing Bar. Current close price: 3029.00. Current Portfolio Value: 99307.79\n",
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"[2024-09-09 13:00:00] Strategy processing Bar. Current close price: 3042.00. Current Portfolio Value: 99320.79\n",
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"[2024-09-09 14:00:00] Strategy processing Bar. Current close price: 3078.00. Current Portfolio Value: 99356.79\n",
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"[2024-09-09 21:00:00] Strategy processing Bar. Current close price: 3086.00. Current Portfolio Value: 99364.79\n",
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"[2024-09-09 22:00:00] Strategy processing Bar. Current close price: 3088.00. Current Portfolio Value: 99366.79\n",
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"[2024-09-10 09:00:00] Strategy processing Bar. Current close price: 3077.00. Current Portfolio Value: 99355.79\n",
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"[2024-09-10 10:00:00] Strategy processing Bar. Current close price: 3077.00. Current Portfolio Value: 99355.79\n",
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"[2024-09-10 11:00:00] Strategy processing Bar. Current close price: 3081.00. Current Portfolio Value: 99359.79\n",
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"[2024-09-10 13:00:00] Strategy processing Bar. Current close price: 3088.00. Current Portfolio Value: 99366.79\n",
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"[2024-09-10 14:00:00] Strategy processing Bar. Current close price: 3080.00. Current Portfolio Value: 99358.79\n",
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"[2024-09-10 21:00:00] Strategy processing Bar. Current close price: 3045.00. Current Portfolio Value: 99323.79\n",
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"[2024-09-10 22:00:00] Strategy processing Bar. Current close price: 3079.00. Current Portfolio Value: 99357.79\n",
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"[2024-09-11 09:00:00] Strategy processing Bar. Current close price: 3101.00. Current Portfolio Value: 99379.79\n",
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"[2024-09-11 10:00:00] Strategy processing Bar. Current close price: 3094.00. Current Portfolio Value: 99372.79\n",
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"[2024-09-11 11:00:00] Strategy processing Bar. Current close price: 3110.00. Current Portfolio Value: 99388.79\n",
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"[2024-09-11 13:00:00] Strategy processing Bar. Current close price: 3118.00. Current Portfolio Value: 99396.79\n",
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"[2024-09-11 14:00:00] Strategy processing Bar. Current close price: 3137.00. Current Portfolio Value: 99415.79\n",
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"[2024-09-11 21:00:00] Strategy processing Bar. Current close price: 3142.00. Current Portfolio Value: 99420.79\n",
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"[2024-09-11 22:00:00] Strategy processing Bar. Current close price: 3133.00. Current Portfolio Value: 99411.79\n",
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||
"[2024-09-12 09:00:00] Strategy processing Bar. Current close price: 3152.00. Current Portfolio Value: 99430.79\n",
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"[2024-09-12 10:00:00] Strategy processing Bar. Current close price: 3150.00. Current Portfolio Value: 99428.79\n",
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||
"[2024-09-12 11:00:00] Strategy processing Bar. Current close price: 3174.00. Current Portfolio Value: 99452.79\n",
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"[2024-09-12 13:00:00] Strategy processing Bar. Current close price: 3190.00. Current Portfolio Value: 99468.79\n",
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||
"[2024-09-12 14:00:00] Strategy processing Bar. Current close price: 3185.00. Current Portfolio Value: 99463.79\n",
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||
"[2024-09-12 21:00:00] Strategy processing Bar. Current close price: 3188.00. Current Portfolio Value: 99466.79\n",
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||
"[2024-09-12 22:00:00] Strategy processing Bar. Current close price: 3196.00. Current Portfolio Value: 99474.79\n",
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||
"[2024-09-13 09:00:00] Strategy processing Bar. Current close price: 3212.00. Current Portfolio Value: 99490.79\n",
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||
"[2024-09-13 10:00:00] Strategy processing Bar. Current close price: 3210.00. Current Portfolio Value: 99488.79\n",
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||
"[2024-09-13 11:00:00] Strategy processing Bar. Current close price: 3193.00. Current Portfolio Value: 99471.79\n",
|
||
"[2024-09-13 13:00:00] Strategy processing Bar. Current close price: 3190.00. Current Portfolio Value: 99468.79\n",
|
||
"[2024-09-13 14:00:00] Strategy processing Bar. Current close price: 3190.00. Current Portfolio Value: 99468.79\n",
|
||
"[2024-09-18 09:00:00] Strategy processing Bar. Current close price: 3177.00. Current Portfolio Value: 99455.79\n",
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||
"[2024-09-18 10:00:00] Strategy processing Bar. Current close price: 3172.00. Current Portfolio Value: 99450.79\n",
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||
"[2024-09-18 11:00:00] Strategy processing Bar. Current close price: 3157.00. Current Portfolio Value: 99435.79\n",
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||
"[2024-09-18 13:00:00] Strategy processing Bar. Current close price: 3151.00. Current Portfolio Value: 99429.79\n",
|
||
"[2024-09-18 14:00:00] Strategy processing Bar. Current close price: 3150.00. Current Portfolio Value: 99428.79\n",
|
||
"[2024-09-18 21:00:00] Strategy processing Bar. Current close price: 3163.00. Current Portfolio Value: 99441.79\n",
|
||
"[2024-09-18 22:00:00] Strategy processing Bar. Current close price: 3169.00. Current Portfolio Value: 99447.79\n",
|
||
"[2024-09-19 09:00:00] Strategy processing Bar. Current close price: 3162.00. Current Portfolio Value: 99440.79\n",
|
||
"[2024-09-19 10:00:00] Strategy processing Bar. Current close price: 3192.00. Current Portfolio Value: 99470.79\n",
|
||
"[2024-09-19 11:00:00] Strategy processing Bar. Current close price: 3195.00. Current Portfolio Value: 99473.79\n",
|
||
"[2024-09-19 13:00:00] Strategy processing Bar. Current close price: 3194.00. Current Portfolio Value: 99472.79\n",
|
||
"[2024-09-19 14:00:00] Strategy processing Bar. Current close price: 3206.00. Current Portfolio Value: 99484.79\n",
|
||
"[2024-09-19 21:00:00] Strategy processing Bar. Current close price: 3220.00. Current Portfolio Value: 99498.79\n",
|
||
"[2024-09-19 22:00:00] Strategy processing Bar. Current close price: 3230.00. Current Portfolio Value: 99508.79\n",
|
||
"[2024-09-20 09:00:00] Strategy processing Bar. Current close price: 3191.00. Current Portfolio Value: 99469.79\n",
|
||
"[2024-09-20 10:00:00] Strategy processing Bar. Current close price: 3190.00. Current Portfolio Value: 99468.79\n",
|
||
"[2024-09-20 11:00:00] Strategy processing Bar. Current close price: 3183.00. Current Portfolio Value: 99461.79\n",
|
||
"[2024-09-20 13:00:00] Strategy processing Bar. Current close price: 3171.00. Current Portfolio Value: 99449.79\n",
|
||
"[2024-09-20 14:00:00] Strategy processing Bar. Current close price: 3165.00. Current Portfolio Value: 99443.79\n",
|
||
"[2024-09-20 21:00:00] Strategy processing Bar. Current close price: 3150.00. Current Portfolio Value: 99428.79\n",
|
||
"[2024-09-20 22:00:00] Strategy processing Bar. Current close price: 3109.00. Current Portfolio Value: 99387.79\n",
|
||
"[2024-09-23 09:00:00] Strategy processing Bar. Current close price: 3114.00. Current Portfolio Value: 99392.79\n",
|
||
"[2024-09-23 10:00:00] Strategy processing Bar. Current close price: 3106.00. Current Portfolio Value: 99384.79\n",
|
||
"[2024-09-23 11:00:00] Strategy processing Bar. Current close price: 3108.00. Current Portfolio Value: 99386.79\n",
|
||
"[2024-09-23 13:00:00] Strategy processing Bar. Current close price: 3096.00. Current Portfolio Value: 99374.79\n",
|
||
"[2024-09-23 14:00:00] Strategy processing Bar. Current close price: 3087.00. Current Portfolio Value: 99365.79\n",
|
||
"[2024-09-23 21:00:00] Strategy processing Bar. Current close price: 3104.00. Current Portfolio Value: 99382.79\n",
|
||
"[2024-09-23 22:00:00] Strategy processing Bar. Current close price: 3098.00. Current Portfolio Value: 99376.79\n",
|
||
"[2024-09-24 09:00:00] Strategy processing Bar. Current close price: 3136.00. Current Portfolio Value: 99414.79\n",
|
||
"[2024-09-24 10:00:00] Strategy processing Bar. Current close price: 3155.00. Current Portfolio Value: 99433.79\n",
|
||
"[2024-09-24 11:00:00] Strategy processing Bar. Current close price: 3171.00. Current Portfolio Value: 99449.79\n",
|
||
"[2024-09-24 13:00:00] Strategy processing Bar. Current close price: 3181.00. Current Portfolio Value: 99459.79\n",
|
||
"[2024-09-24 14:00:00] Strategy processing Bar. Current close price: 3217.00. Current Portfolio Value: 99495.79\n",
|
||
"[2024-09-24 21:00:00] Strategy processing Bar. Current close price: 3246.00. Current Portfolio Value: 99524.79\n",
|
||
"[2024-09-24 22:00:00] Strategy processing Bar. Current close price: 3250.00. Current Portfolio Value: 99528.79\n",
|
||
"[2024-09-25 09:00:00] Strategy processing Bar. Current close price: 3266.00. Current Portfolio Value: 99544.79\n",
|
||
"[2024-09-25 10:00:00] Strategy processing Bar. Current close price: 3267.00. Current Portfolio Value: 99545.79\n",
|
||
"[2024-09-25 11:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99536.79\n",
|
||
"[2024-09-25 13:00:00] Strategy processing Bar. Current close price: 3231.00. Current Portfolio Value: 99509.79\n",
|
||
"[2024-09-25 14:00:00] Strategy processing Bar. Current close price: 3225.00. Current Portfolio Value: 99503.79\n",
|
||
"[2024-09-25 21:00:00] Strategy processing Bar. Current close price: 3250.00. Current Portfolio Value: 99528.79\n",
|
||
"[2024-09-25 22:00:00] Strategy processing Bar. Current close price: 3247.00. Current Portfolio Value: 99525.79\n",
|
||
"[2024-09-26 09:00:00] Strategy processing Bar. Current close price: 3255.00. Current Portfolio Value: 99533.79\n",
|
||
"[2024-09-26 10:00:00] Strategy processing Bar. Current close price: 3249.00. Current Portfolio Value: 99527.79\n",
|
||
"[2024-09-26 11:00:00] Strategy processing Bar. Current close price: 3254.00. Current Portfolio Value: 99532.79\n",
|
||
"[2024-09-26 13:00:00] Strategy processing Bar. Current close price: 3277.00. Current Portfolio Value: 99555.79\n",
|
||
"[2024-09-26 14:00:00] Strategy processing Bar. Current close price: 3281.00. Current Portfolio Value: 99559.79\n",
|
||
"[2024-09-26 21:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99585.79\n",
|
||
"[2024-09-26 22:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99597.79\n",
|
||
"[2024-09-27 09:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99597.79\n",
|
||
"[2024-09-27 10:00:00] Strategy processing Bar. Current close price: 3328.00. Current Portfolio Value: 99606.79\n",
|
||
"[2024-09-27 11:00:00] Strategy processing Bar. Current close price: 3345.00. Current Portfolio Value: 99623.79\n",
|
||
"[2024-09-27 13:00:00] Strategy processing Bar. Current close price: 3314.00. Current Portfolio Value: 99592.79\n",
|
||
"[2024-09-27 14:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99619.79\n",
|
||
"[2024-09-27 21:00:00] Strategy processing Bar. Current close price: 3373.00. Current Portfolio Value: 99651.79\n",
|
||
"[2024-09-27 22:00:00] Strategy processing Bar. Current close price: 3401.00. Current Portfolio Value: 99679.79\n",
|
||
"[2024-09-30 09:00:00] Strategy processing Bar. Current close price: 3535.00. Current Portfolio Value: 99813.79\n",
|
||
"[2024-09-30 10:00:00] Strategy processing Bar. Current close price: 3546.00. Current Portfolio Value: 99824.79\n",
|
||
"[2024-09-30 11:00:00] Strategy processing Bar. Current close price: 3551.00. Current Portfolio Value: 99829.79\n",
|
||
"[2024-09-30 13:00:00] Strategy processing Bar. Current close price: 3551.00. Current Portfolio Value: 99829.79\n",
|
||
"[2024-09-30 14:00:00] Strategy processing Bar. Current close price: 3551.00. Current Portfolio Value: 99829.79\n",
|
||
"[2024-10-08 09:00:00] Strategy processing Bar. Current close price: 3642.00. Current Portfolio Value: 99920.79\n",
|
||
"[2024-10-08 10:00:00] Strategy processing Bar. Current close price: 3541.00. Current Portfolio Value: 99819.79\n",
|
||
"[2024-10-08 11:00:00] Strategy processing Bar. Current close price: 3529.00. Current Portfolio Value: 99807.79\n",
|
||
"[2024-10-08 13:00:00] Strategy processing Bar. Current close price: 3479.00. Current Portfolio Value: 99757.79\n",
|
||
"[2024-10-08 14:00:00] Strategy processing Bar. Current close price: 3486.00. Current Portfolio Value: 99764.79\n",
|
||
"[2024-10-08 21:00:00] Strategy processing Bar. Current close price: 3498.00. Current Portfolio Value: 99776.79\n",
|
||
"[2024-10-08 22:00:00] Strategy processing Bar. Current close price: 3497.00. Current Portfolio Value: 99775.79\n",
|
||
"[2024-10-09 09:00:00] Strategy processing Bar. Current close price: 3502.00. Current Portfolio Value: 99780.79\n",
|
||
"[2024-10-09 10:00:00] Strategy processing Bar. Current close price: 3495.00. Current Portfolio Value: 99773.79\n",
|
||
"[2024-10-09 11:00:00] Strategy processing Bar. Current close price: 3493.00. Current Portfolio Value: 99771.79\n",
|
||
"[2024-10-09 13:00:00] Strategy processing Bar. Current close price: 3521.00. Current Portfolio Value: 99799.79\n",
|
||
"[2024-10-09 14:00:00] Strategy processing Bar. Current close price: 3466.00. Current Portfolio Value: 99744.79\n",
|
||
"[2024-10-09 21:00:00] Strategy processing Bar. Current close price: 3444.00. Current Portfolio Value: 99722.79\n",
|
||
"[2024-10-09 22:00:00] Strategy processing Bar. Current close price: 3469.00. Current Portfolio Value: 99747.79\n",
|
||
"[2024-10-10 09:00:00] Strategy processing Bar. Current close price: 3465.00. Current Portfolio Value: 99743.79\n",
