优化以下代码 df_in_grown_ebv = pd.read_table(open(r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\生长性能育种值N72分组 (7).txt"), delim_whitespace=True, encoding="gb18030", header=None) df_in_breed_ebv = pd.read_table(open(r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\繁殖性能育种值N72分组 (7).txt"), delim_whitespace=True, encoding="gb18030", header=None) # df_in_grown_Phenotype.columns = ['个体号', '活仔EBV', '21d窝重EBV', '断配EBV'] # df_in_breed_Phenotype.columns = ['个体号', '115EBV', '饲料转化率EBV', '瘦肉率EBV', '眼肌EBV', '背膘EBV'] df_in_breed_ebv.columns = ['个体号', '活仔EBV', '21d窝重EBV', '断配EBV'] df_in_grown_ebv.columns = ['个体号', '115daysEBV', '饲料转化率EBV', '瘦肉率EBV', '眼肌EBV', '背膘EBV'] NBA_mean = np.mean(df_in_breed_ebv['活仔EBV']) NBA_std = np.std(df_in_breed_ebv['活仔EBV']) days_mean = np.mean(df_in_grown_ebv['115daysEBV']) days_std = np.std(df_in_grown_ebv['115daysEBV']) fcr_mean = np.mean(df_in_grown_ebv['饲料转化率EBV']) fcr_std = np.std(df_in_grown_ebv['饲料转化率EBV']) output = pd.merge(df_in_grown_ebv, df_in_breed_ebv, how='inner', left_on='个体号', right_on='个体号') # output['计算长白母系指数'] = 0.3 * (NBA - NBA_mean)/NBA_std - 0.3 * (days - days_mean)/days_std - 0.3 * (fcr-fcr_mean)/fcr_std + 0.1 * (pcl-pcl_mean)/pcl_std output['计算长白母系指数'] = 0.29 * (df_in_breed_ebv['活仔EBV'] - NBA_mean)/NBA_std - 0.58 * (df_in_grown_ebv['115daysEBV']- days_mean)/days_std - 0.13 * (df_in_grown_ebv['饲料转化率EBV']-fcr_mean)/fcr_std MLI_mean = np.mean(output['计算长白母系指数']) MLI_std = np.std(output['计算长白母系指数']) output['校正长白母系指数'] = 25 * ((output['计算长白母系指数'] - MLI_mean)/MLI_std) + 100 output.to_excel(r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\权重3-N72权重指数_20230602.xlsx",index=False) print(NBA_mean) print(NBA_std) print(days_mean) print(days_std) print(fcr_mean) print(fcr_std) print(MLI_mean) print(MLI_std)

