算法研究--怎么样全市场可转债因子分析算法研究
factor_series = factor_df.stack()factor_series.index.names = ['date', 'asset']print(factor_series)
>>> 分层收益绩效 (未来1D日) <<<日均收益 (bps) 年化收益 (%) 波动率 (年化) 夏普比率 最大回撤 (%) 卡玛比率 胜率 (%) \1.0 3.8299 10.1303 21.6363 0.4461 -25.3737 0.3992 51.88982.0 5.3086 14.3096 14.0490 0.9522 -14.8582 0.9631 53.62203.0 4.0799 10.8260 12.1789 0.8442 -19.3124 0.5606 53.54334.0 4.3084 11.4658 11.1815 0.9710 -18.6742 0.6140 55.19695.0 4.2800 11.3861 10.7341 1.0048 -16.1773 0.7038 54.72446.0 3.9451 10.4505 10.6873 0.9302 -19.3975 0.5388 53.46467.0 3.0747 8.0551 10.9213 0.7095 -22.8983 0.3518 52.20478.0 3.5072 9.2387 11.9798 0.7377 -23.3432 0.3958 52.36229.0 0.1229 0.3101 13.7954 0.0224 -41.1866 0.0075 51.968510.0 -4.0875 -9.7896 20.7225 -0.4971 -66.0735 -0.1482 48.7402最大单日收益 (bps) 最小单日收益 (bps)1.0 519.0975 -1059.71162.0 425.0273 -631.62013.0 340.8297 -502.63424.0 290.7695 -400.54015.0 287.5467 -455.84976.0 350.2365 -464.47607.0 511.0979 -443.02268.0 425.8704 -534.98249.0 482.5497 -621.710710.0 673.6289 -611.9344>>> 分层收益绩效 (未来1D日) <<<日均收益 (bps) 年化收益 (%) 波动率 (年化) 夏普比率 最大回撤 (%) 卡玛比率 胜率 (%) \1.0 3.8299 10.1303 21.6363 0.4461 -25.3737 0.3992 51.88982.0 5.3086 14.3096 14.0490 0.9522 -14.8582 0.9631 53.62203.0 4.0799 10.8260 12.1789 0.8442 -19.3124 0.5606 53.54334.0 4.3084 11.4658 11.1815 0.9710 -18.6742 0.6140 55.19695.0 4.2800 11.3861 10.7341 1.0048 -16.1773 0.7038 54.72446.0 3.9451 10.4505 10.6873 0.9302 -19.3975 0.5388 53.46467.0 3.0747 8.0551 10.9213 0.7095 -22.8983 0.3518 52.20478.0 3.5072 9.2387 11.9798 0.7377 -23.3432 0.3958 52.36229.0 0.1229 0.3101 13.7954 0.0224 -41.1866 0.0075 51.968510.0 -4.0875 -9.7896 20.7225 -0.4971 -66.0735 -0.1482 48.7402最大单日收益 (bps) 最小单日收益 (bps)1.0 519.0975 -1059.71162.0 425.0273 -631.62013.0 340.8297 -502.63424.0 290.7695 -400.54015.0 287.5467 -455.84976.0 350.2365 -464.47607.0 511.0979 -443.02268.0 425.8704 -534.98249.0 482.5497 -621.710710.0 673.6289 -611.9344>>> 多空组合 (Q10.0 - Q1.0) 绩效 <<<年化收益: -18.0938%年化波动: 18.9429%夏普比率: -0.9552最大回撤: -75.6687%胜率: 44.96%

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