|
||
"[2024-10-10 10:00:00] Strategy processing Bar. Current close price: 3485.00. Current Portfolio Value: 99763.79\n",
|
||
"[2024-10-10 11:00:00] Strategy processing Bar. Current close price: 3505.00. Current Portfolio Value: 99783.79\n",
|
||
"[2024-10-10 13:00:00] Strategy processing Bar. Current close price: 3480.00. Current Portfolio Value: 99758.79\n",
|
||
"[2024-10-10 14:00:00] Strategy processing Bar. Current close price: 3442.00. Current Portfolio Value: 99720.79\n",
|
||
"[2024-10-10 21:00:00] Strategy processing Bar. Current close price: 3471.00. Current Portfolio Value: 99749.79\n",
|
||
"[2024-10-10 22:00:00] Strategy processing Bar. Current close price: 3472.00. Current Portfolio Value: 99750.79\n",
|
||
"[2024-10-11 09:00:00] Strategy processing Bar. Current close price: 3469.00. Current Portfolio Value: 99747.79\n",
|
||
"[2024-10-11 10:00:00] Strategy processing Bar. Current close price: 3456.00. Current Portfolio Value: 99734.79\n",
|
||
"[2024-10-11 11:00:00] Strategy processing Bar. Current close price: 3450.00. Current Portfolio Value: 99728.79\n",
|
||
"[2024-10-11 13:00:00] Strategy processing Bar. Current close price: 3437.00. Current Portfolio Value: 99715.79\n",
|
||
"[2024-10-11 14:00:00] Strategy processing Bar. Current close price: 3468.00. Current Portfolio Value: 99746.79\n",
|
||
"[2024-10-11 21:00:00] Strategy processing Bar. Current close price: 3472.00. Current Portfolio Value: 99750.79\n",
|
||
"[2024-10-11 22:00:00] Strategy processing Bar. Current close price: 3520.00. Current Portfolio Value: 99798.79\n",
|
||
"[2024-10-14 09:00:00] Strategy processing Bar. Current close price: 3493.00. Current Portfolio Value: 99771.79\n",
|
||
"[2024-10-14 10:00:00] Strategy processing Bar. Current close price: 3502.00. Current Portfolio Value: 99780.79\n",
|
||
"[2024-10-14 11:00:00] Strategy processing Bar. Current close price: 3517.00. Current Portfolio Value: 99795.79\n",
|
||
"[2024-10-14 13:00:00] Strategy processing Bar. Current close price: 3517.00. Current Portfolio Value: 99795.79\n",
|
||
"[2024-10-14 14:00:00] Strategy processing Bar. Current close price: 3502.00. Current Portfolio Value: 99780.79\n",
|
||
"[2024-10-14 21:00:00] Strategy processing Bar. Current close price: 3503.00. Current Portfolio Value: 99781.79\n",
|
||
"[2024-10-14 22:00:00] Strategy processing Bar. Current close price: 3484.00. Current Portfolio Value: 99762.79\n",
|
||
"[2024-10-15 09:00:00] Strategy processing Bar. Current close price: 3484.00. Current Portfolio Value: 99762.79\n",
|
||
"[2024-10-15 10:00:00] Strategy processing Bar. Current close price: 3488.00. Current Portfolio Value: 99766.79\n",
|
||
"[2024-10-15 11:00:00] Strategy processing Bar. Current close price: 3507.00. Current Portfolio Value: 99785.79\n",
|
||
"[2024-10-15 13:00:00] Strategy processing Bar. Current close price: 3491.00. Current Portfolio Value: 99769.79\n",
|
||
"[2024-10-15 14:00:00] Strategy processing Bar. Current close price: 3467.00. Current Portfolio Value: 99745.79\n",
|
||
"[2024-10-15 21:00:00] Strategy processing Bar. Current close price: 3489.00. Current Portfolio Value: 99767.79\n",
|
||
"[2024-10-15 22:00:00] Strategy processing Bar. Current close price: 3481.00. Current Portfolio Value: 99759.79\n",
|
||
"[2024-10-16 09:00:00] Strategy processing Bar. Current close price: 3477.00. Current Portfolio Value: 99755.79\n",
|
||
"[2024-10-16 10:00:00] Strategy processing Bar. Current close price: 3475.00. Current Portfolio Value: 99753.79\n",
|
||
"[2024-10-16 11:00:00] Strategy processing Bar. Current close price: 3471.00. Current Portfolio Value: 99749.79\n",
|
||
"[2024-10-16 13:00:00] Strategy processing Bar. Current close price: 3468.00. Current Portfolio Value: 99746.79\n",
|
||
"[2024-10-16 14:00:00] Strategy processing Bar. Current close price: 3447.00. Current Portfolio Value: 99725.79\n",
|
||
"[2024-10-16 21:00:00] Strategy processing Bar. Current close price: 3459.00. Current Portfolio Value: 99737.79\n",
|
||
"[2024-10-16 22:00:00] Strategy processing Bar. Current close price: 3471.00. Current Portfolio Value: 99749.79\n",
|
||
"[2024-10-17 09:00:00] Strategy processing Bar. Current close price: 3463.00. Current Portfolio Value: 99741.79\n",
|
||
"[2024-10-17 10:00:00] Strategy processing Bar. Current close price: 3383.00. Current Portfolio Value: 99661.79\n",
|
||
"[2024-10-17 11:00:00] Strategy processing Bar. Current close price: 3354.00. Current Portfolio Value: 99632.79\n",
|
||
"[2024-10-17 13:00:00] Strategy processing Bar. Current close price: 3343.00. Current Portfolio Value: 99621.79\n",
|
||
"[2024-10-17 14:00:00] Strategy processing Bar. Current close price: 3300.00. Current Portfolio Value: 99578.79\n",
|
||
"[2024-10-17 21:00:00] Strategy processing Bar. Current close price: 3321.00. Current Portfolio Value: 99599.79\n",
|
||
"[2024-10-17 22:00:00] Strategy processing Bar. Current close price: 3291.00. Current Portfolio Value: 99569.79\n",
|
||
"[2024-10-18 09:00:00] Strategy processing Bar. Current close price: 3291.00. Current Portfolio Value: 99569.79\n",
|
||
"[2024-10-18 10:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99587.79\n",
|
||
"[2024-10-18 11:00:00] Strategy processing Bar. Current close price: 3296.00. Current Portfolio Value: 99574.79\n",
|
||
"[2024-10-18 13:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99622.79\n",
|
||
"[2024-10-18 14:00:00] Strategy processing Bar. Current close price: 3336.00. Current Portfolio Value: 99614.79\n",
|
||
"[2024-10-18 21:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99636.79\n",
|
||
"[2024-10-18 22:00:00] Strategy processing Bar. Current close price: 3348.00. Current Portfolio Value: 99626.79\n",
|
||
"[2024-10-21 09:00:00] Strategy processing Bar. Current close price: 3348.00. Current Portfolio Value: 99626.79\n",
|
||
"[2024-10-21 10:00:00] Strategy processing Bar. Current close price: 3362.00. Current Portfolio Value: 99640.79\n",
|
||
"[2024-10-21 11:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99644.79\n",
|
||
"[2024-10-21 13:00:00] Strategy processing Bar. Current close price: 3349.00. Current Portfolio Value: 99627.79\n",
|
||
"[2024-10-21 14:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99636.79\n",
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||
"[2024-10-21 21:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99636.79\n",
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"[2024-10-21 22:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99604.79\n",
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"[2024-10-22 09:00:00] Strategy processing Bar. Current close price: 3323.00. Current Portfolio Value: 99601.79\n",
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"[2024-10-22 10:00:00] Strategy processing Bar. Current close price: 3308.00. Current Portfolio Value: 99586.79\n",
|
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"[2024-10-22 11:00:00] Strategy processing Bar. Current close price: 3332.00. Current Portfolio Value: 99610.79\n",
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||
"[2024-10-22 13:00:00] Strategy processing Bar. Current close price: 3327.00. Current Portfolio Value: 99605.79\n",
|
||
"[2024-10-22 14:00:00] Strategy processing Bar. Current close price: 3349.00. Current Portfolio Value: 99627.79\n",
|
||
"[2024-10-22 21:00:00] Strategy processing Bar. Current close price: 3339.00. Current Portfolio Value: 99617.79\n",
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"[2024-10-22 22:00:00] Strategy processing Bar. Current close price: 3347.00. Current Portfolio Value: 99625.79\n",
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"[2024-10-23 09:00:00] Strategy processing Bar. Current close price: 3338.00. Current Portfolio Value: 99616.79\n",
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||
"[2024-10-23 10:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99600.79\n",
|
||
"[2024-10-23 11:00:00] Strategy processing Bar. Current close price: 3334.00. Current Portfolio Value: 99612.79\n",
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||
"[2024-10-23 13:00:00] Strategy processing Bar. Current close price: 3346.00. Current Portfolio Value: 99624.79\n",
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"[2024-10-23 14:00:00] Strategy processing Bar. Current close price: 3316.00. Current Portfolio Value: 99594.79\n",
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||
"[2024-10-23 21:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99595.79\n",
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||
"[2024-10-23 22:00:00] Strategy processing Bar. Current close price: 3321.00. Current Portfolio Value: 99599.79\n",
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||
"[2024-10-24 09:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99587.79\n",
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||
"[2024-10-24 10:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99587.79\n",
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||
"[2024-10-24 11:00:00] Strategy processing Bar. Current close price: 3315.00. Current Portfolio Value: 99593.79\n",
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||
"[2024-10-24 13:00:00] Strategy processing Bar. Current close price: 3296.00. Current Portfolio Value: 99574.79\n",
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||
"[2024-10-24 14:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99608.79\n",
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||
"[2024-10-24 21:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99642.79\n",
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||
"[2024-10-24 22:00:00] Strategy processing Bar. Current close price: 3365.00. Current Portfolio Value: 99643.79\n",
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||
"[2024-10-25 09:00:00] Strategy processing Bar. Current close price: 3350.00. Current Portfolio Value: 99628.79\n",
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||
"[2024-10-25 10:00:00] Strategy processing Bar. Current close price: 3369.00. Current Portfolio Value: 99647.79\n",
|
||
"[2024-10-25 11:00:00] Strategy processing Bar. Current close price: 3373.00. Current Portfolio Value: 99651.79\n",
|
||
"[2024-10-25 13:00:00] Strategy processing Bar. Current close price: 3378.00. Current Portfolio Value: 99656.79\n",
|
||
"[2024-10-25 14:00:00] Strategy processing Bar. Current close price: 3376.00. Current Portfolio Value: 99654.79\n",
|
||
"[2024-10-25 21:00:00] Strategy processing Bar. Current close price: 3425.00. Current Portfolio Value: 99703.79\n",
|
||
"[2024-10-25 22:00:00] Strategy processing Bar. Current close price: 3442.00. Current Portfolio Value: 99720.79\n",
|
||
"[2024-10-28 09:00:00] Strategy processing Bar. Current close price: 3438.00. Current Portfolio Value: 99716.79\n",
|
||
"[2024-10-28 10:00:00] Strategy processing Bar. Current close price: 3466.00. Current Portfolio Value: 99744.79\n",
|
||
"[2024-10-28 11:00:00] Strategy processing Bar. Current close price: 3469.00. Current Portfolio Value: 99747.79\n",
|
||
"[2024-10-28 13:00:00] Strategy processing Bar. Current close price: 3467.00. Current Portfolio Value: 99745.79\n",
|
||
"[2024-10-28 14:00:00] Strategy processing Bar. Current close price: 3451.00. Current Portfolio Value: 99729.79\n",
|
||
"[2024-10-28 21:00:00] Strategy processing Bar. Current close price: 3458.00. Current Portfolio Value: 99736.79\n",
|
||
"[2024-10-28 22:00:00] Strategy processing Bar. Current close price: 3449.00. Current Portfolio Value: 99727.79\n",
|
||
"[2024-10-29 09:00:00] Strategy processing Bar. Current close price: 3440.00. Current Portfolio Value: 99718.79\n",
|
||
"[2024-10-29 10:00:00] Strategy processing Bar. Current close price: 3432.00. Current Portfolio Value: 99710.79\n",
|
||
"[2024-10-29 11:00:00] Strategy processing Bar. Current close price: 3416.00. Current Portfolio Value: 99694.79\n",
|
||
"[2024-10-29 13:00:00] Strategy processing Bar. Current close price: 3418.00. Current Portfolio Value: 99696.79\n",
|
||
"[2024-10-29 14:00:00] Strategy processing Bar. Current close price: 3422.00. Current Portfolio Value: 99700.79\n",
|
||
"[2024-10-29 21:00:00] Strategy processing Bar. Current close price: 3439.00. Current Portfolio Value: 99717.79\n",
|
||
"[2024-10-29 22:00:00] Strategy processing Bar. Current close price: 3448.00. Current Portfolio Value: 99726.79\n",
|
||
"[2024-10-30 09:00:00] Strategy processing Bar. Current close price: 3442.00. Current Portfolio Value: 99720.79\n",
|
||
"[2024-10-30 10:00:00] Strategy processing Bar. Current close price: 3435.00. Current Portfolio Value: 99713.79\n",
|
||
"[2024-10-30 11:00:00] Strategy processing Bar. Current close price: 3418.00. Current Portfolio Value: 99696.79\n",
|
||
"[2024-10-30 13:00:00] Strategy processing Bar. Current close price: 3421.00. Current Portfolio Value: 99699.79\n",
|
||
"[2024-10-30 14:00:00] Strategy processing Bar. Current close price: 3442.00. Current Portfolio Value: 99720.79\n",
|
||
"[2024-10-30 21:00:00] Strategy processing Bar. Current close price: 3434.00. Current Portfolio Value: 99712.79\n",
|
||
"[2024-10-30 22:00:00] Strategy processing Bar. Current close price: 3438.00. Current Portfolio Value: 99716.79\n",
|
||
"[2024-10-31 09:00:00] Strategy processing Bar. Current close price: 3435.00. Current Portfolio Value: 99713.79\n",
|
||
"[2024-10-31 10:00:00] Strategy processing Bar. Current close price: 3440.00. Current Portfolio Value: 99718.79\n",
|
||
"[2024-10-31 11:00:00] Strategy processing Bar. Current close price: 3432.00. Current Portfolio Value: 99710.79\n",
|
||
"[2024-10-31 13:00:00] Strategy processing Bar. Current close price: 3435.00. Current Portfolio Value: 99713.79\n",
|
||
"[2024-10-31 14:00:00] Strategy processing Bar. Current close price: 3427.00. Current Portfolio Value: 99705.79\n",
|
||
"[2024-10-31 21:00:00] Strategy processing Bar. Current close price: 3411.00. Current Portfolio Value: 99689.79\n",
|
||
"[2024-10-31 22:00:00] Strategy processing Bar. Current close price: 3378.00. Current Portfolio Value: 99656.79\n",
|
||
"[2024-11-01 09:00:00] Strategy processing Bar. Current close price: 3406.00. Current Portfolio Value: 99684.79\n",
|
||
