advanced-math-trading/simulation-inference

Simulate Monte Carlo and SDE paths for Brownian and jump-diffusion models.

Updated Aug 23, 2026
One-click install
npx skills add https://github.com/keith-mvs/ordinis --skill advanced-math-trading-simulation-inference
Or copy as Structured Prompt for Agent
Please help me install this Agent Skill.
Skill: advanced-math-trading/simulation-inference
Source: https://github.com/keith-mvs/ordinis/tree/main/docs/knowledge-base/domains/skills/advanced-math-trading/simulation-inference
Command: npx skills add https://github.com/keith-mvs/ordinis --skill advanced-math-trading-simulation-inference

SYSTEM DOCUMENTATION & REQUIREMENTS

💡 This Skill requires numpy, pandas, scipy, and includes scripts (resource) and references (resource) and assets (resource) components.

What problem does it solve?

This Skill focuses on Monte Carlo methods, SDE simulation, and discretization schemes for scenario planning.

Core Features & Use Cases

  • Monte Carlo Scenarios: Generate multiple market scenarios
  • SDE Simulation: Brownian and jump processes
  • Discretization Schemes: Numerical accuracy and stability

Quick Start

Example: "Run a 10,000-path Monte Carlo with a simple SDE."

Frequently Asked Questions about advanced-math-trading/simulation-inference

High-intent search queries and answers about installing and using this skill.

FAQPage Schema
How do I generate Monte Carlo simulations for trading scenarios?

Monte Carlo simulations generate multiple market pathways by sampling random outcomes repeatedly. This Skill creates thousands of SDE paths using Brownian and jump-diffusion processes, enabling you to stress-test strategies across a distribution of potential futures rather than single predictions.

What's the difference between Brownian motion and jump-diffusion models in path simulation?

Brownian motion models continuous price changes; jump-diffusion adds sudden discontinuous shifts to capture tail events like market gaps. This Skill supports both, letting you choose based on whether your asset exhibits sudden jumps or only continuous drift.

How accurate are numerical discretization schemes for SDE simulation?

Discretization schemes convert continuous SDEs into discrete time steps. This Skill evaluates accuracy and stability across schemes, helping you balance computational speed against error—critical for large-scale scenario generation where precision requirements vary by use case.

Can I use this Skill to model heavy-tailed market events?

Yes. Jump-diffusion processes capture heavy tails and extreme moves beyond normal distributions. This Skill generates paths with both continuous Brownian components and discrete jump events, making it suitable for assets prone to sudden price shocks.

Do I need prior experience with stochastic differential equations to use this?

Understanding SDEs helps, but this Skill provides modular process and discretization references to abstract complexity. You supply parameters and select process types; the Skill handles path generation and scheme evaluation, lowering the entry barrier for scenario planning.