时间: 2024-01-26 19:03:19 浏览: 28
可以优化的地方有: 1. 文件路径可以使用变量存储,避免多次重复输入文件路径。 2. 读取文件时可以指定需要读取的列,避免读取不必要的列。 3. 计算指数时可以将计算公式提取为一个函数,避免重复代码。 4. 输出结果时可以使用变量存储,避免多次输入输出文件路径。 以下是优化后的代码: ```python import pandas as pd import numpy as np # 文件路径 grown_file = r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\生长性能育种值N72分组 (7).txt" breed_file = r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\繁殖性能育种值N72分组 (7).txt" output_file = r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\权重3-N72权重指数_20230602.xlsx" # 读取文件 df_in_grown_ebv = pd.read_table(grown_file, usecols=[0, 1, 2, 3], delim_whitespace=True, encoding="gb18030", header=None) df_in_breed_ebv = pd.read_table(breed_file, usecols=[0, 1, 2, 3], delim_whitespace=True, encoding="gb18030", header=None) # 列名 df_in_breed_ebv.columns = ['个体号', '活仔EBV', '21d窝重EBV', '断配EBV'] df_in_grown_ebv.columns = ['个体号', '115daysEBV', '饲料转化率EBV', '瘦肉率EBV', '眼肌EBV', '背膘EBV'] # 计算函数 def calculate_index(breed_ebv, grown_ebv, NBA_mean, NBA_std, days_mean, days_std, fcr_mean, fcr_std): NBA = breed_ebv['活仔EBV'] days = grown_ebv['115daysEBV'] fcr = grown_ebv['饲料转化率EBV'] return 0.29 * (NBA - NBA_mean) / NBA_std - 0.58 * (days - days_mean) / days_std - 0.13 * (fcr - fcr_mean) / fcr_std # 计算均值和标准差 NBA_mean = np.mean(df_in_breed_ebv['活仔EBV']) NBA_std = np.std(df_in_breed_ebv['活仔EBV']) days_mean = np.mean(df_in_grown_ebv['115daysEBV']) days_std = np.std(df_in_grown_ebv['115daysEBV']) fcr_mean = np.mean(df_in_grown_ebv['饲料转化率EBV']) fcr_std = np.std(df_in_grown_ebv['饲料转化率EBV']) # 计算指数 output = pd.merge(df_in_grown_ebv, df_in_breed_ebv, how='inner', on='个体号') output['计算长白母系指数'] = calculate_index(output[['活仔EBV']], output[['115daysEBV', '饲料转化率EBV']], NBA_mean, NBA_std, days_mean, days_std, fcr_mean, fcr_std) # 计算校正指数 MLI_mean = np.mean(output['计算长白母系指数']) MLI_std = np.std(output['计算长白母系指数']) output['校正长白母系指数'] = 25 * ((output['计算长白母系指数'] - MLI_mean) / MLI_std) + 100 # 输出结果 output.to_excel(output_file, index=False) # 输出均值和标准差 print(NBA_mean) print(NBA_std) print(days_mean) print(days_std) print(fcr_mean) print(fcr_std) print(MLI_mean) print(MLI_std) ```

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优化这段代码df_in_grown_ebv = pd.read_table(open(r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\生长性能育种值N72分组 (7).txt"), delim_whitespace=True, encoding="gb18030", header=None) df_in_breed_ebv = pd.read_table(open(r"C:\Users\荆晓燕\Desktop\20230515分品种计算育种值\繁殖性能育种值N72分组 (7).txt"), delim_whitespace=True, encoding="gb18030", header=None) # df_in_grown_Phenotype.columns = ['个体号', '活仔EBV', '21d窝重EBV', '断配EBV'] # df_in_breed_Phenotype.columns = ['个体号', '115EBV', '饲料转化率EBV', '瘦肉率EBV', '眼肌EBV', '背膘EBV'] df_in_breed_ebv.columns = ['个体号', '活仔EBV', '21d窝重EBV', '断配EBV'] df_in_grown_ebv.columns = ['个体号', '115daysEBV', '饲料转化率EBV', '瘦肉率EBV', '眼肌EBV', '背膘EBV'] NBA_mean = np.mean(df_in_breed_ebv['活仔EBV']) NBA_std = np.std(df_in_breed_ebv['活仔EBV']) days_mean = np.mean(df_in_grown_ebv['115daysEBV']) days_std = np.std(df_in_grown_ebv['115daysEBV']) fcr_mean = np.mean(df_in_grown_ebv['饲料转化率EBV']) fcr_std = np.std(df_in_grown_ebv['饲料转化率EBV']) output = pd.merge(df_in_grown_ebv, df_in_breed_ebv, how='inner', left_on='个体号', right_on='个体号') # output['计算长白母系指数'] = 0.3 * (NBA - NBA_mean)/NBA_std - 0.3 * (days - days_mean)/days_std - 0.3 * (fcr-fcr_mean)/fcr_std + 0.1 * (pcl-pcl_mean)/pcl_std output['计算长白母系指数'] = 0.29 * (df_in_breed_ebv['活仔EBV'] - NBA_mean)/NBA_std - 0.58 * (df_in_grown_ebv['115daysEBV']- days_mean)/days_std - 0.13 * (df_in_grown_ebv['饲料转化率EBV']-fcr_mean)/fcr_std MLI_mean = np.mean(output['计算长白母系指数']) MLI_std = np.std(output['计算长白母系指数']) output['校正长白母系指数'] = 25 * ((output['计算长白母系指数'] - MLI_mean)/MLI_std) + 100