"[2024-11-01 10:00:00] Strategy processing Bar. Current close price: 3395.00. Current Portfolio Value: 99673.79\n",
|
||
"[2024-11-01 11:00:00] Strategy processing Bar. Current close price: 3414.00. Current Portfolio Value: 99692.79\n",
|
||
"[2024-11-01 13:00:00] Strategy processing Bar. Current close price: 3405.00. Current Portfolio Value: 99683.79\n",
|
||
"[2024-11-01 14:00:00] Strategy processing Bar. Current close price: 3393.00. Current Portfolio Value: 99671.79\n",
|
||
"[2024-11-01 21:00:00] Strategy processing Bar. Current close price: 3399.00. Current Portfolio Value: 99677.79\n",
|
||
"[2024-11-01 22:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99642.79\n",
|
||
"[2024-11-04 09:00:00] Strategy processing Bar. Current close price: 3361.00. Current Portfolio Value: 99639.79\n",
|
||
"[2024-11-04 10:00:00] Strategy processing Bar. Current close price: 3375.00. Current Portfolio Value: 99653.79\n",
|
||
"[2024-11-04 11:00:00] Strategy processing Bar. Current close price: 3403.00. Current Portfolio Value: 99681.79\n",
|
||
"[2024-11-04 13:00:00] Strategy processing Bar. Current close price: 3401.00. Current Portfolio Value: 99679.79\n",
|
||
"[2024-11-04 14:00:00] Strategy processing Bar. Current close price: 3425.00. Current Portfolio Value: 99703.79\n",
|
||
"[2024-11-04 21:00:00] Strategy processing Bar. Current close price: 3421.00. Current Portfolio Value: 99699.79\n",
|
||
"[2024-11-04 22:00:00] Strategy processing Bar. Current close price: 3420.00. Current Portfolio Value: 99698.79\n",
|
||
"[2024-11-05 09:00:00] Strategy processing Bar. Current close price: 3429.00. Current Portfolio Value: 99707.79\n",
|
||
"[2024-11-05 10:00:00] Strategy processing Bar. Current close price: 3439.00. Current Portfolio Value: 99717.79\n",
|
||
"[2024-11-05 11:00:00] Strategy processing Bar. Current close price: 3449.00. Current Portfolio Value: 99727.79\n",
|
||
"[2024-11-05 13:00:00] Strategy processing Bar. Current close price: 3445.00. Current Portfolio Value: 99723.79\n",
|
||
"[2024-11-05 14:00:00] Strategy processing Bar. Current close price: 3433.00. Current Portfolio Value: 99711.79\n",
|
||
"[2024-11-05 21:00:00] Strategy processing Bar. Current close price: 3426.00. Current Portfolio Value: 99704.79\n",
|
||
"[2024-11-05 22:00:00] Strategy processing Bar. Current close price: 3430.00. Current Portfolio Value: 99708.79\n",
|
||
"[2024-11-06 09:00:00] Strategy processing Bar. Current close price: 3417.00. Current Portfolio Value: 99695.79\n",
|
||
"[2024-11-06 10:00:00] Strategy processing Bar. Current close price: 3389.00. Current Portfolio Value: 99667.79\n",
|
||
"[2024-11-06 11:00:00] Strategy processing Bar. Current close price: 3380.00. Current Portfolio Value: 99658.79\n",
|
||
"[2024-11-06 13:00:00] Strategy processing Bar. Current close price: 3406.00. Current Portfolio Value: 99684.79\n",
|
||
"[2024-11-06 14:00:00] Strategy processing Bar. Current close price: 3392.00. Current Portfolio Value: 99670.79\n",
|
||
"[2024-11-06 21:00:00] Strategy processing Bar. Current close price: 3372.00. Current Portfolio Value: 99650.79\n",
|
||
"[2024-11-06 22:00:00] Strategy processing Bar. Current close price: 3379.00. Current Portfolio Value: 99657.79\n",
|
||
"[2024-11-07 09:00:00] Strategy processing Bar. Current close price: 3404.00. Current Portfolio Value: 99682.79\n",
|
||
"[2024-11-07 10:00:00] Strategy processing Bar. Current close price: 3411.00. Current Portfolio Value: 99689.79\n",
|
||
"[2024-11-07 11:00:00] Strategy processing Bar. Current close price: 3406.00. Current Portfolio Value: 99684.79\n",
|
||
"[2024-11-07 13:00:00] Strategy processing Bar. Current close price: 3417.00. Current Portfolio Value: 99695.79\n",
|
||
"[2024-11-07 14:00:00] Strategy processing Bar. Current close price: 3436.00. Current Portfolio Value: 99714.79\n",
|
||
"[2024-11-07 21:00:00] Strategy processing Bar. Current close price: 3436.00. Current Portfolio Value: 99714.79\n",
|
||
"[2024-11-07 22:00:00] Strategy processing Bar. Current close price: 3437.00. Current Portfolio Value: 99715.79\n",
|
||
"[2024-11-08 09:00:00] Strategy processing Bar. Current close price: 3436.00. Current Portfolio Value: 99714.79\n",
|
||
"[2024-11-08 10:00:00] Strategy processing Bar. Current close price: 3396.00. Current Portfolio Value: 99674.79\n",
|
||
"[2024-11-08 11:00:00] Strategy processing Bar. Current close price: 3374.00. Current Portfolio Value: 99652.79\n",
|
||
"[2024-11-08 13:00:00] Strategy processing Bar. Current close price: 3375.00. Current Portfolio Value: 99653.79\n",
|
||
"[2024-11-08 14:00:00] Strategy processing Bar. Current close price: 3367.00. Current Portfolio Value: 99645.79\n",
|
||
"[2024-11-08 21:00:00] Strategy processing Bar. Current close price: 3368.00. Current Portfolio Value: 99646.79\n",
|
||
"[2024-11-08 22:00:00] Strategy processing Bar. Current close price: 3343.00. Current Portfolio Value: 99621.79\n",
|
||
"[2024-11-11 09:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99597.79\n",
|
||
"[2024-11-11 10:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99608.79\n",
|
||
"[2024-11-11 11:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99611.79\n",
|
||
"[2024-11-11 13:00:00] Strategy processing Bar. Current close price: 3312.00. Current Portfolio Value: 99590.79\n",
|
||
"[2024-11-11 14:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99609.79\n",
|
||
"[2024-11-11 21:00:00] Strategy processing Bar. Current close price: 3334.00. Current Portfolio Value: 99612.79\n",
|
||
"[2024-11-11 22:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99609.79\n",
|
||
"[2024-11-12 09:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99609.79\n",
|
||
"[2024-11-12 10:00:00] Strategy processing Bar. Current close price: 3321.00. Current Portfolio Value: 99599.79\n",
|
||
"[2024-11-12 11:00:00] Strategy processing Bar. Current close price: 3325.00. Current Portfolio Value: 99603.79\n",
|
||
"[2024-11-12 13:00:00] Strategy processing Bar. Current close price: 3320.00. Current Portfolio Value: 99598.79\n",
|
||
"[2024-11-12 14:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99622.79\n",
|
||
"[2024-11-12 21:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99611.79\n",
|
||
"[2024-11-12 22:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99611.79\n",
|
||
"[2024-11-13 09:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99622.79\n",
|
||
"[2024-11-13 10:00:00] Strategy processing Bar. Current close price: 3350.00. Current Portfolio Value: 99628.79\n",
|
||
"[2024-11-13 11:00:00] Strategy processing Bar. Current close price: 3353.00. Current Portfolio Value: 99631.79\n",
|
||
"[2024-11-13 13:00:00] Strategy processing Bar. Current close price: 3361.00. Current Portfolio Value: 99639.79\n",
|
||
"[2024-11-13 14:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99615.79\n",
|
||
"[2024-11-13 21:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99619.79\n",
|
||
"[2024-11-13 22:00:00] Strategy processing Bar. Current close price: 3342.00. Current Portfolio Value: 99620.79\n",
|
||
"[2024-11-14 09:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99609.79\n",
|
||
"[2024-11-14 10:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99600.79\n",
|
||
"[2024-11-14 11:00:00] Strategy processing Bar. Current close price: 3312.00. Current Portfolio Value: 99590.79\n",
|
||
"[2024-11-14 13:00:00] Strategy processing Bar. Current close price: 3316.00. Current Portfolio Value: 99594.79\n",
|
||
"[2024-11-14 14:00:00] Strategy processing Bar. Current close price: 3313.00. Current Portfolio Value: 99591.79\n",
|
||
"[2024-11-14 21:00:00] Strategy processing Bar. Current close price: 3310.00. Current Portfolio Value: 99588.79\n",
|
||
"[2024-11-14 22:00:00] Strategy processing Bar. Current close price: 3295.00. Current Portfolio Value: 99573.79\n",
|
||
"[2024-11-15 09:00:00] Strategy processing Bar. Current close price: 3263.00. Current Portfolio Value: 99541.79\n",
|
||
"[2024-11-15 10:00:00] Strategy processing Bar. Current close price: 3274.00. Current Portfolio Value: 99552.79\n",
|
||
"[2024-11-15 11:00:00] Strategy processing Bar. Current close price: 3268.00. Current Portfolio Value: 99546.79\n",
|
||
"[2024-11-15 13:00:00] Strategy processing Bar. Current close price: 3267.00. Current Portfolio Value: 99545.79\n",
|
||
"[2024-11-15 14:00:00] Strategy processing Bar. Current close price: 3232.00. Current Portfolio Value: 99510.79\n",
|
||
"[2024-11-15 21:00:00] Strategy processing Bar. Current close price: 3245.00. Current Portfolio Value: 99523.79\n",
|
||
"[2024-11-15 22:00:00] Strategy processing Bar. Current close price: 3238.00. Current Portfolio Value: 99516.79\n",
|
||
"[2024-11-18 09:00:00] Strategy processing Bar. Current close price: 3268.00. Current Portfolio Value: 99546.79\n",
|
||
"[2024-11-18 10:00:00] Strategy processing Bar. Current close price: 3282.00. Current Portfolio Value: 99560.79\n",
|
||
"[2024-11-18 11:00:00] Strategy processing Bar. Current close price: 3290.00. Current Portfolio Value: 99568.79\n",
|
||
"[2024-11-18 13:00:00] Strategy processing Bar. Current close price: 3268.00. Current Portfolio Value: 99546.79\n",
|
||
"[2024-11-18 14:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99557.79\n",
|
||
"[2024-11-18 21:00:00] Strategy processing Bar. Current close price: 3276.00. Current Portfolio Value: 99554.79\n",
|
||
"[2024-11-18 22:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99561.79\n",
|
||
"[2024-11-19 09:00:00] Strategy processing Bar. Current close price: 3274.00. Current Portfolio Value: 99552.79\n",
|
||
"[2024-11-19 10:00:00] Strategy processing Bar. Current close price: 3271.00. Current Portfolio Value: 99549.79\n",
|
||
"[2024-11-19 11:00:00] Strategy processing Bar. Current close price: 3288.00. Current Portfolio Value: 99566.79\n",
|
||
"[2024-11-19 13:00:00] Strategy processing Bar. Current close price: 3289.00. Current Portfolio Value: 99567.79\n",
|
||
"[2024-11-19 14:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99600.79\n",
|
||
"[2024-11-19 21:00:00] Strategy processing Bar. Current close price: 3315.00. Current Portfolio Value: 99593.79\n",
|
||
"[2024-11-19 22:00:00] Strategy processing Bar. Current close price: 3311.00. Current Portfolio Value: 99589.79\n",
|
||
"[2024-11-20 09:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99585.79\n",
|
||
"[2024-11-20 10:00:00] Strategy processing Bar. Current close price: 3325.00. Current Portfolio Value: 99603.79\n",
|
||
"[2024-11-20 11:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99597.79\n",
|
||
"[2024-11-20 13:00:00] Strategy processing Bar. Current close price: 3314.00. Current Portfolio Value: 99592.79\n",
|
||
"[2024-11-20 14:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99597.79\n",
|
||
"[2024-11-20 21:00:00] Strategy processing Bar. Current close price: 3328.00. Current Portfolio Value: 99606.79\n",
|
||
"[2024-11-20 22:00:00] Strategy processing Bar. Current close price: 3316.00. Current Portfolio Value: 99594.79\n",
|
||
"[2024-11-21 09:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99597.79\n",
|
||
"[2024-11-21 10:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99611.79\n",
|
||
"[2024-11-21 11:00:00] Strategy processing Bar. Current close price: 3334.00. Current Portfolio Value: 99612.79\n",
|
||
"[2024-11-21 13:00:00] Strategy processing Bar. Current close price: 3334.00. Current Portfolio Value: 99612.79\n",
|
||
"[2024-11-21 14:00:00] Strategy processing Bar. Current close price: 3332.00. Current Portfolio Value: 99610.79\n",
|
||
"[2024-11-21 21:00:00] Strategy processing Bar. Current close price: 3334.00. Current Portfolio Value: 99612.79\n",
|
||
"[2024-11-21 22:00:00] Strategy processing Bar. Current close price: 3332.00. Current Portfolio Value: 99610.79\n",
|
||
"[2024-11-22 09:00:00] Strategy processing Bar. Current close price: 3320.00. Current Portfolio Value: 99598.79\n",
|
||
"[2024-11-22 10:00:00] Strategy processing Bar. Current close price: 3293.00. Current Portfolio Value: 99571.79\n",
|
||
"[2024-11-22 11:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99557.79\n",
|
||
"[2024-11-22 13:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99557.79\n",
|
||
"[2024-11-22 14:00:00] Strategy processing Bar. Current close price: 3277.00. Current Portfolio Value: 99555.79\n",
|
||
"[2024-11-22 21:00:00] Strategy processing Bar. Current close price: 3295.00. Current Portfolio Value: 99573.79\n",
|
||
"[2024-11-22 22:00:00] Strategy processing Bar. Current close price: 3320.00. Current Portfolio Value: 99598.79\n",
|
||
"[2024-11-25 09:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99587.79\n",
|
||
"[2024-11-25 10:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99585.79\n",
|
||
"[2024-11-25 11:00:00] Strategy processing Bar. Current close price: 3288.00. Current Portfolio Value: 99566.79\n",
|
||
"[2024-11-25 13:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99565.79\n",
|
||
"[2024-11-25 14:00:00] Strategy processing Bar. Current close price: 3297.00. Current Portfolio Value: 99575.79\n",
|
||
"[2024-11-25 21:00:00] Strategy processing Bar. Current close price: 3303.00. Current Portfolio Value: 99581.79\n",
|
||
"[2024-11-25 22:00:00] Strategy processing Bar. Current close price: 3311.00. Current Portfolio Value: 99589.79\n",
|
||
"[2024-11-26 09:00:00] Strategy processing Bar. Current close price: 3323.00. Current Portfolio Value: 99601.79\n",
|
||
"[2024-11-26 10:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99597.79\n",
|
||
"[2024-11-26 11:00:00] Strategy processing Bar. Current close price: 3320.00. Current Portfolio Value: 99598.79\n",
|
||
"[2024-11-26 13:00:00] Strategy processing Bar. Current close price: 3303.00. Current Portfolio Value: 99581.79\n",
|
||
"[2024-11-26 14:00:00] Strategy processing Bar. Current close price: 3303.00. Current Portfolio Value: 99581.79\n",
|
||
"[2024-11-26 21:00:00] Strategy processing Bar. Current close price: 3298.00. Current Portfolio Value: 99576.79\n",
|
||
"[2024-11-26 22:00:00] Strategy processing Bar. Current close price: 3293.00. Current Portfolio Value: 99571.79\n",
|
||
"[2024-11-27 09:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99561.79\n",
|
||
