Commit ·
8f6524a
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Parent(s): 16d73d7
commit
Browse files- README.md +2 -4
- app.py +25 -120
- requirements.txt +0 -1
- test_plot.py +24 -0
README.md
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@@ -12,7 +12,7 @@ short_description: Model split-dose protocols for lisdexamfetamine/Vyvanse
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# 💊 Lisdexamfetamine Split-Dose Modeller
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An interactive pharmacokinetic modeling tool for visualizing
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## Overview
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@@ -21,7 +21,6 @@ This tool helps ADHD patients and healthcare providers explore different split-d
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## Features
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- **Manual Protocol Design**: Configure custom dosing schedules with 2-4 doses per day
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- **Automatic Optimization**: Find the smoothest concentration curve using differential evolution
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- **Visual Feedback**: Real-time visualization of predicted blood concentration curves
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- **Downloadable Protocols**: Generate markdown protocols with precise timing and dosing instructions
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- **Dose Range**: Support for 30mg to 70mg total daily doses
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## Technology
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- **Framework**: Gradio
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- **Modeling**:
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- **Optimization**: Differential evolution algorithm
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- **Visualization**: Matplotlib
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## License
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# 💊 Lisdexamfetamine Split-Dose Modeller
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An interactive pharmacokinetic modeling tool for visualizing split-dosing protocols of **lisdexamfetamine** (Vyvanse®).
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## Overview
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## Features
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- **Manual Protocol Design**: Configure custom dosing schedules with 2-4 doses per day
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- **Visual Feedback**: Real-time visualization of predicted blood concentration curves
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- **Downloadable Protocols**: Generate markdown protocols with precise timing and dosing instructions
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- **Dose Range**: Support for 30mg to 70mg total daily doses
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## Technology
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- **Framework**: Gradio
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- **Modeling**: NumPy (one-compartment PK model)
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- **Visualization**: Matplotlib
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## License
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app.py
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@@ -2,7 +2,6 @@ import gradio as gr
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import numpy as np
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import matplotlib.pyplot as plt
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from datetime import datetime, timedelta
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from scipy.optimize import differential_evolution
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# Pharmacokinetic parameters for Lisdexamfetamine/d-amphetamine
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# Based on standard adult male parameters
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return md
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def
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"""Find the smoothest dosing curve (minimal peaks and troughs)."""
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def objective(params):
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"""Minimize variation in concentration (standard deviation)."""
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intervals = params[:num_doses-1]
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percentages = params[num_doses-1:]
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time, concentration, _, _, _ = simulate_protocol(
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total_dose, num_doses, intervals, percentages
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)
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# Minimize standard deviation to get smoother curve
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# Also penalize if concentration drops too low
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std_dev = np.std(concentration)
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min_conc = np.min(concentration)
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# Penalty for very low concentrations
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penalty = 0
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if min_conc < 0.1 * np.max(concentration):
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penalty = 1000
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return std_dev + penalty
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# Bounds: intervals (0.5 to max_interval hours), percentages (5% to 60%)
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bounds = [(0.5, max_interval)] * (num_doses - 1) # intervals
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bounds += [(5, 60)] * num_doses # percentages
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-
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result = differential_evolution(objective, bounds, seed=42, maxiter=100)
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optimal_intervals = result.x[:num_doses-1].tolist()
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optimal_percentages = result.x[num_doses-1:].tolist()
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return optimal_intervals, optimal_percentages
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def plot_concentration_curve(time, concentration, therapeutic_threshold=0.2):
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"""Create matplotlib plot of concentration curve with sub-therapeutic shading."""
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fig, ax = plt.subplots(figsize=(10, 6))
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# Add therapeutic threshold line
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ax.axhline(y=threshold, color='#FF6B6B', linestyle='--', linewidth=1, alpha=0.7)
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ax.set_ylabel('Relative Blood Concentration', fontsize=12)
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ax.set_title('Predicted Blood Concentration Over Time', fontsize=14, fontweight='bold')
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ax.grid(True, alpha=0.3)
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# Add max marker
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max_idx = np.argmax(concentration)
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ax.plot(time[max_idx], concentration[max_idx], 'ro', markersize=8)
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ax.annotate(f'Peak: {time[max_idx]:.1f}h',
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xy=(time[max_idx], concentration[max_idx]),
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xytext=(10, 10), textcoords='offset points',
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bbox=dict(boxstyle='round,pad=0.5', fc='yellow', alpha=0.7))
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total_dose, int(num_doses), intervals, percentages, start_time
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)
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fig = plot_concentration_curve(time, concentration)
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md = create_protocol_markdown(total_dose, doses, dose_times, start_time, total_water)
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# Create dose summary
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return fig, md, summary
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def optimize_and_display(total_dose, num_doses, max_interval, start_time, total_water):
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"""Optimize protocol and display results."""
