Posts tagged with "QuantitativeFinance"



12. September 2023
Riemann & Lebesgue! Riemann uses x-axis vertical slices; Lebesgue opts for y-axis horizontals. Jumpy functions? Lebesgue handles with grace. In finance's unpredictable leaps, this is invaluable. Where traditional methods waver, Lebesgue stands firm, mirroring market's capricious beats. Experience the mathematical elegance in navigating financial unpredictability! #RiemannVsLebesgue #QuantitativeFinance 📈📊🔢📉
The bridge between the heat equation and the pricing of exotic options in layman’s terms…
17. June 2023
The heat equation depicts temperature spread in physics, while Black-Scholes predicts option prices in finance. Both represent diffusion. Exotic options, like barrier and Asian options, use these principles, drawing parallels to heat variations. Complex scenarios in both domains rely on numerical methods for solutions. Essentially, heat transfer principles guide financial predictions. #HeatAndFinance

Why are risk reversal (RR) and butterfly (BF) volatilities used in foreign exchange (FX) markets In layman's terms…
10. June 2023
In the world of foreign exchange (FX), two indicators help traders decode market mood: Risk Reversal (RR) and Butterfly (BF) volatilities. Imagine RR as a compass, pointing to bullish or bearish winds by comparing the price expectations of currency going up (call options) to it going down (put options). On the other hand, BF is like a barometer, forecasting calm or stormy weather by measuring the expected price stability of currencies.

The Jensen's inequality in layman’s terms…
03. June 2023
In finance, Jensen's inequality showcases convexity's power. For a function to be convex, its second derivative is positive, affecting bond prices & options pricing. The inequality states that for convex functions, the expected value of the function exceeds the function of the expected value. In option strategies, even if the average expected price matches the strike, convexity ensures a positive expected payof

The difference between Brownian motion and geometric Brownian motion…
15. April 2023
Brownian motion describes random particle movement in a fluid, often used to model stock prices. Geometric Brownian motion, an extension, incorporates trends in stock prices, making it suitable for financial markets. While both capture randomness, geometric Brownian considers consistent growth or decline over time, offering a more nuanced perspective for investors. #BrownianMotion #GeometricBrownianMotion #FinancialModeling #StockMarketAnalysis #InvestmentTools

08. April 2023
Imagine the stock market as a rollercoaster, with predictable ups and downs but also unexpected twists. The stochastic differential equation (SDE) is like a map predicting this ride. It considers both the general trends and sudden shifts, helping investors foresee potential stock moves. Just as weather forecasts predict sunshine or rain, the SDE estimates stock price changes. Dive into the math behind market predictions! #StockMarket #SDE #InvestingBasics #FinancialForecasting #MarketTrends
Reverse convertibles in layman’s terms…
01. April 2023
Reverse convertibles sound complex but think of them as a two-in-one deal. You get higher interest, but there's a stock bet involved. If the stock stays steady or rises, you enjoy the interest. However, if it drops significantly, you could end up owning that stock instead. You can add a safety layer, called 'hedging', to protect your investment. But remember, while you can earn decent returns, you might miss out on big stock gains. #InvestmentBasics #ReverseConvertible #FinanceTips


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FINANCE TUTORING 

Registered Training Organization No. 24280185328 

Contact: Florian CAMPUZAN Phone: 0680319332 Email:fcampuzan@finance-tutoring.fr 

© 2023 FINANCE TUTORING, All Rights Reserved.