"[2024-11-27 10:00:00] Strategy processing Bar. Current close price: 3311.00. Current Portfolio Value: 99589.79\n",
|
||
"[2024-11-27 11:00:00] Strategy processing Bar. Current close price: 3310.00. Current Portfolio Value: 99588.79\n",
|
||
"[2024-11-27 13:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99587.79\n",
|
||
"[2024-11-27 14:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99587.79\n",
|
||
"[2024-11-27 21:00:00] Strategy processing Bar. Current close price: 3306.00. Current Portfolio Value: 99584.79\n",
|
||
"[2024-11-27 22:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99587.79\n",
|
||
"[2024-11-28 09:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99565.79\n",
|
||
"[2024-11-28 10:00:00] Strategy processing Bar. Current close price: 3292.00. Current Portfolio Value: 99570.79\n",
|
||
"[2024-11-28 11:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99565.79\n",
|
||
"[2024-11-28 13:00:00] Strategy processing Bar. Current close price: 3306.00. Current Portfolio Value: 99584.79\n",
|
||
"[2024-11-28 14:00:00] Strategy processing Bar. Current close price: 3312.00. Current Portfolio Value: 99590.79\n",
|
||
"[2024-11-28 21:00:00] Strategy processing Bar. Current close price: 3311.00. Current Portfolio Value: 99589.79\n",
|
||
"[2024-11-28 22:00:00] Strategy processing Bar. Current close price: 3310.00. Current Portfolio Value: 99588.79\n",
|
||
"[2024-11-29 09:00:00] Strategy processing Bar. Current close price: 3315.00. Current Portfolio Value: 99593.79\n",
|
||
"[2024-11-29 10:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99615.79\n",
|
||
"[2024-11-29 11:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99619.79\n",
|
||
"[2024-11-29 13:00:00] Strategy processing Bar. Current close price: 3335.00. Current Portfolio Value: 99613.79\n",
|
||
"[2024-11-29 14:00:00] Strategy processing Bar. Current close price: 3318.00. Current Portfolio Value: 99596.79\n",
|
||
"[2024-11-29 21:00:00] Strategy processing Bar. Current close price: 3301.00. Current Portfolio Value: 99579.79\n",
|
||
"Bar 对象流生成完毕。\n",
|
||
"\n",
|
||
"--- 回测片段结束，检查并平仓所有持仓 ---\n",
|
||
"[2024-11-29 21:00:00] 回测结束平仓: 平仓 rb2501 (1 手) @ 3301.00。\n",
|
||
"--- 回测结束 ---\n",
|
||
"总计处理了 404 根K线。\n",
|
||
"总计发生了 2 笔交易。\n",
|
||
"\n",
|
||
"--- 回测片段: rb2505 从 2024-12-01 00:00 到 2025-04-01 00:00 ---\n",
|
||
"数据加载成功: /mnt/d/PyProject/NewQuant/data/data/SHFE_rb2505/SHFE_rb2505_min60.csv\n",
|
||
"数据范围从 2024-11-29 14:00:00 到 2025-04-01 13:00:00\n",
|
||
"总计 556 条记录。\n",
|
||
"模拟器初始化：初始资金=100000.00, 滑点率=0.001, 佣金率=0.0002\n",
|
||
"策略初始化: SimpleLimitBuyStrategy，参数: {'trade_volume': 1, 'limit_price_factor': 0.995, 'max_position': 10, 'symbol': 'rb2505'}\n",
|
||
"\n",
|
||
"--- 回测引擎初始化完成 ---\n",
|
||
" 策略: SimpleLimitBuyStrategy\n",
|
||
" 初始资金: 100000.00\n",
|
||
"ExecutionSimulator: 重置状态。\n",
|
||
"\n",
|
||
"--- 回测开始 ---\n",
|
||
"SimpleLimitBuyStrategy 策略初始化回调被调用。\n",
|
||
"开始将 DataFrame 转换为 Bar 对象流...\n",
|
||
"[2024-11-29 14:00:00] Strategy processing Bar. Current close price: 3380.00. Current Portfolio Value: 99575.83\n",
|
||
"[2024-11-29 14:00:00] 策略: 发送并立即成交限价买单 1 股 @ 3383.38 (订单ID: rb2505_BUY_20241129140000_0)\n",
|
||
"[2024-11-29 21:00:00] Strategy processing Bar. Current close price: 3374.00. Current Portfolio Value: 99565.77\n",
|
||
"[2024-11-29 22:00:00] Strategy processing Bar. Current close price: 3373.00. Current Portfolio Value: 99564.77\n",
|
||
"[2024-12-02 09:00:00] Strategy processing Bar. Current close price: 3397.00. Current Portfolio Value: 99588.77\n",
|
||
"[2024-12-02 10:00:00] Strategy processing Bar. Current close price: 3399.00. Current Portfolio Value: 99590.77\n",
|
||
"[2024-12-02 11:00:00] Strategy processing Bar. Current close price: 3404.00. Current Portfolio Value: 99595.77\n",
|
||
"[2024-12-02 13:00:00] Strategy processing Bar. Current close price: 3410.00. Current Portfolio Value: 99601.77\n",
|
||
"[2024-12-02 14:00:00] Strategy processing Bar. Current close price: 3407.00. Current Portfolio Value: 99598.77\n",
|
||
"[2024-12-02 21:00:00] Strategy processing Bar. Current close price: 3414.00. Current Portfolio Value: 99605.77\n",
|
||
"[2024-12-02 22:00:00] Strategy processing Bar. Current close price: 3418.00. Current Portfolio Value: 99609.77\n",
|
||
"[2024-12-03 09:00:00] Strategy processing Bar. Current close price: 3408.00. Current Portfolio Value: 99599.77\n",
|
||
"[2024-12-03 10:00:00] Strategy processing Bar. Current close price: 3408.00. Current Portfolio Value: 99599.77\n",
|
||
"[2024-12-03 11:00:00] Strategy processing Bar. Current close price: 3416.00. Current Portfolio Value: 99607.77\n",
|
||
"[2024-12-03 13:00:00] Strategy processing Bar. Current close price: 3417.00. Current Portfolio Value: 99608.77\n",
|
||
"[2024-12-03 14:00:00] Strategy processing Bar. Current close price: 3426.00. Current Portfolio Value: 99617.77\n",
|
||
"[2024-12-03 21:00:00] Strategy processing Bar. Current close price: 3416.00. Current Portfolio Value: 99607.77\n",
|
||
"[2024-12-03 22:00:00] Strategy processing Bar. Current close price: 3420.00. Current Portfolio Value: 99611.77\n",
|
||
"[2024-12-04 09:00:00] Strategy processing Bar. Current close price: 3417.00. Current Portfolio Value: 99608.77\n",
|
||
"[2024-12-04 10:00:00] Strategy processing Bar. Current close price: 3393.00. Current Portfolio Value: 99584.77\n",
|
||
"[2024-12-04 11:00:00] Strategy processing Bar. Current close price: 3388.00. Current Portfolio Value: 99579.77\n",
|
||
"[2024-12-04 13:00:00] Strategy processing Bar. Current close price: 3400.00. Current Portfolio Value: 99591.77\n",
|
||
"[2024-12-04 14:00:00] Strategy processing Bar. Current close price: 3405.00. Current Portfolio Value: 99596.77\n",
|
||
"[2024-12-04 21:00:00] Strategy processing Bar. Current close price: 3409.00. Current Portfolio Value: 99600.77\n",
|
||
"[2024-12-04 22:00:00] Strategy processing Bar. Current close price: 3403.00. Current Portfolio Value: 99594.77\n",
|
||
"[2024-12-05 09:00:00] Strategy processing Bar. Current close price: 3384.00. Current Portfolio Value: 99575.77\n",
|
||
"[2024-12-05 10:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99550.77\n",
|
||
"[2024-12-05 11:00:00] Strategy processing Bar. Current close price: 3357.00. Current Portfolio Value: 99548.77\n",
|
||
"[2024-12-05 13:00:00] Strategy processing Bar. Current close price: 3350.00. Current Portfolio Value: 99541.77\n",
|
||
"[2024-12-05 14:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99532.77\n",
|
||
"[2024-12-05 21:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99521.77\n",
|
||
"[2024-12-05 22:00:00] Strategy processing Bar. Current close price: 3327.00. Current Portfolio Value: 99518.77\n",
|
||
"[2024-12-06 09:00:00] Strategy processing Bar. Current close price: 3318.00. Current Portfolio Value: 99509.77\n",
|
||
"[2024-12-06 10:00:00] Strategy processing Bar. Current close price: 3338.00. Current Portfolio Value: 99529.77\n",
|
||
"[2024-12-06 11:00:00] Strategy processing Bar. Current close price: 3339.00. Current Portfolio Value: 99530.77\n",
|
||
"[2024-12-06 13:00:00] Strategy processing Bar. Current close price: 3332.00. Current Portfolio Value: 99523.77\n",
|
||
"[2024-12-06 14:00:00] Strategy processing Bar. Current close price: 3311.00. Current Portfolio Value: 99502.77\n",
|
||
"[2024-12-06 21:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99498.77\n",
|
||
"[2024-12-06 22:00:00] Strategy processing Bar. Current close price: 3295.00. Current Portfolio Value: 99486.77\n",
|
||
"[2024-12-09 09:00:00] Strategy processing Bar. Current close price: 3338.00. Current Portfolio Value: 99529.77\n",
|
||
"[2024-12-09 10:00:00] Strategy processing Bar. Current close price: 3335.00. Current Portfolio Value: 99526.77\n",
|
||
"[2024-12-09 11:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99508.77\n",
|
||
"[2024-12-09 13:00:00] Strategy processing Bar. Current close price: 3318.00. Current Portfolio Value: 99509.77\n",
|
||
"[2024-12-09 14:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99521.77\n",
|
||
"[2024-12-09 21:00:00] Strategy processing Bar. Current close price: 3416.00. Current Portfolio Value: 99607.77\n",
|
||
"[2024-12-09 22:00:00] Strategy processing Bar. Current close price: 3430.00. Current Portfolio Value: 99621.77\n",
|
||
"[2024-12-10 09:00:00] Strategy processing Bar. Current close price: 3426.00. Current Portfolio Value: 99617.77\n",
|
||
"[2024-12-10 10:00:00] Strategy processing Bar. Current close price: 3418.00. Current Portfolio Value: 99609.77\n",
|
||
"[2024-12-10 11:00:00] Strategy processing Bar. Current close price: 3413.00. Current Portfolio Value: 99604.77\n",
|
||
"[2024-12-10 13:00:00] Strategy processing Bar. Current close price: 3412.00. Current Portfolio Value: 99603.77\n",
|
||
"[2024-12-10 14:00:00] Strategy processing Bar. Current close price: 3402.00. Current Portfolio Value: 99593.77\n",
|
||
"[2024-12-10 21:00:00] Strategy processing Bar. Current close price: 3410.00. Current Portfolio Value: 99601.77\n",
|
||
"[2024-12-10 22:00:00] Strategy processing Bar. Current close price: 3408.00. Current Portfolio Value: 99599.77\n",
|
||
"[2024-12-11 09:00:00] Strategy processing Bar. Current close price: 3418.00. Current Portfolio Value: 99609.77\n",
|
||
"[2024-12-11 10:00:00] Strategy processing Bar. Current close price: 3412.00. Current Portfolio Value: 99603.77\n",
|
||
"[2024-12-11 11:00:00] Strategy processing Bar. Current close price: 3409.00. Current Portfolio Value: 99600.77\n",
|
||
"[2024-12-11 13:00:00] Strategy processing Bar. Current close price: 3405.00. Current Portfolio Value: 99596.77\n",
|
||
"[2024-12-11 14:00:00] Strategy processing Bar. Current close price: 3413.00. Current Portfolio Value: 99604.77\n",
|
||
"[2024-12-11 21:00:00] Strategy processing Bar. Current close price: 3410.00. Current Portfolio Value: 99601.77\n",
|
||
"[2024-12-11 22:00:00] Strategy processing Bar. Current close price: 3414.00. Current Portfolio Value: 99605.77\n",
|
||
"[2024-12-12 09:00:00] Strategy processing Bar. Current close price: 3416.00. Current Portfolio Value: 99607.77\n",
|
||
"[2024-12-12 10:00:00] Strategy processing Bar. Current close price: 3410.00. Current Portfolio Value: 99601.77\n",
|
||
"[2024-12-12 11:00:00] Strategy processing Bar. Current close price: 3433.00. Current Portfolio Value: 99624.77\n",
|
||
"[2024-12-12 13:00:00] Strategy processing Bar. Current close price: 3429.00. Current Portfolio Value: 99620.77\n",
|
||
"[2024-12-12 14:00:00] Strategy processing Bar. Current close price: 3428.00. Current Portfolio Value: 99619.77\n",
|
||
"[2024-12-12 21:00:00] Strategy processing Bar. Current close price: 3399.00. Current Portfolio Value: 99590.77\n",
|
||
"[2024-12-12 22:00:00] Strategy processing Bar. Current close price: 3390.00. Current Portfolio Value: 99581.77\n",
|
||
"[2024-12-13 09:00:00] Strategy processing Bar. Current close price: 3365.00. Current Portfolio Value: 99556.77\n",
|
||
"[2024-12-13 10:00:00] Strategy processing Bar. Current close price: 3363.00. Current Portfolio Value: 99554.77\n",
|
||
"[2024-12-13 11:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99557.77\n",
|
||
"[2024-12-13 13:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99555.77\n",
|
||
"[2024-12-13 14:00:00] Strategy processing Bar. Current close price: 3360.00. Current Portfolio Value: 99551.77\n",
|
||
"[2024-12-13 21:00:00] Strategy processing Bar. Current close price: 3356.00. Current Portfolio Value: 99547.77\n",
|
||
"[2024-12-13 22:00:00] Strategy processing Bar. Current close price: 3360.00. Current Portfolio Value: 99551.77\n",
|
||
"[2024-12-16 09:00:00] Strategy processing Bar. Current close price: 3347.00. Current Portfolio Value: 99538.77\n",
|
||
"[2024-12-16 10:00:00] Strategy processing Bar. Current close price: 3343.00. Current Portfolio Value: 99534.77\n",
|
||
"[2024-12-16 11:00:00] Strategy processing Bar. Current close price: 3352.00. Current Portfolio Value: 99543.77\n",
|
||
"[2024-12-16 13:00:00] Strategy processing Bar. Current close price: 3349.00. Current Portfolio Value: 99540.77\n",
|
||
"[2024-12-16 14:00:00] Strategy processing Bar. Current close price: 3362.00. Current Portfolio Value: 99553.77\n",
|
||
"[2024-12-16 21:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99555.77\n",
|
||
"[2024-12-16 22:00:00] Strategy processing Bar. Current close price: 3361.00. Current Portfolio Value: 99552.77\n",
|
||
"[2024-12-17 09:00:00] Strategy processing Bar. Current close price: 3368.00. Current Portfolio Value: 99559.77\n",
|
||
"[2024-12-17 10:00:00] Strategy processing Bar. Current close price: 3363.00. Current Portfolio Value: 99554.77\n",
|
||
"[2024-12-17 11:00:00] Strategy processing Bar. Current close price: 3363.00. Current Portfolio Value: 99554.77\n",
|
||
"[2024-12-17 13:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99557.77\n",
|
||
"[2024-12-17 14:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99555.77\n",
|
||
"[2024-12-17 21:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99535.77\n",
|
||
"[2024-12-17 22:00:00] Strategy processing Bar. Current close price: 3350.00. Current Portfolio Value: 99541.77\n",
|
||
"[2024-12-18 09:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99535.77\n",
|
||
"[2024-12-18 10:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99528.77\n",
|
||
"[2024-12-18 11:00:00] Strategy processing Bar. Current close price: 3340.00. Current Portfolio Value: 99531.77\n",
|
||
"[2024-12-18 13:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99528.77\n",
|
||
"[2024-12-18 14:00:00] Strategy processing Bar. Current close price: 3312.00. Current Portfolio Value: 99503.77\n",
|
||
"[2024-12-18 21:00:00] Strategy processing Bar. Current close price: 3310.00. Current Portfolio Value: 99501.77\n",
|
||
"[2024-12-18 22:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99510.77\n",
|
||
"[2024-12-19 09:00:00] Strategy processing Bar. Current close price: 3270.00. Current Portfolio Value: 99461.77\n",
|
||
"[2024-12-19 10:00:00] Strategy processing Bar. Current close price: 3277.00. Current Portfolio Value: 99468.77\n",
|
||
"[2024-12-19 11:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99474.77\n",
|
||
