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YouTube

Deeply Learning Derivatives - From Hilbert to Riskfuel

Fields Institute via YouTube

Overview

Explore the intersection of deep learning and quantitative finance in this 59-minute seminar from the Fields Institute. Delve into the historical context of Hilbert's 13th problem and its relevance to modern machine learning techniques. Discover how continuous multivariate functions relate to deep neural networks and their application in solving stochastic differential equations for high-dimensional contingent claim valuation. Learn about Riskfuel's approach to pricing exotic options, including Bermuda swaptions and double knockout partial barrier options. Examine key principles such as the frequency principle, data placement strategies, and the trade-offs between network depth and width. Gain insights into the three pillars of Riskfuel and their innovative retraining methods for maintaining model accuracy.

Syllabus

Intro
Quadratic Equations
Nomograms
Hilberts 13th Problem
Multivariate Continuous Functions
Riskfuel
Deep neural nets
Meme
Theory
Deep Neural Theory
What Matters
Frequency Principle
Quantity beats quality
Data placement
Exotic options
Bermuda swaption
Double Knockout Partial Barrier Option
Three Pillars of Riskfuel
Pricer Riskfuel
Retraining
Putting data where it needs to go
More layers or more neurons
Double knockout pairs
Black shells

Taught by

Fields Institute

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