''' # 钱包余额 money= 50 # 消费后 ice = 10 colo = 5 money= money-ice-colo print('钱包余额:',money,'元') name = '传智播客' stock_price = 19.99 stock_code = "003032" stock_price_daily_grown_factor = 1.2 grown_days = 7 finally_stock_price=stock_price * stock_price_daily_grown_factor ** grown_days print(f"公司:{name},股票代码:{stock_code},当前股价{stock_price}") print("每日的增长系数是:%.1f,经过%d的增长后,股价达到了:%.2f"%(stock_price_daily_grown_factor,grown_days,finally_stock import numpy as np import pandas as pd import matplotlib.pyplot as plt import seaborn as sns import xlwt df = pd.read_excel(r"D:\学习\Employee_income.xls",sheet_name='emp_income') # 选择数值列进行计算 df_numeric = df.select_dtypes(include=np.number) corrresult1=df_numeric['age'].corr(df_numeric['salary']) print('age和salary的相关系数',corrresult1) corrresult2=df_numeric.loc[:,['age', 'salary', 'subsidy']].corr() print('age和salary、subsidy的相关系数\n',corrresult2) print('返回个相关系数矩阵\n',df_numeric.corr()) corrresult3=df_numeric.corr() print('返回一个相关系数矩阵\n', corrresult3) sns.heatmap(corrresult3, annot=True, cmap='YlGnBu', linewidths=1.2) plt.show() ''' import pandas as pd import numpy as np data = pd.read_csv(r"D:\学习\goods_sales.csv",encoding='GBK') print(data) newData = data['商品信息'].str.split(';',3,True) newData.columns = ['品牌','分类','型号'] print(newData) df = data.drop('商品信息',axis=1).join(newData) result = df.groupby(by=['品牌'])['数量'].agg({'数量':np.sum}) print(result) telData = data['电话'].astype(str) areas = telData.str.slice(3,7) print(areas) newDf = data.drop('电话',axis=1).join(areas) print(newDf) result = newDf.groupby(by=['电话'])['数量'].agg({'数量':np.sum}) print(result)

帮我解释一下这段话:The connection growth algorithm greedily activates useful, but currently ‘dormant,’ connections. We incorporate it in the following learning policy: Policy 1: Add a connection w iff it can quickly reduce the value of loss function L. The DNN seed contains only a small fraction of active connections to propagate gradients. To locate the ‘dormant’ connections that can reduce L effectively, we evaluate ∂L/∂w for all the ‘dormant’ connections w (computed either using the whole training set or a large batch). Policy 1 activates ‘dormant’ connections iff they are the most efficient at reducing L. This can also assist with avoiding local minima and achieving higher accuracy [28]. To illustrate this policy, we plot the connections grown from the input to the first layer of LeNet-300-100 [7] (for the MNIST dataset) in Fig. 3. The image center has a much higher grown density than the margins, consistent with the fact that the MNIST digits are centered. From a neuroscience perspective, our connection growth algorithm coincides with the Hebbian theory: “Neurons that fire together wire together [29]." We define the stimulation magnitude of the mth presynaptic neuron in the (l + 1)th layer and the n th postsynaptic neuron in the l th layer as ∂L/∂ul+1 m and x l n , respectively. The connections activated based on Hebbian theory would have a strong correlation between presynaptic and postsynaptic cells, thus a large value of (∂L/∂ul+1 m )x l n . This is also the magnitude of the gradient of L with respect to w (w is the weight that connects u l+1 m and x l n ): |∂L/∂w| = (∂L/∂ul+1 m )x l n (1) Thus, this is mathematically equivalent to Policy 1.

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