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You are here		qchu.wordpress.com The man who knew partition asymptotics \| Annoying Precision
\|	\|	kevinventullo.com Fast Exact Integer Roots - Kevin Ventullo	3.6 parsecs away Travel
\|	\|	Suppose you knew that 9,273,284,218,074,431 was a perfect 7th power. How would you compute the 7th root? This is a long overdue sequel to the previous post, in which the author promised to derive an efficient algorithm for computing exact k-th roots of integers. That is, computing the k-th root of an integer assumed to...	3.6 parsecs away Travel
\|	\|	cgad.ski The Central Binomial Coefficient and Laplace's Method	3.6 parsecs away Travel
\|	\|	[AI summary] This article explores the asymptotic growth of the central binomial coefficient using Laplace's method to analyze random walks on integer lattices.	3.6 parsecs away Travel
\|	\|	thatsmaths.com The Spine of Pascal's Triangle - ThatsMaths	3.7 parsecs away Travel
\|	\|	We are all familiar with Pascal's Triangle, also known as the Arithmetic Triangle (AT). Each entry in the AT is the sum of the two closest entries in the row above it. The $latex {k}&fg=000000$-th entry in row $latex {n}&fg=000000$ is the binomial coefficient $latex {\binom{n}{k}}&fg=000000$ (read $latex {n}&fg=000000$-choose-$latex {k}&fg=000000$), the number of ways of...	3.7 parsecs away Travel
\|	\|	seeing-theory.brown.edu Seeing Theory - Frequentist Inference	23.2 parsecs away Travel
\|		Frequentist inference is the process of determining properties of an underlying distribution via the observation of data.	23.2 parsecs away Travel