"[2024-12-19 13:00:00] Strategy processing Bar. Current close price: 3274.00. Current Portfolio Value: 99465.77\n",
|
||
"[2024-12-19 14:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99478.77\n",
|
||
"[2024-12-19 21:00:00] Strategy processing Bar. Current close price: 3288.00. Current Portfolio Value: 99479.77\n",
|
||
"[2024-12-19 22:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99474.77\n",
|
||
"[2024-12-20 09:00:00] Strategy processing Bar. Current close price: 3285.00. Current Portfolio Value: 99476.77\n",
|
||
"[2024-12-20 10:00:00] Strategy processing Bar. Current close price: 3282.00. Current Portfolio Value: 99473.77\n",
|
||
"[2024-12-20 11:00:00] Strategy processing Bar. Current close price: 3291.00. Current Portfolio Value: 99482.77\n",
|
||
"[2024-12-20 13:00:00] Strategy processing Bar. Current close price: 3285.00. Current Portfolio Value: 99476.77\n",
|
||
"[2024-12-20 14:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99470.77\n",
|
||
"[2024-12-20 21:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99449.77\n",
|
||
"[2024-12-20 22:00:00] Strategy processing Bar. Current close price: 3284.00. Current Portfolio Value: 99475.77\n",
|
||
"[2024-12-23 09:00:00] Strategy processing Bar. Current close price: 3293.00. Current Portfolio Value: 99484.77\n",
|
||
"[2024-12-23 10:00:00] Strategy processing Bar. Current close price: 3299.00. Current Portfolio Value: 99490.77\n",
|
||
"[2024-12-23 11:00:00] Strategy processing Bar. Current close price: 3300.00. Current Portfolio Value: 99491.77\n",
|
||
"[2024-12-23 13:00:00] Strategy processing Bar. Current close price: 3291.00. Current Portfolio Value: 99482.77\n",
|
||
"[2024-12-23 14:00:00] Strategy processing Bar. Current close price: 3290.00. Current Portfolio Value: 99481.77\n",
|
||
"[2024-12-23 21:00:00] Strategy processing Bar. Current close price: 3285.00. Current Portfolio Value: 99476.77\n",
|
||
"[2024-12-23 22:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99474.77\n",
|
||
"[2024-12-24 09:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99478.77\n",
|
||
"[2024-12-24 10:00:00] Strategy processing Bar. Current close price: 3295.00. Current Portfolio Value: 99486.77\n",
|
||
"[2024-12-24 11:00:00] Strategy processing Bar. Current close price: 3289.00. Current Portfolio Value: 99480.77\n",
|
||
"[2024-12-24 13:00:00] Strategy processing Bar. Current close price: 3300.00. Current Portfolio Value: 99491.77\n",
|
||
"[2024-12-24 14:00:00] Strategy processing Bar. Current close price: 3314.00. Current Portfolio Value: 99505.77\n",
|
||
"[2024-12-24 21:00:00] Strategy processing Bar. Current close price: 3305.00. Current Portfolio Value: 99496.77\n",
|
||
"[2024-12-24 22:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99498.77\n",
|
||
"[2024-12-25 09:00:00] Strategy processing Bar. Current close price: 3305.00. Current Portfolio Value: 99496.77\n",
|
||
"[2024-12-25 10:00:00] Strategy processing Bar. Current close price: 3300.00. Current Portfolio Value: 99491.77\n",
|
||
"[2024-12-25 11:00:00] Strategy processing Bar. Current close price: 3306.00. Current Portfolio Value: 99497.77\n",
|
||
"[2024-12-25 13:00:00] Strategy processing Bar. Current close price: 3305.00. Current Portfolio Value: 99496.77\n",
|
||
"[2024-12-25 14:00:00] Strategy processing Bar. Current close price: 3300.00. Current Portfolio Value: 99491.77\n",
|
||
"[2024-12-25 21:00:00] Strategy processing Bar. Current close price: 3298.00. Current Portfolio Value: 99489.77\n",
|
||
"[2024-12-25 22:00:00] Strategy processing Bar. Current close price: 3293.00. Current Portfolio Value: 99484.77\n",
|
||
"[2024-12-26 09:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99510.77\n",
|
||
"[2024-12-26 10:00:00] Strategy processing Bar. Current close price: 3324.00. Current Portfolio Value: 99515.77\n",
|
||
"[2024-12-26 11:00:00] Strategy processing Bar. Current close price: 3321.00. Current Portfolio Value: 99512.77\n",
|
||
"[2024-12-26 13:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99498.77\n",
|
||
"[2024-12-26 14:00:00] Strategy processing Bar. Current close price: 3305.00. Current Portfolio Value: 99496.77\n",
|
||
"[2024-12-26 21:00:00] Strategy processing Bar. Current close price: 3301.00. Current Portfolio Value: 99492.77\n",
|
||
"[2024-12-26 22:00:00] Strategy processing Bar. Current close price: 3305.00. Current Portfolio Value: 99496.77\n",
|
||
"[2024-12-27 09:00:00] Strategy processing Bar. Current close price: 3285.00. Current Portfolio Value: 99476.77\n",
|
||
"[2024-12-27 10:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99470.77\n",
|
||
"[2024-12-27 11:00:00] Strategy processing Bar. Current close price: 3275.00. Current Portfolio Value: 99466.77\n",
|
||
"[2024-12-27 13:00:00] Strategy processing Bar. Current close price: 3270.00. Current Portfolio Value: 99461.77\n",
|
||
"[2024-12-27 14:00:00] Strategy processing Bar. Current close price: 3268.00. Current Portfolio Value: 99459.77\n",
|
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"[2024-12-27 21:00:00] Strategy processing Bar. Current close price: 3284.00. Current Portfolio Value: 99475.77\n",
|
||
"[2024-12-27 22:00:00] Strategy processing Bar. Current close price: 3282.00. Current Portfolio Value: 99473.77\n",
|
||
"[2024-12-30 09:00:00] Strategy processing Bar. Current close price: 3303.00. Current Portfolio Value: 99494.77\n",
|
||
"[2024-12-30 10:00:00] Strategy processing Bar. Current close price: 3308.00. Current Portfolio Value: 99499.77\n",
|
||
"[2024-12-30 11:00:00] Strategy processing Bar. Current close price: 3303.00. Current Portfolio Value: 99494.77\n",
|
||
"[2024-12-30 13:00:00] Strategy processing Bar. Current close price: 3314.00. Current Portfolio Value: 99505.77\n",
|
||
"[2024-12-30 14:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99508.77\n",
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"[2024-12-30 21:00:00] Strategy processing Bar. Current close price: 3318.00. Current Portfolio Value: 99509.77\n",
|
||
"[2024-12-30 22:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99508.77\n",
|
||
"[2024-12-31 09:00:00] Strategy processing Bar. Current close price: 3311.00. Current Portfolio Value: 99502.77\n",
|
||
"[2024-12-31 10:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99498.77\n",
|
||
"[2024-12-31 11:00:00] Strategy processing Bar. Current close price: 3306.00. Current Portfolio Value: 99497.77\n",
|
||
"[2024-12-31 13:00:00] Strategy processing Bar. Current close price: 3308.00. Current Portfolio Value: 99499.77\n",
|
||
"[2024-12-31 14:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99500.77\n",
|
||
"[2025-01-02 09:00:00] Strategy processing Bar. Current close price: 3315.00. Current Portfolio Value: 99506.77\n",
|
||
"[2025-01-02 10:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99522.77\n",
|
||
"[2025-01-02 11:00:00] Strategy processing Bar. Current close price: 3324.00. Current Portfolio Value: 99515.77\n",
|
||
"[2025-01-02 13:00:00] Strategy processing Bar. Current close price: 3312.00. Current Portfolio Value: 99503.77\n",
|
||
"[2025-01-02 14:00:00] Strategy processing Bar. Current close price: 3306.00. Current Portfolio Value: 99497.77\n",
|
||
"[2025-01-02 21:00:00] Strategy processing Bar. Current close price: 3289.00. Current Portfolio Value: 99480.77\n",
|
||
"[2025-01-02 22:00:00] Strategy processing Bar. Current close price: 3290.00. Current Portfolio Value: 99481.77\n",
|
||
"[2025-01-03 09:00:00] Strategy processing Bar. Current close price: 3281.00. Current Portfolio Value: 99472.77\n",
|
||
"[2025-01-03 10:00:00] Strategy processing Bar. Current close price: 3266.00. Current Portfolio Value: 99457.77\n",
|
||
"[2025-01-03 11:00:00] Strategy processing Bar. Current close price: 3269.00. Current Portfolio Value: 99460.77\n",
|
||
"[2025-01-03 13:00:00] Strategy processing Bar. Current close price: 3267.00. Current Portfolio Value: 99458.77\n",
|
||
"[2025-01-03 14:00:00] Strategy processing Bar. Current close price: 3272.00. Current Portfolio Value: 99463.77\n",
|
||
"[2025-01-03 21:00:00] Strategy processing Bar. Current close price: 3270.00. Current Portfolio Value: 99461.77\n",
|
||
"[2025-01-03 22:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99470.77\n",
|
||
"[2025-01-06 09:00:00] Strategy processing Bar. Current close price: 3264.00. Current Portfolio Value: 99455.77\n",
|
||
"[2025-01-06 10:00:00] Strategy processing Bar. Current close price: 3267.00. Current Portfolio Value: 99458.77\n",
|
||
"[2025-01-06 11:00:00] Strategy processing Bar. Current close price: 3260.00. Current Portfolio Value: 99451.77\n",
|
||
"[2025-01-06 13:00:00] Strategy processing Bar. Current close price: 3260.00. Current Portfolio Value: 99451.77\n",
|
||
"[2025-01-06 14:00:00] Strategy processing Bar. Current close price: 3252.00. Current Portfolio Value: 99443.77\n",
|
||
"[2025-01-06 21:00:00] Strategy processing Bar. Current close price: 3266.00. Current Portfolio Value: 99457.77\n",
|
||
"[2025-01-06 22:00:00] Strategy processing Bar. Current close price: 3260.00. Current Portfolio Value: 99451.77\n",
|
||
"[2025-01-07 09:00:00] Strategy processing Bar. Current close price: 3245.00. Current Portfolio Value: 99436.77\n",
|
||
"[2025-01-07 10:00:00] Strategy processing Bar. Current close price: 3235.00. Current Portfolio Value: 99426.77\n",
|
||
"[2025-01-07 11:00:00] Strategy processing Bar. Current close price: 3239.00. Current Portfolio Value: 99430.77\n",
|
||
"[2025-01-07 13:00:00] Strategy processing Bar. Current close price: 3244.00. Current Portfolio Value: 99435.77\n",
|
||
"[2025-01-07 14:00:00] Strategy processing Bar. Current close price: 3239.00. Current Portfolio Value: 99430.77\n",
|
||
"[2025-01-07 21:00:00] Strategy processing Bar. Current close price: 3247.00. Current Portfolio Value: 99438.77\n",
|
||
"[2025-01-07 22:00:00] Strategy processing Bar. Current close price: 3244.00. Current Portfolio Value: 99435.77\n",
|
||
"[2025-01-08 09:00:00] Strategy processing Bar. Current close price: 3229.00. Current Portfolio Value: 99420.77\n",
|
||
"[2025-01-08 10:00:00] Strategy processing Bar. Current close price: 3224.00. Current Portfolio Value: 99415.77\n",
|
||
"[2025-01-08 11:00:00] Strategy processing Bar. Current close price: 3212.00. Current Portfolio Value: 99403.77\n",
|
||
"[2025-01-08 13:00:00] Strategy processing Bar. Current close price: 3224.00. Current Portfolio Value: 99415.77\n",
|
||
"[2025-01-08 14:00:00] Strategy processing Bar. Current close price: 3211.00. Current Portfolio Value: 99402.77\n",
|
||
"[2025-01-08 21:00:00] Strategy processing Bar. Current close price: 3204.00. Current Portfolio Value: 99395.77\n",
|
||
"[2025-01-08 22:00:00] Strategy processing Bar. Current close price: 3206.00. Current Portfolio Value: 99397.77\n",
|
||
"[2025-01-09 09:00:00] Strategy processing Bar. Current close price: 3186.00. Current Portfolio Value: 99377.77\n",
|
||
"[2025-01-09 10:00:00] Strategy processing Bar. Current close price: 3195.00. Current Portfolio Value: 99386.77\n",
|
||
"[2025-01-09 11:00:00] Strategy processing Bar. Current close price: 3197.00. Current Portfolio Value: 99388.77\n",
|
||
"[2025-01-09 13:00:00] Strategy processing Bar. Current close price: 3196.00. Current Portfolio Value: 99387.77\n",
|
||
"[2025-01-09 14:00:00] Strategy processing Bar. Current close price: 3205.00. Current Portfolio Value: 99396.77\n",
|
||
"[2025-01-09 21:00:00] Strategy processing Bar. Current close price: 3190.00. Current Portfolio Value: 99381.77\n",
|
||
"[2025-01-09 22:00:00] Strategy processing Bar. Current close price: 3196.00. Current Portfolio Value: 99387.77\n",
|
||
"[2025-01-10 09:00:00] Strategy processing Bar. Current close price: 3210.00. Current Portfolio Value: 99401.77\n",
|
||
"[2025-01-10 10:00:00] Strategy processing Bar. Current close price: 3207.00. Current Portfolio Value: 99398.77\n",
|
||
"[2025-01-10 11:00:00] Strategy processing Bar. Current close price: 3205.00. Current Portfolio Value: 99396.77\n",
|
||
"[2025-01-10 13:00:00] Strategy processing Bar. Current close price: 3207.00. Current Portfolio Value: 99398.77\n",
|
||
"[2025-01-10 14:00:00] Strategy processing Bar. Current close price: 3202.00. Current Portfolio Value: 99393.77\n",
|
||
"[2025-01-10 21:00:00] Strategy processing Bar. Current close price: 3218.00. Current Portfolio Value: 99409.77\n",
|
||
"[2025-01-10 22:00:00] Strategy processing Bar. Current close price: 3239.00. Current Portfolio Value: 99430.77\n",
|
||
"[2025-01-13 09:00:00] Strategy processing Bar. Current close price: 3252.00. Current Portfolio Value: 99443.77\n",
|
||
"[2025-01-13 10:00:00] Strategy processing Bar. Current close price: 3250.00. Current Portfolio Value: 99441.77\n",
|
||
"[2025-01-13 11:00:00] Strategy processing Bar. Current close price: 3243.00. Current Portfolio Value: 99434.77\n",
|
||
"[2025-01-13 13:00:00] Strategy processing Bar. Current close price: 3247.00. Current Portfolio Value: 99438.77\n",
|
||
"[2025-01-13 14:00:00] Strategy processing Bar. Current close price: 3249.00. Current Portfolio Value: 99440.77\n",
|
||
"[2025-01-13 21:00:00] Strategy processing Bar. Current close price: 3244.00. Current Portfolio Value: 99435.77\n",
|
||
"[2025-01-13 22:00:00] Strategy processing Bar. Current close price: 3244.00. Current Portfolio Value: 99435.77\n",
|
||
"[2025-01-14 09:00:00] Strategy processing Bar. Current close price: 3266.00. Current Portfolio Value: 99457.77\n",
|
||
"[2025-01-14 10:00:00] Strategy processing Bar. Current close price: 3269.00. Current Portfolio Value: 99460.77\n",
|
||
"[2025-01-14 11:00:00] Strategy processing Bar. Current close price: 3269.00. Current Portfolio Value: 99460.77\n",
|
||
"[2025-01-14 13:00:00] Strategy processing Bar. Current close price: 3288.00. Current Portfolio Value: 99479.77\n",
|
||
"[2025-01-14 14:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99474.77\n",
|
||
"[2025-01-14 21:00:00] Strategy processing Bar. Current close price: 3281.00. Current Portfolio Value: 99472.77\n",
|
||
"[2025-01-14 22:00:00] Strategy processing Bar. Current close price: 3280.00. Current Portfolio Value: 99471.77\n",
|
||
"[2025-01-15 09:00:00] Strategy processing Bar. Current close price: 3285.00. Current Portfolio Value: 99476.77\n",
|
||
