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Quant Finance Course
More than 20 lakh learners worldwide

Quant Finance Course

Master the full quantitative finance stack — from stochastic calculus and derivatives pricing to portfolio optimisation and systematic trading. This course delivers the rigorous mathematical foundations and practical computational skills that top banks, hedge funds, and asset managers demand. If you are serious about a career in quant finance, this is where you build it.

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What you will learn:

You will develop a rigorous command of probability theory, stochastic calculus, and the mathematical tools that drive modern financial models. You will price vanilla and exotic derivatives using Black-Scholes, Heston, and SABR frameworks, and implement numerical methods including Monte Carlo simulation and finite difference schemes. You will construct and optimise portfolios using mean-variance theory, factor models, and the Black-Litterman approach. You will quantify market, credit, and counterparty risk using industry-standard metrics and stress testing methodologies. You will also design and backtest systematic trading strategies while applying machine learning techniques to pricing and alpha research.

How you study in a practical way Quant Finance Course

How you practise Quant Finance Course

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Course content

8 Chapters • 40 LessonsDuration between 4 and 360 hours (you decide)

Chapter 1See details

Foundations of Quantitative Finance

  • Lesson 1 • Financial Markets and Instruments

    Surveys equities, fixed income, derivatives, and FX markets. Grounds quantitative methods in real-world market structures and conventions.

  • Lesson 2 • Core Mathematical Tools

    Covers calculus, linear algebra, and optimisation as applied to finance. Establishes the mathematical backbone for all subsequent quantitative methods.

  • Lesson 3 • Statistical Inference for Finance

    Teaches estimation, hypothesis testing, and regression fundamentals. Connects statistical reasoning to empirical analysis of financial data.

  • Lesson 4 • Time Value and Discounting

    Establishes present value, compounding, and discount factor mechanics. These concepts underpin all pricing and valuation models covered later.

  • Lesson 5 • Probability Theory Essentials

    Introduces probability spaces, distributions, and expectation operators. Provides the statistical language used throughout pricing and risk models.

Chapter 2See details

Stochastic Calculus and Asset Dynamics

  • Lesson 1 • Change of Measure Techniques

    Introduces Girsanov's theorem and equivalent martingale measures. Provides the theoretical basis for risk-neutral valuation of derivatives.

  • Lesson 2 • Random Walks and Brownian Motion

    Introduces discrete random walks and their continuous-time limit. Establishes Brownian motion as the fundamental building block of asset price models.

  • Lesson 3 • Martingales and Filtrations

    Teaches martingale theory, filtrations, and optional stopping. These concepts are essential for risk-neutral pricing developed in the next chapter.

  • Lesson 4 • Jump Processes and Levy Models

    Extends continuous diffusions to include jumps via Poisson processes. Prepares students for advanced asset models with fat tails and discontinuities.

  • Lesson 5 • Stochastic Differential Equations

    Covers Ito integrals, SDEs, and solution techniques. Connects continuous-time dynamics to the pricing equations derived in later chapters.

Chapter 3See details

Derivatives Pricing Theory

  • Lesson 1 • No-Arbitrage Pricing Principles

    Establishes replication, no-arbitrage, and the fundamental theorem of asset pricing. These principles justify all derivative valuation methods that follow.

  • Lesson 2 • Interest Rate Derivatives Pricing

    Prices caps, floors, swaptions, and bonds using short-rate and HJM models. Extends Black-Scholes intuition to fixed-income derivative markets.

  • Lesson 3 • Volatility Modelling

    Covers implied volatility, volatility surfaces, and local and stochastic volatility models. Addresses the Black-Scholes smile and skew observed in markets.

  • Lesson 4 • Exotic and Structured Products

    Prices barrier, Asian, lookback, and digital options using analytical and numerical approaches. Demonstrates how path dependency alters valuation strategies.

  • Lesson 5 • Black-Scholes Model

    Derives the Black-Scholes PDE and closed-form option pricing formula. Students understand model assumptions and their practical implications.

Chapter 4See details

Numerical Methods in Finance

  • Lesson 1 • Calibration and Optimisation

    Fits model parameters to market prices using least-squares and global optimisation. Addresses ill-posedness, regularisation, and practical calibration workflows.

  • Lesson 2 • Binomial and Trinomial Trees

    Builds recombining trees for equity and interest rate derivatives. Provides intuitive discrete-time approximations to continuous-time models.

  • Lesson 3 • Finite Difference Methods

    Solves the Black-Scholes PDE numerically using explicit, implicit, and Crank-Nicolson schemes. Connects PDE theory to grid-based computational implementation.

  • Lesson 4 • Monte Carlo Simulation

    Teaches path simulation, variance reduction, and convergence analysis. Monte Carlo is the primary tool for pricing path-dependent and high-dimensional products.

