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Nature 期刊图复现 | Python实现带边际分布的非等距多组回归散点图

  • 2026-06-15 21:26:34
Nature 期刊图复现 | Python实现带边际分布的非等距多组回归散点图

来源论文

论文地址:

https://www.nature.com/articles/s41586-023-06259-2

论文题目:

The dynamics of pattern matching in camouflaging cuttlefish

复现图片

该图通过多子图并行设计,系统展示了不同实验条件下自变量(正方形尺寸)与因变量(平均面积标准化得分)之间的统计关联机制。图表将非等距线性回归分析与边际分布表征深度融合,利用散点和95%置信区间阴影揭示了各组别的响应趋势及预测不确定性,同时在Y轴侧交织呈现水平直方图与平滑核密度估计曲线,实现了对因变量数据密度分布与总体趋向的同步严谨解析。

配色方案

color_schemes = {    1: {"colors": ["#ff7f7f""#807fff"], "desc""指定高饱和红蓝方案,适用于强对比度实验对照组"},    2: {"colors": ["#E64B35""#4DBBD5"], "desc""Nature Publishing Group (NPG) 经典红蓝,学术期刊常用高对比色"},    3: {"colors": ["#BC3C29""#0072B5"], "desc""The Journal of American Medical Association (JAMA) 经典深红深蓝"},    4: {"colors": ["#3C5488""#F39B7F"], "desc""Lancet (柳叶刀) 经典蓝橙配色,对色盲群体友好且印刷清晰"},    5: {"colors": ["#00A087""#3C5488"], "desc""Nature Communication 常用深绿与深蓝组合,观感严谨且稳重"},    6: {"colors": ["#42B540""#91D1C2"], "desc""Bioinformatics 常用绿色与淡青色,多用于生物信息学及基因表达"},    7: {"colors": ["#111E6C""#990000"], "desc""Science 杂志风格海军蓝与暗红,适合传统物理与化学领域"},    8: {"colors": ["#002060""#EDB120"], "desc""Cell 杂志高频深蓝与金黄,对比极其强烈,重点突出"},    9: {"colors": ["#4A6984""#B8860B"], "desc""New England Journal of Medicine (NEJM) 经典石板蓝与暗金"},    10: {"colors": ["#20B2AA""#FF8C00"], "desc""IEEE Transactions 常用轻质浅绿与深橙,适合工程与计算机图表"},    11: {"colors": ["#2F4F4F""#FF6347"], "desc""AGU (美国地球物理学会) 暗石板灰与番茄红,兼顾自然和人文感"},    12: {"colors": ["#1F77B4""#FF7F0E"], "desc""Matplotlib (Tab10) 官方推荐经典科技蓝橙,泛用性及高区分度"},    13: {"colors": ["#2CA02C""#D62728"], "desc""传统生物学突变体与野生型对比色,高饱和绿与红"},    14: {"colors": ["#9467BD""#8C564B"], "desc""多因素分析常用柔和紫与棕色,用于区分次要实验组"},    15: {"colors": ["#17BECF""#BCBD22"], "desc""环境科学与生态学常用青色与橄榄绿,色彩贴近自然物象"},    16: {"colors": ["#4B0082""#FFD700"], "desc""高能物理及天文学高对比度靛紫与纯金,印制灰度识别度高"},    17: {"colors": ["#555555""#E31A1C"], "desc""工程力学及材料学常用暗灰与正红,突出单组异常数据"},    18: {"colors": ["#008080""#CD5C5C"], "desc""临床医学对照试验常用深青色与印第安红,温和且容易分辨"},    19: {"colors": ["#708090""#FFA07A"], "desc""统计学及大数据图表常用板岩灰与浅鲑红,现代感强且不刺眼"},    20: {"colors": ["#000080""#FF4500"], "desc""高清晰度纯黑底印刷专用的纯深蓝与橙红,适合高分辨大图"}}