"[2025-01-15 10:00:00] Strategy processing Bar. Current close price: 3298.00. Current Portfolio Value: 99489.77\n",
|
||
"[2025-01-15 11:00:00] Strategy processing Bar. Current close price: 3293.00. Current Portfolio Value: 99484.77\n",
|
||
"[2025-01-15 13:00:00] Strategy processing Bar. Current close price: 3292.00. Current Portfolio Value: 99483.77\n",
|
||
"[2025-01-15 14:00:00] Strategy processing Bar. Current close price: 3290.00. Current Portfolio Value: 99481.77\n",
|
||
"[2025-01-15 21:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99498.77\n",
|
||
"[2025-01-15 22:00:00] Strategy processing Bar. Current close price: 3305.00. Current Portfolio Value: 99496.77\n",
|
||
"[2025-01-16 09:00:00] Strategy processing Bar. Current close price: 3301.00. Current Portfolio Value: 99492.77\n",
|
||
"[2025-01-16 10:00:00] Strategy processing Bar. Current close price: 3299.00. Current Portfolio Value: 99490.77\n",
|
||
"[2025-01-16 11:00:00] Strategy processing Bar. Current close price: 3301.00. Current Portfolio Value: 99492.77\n",
|
||
"[2025-01-16 13:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99498.77\n",
|
||
"[2025-01-16 14:00:00] Strategy processing Bar. Current close price: 3327.00. Current Portfolio Value: 99518.77\n",
|
||
"[2025-01-16 21:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99517.77\n",
|
||
"[2025-01-16 22:00:00] Strategy processing Bar. Current close price: 3325.00. Current Portfolio Value: 99516.77\n",
|
||
"[2025-01-17 09:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99524.77\n",
|
||
"[2025-01-17 10:00:00] Strategy processing Bar. Current close price: 3340.00. Current Portfolio Value: 99531.77\n",
|
||
"[2025-01-17 11:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99549.77\n",
|
||
"[2025-01-17 13:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99550.77\n",
|
||
"[2025-01-17 14:00:00] Strategy processing Bar. Current close price: 3372.00. Current Portfolio Value: 99563.77\n",
|
||
"[2025-01-17 21:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99555.77\n",
|
||
"[2025-01-17 22:00:00] Strategy processing Bar. Current close price: 3390.00. Current Portfolio Value: 99581.77\n",
|
||
"[2025-01-20 09:00:00] Strategy processing Bar. Current close price: 3361.00. Current Portfolio Value: 99552.77\n",
|
||
"[2025-01-20 10:00:00] Strategy processing Bar. Current close price: 3350.00. Current Portfolio Value: 99541.77\n",
|
||
"[2025-01-20 11:00:00] Strategy processing Bar. Current close price: 3353.00. Current Portfolio Value: 99544.77\n",
|
||
"[2025-01-20 13:00:00] Strategy processing Bar. Current close price: 3359.00. Current Portfolio Value: 99550.77\n",
|
||
"[2025-01-20 14:00:00] Strategy processing Bar. Current close price: 3354.00. Current Portfolio Value: 99545.77\n",
|
||
"[2025-01-20 21:00:00] Strategy processing Bar. Current close price: 3374.00. Current Portfolio Value: 99565.77\n",
|
||
"[2025-01-20 22:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99555.77\n",
|
||
"[2025-01-21 09:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99557.77\n",
|
||
"[2025-01-21 10:00:00] Strategy processing Bar. Current close price: 3357.00. Current Portfolio Value: 99548.77\n",
|
||
"[2025-01-21 11:00:00] Strategy processing Bar. Current close price: 3361.00. Current Portfolio Value: 99552.77\n",
|
||
"[2025-01-21 13:00:00] Strategy processing Bar. Current close price: 3362.00. Current Portfolio Value: 99553.77\n",
|
||
"[2025-01-21 14:00:00] Strategy processing Bar. Current close price: 3354.00. Current Portfolio Value: 99545.77\n",
|
||
"[2025-01-21 21:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99522.77\n",
|
||
"[2025-01-21 22:00:00] Strategy processing Bar. Current close price: 3323.00. Current Portfolio Value: 99514.77\n",
|
||
"[2025-01-22 09:00:00] Strategy processing Bar. Current close price: 3329.00. Current Portfolio Value: 99520.77\n",
|
||
"[2025-01-22 10:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99521.77\n",
|
||
"[2025-01-22 11:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99521.77\n",
|
||
"[2025-01-22 13:00:00] Strategy processing Bar. Current close price: 3339.00. Current Portfolio Value: 99530.77\n",
|
||
"[2025-01-22 14:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99528.77\n",
|
||
"[2025-01-22 21:00:00] Strategy processing Bar. Current close price: 3365.00. Current Portfolio Value: 99556.77\n",
|
||
"[2025-01-22 22:00:00] Strategy processing Bar. Current close price: 3362.00. Current Portfolio Value: 99553.77\n",
|
||
"[2025-01-23 09:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99549.77\n",
|
||
"[2025-01-23 10:00:00] Strategy processing Bar. Current close price: 3343.00. Current Portfolio Value: 99534.77\n",
|
||
"[2025-01-23 11:00:00] Strategy processing Bar. Current close price: 3353.00. Current Portfolio Value: 99544.77\n",
|
||
"[2025-01-23 13:00:00] Strategy processing Bar. Current close price: 3348.00. Current Portfolio Value: 99539.77\n",
|
||
"[2025-01-23 14:00:00] Strategy processing Bar. Current close price: 3352.00. Current Portfolio Value: 99543.77\n",
|
||
"[2025-01-23 21:00:00] Strategy processing Bar. Current close price: 3349.00. Current Portfolio Value: 99540.77\n",
|
||
"[2025-01-23 22:00:00] Strategy processing Bar. Current close price: 3340.00. Current Portfolio Value: 99531.77\n",
|
||
"[2025-01-24 09:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99535.77\n",
|
||
"[2025-01-24 10:00:00] Strategy processing Bar. Current close price: 3338.00. Current Portfolio Value: 99529.77\n",
|
||
"[2025-01-24 11:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99522.77\n",
|
||
"[2025-01-24 13:00:00] Strategy processing Bar. Current close price: 3345.00. Current Portfolio Value: 99536.77\n",
|
||
"[2025-01-24 14:00:00] Strategy processing Bar. Current close price: 3377.00. Current Portfolio Value: 99568.77\n",
|
||
"[2025-01-24 21:00:00] Strategy processing Bar. Current close price: 3364.00. Current Portfolio Value: 99555.77\n",
|
||
"[2025-01-24 22:00:00] Strategy processing Bar. Current close price: 3370.00. Current Portfolio Value: 99561.77\n",
|
||
"[2025-01-27 09:00:00] Strategy processing Bar. Current close price: 3378.00. Current Portfolio Value: 99569.77\n",
|
||
"[2025-01-27 10:00:00] Strategy processing Bar. Current close price: 3373.00. Current Portfolio Value: 99564.77\n",
|
||
"[2025-01-27 11:00:00] Strategy processing Bar. Current close price: 3373.00. Current Portfolio Value: 99564.77\n",
|
||
"[2025-01-27 13:00:00] Strategy processing Bar. Current close price: 3367.00. Current Portfolio Value: 99558.77\n",
|
||
"[2025-01-27 14:00:00] Strategy processing Bar. Current close price: 3382.00. Current Portfolio Value: 99573.77\n",
|
||
"[2025-02-05 09:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99517.77\n",
|
||
"[2025-02-05 10:00:00] Strategy processing Bar. Current close price: 3318.00. Current Portfolio Value: 99509.77\n",
|
||
"[2025-02-05 11:00:00] Strategy processing Bar. Current close price: 3329.00. Current Portfolio Value: 99520.77\n",
|
||
"[2025-02-05 13:00:00] Strategy processing Bar. Current close price: 3314.00. Current Portfolio Value: 99505.77\n",
|
||
"[2025-02-05 14:00:00] Strategy processing Bar. Current close price: 3320.00. Current Portfolio Value: 99511.77\n",
|
||
"[2025-02-05 21:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99517.77\n",
|
||
"[2025-02-05 22:00:00] Strategy processing Bar. Current close price: 3330.00. Current Portfolio Value: 99521.77\n",
|
||
"[2025-02-06 09:00:00] Strategy processing Bar. Current close price: 3329.00. Current Portfolio Value: 99520.77\n",
|
||
"[2025-02-06 10:00:00] Strategy processing Bar. Current close price: 3349.00. Current Portfolio Value: 99540.77\n",
|
||
"[2025-02-06 11:00:00] Strategy processing Bar. Current close price: 3341.00. Current Portfolio Value: 99532.77\n",
|
||
"[2025-02-06 13:00:00] Strategy processing Bar. Current close price: 3349.00. Current Portfolio Value: 99540.77\n",
|
||
"[2025-02-06 14:00:00] Strategy processing Bar. Current close price: 3357.00. Current Portfolio Value: 99548.77\n",
|
||
"[2025-02-06 21:00:00] Strategy processing Bar. Current close price: 3369.00. Current Portfolio Value: 99560.77\n",
|
||
"[2025-02-06 22:00:00] Strategy processing Bar. Current close price: 3357.00. Current Portfolio Value: 99548.77\n",
|
||
"[2025-02-07 09:00:00] Strategy processing Bar. Current close price: 3352.00. Current Portfolio Value: 99543.77\n",
|
||
"[2025-02-07 10:00:00] Strategy processing Bar. Current close price: 3368.00. Current Portfolio Value: 99559.77\n",
|
||
"[2025-02-07 11:00:00] Strategy processing Bar. Current close price: 3369.00. Current Portfolio Value: 99560.77\n",
|
||
"[2025-02-07 13:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99549.77\n",
|
||
"[2025-02-07 14:00:00] Strategy processing Bar. Current close price: 3352.00. Current Portfolio Value: 99543.77\n",
|
||
"[2025-02-07 21:00:00] Strategy processing Bar. Current close price: 3368.00. Current Portfolio Value: 99559.77\n",
|
||
"[2025-02-07 22:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99557.77\n",
|
||
"[2025-02-10 09:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99535.77\n",
|
||
"[2025-02-10 10:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99510.77\n",
|
||
"[2025-02-10 11:00:00] Strategy processing Bar. Current close price: 3318.00. Current Portfolio Value: 99509.77\n",
|
||
"[2025-02-10 13:00:00] Strategy processing Bar. Current close price: 3316.00. Current Portfolio Value: 99507.77\n",
|
||
"[2025-02-10 14:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99522.77\n",
|
||
"[2025-02-10 21:00:00] Strategy processing Bar. Current close price: 3327.00. Current Portfolio Value: 99518.77\n",
|
||
"[2025-02-10 22:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99517.77\n",
|
||
"[2025-02-11 09:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99513.77\n",
|
||
"[2025-02-11 10:00:00] Strategy processing Bar. Current close price: 3285.00. Current Portfolio Value: 99476.77\n",
|
||
"[2025-02-11 11:00:00] Strategy processing Bar. Current close price: 3290.00. Current Portfolio Value: 99481.77\n",
|
||
"[2025-02-11 13:00:00] Strategy processing Bar. Current close price: 3284.00. Current Portfolio Value: 99475.77\n",
|
||
"[2025-02-11 14:00:00] Strategy processing Bar. Current close price: 3275.00. Current Portfolio Value: 99466.77\n",
|
||
"[2025-02-11 21:00:00] Strategy processing Bar. Current close price: 3271.00. Current Portfolio Value: 99462.77\n",
|
||
"[2025-02-11 22:00:00] Strategy processing Bar. Current close price: 3276.00. Current Portfolio Value: 99467.77\n",
|
||
"[2025-02-12 09:00:00] Strategy processing Bar. Current close price: 3288.00. Current Portfolio Value: 99479.77\n",
|
||
"[2025-02-12 10:00:00] Strategy processing Bar. Current close price: 3289.00. Current Portfolio Value: 99480.77\n",
|
||
"[2025-02-12 11:00:00] Strategy processing Bar. Current close price: 3281.00. Current Portfolio Value: 99472.77\n",
|
||
"[2025-02-12 13:00:00] Strategy processing Bar. Current close price: 3289.00. Current Portfolio Value: 99480.77\n",
|
||
"[2025-02-12 14:00:00] Strategy processing Bar. Current close price: 3292.00. Current Portfolio Value: 99483.77\n",
|
||
"[2025-02-12 21:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99478.77\n",
|
||
"[2025-02-12 22:00:00] Strategy processing Bar. Current close price: 3286.00. Current Portfolio Value: 99477.77\n",
|
||
"[2025-02-13 09:00:00] Strategy processing Bar. Current close price: 3277.00. Current Portfolio Value: 99468.77\n",
|
||
"[2025-02-13 10:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99474.77\n",
|
||
"[2025-02-13 11:00:00] Strategy processing Bar. Current close price: 3278.00. Current Portfolio Value: 99469.77\n",
|
||
"[2025-02-13 13:00:00] Strategy processing Bar. Current close price: 3271.00. Current Portfolio Value: 99462.77\n",
|
||
"[2025-02-13 14:00:00] Strategy processing Bar. Current close price: 3265.00. Current Portfolio Value: 99456.77\n",
|
||
"[2025-02-13 21:00:00] Strategy processing Bar. Current close price: 3257.00. Current Portfolio Value: 99448.77\n",
|
||
"[2025-02-13 22:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99449.77\n",
|
||
"[2025-02-14 09:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99474.77\n",
|
||
"[2025-02-14 10:00:00] Strategy processing Bar. Current close price: 3278.00. Current Portfolio Value: 99469.77\n",
|
||
"[2025-02-14 11:00:00] Strategy processing Bar. Current close price: 3277.00. Current Portfolio Value: 99468.77\n",
|
||
"[2025-02-14 13:00:00] Strategy processing Bar. Current close price: 3273.00. Current Portfolio Value: 99464.77\n",
|
||
"[2025-02-14 14:00:00] Strategy processing Bar. Current close price: 3262.00. Current Portfolio Value: 99453.77\n",
|
||
"[2025-02-14 21:00:00] Strategy processing Bar. Current close price: 3257.00. Current Portfolio Value: 99448.77\n",
|
||
"[2025-02-14 22:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99449.77\n",
|
||
"[2025-02-17 09:00:00] Strategy processing Bar. Current close price: 3269.00. Current Portfolio Value: 99460.77\n",
|
||
"[2025-02-17 10:00:00] Strategy processing Bar. Current close price: 3271.00. Current Portfolio Value: 99462.77\n",
|
||
"[2025-02-17 11:00:00] Strategy processing Bar. Current close price: 3274.00. Current Portfolio Value: 99465.77\n",
|
||
"[2025-02-17 13:00:00] Strategy processing Bar. Current close price: 3274.00. Current Portfolio Value: 99465.77\n",
|
||
"[2025-02-17 14:00:00] Strategy processing Bar. Current close price: 3290.00. Current Portfolio Value: 99481.77\n",
|
||
"[2025-02-17 21:00:00] Strategy processing Bar. Current close price: 3293.00. Current Portfolio Value: 99484.77\n",
|
||
"[2025-02-17 22:00:00] Strategy processing Bar. Current close price: 3286.00. Current Portfolio Value: 99477.77\n",
|
||
"[2025-02-18 09:00:00] Strategy processing Bar. Current close price: 3281.00. Current Portfolio Value: 99472.77\n",
|
||
"[2025-02-18 10:00:00] Strategy processing Bar. Current close price: 3288.00. Current Portfolio Value: 99479.77\n",
|
||
"[2025-02-18 11:00:00] Strategy processing Bar. Current close price: 3303.00. Current Portfolio Value: 99494.77\n",
|
||
