Quant Girl 👩🏽‍💻🌸

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Quant Girl 👩🏽‍💻🌸

Quant Girl 👩🏽‍💻🌸

@Quant_Girl

Stats📊Finance🏦Programming💻 Books📚Maths🧮 #WomeninScience | Mexican in London 🇲🇽🇬🇧 @warwickuni Phd | Sígueme también en español @DialidSantiago

City of London, London Katılım Mayıs 2016
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Quant Girl 👩🏽‍💻🌸 retweetledi
Alexander Wei
Alexander Wei@alexwei_·
1/N I’m excited to share that our latest @OpenAI experimental reasoning LLM has achieved a longstanding grand challenge in AI: gold medal-level performance on the world’s most prestigious math competition—the International Math Olympiad (IMO).
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Psyho
Psyho@FakePsyho·
Humanity has prevailed (for now!) I'm completely exhausted. I figured, I had 10h of sleep in the last 3 days and I'm barely alive. I'll post more about the contest when I get some rest. (To be clear, those are provisional results, but my lead should be big enough)
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Barack Obama
Barack Obama@BarackObama·
I always look forward to sharing my annual list of favorite books, movies, and music. Today I’ll start by sharing some of the books that have stuck with me long after I finished reading them. Check them out this holiday season, preferably at an independent bookstore or library!
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Quant Girl 👩🏽‍💻🌸
🌟 Random Facts🌟 💫 The CEV model was first introduced by economist John Cox in 1975 in his seminal paper “Notes on Option Pricing I: Constant Elasticity of Variance Diffusions.” Cox proposed the model as a more realistic alternative to the Black-Scholes framework
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🌟 Random Facts🌟 💫 The CIR model was introduced in 1985, by economists John C. Cox, Jonathan E. Ingersoll and Stephen A. Ross as an extension of the Vasicek model, in their seminal paper “A Theory of the Term Structure of Interest Rates”
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🌟 Random Fact🌟 💫 Mixed Poisson processes were first introduced in 1938 by French 🇫🇷mathematician J. Dubourdieu, who wanted to describe the number of claims, in fixed periods, occurring in sickness and accident insurance
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✨🎄Advent Calendar 2024 : Stochastic Processes 🚀Day 15 : Mixed Poisson Process quantgirl.blog/advent-calenda… The Mixed Poisson Process (MPP) is an extension of the classical Homogeneous Poisson process that incorporates randomness into the rate parameter
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💫The model has closed-form solutions for bond prices, making it computationally efficient and widely adopted in practice
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