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Day 36 of 365: Poisson = Binomial? 🤯 The Connection Explained | Quant Journey
Day 36 of my 365 Days Zero to Quant Journey 🚀
Today I explored one of the most powerful ideas in probability — the connection between Binomial and Poisson distributions.
This is where things start getting deeper. Understanding how Binomial converges to Poisson under certain conditions completely changes how you approach problems.
📚 What I covered today:
Intuition behind Binomial Distribution
How Poisson emerges from Binomial
Conditions for approximation (n large, p small)
Solving problems using this connection
Why this matters in real-world modeling
This journey is about building real understanding from scratch — no shortcuts, just consistency and depth.
🚀 Why this matters
This concept is heavily used in:
Quantitative Finance (rare event modeling)
Data Science & Machine Learning
Risk Analysis
Large-scale probabilistic systems
🔥 Follow the Journey
I’m documenting every day of becoming a quant — raw, consistent, and real. If you're on a similar path, stay with me.
#quantjourney #zerotoquant #day36 #poissondistribution #binomialdistribution #probability #statistics #datascience #machinelearning #quantfinance #mathematics #learninginpublic #studywithme #consistency #selfgrowth #ai #ml #maths #engineering #studentlife #motivation #dailyprogress #growthmindset #education #stem #studyvlog #youtubestudy
Видео Day 36 of 365: Poisson = Binomial? 🤯 The Connection Explained | Quant Journey канала Mr. Mavish
Today I explored one of the most powerful ideas in probability — the connection between Binomial and Poisson distributions.
This is where things start getting deeper. Understanding how Binomial converges to Poisson under certain conditions completely changes how you approach problems.
📚 What I covered today:
Intuition behind Binomial Distribution
How Poisson emerges from Binomial
Conditions for approximation (n large, p small)
Solving problems using this connection
Why this matters in real-world modeling
This journey is about building real understanding from scratch — no shortcuts, just consistency and depth.
🚀 Why this matters
This concept is heavily used in:
Quantitative Finance (rare event modeling)
Data Science & Machine Learning
Risk Analysis
Large-scale probabilistic systems
🔥 Follow the Journey
I’m documenting every day of becoming a quant — raw, consistent, and real. If you're on a similar path, stay with me.
#quantjourney #zerotoquant #day36 #poissondistribution #binomialdistribution #probability #statistics #datascience #machinelearning #quantfinance #mathematics #learninginpublic #studywithme #consistency #selfgrowth #ai #ml #maths #engineering #studentlife #motivation #dailyprogress #growthmindset #education #stem #studyvlog #youtubestudy
Видео Day 36 of 365: Poisson = Binomial? 🤯 The Connection Explained | Quant Journey канала Mr. Mavish
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30 апреля 2026 г. 18:47:30
00:01:58
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