  • Lesson 5 • Fourier and Transform Methods

    Applies characteristic functions and FFT to option pricing under Levy models. Enables fast, accurate pricing when analytical formulas are unavailable.

Chapter 5See details

Portfolio Theory and Asset Allocation

  • Lesson 1 • Mean-Variance Optimisation

    Derives the efficient frontier and optimal portfolio weights using Markowitz theory. Establishes the quantitative framework for all portfolio construction methods.

  • Lesson 2 • Risk Parity and Alternative Weighting

    Introduces equal risk contribution, inverse volatility, and maximum diversification strategies. Provides alternatives to return-forecast-dependent optimisation.

  • Lesson 3 • Robust and Black-Litterman Allocation

    Addresses estimation error in mean-variance via robust optimisation and Bayesian views. Produces more stable portfolios than classical Markowitz methods.

  • Lesson 4 • Factor Models and Risk Decomposition

    Covers CAPM, multi-factor models, and principal component analysis for returns. Decomposes portfolio risk into systematic and idiosyncratic components.

  • Lesson 5 • Dynamic Asset Allocation

    Covers rebalancing strategies, momentum, and tactical overlays in a dynamic setting. Connects static portfolio theory to time-varying allocation decisions.

Chapter 6See details

Financial Risk Management

  • Lesson 1 • Value at Risk and Expected Shortfall

    Derives VaR and CVaR under historical, parametric, and Monte Carlo methods. These are the primary regulatory and internal risk metrics used in practice.

  • Lesson 2 • Stress Testing and Scenario Analysis

    Designs historical and hypothetical stress scenarios to assess tail risk. Complements VaR by capturing risks beyond normal distributional assumptions.

  • Lesson 3 • Credit Risk Modelling

    Covers default probability, loss given default, and credit portfolio models. Provides tools for pricing credit derivatives and managing counterparty exposure.

  • Lesson 4 • Greeks and Sensitivity Analysis

    Measures portfolio sensitivity to market factors using delta, gamma, vega, and DV01. Links derivative Greeks to practical hedging and risk reporting.

  • Lesson 5 • Counterparty and Liquidity Risk

    Quantifies CVA, DVA, and funding valuation adjustments alongside liquidity risk metrics. Addresses post-crisis risk management requirements for derivatives books.

Chapter 7See details

Quantitative Trading Strategies

  • Lesson 1 • Statistical Arbitrage and Pairs Trading

    Applies cointegration, spread modelling, and entry-exit rules to equity pairs. Demonstrates a complete mean-reversion strategy from signal to execution.

  • Lesson 2 • Signal Generation and Alpha Research

    Identifies and constructs predictive signals from price, fundamental, and alternative data. Establishes the alpha research process that drives systematic strategies.

  • Lesson 3 • Performance Attribution and Evaluation

    Decomposes strategy returns into factor exposures, alpha, and risk contributions. Provides the analytical tools to evaluate and improve live strategies.

  • Lesson 4 • Execution and Market Impact

    Models order execution, slippage, and market impact using empirical frameworks. Bridges strategy design and live trading by quantifying implementation costs.

  • Lesson 5 • Backtesting Methodology

    Builds rigorous backtesting frameworks accounting for transaction costs and data biases. Prevents overfitting and ensures realistic performance estimation.

Chapter 8See details

Advanced Topics and Model Risk

  • Lesson 1 • Systemic Risk and Macro Quant Models

    Quantifies systemic risk, contagion, and macro factor dynamics using network and time-series models. Prepares students for firm-wide and macro-level risk analysis.

  • Lesson 2 • XVA and Regulatory Capital

    Integrates CVA, FVA, KVA, and MVA into a unified valuation adjustment framework. Addresses capital efficiency and regulatory requirements for derivatives desks.

  • Lesson 3 • High-Frequency and Microstructure Models

    Analyses order book dynamics, adverse selection, and HFT strategies using microstructure theory. Connects market microstructure to quantitative trading at high frequency.

  • Lesson 4 • Model Validation and Governance

    Establishes model risk management frameworks, validation standards, and documentation practices. Ensures models meet regulatory and internal governance requirements.

  • Lesson 5 • Machine Learning in Quantitative Finance

    Applies supervised, unsupervised, and reinforcement learning to pricing and trading. Evaluates where ML adds value and where classical methods remain superior.

Certification

Your valid completion certificate

This course is for you:

  • Math or physics graduate: wants to redirect technical skills toward financial markets.

  • Junior analyst at a bank: needs rigorous modeling skills to advance faster.

  • Software engineer in fintech: ready to move closer to quantitative research work.

  • Finance student: preparing for quant internship interviews with real technical depth.

  • Risk professional: looking to formalize intuition with industry-standard quantitative methods.

  • Career changer from data science: eager to apply ML skills within structured finance.

What our students say

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I like how the lessons are straight to the point and how I can change chapters and skip content that I don't need.
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