"[2025-02-18 13:00:00] Strategy processing Bar. Current close price: 3313.00. Current Portfolio Value: 99504.77\n",
|
||
"[2025-02-18 14:00:00] Strategy processing Bar. Current close price: 3313.00. Current Portfolio Value: 99504.77\n",
|
||
"[2025-02-18 21:00:00] Strategy processing Bar. Current close price: 3310.00. Current Portfolio Value: 99501.77\n",
|
||
"[2025-02-18 22:00:00] Strategy processing Bar. Current close price: 3312.00. Current Portfolio Value: 99503.77\n",
|
||
"[2025-02-19 09:00:00] Strategy processing Bar. Current close price: 3327.00. Current Portfolio Value: 99518.77\n",
|
||
"[2025-02-19 10:00:00] Strategy processing Bar. Current close price: 3323.00. Current Portfolio Value: 99514.77\n",
|
||
"[2025-02-19 11:00:00] Strategy processing Bar. Current close price: 3320.00. Current Portfolio Value: 99511.77\n",
|
||
"[2025-02-19 13:00:00] Strategy processing Bar. Current close price: 3313.00. Current Portfolio Value: 99504.77\n",
|
||
"[2025-02-19 14:00:00] Strategy processing Bar. Current close price: 3315.00. Current Portfolio Value: 99506.77\n",
|
||
"[2025-02-19 21:00:00] Strategy processing Bar. Current close price: 3324.00. Current Portfolio Value: 99515.77\n",
|
||
"[2025-02-19 22:00:00] Strategy processing Bar. Current close price: 3323.00. Current Portfolio Value: 99514.77\n",
|
||
"[2025-02-20 09:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99508.77\n",
|
||
"[2025-02-20 10:00:00] Strategy processing Bar. Current close price: 3309.00. Current Portfolio Value: 99500.77\n",
|
||
"[2025-02-20 11:00:00] Strategy processing Bar. Current close price: 3319.00. Current Portfolio Value: 99510.77\n",
|
||
"[2025-02-20 13:00:00] Strategy processing Bar. Current close price: 3343.00. Current Portfolio Value: 99534.77\n",
|
||
"[2025-02-20 14:00:00] Strategy processing Bar. Current close price: 3358.00. Current Portfolio Value: 99549.77\n",
|
||
"[2025-02-20 21:00:00] Strategy processing Bar. Current close price: 3369.00. Current Portfolio Value: 99560.77\n",
|
||
"[2025-02-20 22:00:00] Strategy processing Bar. Current close price: 3370.00. Current Portfolio Value: 99561.77\n",
|
||
"[2025-02-21 09:00:00] Strategy processing Bar. Current close price: 3368.00. Current Portfolio Value: 99559.77\n",
|
||
"[2025-02-21 10:00:00] Strategy processing Bar. Current close price: 3369.00. Current Portfolio Value: 99560.77\n",
|
||
"[2025-02-21 11:00:00] Strategy processing Bar. Current close price: 3366.00. Current Portfolio Value: 99557.77\n",
|
||
"[2025-02-21 13:00:00] Strategy processing Bar. Current close price: 3362.00. Current Portfolio Value: 99553.77\n",
|
||
"[2025-02-21 14:00:00] Strategy processing Bar. Current close price: 3361.00. Current Portfolio Value: 99552.77\n",
|
||
"[2025-02-21 21:00:00] Strategy processing Bar. Current close price: 3348.00. Current Portfolio Value: 99539.77\n",
|
||
"[2025-02-21 22:00:00] Strategy processing Bar. Current close price: 3339.00. Current Portfolio Value: 99530.77\n",
|
||
"[2025-02-24 09:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99528.77\n",
|
||
"[2025-02-24 10:00:00] Strategy processing Bar. Current close price: 3337.00. Current Portfolio Value: 99528.77\n",
|
||
"[2025-02-24 11:00:00] Strategy processing Bar. Current close price: 3334.00. Current Portfolio Value: 99525.77\n",
|
||
"[2025-02-24 13:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99524.77\n",
|
||
"[2025-02-24 14:00:00] Strategy processing Bar. Current close price: 3340.00. Current Portfolio Value: 99531.77\n",
|
||
"[2025-02-24 21:00:00] Strategy processing Bar. Current close price: 3321.00. Current Portfolio Value: 99512.77\n",
|
||
"[2025-02-24 22:00:00] Strategy processing Bar. Current close price: 3313.00. Current Portfolio Value: 99504.77\n",
|
||
"[2025-02-25 09:00:00] Strategy processing Bar. Current close price: 3290.00. Current Portfolio Value: 99481.77\n",
|
||
"[2025-02-25 10:00:00] Strategy processing Bar. Current close price: 3294.00. Current Portfolio Value: 99485.77\n",
|
||
"[2025-02-25 11:00:00] Strategy processing Bar. Current close price: 3293.00. Current Portfolio Value: 99484.77\n",
|
||
"[2025-02-25 13:00:00] Strategy processing Bar. Current close price: 3283.00. Current Portfolio Value: 99474.77\n",
|
||
"[2025-02-25 14:00:00] Strategy processing Bar. Current close price: 3273.00. Current Portfolio Value: 99464.77\n",
|
||
"[2025-02-25 21:00:00] Strategy processing Bar. Current close price: 3280.00. Current Portfolio Value: 99471.77\n",
|
||
"[2025-02-25 22:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99470.77\n",
|
||
"[2025-02-26 09:00:00] Strategy processing Bar. Current close price: 3280.00. Current Portfolio Value: 99471.77\n",
|
||
"[2025-02-26 10:00:00] Strategy processing Bar. Current close price: 3314.00. Current Portfolio Value: 99505.77\n",
|
||
"[2025-02-26 11:00:00] Strategy processing Bar. Current close price: 3326.00. Current Portfolio Value: 99517.77\n",
|
||
"[2025-02-26 13:00:00] Strategy processing Bar. Current close price: 3340.00. Current Portfolio Value: 99531.77\n",
|
||
"[2025-02-26 14:00:00] Strategy processing Bar. Current close price: 3339.00. Current Portfolio Value: 99530.77\n",
|
||
"[2025-02-26 21:00:00] Strategy processing Bar. Current close price: 3339.00. Current Portfolio Value: 99530.77\n",
|
||
"[2025-02-26 22:00:00] Strategy processing Bar. Current close price: 3344.00. Current Portfolio Value: 99535.77\n",
|
||
"[2025-02-27 09:00:00] Strategy processing Bar. Current close price: 3331.00. Current Portfolio Value: 99522.77\n",
|
||
"[2025-02-27 10:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99508.77\n",
|
||
"[2025-02-27 11:00:00] Strategy processing Bar. Current close price: 3312.00. Current Portfolio Value: 99503.77\n",
|
||
"[2025-02-27 13:00:00] Strategy processing Bar. Current close price: 3324.00. Current Portfolio Value: 99515.77\n",
|
||
"[2025-02-27 14:00:00] Strategy processing Bar. Current close price: 3329.00. Current Portfolio Value: 99520.77\n",
|
||
"[2025-02-27 21:00:00] Strategy processing Bar. Current close price: 3328.00. Current Portfolio Value: 99519.77\n",
|
||
"[2025-02-27 22:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99513.77\n",
|
||
"[2025-02-28 09:00:00] Strategy processing Bar. Current close price: 3308.00. Current Portfolio Value: 99499.77\n",
|
||
"[2025-02-28 10:00:00] Strategy processing Bar. Current close price: 3307.00. Current Portfolio Value: 99498.77\n",
|
||
"[2025-02-28 11:00:00] Strategy processing Bar. Current close price: 3308.00. Current Portfolio Value: 99499.77\n",
|
||
"[2025-02-28 13:00:00] Strategy processing Bar. Current close price: 3323.00. Current Portfolio Value: 99514.77\n",
|
||
"[2025-02-28 14:00:00] Strategy processing Bar. Current close price: 3328.00. Current Portfolio Value: 99519.77\n",
|
||
"[2025-02-28 21:00:00] Strategy processing Bar. Current close price: 3317.00. Current Portfolio Value: 99508.77\n",
|
||
"[2025-02-28 22:00:00] Strategy processing Bar. Current close price: 3318.00. Current Portfolio Value: 99509.77\n",
|
||
"[2025-03-03 09:00:00] Strategy processing Bar. Current close price: 3333.00. Current Portfolio Value: 99524.77\n",
|
||
"[2025-03-03 10:00:00] Strategy processing Bar. Current close price: 3327.00. Current Portfolio Value: 99518.77\n",
|
||
"[2025-03-03 11:00:00] Strategy processing Bar. Current close price: 3322.00. Current Portfolio Value: 99513.77\n",
|
||
"[2025-03-03 13:00:00] Strategy processing Bar. Current close price: 3315.00. Current Portfolio Value: 99506.77\n",
|
||
"[2025-03-03 14:00:00] Strategy processing Bar. Current close price: 3296.00. Current Portfolio Value: 99487.77\n",
|
||
"[2025-03-03 21:00:00] Strategy processing Bar. Current close price: 3308.00. Current Portfolio Value: 99499.77\n",
|
||
"[2025-03-03 22:00:00] Strategy processing Bar. Current close price: 3301.00. Current Portfolio Value: 99492.77\n",
|
||
"[2025-03-04 09:00:00] Strategy processing Bar. Current close price: 3270.00. Current Portfolio Value: 99461.77\n",
|
||
"[2025-03-04 10:00:00] Strategy processing Bar. Current close price: 3273.00. Current Portfolio Value: 99464.77\n",
|
||
"[2025-03-04 11:00:00] Strategy processing Bar. Current close price: 3272.00. Current Portfolio Value: 99463.77\n",
|
||
"[2025-03-04 13:00:00] Strategy processing Bar. Current close price: 3281.00. Current Portfolio Value: 99472.77\n",
|
||
"[2025-03-04 14:00:00] Strategy processing Bar. Current close price: 3282.00. Current Portfolio Value: 99473.77\n",
|
||
"[2025-03-04 21:00:00] Strategy processing Bar. Current close price: 3279.00. Current Portfolio Value: 99470.77\n",
|
||
"[2025-03-04 22:00:00] Strategy processing Bar. Current close price: 3269.00. Current Portfolio Value: 99460.77\n",
|
||
"[2025-03-05 09:00:00] Strategy processing Bar. Current close price: 3255.00. Current Portfolio Value: 99446.77\n",
|
||
"[2025-03-05 10:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99449.77\n",
|
||
"[2025-03-05 11:00:00] Strategy processing Bar. Current close price: 3271.00. Current Portfolio Value: 99462.77\n",
|
||
"[2025-03-05 13:00:00] Strategy processing Bar. Current close price: 3269.00. Current Portfolio Value: 99460.77\n",
|
||
"[2025-03-05 14:00:00] Strategy processing Bar. Current close price: 3259.00. Current Portfolio Value: 99450.77\n",
|
||
"[2025-03-05 21:00:00] Strategy processing Bar. Current close price: 3261.00. Current Portfolio Value: 99452.77\n",
|
||
"[2025-03-05 22:00:00] Strategy processing Bar. Current close price: 3262.00. Current Portfolio Value: 99453.77\n",
|
||
"[2025-03-06 09:00:00] Strategy processing Bar. Current close price: 3287.00. Current Portfolio Value: 99478.77\n",
|
||
"[2025-03-06 10:00:00] Strategy processing Bar. Current close price: 3276.00. Current Portfolio Value: 99467.77\n",
|
||
"[2025-03-06 11:00:00] Strategy processing Bar. Current close price: 3286.00. Current Portfolio Value: 99477.77\n",
|
||
"[2025-03-06 13:00:00] Strategy processing Bar. Current close price: 3264.00. Current Portfolio Value: 99455.77\n",
|
||
"[2025-03-06 14:00:00] Strategy processing Bar. Current close price: 3282.00. Current Portfolio Value: 99473.77\n",
|
||
"[2025-03-06 21:00:00] Strategy processing Bar. Current close price: 3271.00. Current Portfolio Value: 99462.77\n",
|
||
"[2025-03-06 22:00:00] Strategy processing Bar. Current close price: 3275.00. Current Portfolio Value: 99466.77\n",
|
||
"[2025-03-07 09:00:00] Strategy processing Bar. Current close price: 3258.00. Current Portfolio Value: 99449.77\n",
|
||
"[2025-03-07 10:00:00] Strategy processing Bar. Current close price: 3270.00. Current Portfolio Value: 99461.77\n",
|
||
"[2025-03-07 11:00:00] Strategy processing Bar. Current close price: 3270.00. Current Portfolio Value: 99461.77\n",
|
||
"[2025-03-07 13:00:00] Strategy processing Bar. Current close price: 3267.00. Current Portfolio Value: 99458.77\n",
|
||
"[2025-03-07 14:00:00] Strategy processing Bar. Current close price: 3252.00. Current Portfolio Value: 99443.77\n",
|
||
"[2025-03-07 21:00:00] Strategy processing Bar. Current close price: 3237.00. Current Portfolio Value: 99428.77\n",
|
||
"[2025-03-07 22:00:00] Strategy processing Bar. Current close price: 3247.00. Current Portfolio Value: 99438.77\n",
|
||
"[2025-03-10 09:00:00] Strategy processing Bar. Current close price: 3242.00. Current Portfolio Value: 99433.77\n",
|
||
"[2025-03-10 10:00:00] Strategy processing Bar. Current close price: 3227.00. Current Portfolio Value: 99418.77\n",
|
||
"[2025-03-10 11:00:00] Strategy processing Bar. Current close price: 3224.00. Current Portfolio Value: 99415.77\n",
|
||
"[2025-03-10 13:00:00] Strategy processing Bar. Current close price: 3218.00. Current Portfolio Value: 99409.77\n",
|
||
"[2025-03-10 14:00:00] Strategy processing Bar. Current close price: 3220.00. Current Portfolio Value: 99411.77\n",
|
||
"[2025-03-10 21:00:00] Strategy processing Bar. Current close price: 3211.00. Current Portfolio Value: 99402.77\n",
|
||
"[2025-03-10 22:00:00] Strategy processing Bar. Current close price: 3203.00. Current Portfolio Value: 99394.77\n",
|
||
"[2025-03-11 09:00:00] Strategy processing Bar. Current close price: 3208.00. Current Portfolio Value: 99399.77\n",
|
||
"[2025-03-11 10:00:00] Strategy processing Bar. Current close price: 3206.00. Current Portfolio Value: 99397.77\n",
|
||
"[2025-03-11 11:00:00] Strategy processing Bar. Current close price: 3206.00. Current Portfolio Value: 99397.77\n",
|
||
"[2025-03-11 13:00:00] Strategy processing Bar. Current close price: 3214.00. Current Portfolio Value: 99405.77\n",
|
||
"[2025-03-11 14:00:00] Strategy processing Bar. Current close price: 3209.00. Current Portfolio Value: 99400.77\n",
|
||
"[2025-03-11 21:00:00] Strategy processing Bar. Current close price: 3223.00. Current Portfolio Value: 99414.77\n",
|
||
"[2025-03-11 22:00:00] Strategy processing Bar. Current close price: 3218.00. Current Portfolio Value: 99409.77\n",
|
||
"[2025-03-12 09:00:00] Strategy processing Bar. Current close price: 3210.00. Current Portfolio Value: 99401.77\n",
|
||
"[2025-03-12 10:00:00] Strategy processing Bar. Current close price: 3213.00. Current Portfolio Value: 99404.77\n",
|
||
"[2025-03-12 11:00:00] Strategy processing Bar. Current close price: 3218.00. Current Portfolio Value: 99409.77\n",
|
||
"[2025-03-12 13:00:00] Strategy processing Bar. Current close price: 3222.00. Current Portfolio Value: 99413.77\n",
|
||
"[2025-03-12 14:00:00] Strategy processing Bar. Current close price: 3226.00. Current Portfolio Value: 99417.77\n",
|
||
"[2025-03-12 21:00:00] Strategy processing Bar. Current close price: 3238.00. Current Portfolio Value: 99429.77\n",
|
||
"[2025-03-12 22:00:00] Strategy processing Bar. Current close price: 3236.00. Current Portfolio Value: 99427.77\n",
|
||
"[2025-03-13 09:00:00] Strategy processing Bar. Current close price: 3240.00. Current Portfolio Value: 99431.77\n",
|
||
"[2025-03-13 10:00:00] Strategy processing Bar. Current close price: 3254.00. Current Portfolio Value: 99445.77\n",
|
||
"[2025-03-13 11:00:00] Strategy processing Bar. Current close price: 3240.00. Current Portfolio Value: 99431.77\n",
|
||
"[2025-03-13 13:00:00] Strategy processing Bar. Current close price: 3241.00. Current Portfolio Value: 99432.77\n",