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intervals, percentages = optimize_protocol(total_dose, num_doses, max_interval)
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time, concentration, doses, dose_times, norm_pct = simulate_protocol(
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total_dose, num_doses, intervals, percentages, start_time
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)
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fig = plot_concentration_curve(time, concentration)
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md = create_protocol_markdown(total_dose, doses, dose_times, start_time, total_water)
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# Create optimization results summary
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summary = "**Optimized Protocol:**\n\n"
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summary += "**Intervals (hours between doses):**\n"
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for i, interval in enumerate(intervals):
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summary += f"- After dose {i+1}: {interval:.1f} hours\n"
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summary += "\n**Dose Breakdown:**\n"
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for i, (dose, pct) in enumerate(zip(doses, norm_pct)):
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summary += f"- Dose {i+1}: {dose:.1f}mg ({pct:.1f}%)\n"
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return fig, md, summary, *intervals, *percentages
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# Create Gradio interface
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with gr.Blocks(title="Lisdexamfetamine Split-Dose Modeller", theme=gr.themes.Soft()) as app:
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gr.Markdown("""
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outputs=[download_btn_manual]
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)
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with gr.Tab("Optimize for Smoothest Curve"):
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gr.Markdown("""
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### Automatic Optimization
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Find the smoothest possible concentration curve by automatically optimizing dose timing and amounts.
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""")
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with gr.Row():
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total_dose_opt = gr.Dropdown(label="Total Daily Dose (mg)",
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choices=[30, 40, 50, 60, 70],
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value=70)
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num_doses_opt = gr.Slider(label="Number of Doses", minimum=2, maximum=4, step=1, value=2)
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max_interval_opt = gr.Slider(label="Maximum Interval Between Doses (hours)",
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minimum=2, maximum=8, step=0.5, value=6)
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with gr.Row():
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start_time_opt = gr.Textbox(label="First Dose Time (HH:MM)", value="07:00")
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total_water_opt = gr.Number(label="Total Water Volume (ml)", value=700, minimum=100, maximum=1000)
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optimize_btn = gr.Button("Find Optimal Protocol", variant="primary")
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with gr.Row():
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plot_output_opt = gr.Plot(label="Optimized Concentration Curve")
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with gr.Row():
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summary_opt = gr.Markdown()
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# Hidden components to store optimized values
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with gr.Row(visible=False):
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opt_interval1 = gr.Number()
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opt_interval2 = gr.Number()
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opt_interval3 = gr.Number()
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opt_pct1 = gr.Number()
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opt_pct2 = gr.Number()
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opt_pct3 = gr.Number()
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opt_pct4 = gr.Number()
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with gr.Row():
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protocol_output_opt = gr.Textbox(label="Optimized Dosing Protocol", lines=15)
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download_btn_opt = gr.DownloadButton(label="Download Protocol")
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optimize_btn.click(
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fn=optimize_and_display,
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inputs=[total_dose_opt, num_doses_opt, max_interval_opt, start_time_opt, total_water_opt],
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outputs=[plot_output_opt, protocol_output_opt, summary_opt,
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opt_interval1, opt_interval2, opt_interval3,
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opt_pct1, opt_pct2, opt_pct3, opt_pct4]
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)
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protocol_output_opt.change(
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fn=lambda x: gr.DownloadButton(value=x, visible=True),
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inputs=[protocol_output_opt],
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outputs=[download_btn_opt]
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)
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with gr.Tab("About"):
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gr.Markdown("""
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## About This Tool
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This tool is designed to help ADHD patients and their healthcare providers:
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- Visualize the effects of different split-dosing strategies
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- Understand how dose timing affects blood concentration patterns
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- Explore optimization strategies for smoother therapeutic coverage
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- Plan and document split-dosing protocols
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### Technical Details
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- First-order elimination (Ke ≈ 0.069 h⁻¹, from t½ = 10h)
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- Linear dose-response relationship
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For optimization, the tool uses differential evolution to minimize concentration variance while maintaining adequate therapeutic levels.