完整代码

import osimport numpy as npimport pandas as pdimport matplotlib.pyplot as pltfrom scipy.stats import linregress, gaussian_kde# =========================================================================# 1. 初始化路径与文件夹检查# =========================================================================script_dir = os.path.dirname(os.path.abspath(__file__)) if '__file__' in locals() else os.getcwd()excel_file = os.path.join(script_dir, "data.xlsx")output_dir = os.path.join(script_dir, "图表")if not os.path.exists(output_dir):    os.makedirs(output_dir)    print(f"已创建文件夹: {output_dir}")if not os.path.exists(excel_file):    print(f"错误: 找不到文件 {excel_file}。请确保 data.xlsx 与本脚本在同一目录下。")    exit()# =========================================================================# 2. 专业科研期刊配色方案# =========================================================================color_schemes = {    1: {"colors": ["#ff7f7f", "#807fff"], "desc": "指定高饱和红蓝方案,适用于强对比度实验对照组"},}# 默认选择方案1selected_scheme = color_schemes[1]["colors"]red_color = selected_scheme[0]blue_color = selected_scheme[1]# =========================================================================# 3. 数据读取与验证# =========================================================================print("正在读取 Excel 并准备绘图...")data_sheets = pd.read_excel(excel_file, sheet_name=None)sheet_names = ["Condition1_A", "Condition2_B", "Condition3_C", "Condition4_D"]for sheet in sheet_names:    if sheet not in data_sheets:        print(f"错误: Excel 文件中缺少名为 '{sheet}' 的工作表。")        exit()# =========================================================================# 4. 绘图配置与高精度渲染# =========================================================================colors = [red_color, red_color, blue_color, blue_color]plt.rcParams['font.sans-serif'] = ['Arial', 'SimHei']plt.rcParams['axes.unicode_minus'] = Falsefig, axes = plt.subplots(14, figsize=(164), sharey=True)fig.subplots_adjust(wspace=0.15)axes[0].set_ylabel("Mean area (z-score)", fontsize=13, labelpad=8)for i, sheet_name in enumerate(sheet_names):    ax = axes[i]    df = data_sheets[sheet_name].dropna()    x = pd.to_numeric(df["Square size (cm)"], errors='coerce').dropna().values    y = pd.to_numeric(df["Mean area (z-score)"], errors='coerce').dropna().values    min_len = min(len(x), len(y))    x, y = x[:min_len], y[:min_len]    if min_len < 3:        print(f"警告: 工作表 '{sheet_name}' 中的有效数据点不足,已跳过拟合。")        continue    color = colors[i]    # ------------------ A. 左侧直方图和边际核密度曲线 (KDE) ------------------    y_bins = np.linspace(-1.51.511)    counts, edges, patches = ax.hist(y, bins=y_bins, orientation='horizontal',                                     color=color, alpha=0.5, edgecolor='white', linewidth=0.8, zorder=1)    kde = gaussian_kde(y)    y_eval = np.linspace(-1.51.5100)    x_eval = kde(y_eval)    max_count = np.max(counts) if np.max(counts) > 0 else 1    scale_factor = 0.35    for count, patch in zip(counts, patches):        patch.set_width((count / max_count) * scale_factor)        patch.set_xy((0.16, patch.get_xy()[1]))    ax.plot(0.16 + (x_eval / np.max(x_eval)) * scale_factor, y_eval, color=color, linewidth=1.5, zorder=1.5)    # ------------------ B. 散点图 ------------------    ax.scatter(x, y, color='#262626', s=7, alpha=0.85, zorder=3)    # ------------------ C. 95% 置信区间阴影与回归线 ------------------    slope, intercept, r_val, p_val, std_err = linregress(x, y)    x_line = np.linspace(0.162.50100)    y_line = slope * x_line + intercept    n = len(x)    x_mean = np.mean(x)    y_fitted = slope * x + intercept    residual_std = np.sqrt(np.sum((y - y_fitted) ** 2) / (n - 2))    t_value = 2.0    se_line = residual_std * np.sqrt(1 / n + (x_line - x_mean) ** 2 / np.sum((x - x_mean) ** 2))    ax.fill_between(x_line, y_line - t_value * se_line, y_line + t_value * se_line,                    color='#D4D4D4', alpha=0.5, zorder=2)    ax.plot(x_line, y_line, color='black', linewidth=1.8, zorder=4)    # ------------------ D. 还原视觉轴线样式 ------------------    ax.set_xlim(0.162.60)    ax.set_ylim(-1.61.6)    ax.set_xticks([0.160.390.992.50])    ax.set_xticklabels(["0.16""0.39""0.99""2.50"], fontsize=11)    ax.set_xlabel("Square size (cm)", fontsize=12, labelpad=6)    if i == 0:        ax.set_yticks([-101])        ax.set_yticklabels(["-1""0""1"], fontsize=11)    else:        ax.yaxis.set_ticks_position('none')    ax.spines['top'].set_visible(False)    ax.spines['right'].set_visible(False)    ax.spines['left'].set_linewidth(1.2)    ax.spines['bottom'].set_linewidth(1.2)# =========================================================================# 5. 保存输出# =========================================================================output_path = os.path.join(output_dir, "recreated_plot.png")plt.savefig(output_path, dpi=300, bbox_inches='tight')plt.close()print(f"绘图成功!高清图片已保存至: {output_path}")

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  1. CONNECT:[ UseTime:0.000555s ] mysql:host=127.0.0.1;port=3306;dbname=f_mffb;charset=utf8mb4
  2. SHOW FULL COLUMNS FROM `fenlei` [ RunTime:0.000770s ]
  3. SELECT * FROM `fenlei` WHERE `fid` = 0 [ RunTime:0.000312s ]
  4. SELECT * FROM `fenlei` WHERE `fid` = 63 [ RunTime:0.000272s ]
  5. SHOW FULL COLUMNS FROM `set` [ RunTime:0.000559s ]
  6. SELECT * FROM `set` [ RunTime:0.000211s ]
  7. SHOW FULL COLUMNS FROM `article` [ RunTime:0.000512s ]
  8. SELECT * FROM `article` WHERE `id` = 498337 LIMIT 1 [ RunTime:0.000528s ]
  9. UPDATE `article` SET `lasttime` = 1783037371 WHERE `id` = 498337 [ RunTime:0.013801s ]
  10. SELECT * FROM `fenlei` WHERE `id` = 66 LIMIT 1 [ RunTime:0.000335s ]
  11. SELECT * FROM `article` WHERE `id` < 498337 ORDER BY `id` DESC LIMIT 1 [ RunTime:0.000528s ]
  12. SELECT * FROM `article` WHERE `id` > 498337 ORDER BY `id` ASC LIMIT 1 [ RunTime:0.000393s ]
  13. SELECT * FROM `article` WHERE `id` < 498337 ORDER BY `id` DESC LIMIT 10 [ RunTime:0.005099s ]
  14. SELECT * FROM `article` WHERE `id` < 498337 ORDER BY `id` DESC LIMIT 10,10 [ RunTime:0.008986s ]
  15. SELECT * FROM `article` WHERE `id` < 498337 ORDER BY `id` DESC LIMIT 20,10 [ RunTime:0.011586s ]
0.113308s