|
||
"[2025-03-13 14:00:00] Strategy processing Bar. Current close price: 3256.00. Current Portfolio Value: 99447.77\n",
|
||
"[2025-03-13 21:00:00] Strategy processing Bar. Current close price: 3251.00. Current Portfolio Value: 99442.77\n",
|
||
"[2025-03-13 22:00:00] Strategy processing Bar. Current close price: 3247.00. Current Portfolio Value: 99438.77\n",
|
||
"[2025-03-14 09:00:00] Strategy processing Bar. Current close price: 3261.00. Current Portfolio Value: 99452.77\n",
|
||
"[2025-03-14 10:00:00] Strategy processing Bar. Current close price: 3259.00. Current Portfolio Value: 99450.77\n",
|
||
"[2025-03-14 11:00:00] Strategy processing Bar. Current close price: 3260.00. Current Portfolio Value: 99451.77\n",
|
||
"[2025-03-14 13:00:00] Strategy processing Bar. Current close price: 3266.00. Current Portfolio Value: 99457.77\n",
|
||
"[2025-03-14 14:00:00] Strategy processing Bar. Current close price: 3267.00. Current Portfolio Value: 99458.77\n",
|
||
"[2025-03-14 21:00:00] Strategy processing Bar. Current close price: 3247.00. Current Portfolio Value: 99438.77\n",
|
||
"[2025-03-14 22:00:00] Strategy processing Bar. Current close price: 3246.00. Current Portfolio Value: 99437.77\n",
|
||
"[2025-03-17 09:00:00] Strategy processing Bar. Current close price: 3224.00. Current Portfolio Value: 99415.77\n",
|
||
"[2025-03-17 10:00:00] Strategy processing Bar. Current close price: 3222.00. Current Portfolio Value: 99413.77\n",
|
||
"[2025-03-17 11:00:00] Strategy processing Bar. Current close price: 3220.00. Current Portfolio Value: 99411.77\n",
|
||
"[2025-03-17 13:00:00] Strategy processing Bar. Current close price: 3213.00. Current Portfolio Value: 99404.77\n",
|
||
"[2025-03-17 14:00:00] Strategy processing Bar. Current close price: 3217.00. Current Portfolio Value: 99408.77\n",
|
||
"[2025-03-17 21:00:00] Strategy processing Bar. Current close price: 3209.00. Current Portfolio Value: 99400.77\n",
|
||
"[2025-03-17 22:00:00] Strategy processing Bar. Current close price: 3207.00. Current Portfolio Value: 99398.77\n",
|
||
"[2025-03-18 09:00:00] Strategy processing Bar. Current close price: 3197.00. Current Portfolio Value: 99388.77\n",
|
||
"[2025-03-18 10:00:00] Strategy processing Bar. Current close price: 3202.00. Current Portfolio Value: 99393.77\n",
|
||
"[2025-03-18 11:00:00] Strategy processing Bar. Current close price: 3196.00. Current Portfolio Value: 99387.77\n",
|
||
"[2025-03-18 13:00:00] Strategy processing Bar. Current close price: 3194.00. Current Portfolio Value: 99385.77\n",
|
||
"[2025-03-18 14:00:00] Strategy processing Bar. Current close price: 3191.00. Current Portfolio Value: 99382.77\n",
|
||
"[2025-03-18 21:00:00] Strategy processing Bar. Current close price: 3170.00. Current Portfolio Value: 99361.77\n",
|
||
"[2025-03-18 22:00:00] Strategy processing Bar. Current close price: 3170.00. Current Portfolio Value: 99361.77\n",
|
||
"[2025-03-19 09:00:00] Strategy processing Bar. Current close price: 3164.00. Current Portfolio Value: 99355.77\n",
|
||
"[2025-03-19 10:00:00] Strategy processing Bar. Current close price: 3170.00. Current Portfolio Value: 99361.77\n",
|
||
"[2025-03-19 11:00:00] Strategy processing Bar. Current close price: 3168.00. Current Portfolio Value: 99359.77\n",
|
||
"[2025-03-19 13:00:00] Strategy processing Bar. Current close price: 3172.00. Current Portfolio Value: 99363.77\n",
|
||
"[2025-03-19 14:00:00] Strategy processing Bar. Current close price: 3162.00. Current Portfolio Value: 99353.77\n",
|
||
"[2025-03-19 21:00:00] Strategy processing Bar. Current close price: 3159.00. Current Portfolio Value: 99350.77\n",
|
||
"[2025-03-19 22:00:00] Strategy processing Bar. Current close price: 3156.00. Current Portfolio Value: 99347.77\n",
|
||
"[2025-03-20 09:00:00] Strategy processing Bar. Current close price: 3135.00. Current Portfolio Value: 99326.77\n",
|
||
"[2025-03-20 10:00:00] Strategy processing Bar. Current close price: 3148.00. Current Portfolio Value: 99339.77\n",
|
||
"[2025-03-20 11:00:00] Strategy processing Bar. Current close price: 3167.00. Current Portfolio Value: 99358.77\n",
|
||
"[2025-03-20 13:00:00] Strategy processing Bar. Current close price: 3168.00. Current Portfolio Value: 99359.77\n",
|
||
"[2025-03-20 14:00:00] Strategy processing Bar. Current close price: 3176.00. Current Portfolio Value: 99367.77\n",
|
||
"[2025-03-20 21:00:00] Strategy processing Bar. Current close price: 3166.00. Current Portfolio Value: 99357.77\n",
|
||
"[2025-03-20 22:00:00] Strategy processing Bar. Current close price: 3167.00. Current Portfolio Value: 99358.77\n",
|
||
"[2025-03-21 09:00:00] Strategy processing Bar. Current close price: 3166.00. Current Portfolio Value: 99357.77\n",
|
||
"[2025-03-21 10:00:00] Strategy processing Bar. Current close price: 3165.00. Current Portfolio Value: 99356.77\n",
|
||
"[2025-03-21 11:00:00] Strategy processing Bar. Current close price: 3161.00. Current Portfolio Value: 99352.77\n",
|
||
"[2025-03-21 13:00:00] Strategy processing Bar. Current close price: 3167.00. Current Portfolio Value: 99358.77\n",
|
||
"[2025-03-21 14:00:00] Strategy processing Bar. Current close price: 3156.00. Current Portfolio Value: 99347.77\n",
|
||
"[2025-03-21 21:00:00] Strategy processing Bar. Current close price: 3146.00. Current Portfolio Value: 99337.77\n",
|
||
"[2025-03-21 22:00:00] Strategy processing Bar. Current close price: 3172.00. Current Portfolio Value: 99363.77\n",
|
||
"[2025-03-24 09:00:00] Strategy processing Bar. Current close price: 3187.00. Current Portfolio Value: 99378.77\n",
|
||
"[2025-03-24 10:00:00] Strategy processing Bar. Current close price: 3200.00. Current Portfolio Value: 99391.77\n",
|
||
"[2025-03-24 11:00:00] Strategy processing Bar. Current close price: 3198.00. Current Portfolio Value: 99389.77\n",
|
||
"[2025-03-24 13:00:00] Strategy processing Bar. Current close price: 3204.00. Current Portfolio Value: 99395.77\n",
|
||
"[2025-03-24 14:00:00] Strategy processing Bar. Current close price: 3204.00. Current Portfolio Value: 99395.77\n",
|
||
"[2025-03-24 21:00:00] Strategy processing Bar. Current close price: 3207.00. Current Portfolio Value: 99398.77\n",
|
||
"[2025-03-24 22:00:00] Strategy processing Bar. Current close price: 3206.00. Current Portfolio Value: 99397.77\n",
|
||
"[2025-03-25 09:00:00] Strategy processing Bar. Current close price: 3201.00. Current Portfolio Value: 99392.77\n",
|
||
"[2025-03-25 10:00:00] Strategy processing Bar. Current close price: 3187.00. Current Portfolio Value: 99378.77\n",
|
||
"[2025-03-25 11:00:00] Strategy processing Bar. Current close price: 3214.00. Current Portfolio Value: 99405.77\n",
|
||
"[2025-03-25 13:00:00] Strategy processing Bar. Current close price: 3219.00. Current Portfolio Value: 99410.77\n",
|
||
"[2025-03-25 14:00:00] Strategy processing Bar. Current close price: 3220.00. Current Portfolio Value: 99411.77\n",
|
||
"[2025-03-25 21:00:00] Strategy processing Bar. Current close price: 3217.00. Current Portfolio Value: 99408.77\n",
|
||
"[2025-03-25 22:00:00] Strategy processing Bar. Current close price: 3219.00. Current Portfolio Value: 99410.77\n",
|
||
"[2025-03-26 09:00:00] Strategy processing Bar. Current close price: 3216.00. Current Portfolio Value: 99407.77\n",
|
||
"[2025-03-26 10:00:00] Strategy processing Bar. Current close price: 3217.00. Current Portfolio Value: 99408.77\n",
|
||
"[2025-03-26 11:00:00] Strategy processing Bar. Current close price: 3207.00. Current Portfolio Value: 99398.77\n",
|
||
"[2025-03-26 13:00:00] Strategy processing Bar. Current close price: 3214.00. Current Portfolio Value: 99405.77\n",
|
||
"[2025-03-26 14:00:00] Strategy processing Bar. Current close price: 3209.00. Current Portfolio Value: 99400.77\n",
|
||
"[2025-03-26 21:00:00] Strategy processing Bar. Current close price: 3212.00. Current Portfolio Value: 99403.77\n",
|
||
"[2025-03-26 22:00:00] Strategy processing Bar. Current close price: 3217.00. Current Portfolio Value: 99408.77\n",
|
||
"[2025-03-27 09:00:00] Strategy processing Bar. Current close price: 3215.00. Current Portfolio Value: 99406.77\n",
|
||
"[2025-03-27 10:00:00] Strategy processing Bar. Current close price: 3213.00. Current Portfolio Value: 99404.77\n",
|
||
"[2025-03-27 11:00:00] Strategy processing Bar. Current close price: 3198.00. Current Portfolio Value: 99389.77\n",
|
||
"[2025-03-27 13:00:00] Strategy processing Bar. Current close price: 3191.00. Current Portfolio Value: 99382.77\n",
|
||
"[2025-03-27 14:00:00] Strategy processing Bar. Current close price: 3208.00. Current Portfolio Value: 99399.77\n",
|
||
"[2025-03-27 21:00:00] Strategy processing Bar. Current close price: 3190.00. Current Portfolio Value: 99381.77\n",
|
||
"[2025-03-27 22:00:00] Strategy processing Bar. Current close price: 3189.00. Current Portfolio Value: 99380.77\n",
|
||
"[2025-03-28 09:00:00] Strategy processing Bar. Current close price: 3187.00. Current Portfolio Value: 99378.77\n",
|
||
"[2025-03-28 10:00:00] Strategy processing Bar. Current close price: 3186.00. Current Portfolio Value: 99377.77\n",
|
||
"[2025-03-28 11:00:00] Strategy processing Bar. Current close price: 3187.00. Current Portfolio Value: 99378.77\n",
|
||
"[2025-03-28 13:00:00] Strategy processing Bar. Current close price: 3196.00. Current Portfolio Value: 99387.77\n",
|
||
"[2025-03-28 14:00:00] Strategy processing Bar. Current close price: 3197.00. Current Portfolio Value: 99388.77\n",
|
||
"[2025-03-28 21:00:00] Strategy processing Bar. Current close price: 3187.00. Current Portfolio Value: 99378.77\n",
|
||
"[2025-03-28 22:00:00] Strategy processing Bar. Current close price: 3177.00. Current Portfolio Value: 99368.77\n",
|
||
"[2025-03-31 09:00:00] Strategy processing Bar. Current close price: 3171.00. Current Portfolio Value: 99362.77\n",
|
||
"[2025-03-31 10:00:00] Strategy processing Bar. Current close price: 3164.00. Current Portfolio Value: 99355.77\n",
|
||
"[2025-03-31 11:00:00] Strategy processing Bar. Current close price: 3161.00. Current Portfolio Value: 99352.77\n",
|
||
"[2025-03-31 13:00:00] Strategy processing Bar. Current close price: 3164.00. Current Portfolio Value: 99355.77\n",
|
||
"[2025-03-31 14:00:00] Strategy processing Bar. Current close price: 3159.00. Current Portfolio Value: 99350.77\n",
|
||
"[2025-03-31 21:00:00] Strategy processing Bar. Current close price: 3148.00. Current Portfolio Value: 99339.77\n",
|
||
"[2025-03-31 22:00:00] Strategy processing Bar. Current close price: 3146.00. Current Portfolio Value: 99337.77\n",
|
||
"[2025-04-01 09:00:00] Strategy processing Bar. Current close price: 3143.00. Current Portfolio Value: 99334.77\n",
|
||
"[2025-04-01 10:00:00] Strategy processing Bar. Current close price: 3167.00. Current Portfolio Value: 99358.77\n",
|
||
"[2025-04-01 11:00:00] Strategy processing Bar. Current close price: 3164.00. Current Portfolio Value: 99355.77\n",
|
||
"[2025-04-01 13:00:00] Strategy processing Bar. Current close price: 3166.00. Current Portfolio Value: 99357.77\n",
|
||
"Bar 对象流生成完毕。\n",
|
||
"\n",
|
||
"--- 回测片段结束，检查并平仓所有持仓 ---\n",
|
||
"[2025-04-01 13:00:00] 回测结束平仓: 平仓 rb2505 (1 手) @ 3166.00。\n",
|
||
"--- 回测结束 ---\n",
|
||
"总计处理了 556 根K线。\n",
|
||
"总计发生了 2 笔交易。\n",
|
||
"\n",
|
||
"--- 总分段回测完成 ---\n",
|
||
"\n",
|
||
"--- 生成回测报告 ---\n",
|
||
"\n",
|
||
"--- 结果分析器初始化完成 ---\n",
|
||
"正在计算绩效指标...\n",
|
||
"绩效指标计算完成。\n",
|
||
"\n",
|
||
"--- 回测绩效报告 ---\n",
|
||
"初始资金 : 100000.00\n",
|
||
"最终资金 : 99377.94\n",
|
||
"总收益率 : -0.62%\n",
|
||
"年化收益率 : -0.47%\n",
|
||
"最大回撤 : 0.85%\n",
|
||
"夏普比率 : -0.45\n",
|
||
"卡玛比率 : -0.55\n",
|
||
"总交易次数 : 6\n",
|
||
"交易成本 : 4.00\n",
|
||
"\n",
|
||
"--- 部分交易明细 (最近5笔) ---\n",
|
||
" 2024-08-30 21:00:00 | SELL | rb2410 | Vol: 1 | Price: 3230.77 | Commission: 0.65\n",
|
||
" 2024-08-30 14:00:00 | BUY | rb2501 | Vol: 1 | Price: 3290.29 | Commission: 0.66\n",
|
||
" 2024-11-29 21:00:00 | SELL | rb2501 | Vol: 1 | Price: 3297.70 | Commission: 0.66\n",
|
||
" 2024-11-29 14:00:00 | BUY | rb2505 | Vol: 1 | Price: 3383.38 | Commission: 0.68\n",
|
||
" 2025-04-01 13:00:00 | SELL | rb2505 | Vol: 1 | Price: 3162.83 | Commission: 0.63\n",
|
||
"正在绘制绩效图表...\n"
|
||
]
|
||
},
|
||
{
|
||
"data": {
|
||
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",
|
||
"text/plain": [
|
||
"<Figure size 1400x1000 with 2 Axes>"
|
||
]
|
||
},
|
||
"metadata": {},
|
||
"output_type": "display_data"
|
||
},
|
||
{
|
||
"data": {
|
||
"image/png": 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",
|
||
"text/plain": [
|
||
"<Figure size 1400x700 with 1 Axes>"
|
||
]
|
||
},
|
||
"metadata": {},
|
||
"output_type": "display_data"
|
||
},
|
||
{
|
||
"name": "stdout",
|
||
"output_type": "stream",
|
||
"text": [
|
||
"图表绘制完成。\n"
|
||
]
|
||
}
|
||
],
|
||
"source": [
|
||
"from src.backtest_runner import run_multi_segment_backtest\n",
|
||
"\n",
|
||
"\n",
|
||
"backtest_output = run_multi_segment_backtest(\n",
|
||
" segment_configs=segment_configs,\n",
|
||
" strategy_class=SimpleLimitBuyStrategy,\n",
|
||
" strategy_params=strategy_parameters, # 使用预设的策略参数\n",
|
||
" initial_capital=initial_capital,\n",
|
||
" slippage_rate=slippage_rate,\n",
|
||
" commission_rate=commission_rate,\n",
|
||
" total_start_date=total_start_date,\n",
|
||
" total_end_date=total_end_date\n",
|
||
")\n",
|
||
"\n",
|
||
"# --- 最终结果分析与可视化 ---\n",
|
||
"all_combined_snapshots = backtest_output[\"portfolio_snapshots\"]\n",
|
||
"all_combined_trades = backtest_output[\"trade_history\"]\n",
|
||
"all_combined_bars = backtest_output[\"all_bars\"]\n",
|
||
"initial_capital_for_analyzer = backtest_output[\"initial_capital\"] # 获取回测的初始资金\n",
|
||
"\n",
|
||
"if all_combined_snapshots:\n",
|
||
" print(\"\\n--- 生成回测报告 ---\")\n",
|
||
" analyzer = ResultAnalyzer(all_combined_snapshots, all_combined_trades, all_combined_bars, initial_capital_for_analyzer)\n",
|
||
"\n",
|
||
" analyzer.generate_report()\n",
|
||
" analyzer.plot_performance()\n",
|
||
"else:\n",
|
||
" print(\"\\n没有生成任何投资组合快照，无法进行结果分析。请检查数据文件和日期配置。\")\n"
|
||
]
|
||
}
|
||
],
|
||
"metadata": {
|
||
"kernelspec": {
|
||
"display_name": "quant",
|
||
"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": "3.12.11"
|
||
}
|
||
},
|
||
"nbformat": 4,
|
||
"nbformat_minor": 5
|
||
}
|