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---
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**Version**: 1.0
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import numpy as np
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import matplotlib.pyplot as plt
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from datetime import datetime, timedelta
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# Pharmacokinetic parameters for Lisdexamfetamine/d-amphetamine
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# Based on standard adult male parameters
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return md
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def plot_concentration_curve(time, concentration, therapeutic_threshold=0.2, start_time_str="07:00"):
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"""Create matplotlib plot of concentration curve with sub-therapeutic shading."""
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fig, ax = plt.subplots(figsize=(10, 6))
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# Add therapeutic threshold line
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ax.axhline(y=threshold, color='#FF6B6B', linestyle='--', linewidth=1, alpha=0.7)
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# Parse start time and create custom x-axis labels
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start_time = datetime.strptime(start_time_str, "%H:%M")
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# Create x-axis tick positions (every 3 hours)
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tick_positions = np.arange(0, 25, 3)
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tick_labels = []
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for hours_offset in tick_positions:
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clock_time = start_time + timedelta(hours=float(hours_offset))
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if hours_offset == 0:
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# First dose - show only clock time
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label = clock_time.strftime('%H:%M')
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else:
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# Subsequent times - show clock time with relative hours
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label = f"{clock_time.strftime('%H:%M')}\n(+{int(hours_offset)})"
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tick_labels.append(label)
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ax.set_xticks(tick_positions)
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ax.set_xticklabels(tick_labels, fontsize=9)
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ax.set_xlabel('Time', fontsize=12)
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ax.set_ylabel('Relative Blood Concentration', fontsize=12)
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ax.set_title('Predicted Blood Concentration Over Time', fontsize=14, fontweight='bold')
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ax.grid(True, alpha=0.3)
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# Add max marker
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max_idx = np.argmax(concentration)
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peak_time = start_time + timedelta(hours=time[max_idx])
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ax.plot(time[max_idx], concentration[max_idx], 'ro', markersize=8)
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ax.annotate(f'Peak: {peak_time.strftime("%H:%M")} (+{time[max_idx]:.1f}h)',
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xy=(time[max_idx], concentration[max_idx]),
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xytext=(10, 10), textcoords='offset points',
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bbox=dict(boxstyle='round,pad=0.5', fc='yellow', alpha=0.7))
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total_dose, int(num_doses), intervals, percentages, start_time
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)
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fig = plot_concentration_curve(time, concentration, start_time_str=start_time)
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md = create_protocol_markdown(total_dose, doses, dose_times, start_time, total_water)
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# Create dose summary
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return fig, md, summary
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# Create Gradio interface
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with gr.Blocks(title="Lisdexamfetamine Split-Dose Modeller", theme=gr.themes.Soft()) as app:
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gr.Markdown("""
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outputs=[download_btn_manual]
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)
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with gr.Tab("About"):
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gr.Markdown("""
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## About This Tool
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This tool is designed to help ADHD patients and their healthcare providers:
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- Visualize the effects of different split-dosing strategies
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- Understand how dose timing affects blood concentration patterns
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- Plan and document split-dosing protocols
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### Technical Details
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- First-order elimination (Ke ≈ 0.069 h⁻¹, from t½ = 10h)
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- Linear dose-response relationship
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---
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**Version**: 1.0
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requirements.txt
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gradio>=5.9.1
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numpy>=1.24.0
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matplotlib>=3.7.0
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scipy>=1.10.0
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gradio>=5.9.1
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numpy>=1.24.0
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matplotlib>=3.7.0
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test_plot.py
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#!/usr/bin/env python3
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"""Quick test to verify the plot displays time labels correctly."""
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import numpy as np
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from datetime import datetime, timedelta
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from app import plot_concentration_curve, simulate_protocol
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# Test with a simple 2-dose protocol starting at 07:00
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time, concentration, doses, dose_times, norm_pct = simulate_protocol(
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total_dose=70,
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num_doses=2,
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intervals=[6],
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percentages=[50, 50],
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start_time_str="07:00"
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)
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# Create the plot
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fig = plot_concentration_curve(time, concentration, start_time_str="07:00")
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# Save to file for inspection
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fig.savefig('/tmp/test_plot.png', dpi=100, bbox_inches='tight')
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print("✓ Plot created successfully!")
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print(f"✓ Saved to /tmp/test_plot.png")
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print(f"✓ Time labels should show: 07:00, 10:00 (+3), 13:00 (+6), etc.")
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