MCP For Claude Marketplace
Board Rocker Curve Analyzer

Board Rocker Curve Analyzer MCP Connector for Claude

A+

Calculate precise surfboard rocker curves and performance profiles.

3 tools Official Updated Oct 1, 2026 Official Vinkius Partner
More Details Connect to Claude

This MCP server provides deterministic tools for surfboard shaping and design. Use analyze_rocker_geometry to calculate the parabolic equation ($y = ax^2 + bx + c$), mid-point rocker, and rocker ratio based on nose and tail measurements. You can also use get_performance_profile to categorize the board's intended use, such as Speed/Paddling, All-around, or Steep waves/Turns, and validate_rocker_inputs to ensure dimensions are realistic for manufacturing.

surfboardrockergeometryparabolashaping

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

analyze_rocker_geometry

Calculates the primary geometric attributes and the mathematical parabolic equation of the surfboard

get_performance_profile

Identifies the intended surfboard category based on the calculated rocker arc

validate_rocker_inputs

Checks if the provided physical dimensions are realistic for surfboard manufacturing

See how to talk to your AI agent using Board Rocker Curve Analyzer.

Calculate the rocker geometry for a 6ft surfboard with 2 inches of nose rocker and 1.5 inches of tail rocker.

The parabolic equation is $y = -0.0012x^2 + 0.015x + 1.75$, the mid-point rocker is 2.0 inches, the total rocker arc is 3.5 inches, the rocker ratio is 0.058, and the performance profile is All-around.

What is the performance profile for a board with a total rocker arc of 2 inches?

A board with a 2-inch total rocker arc has a Speed/Paddling performance profile.

Check if a 100-inch board with 10 inches of nose rocker and 10 inches of tail rocker is valid.

The dimensions are invalid as the total rocker arc exceeds the maximum allowable percentage for a board of this length.

You can use the `analyze_rocker_geometry` tool. Provide the board length, nose rocker, and tail rocker to receive the exact $y = ax^2 + bx + c$ equation.

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