MCP For Claude Marketplace
Half-Life Decay Tracker

Half-Life Decay Tracker MCP Connector for Claude

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Simulate drug concentration decay in the body after stopping doses.

3 tools Official Updated Oct 1, 2026 Official Vinkius Partner
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The Half-Life Decay Tracker is a specialized simulation engine designed to track the reduction of medicinal substance concentrations in the human body following the cessation of administration. Using the principle of biological clearance through exponential decay, this MCP server allows AI agents to calculate exactly how much medication remains at key recovery checkpoints (1, 3, 7, and 14 days) using calculate_milestone_decay. It provides real-time snapshots of drug presence via check_current_status by analyzing elapsed time since the last dose. Additionally, users can estimate when a substance will reach insignificant levels with predict_threshold_arrival, providing precise hours and days until a target percentage threshold is met. This tool is essential for medical simulations and pharmacokinetic modeling.

half-lifedrug-decaypharmacokineticsbiomedicaldosage-tracking

3 tools expose this connector's capabilities to your AI agent.

check_current_status

Determines the current amount and percentage of drug remaining

calculate_milestone_decay

Calculates the predicted percentage of the drug remaining at standardized intervals

predict_threshold_arrival

Estimates time until drug concentration drops below a threshold

See how to talk to your AI agent using Half-Life Decay Tracker.

How much of a 500mg dose will remain after 48 hours if the half-life is 12 hours?

After 48 hours, which represents 4 half-lives, 31.25 mg of the initial 500mg dose remains in the system (6.25% of the original amount).

Check the current status for a 100mg dose with a 24-hour half-life, given that 72 hours have passed since the last dose.

The current amount of the drug remaining is 12.5 mg, which is 12.5% of the initial dose.

How long until a drug with a 6-hour half-life drops below 1% of its original concentration?

It will take approximately 72 hours (or 3 days) for the concentration to drop below the 1% threshold.

The simulation uses an exponential decay formula: Remaining = Last_Dose * (0.5 ^ (Hours / Half_Life)). It calculates the reduction based on the provided half-life and time elapsed.

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