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91. Taylor Series and Accelerometers (www.jeremykun.com)

In my book, A Programmer’s Introduction to Mathematics, I describe the Taylor Series as a “hammer for every nail.” I learned about another nail in the design of modern smartphone accelerometers from “Eight Amazing Engineering Stories” by Hammack, Ryan, and Ziech, which I’ll share here. These acceler...

92. Contextual Symbols in Math (www.jeremykun.com)

In my book I discuss the importance of context in reading and writing mathematics. An early step in becoming comfortable with math is deciphering the syntax of mathematical expressions. Another is in connecting the symbols to their semantic meanings. Embedded in these is the subproblem of knowing wh...

93. Musings on A New Interface for Mathematics (www.jeremykun.com)

This essay is a slightly modified version of the closing chapter of A Programmer’s Introduction to Mathematics. We are no longer constrained by pencil and paper. The symbolic shuffle should no longer be taken for granted as the fundamental mechanism for understanding quantity and change. Math needs ...

94. Second Edition of A Programmer's Introduction to Mathematics (www.jeremykun.com)

The Second Edition of A Programmer’s Introduction to Mathematics is now available on Amazon. The second edition includes a multitude of fixes to typos and some technical errata, thanks to my readers who submitted over 200 errata. Readers who provided names are credited in the front matter. I also ad...

95. The Communicative Value of Using Git Well (www.jeremykun.com)

Recently my employer (Google) forced me to switch to Mercurial instead of my usual version control system, git. The process of switching sparked a few discussions between me and my colleagues about the value of various version control systems. A question like “what benefit does git provide over Merc...

96. A Good Year for "A Programmer's Introduction to Mathematics" (www.jeremykun.com)

A year ago today I self-published “A Programmer’s Introduction to Mathematics” (PIM). In this short note I want to describe the success it’s had, summarize the complaints of some readers and the praise of others, and outline what’s next. Since publication PIM has sold over 11,000 copies. A rough cha...

97. Silent Duels—Constructing the Solution part 1 (www.jeremykun.com)

Previous posts in this series: Silent Duels and an Old Paper of Restrepo Silent Duels—Parsing the Construction Last time we waded into Restrepo’s silent duel paper. You can see the original and my re-typeset version on Github along with all of the code in this series. We digested Section 2 and a bit...

98. Math Versus Dirty Data (www.jeremykun.com)

At Google, our organization designs, owns, and maintains a number of optimization models that automate the planning of Google’s datacenter growth and health. As is pretty standard in supply chain optimization and planning, these models are often integer linear programs. It’s a core competency of ope...

99. A Working Mathematician's Guide to Parsing (www.jeremykun.com)

Our hero, a mathematician, is writing notes in LaTeX and needs to convert it to a format that her blog platform accepts. She’s used to using dollar sign delimiters for math mode, but her blog requires \( \) and \[ \]. Find-and-replace fails because it doesn’t know about which dollar sign is the star...

100. Silent Duels—Parsing the Construction (www.jeremykun.com)

Last time we discussed the setup for the silent duel problem: two players taking actions in $ [0,1]$, player 1 gets $ n$ chances to act, player 2 gets $ m$, and each knows their probability of success when they act. The solution is in a paper of Rodrigo Restrepo from the 1950s. In this post I’ll sta...

101. Silent Duels and an Old Paper of Restrepo (www.jeremykun.com)

Two men start running at each other with loaded pistols, ready to shoot! It’s a foggy morning for a duel. Newton and Leibniz have decided this macabre contest is the only way to settle their dispute over who invented Calculus. Each pistol is fitted with a silencer and has a single bullet. Neither ca...

102. A Programmer's Introduction to Mathematics (www.jeremykun.com)

For the last four years I’ve been working on a book for programmers who want to learn mathematics. It’s finally done, and you can buy it today. The website for the book is pimbook.org, which has purchase links—paperback and ebook—and a preview of the first pages. You can see more snippets later in t...

103. Hanabi: a card game for logicians (www.jeremykun.com)

Mathematics students often hear about the classic “blue-eyed islanders” puzzle early in their career. If you haven’t seen it, read Terry Tao’s excellent writeup linked above. The solution uses induction and the idea of *common knowledge—*I know X, and you know that I know X, and I know that you know...

104. Visualizing an Assassin Puzzle (www.jeremykun.com)

Over at Math3ma, Tai-Danae Bradley shared the following puzzle, which she also featured in a fantastic (spoiler-free) YouTube video. If you’re seeing this for the first time, watch the video first. Consider a square in the xy-plane, and let A (an “assassin”) and T (a “target”) be two arbitrary-but-f...

105. For mathematicians, = does not mean equality (www.jeremykun.com)

Every now and then I hear some ridiculous things about the equals symbol. Some large subset of programmers—perhaps related to functional programmers, perhaps not—seem to think that = should only and ever mean “equality in the mathematical sense.” The argument usually goes, Functional programming giv...

106. A parlor trick for SET (www.jeremykun.com)

Tai-Danae Bradley is one of the hosts of PBS Infinite Series, a delightful series of vignettes into fun parts of math. The video below is about the same of SET, a favorite among mathematicians. Specifically, Tai-Danae explains how SET cards lie in (using more technical jargon) a vector space over a ...

107. Earthmover Distance (www.jeremykun.com)

Problem: Compute distance between points with uncertain locations (given by samples, or differing observations, or clusters). For example, if I have the following three “points” in the plane, as indicated by their colors, which is closer, blue to green, or blue to red? It’s not obvious, and there ar...

108. NP-hard does not mean hard (www.jeremykun.com)

When NP-hardness pops up on the internet, say because some silly blogger wants to write about video games, it’s often tempting to conclude that the problem being proved NP-hard is actually very hard! “Scientists proved Super Mario is NP-hard? I always knew there was a reason I wasn’t very good at it...

109. Binary Search on Graphs (www.jeremykun.com)

Binary search is one of the most basic algorithms I know. Given a sorted list of comparable items and a target item being sought, binary search looks at the middle of the list, and compares it to the target. If the target is larger, we repeat on the smaller half of the list, and vice versa. With eac...

110. Linear Programming and Healthy Diets — Part 2 (www.jeremykun.com)

Previously in this series: Linear programming and healthy diets — Part 1 Linear programing and the simplex algorithm Foods of the Father My dad’s an interesting guy. Every so often he picks up a health trend and/or weight loss goal that would make many people’s jaw drop. For example, we once went on...

111. Notes on Math and Gerrymandering (www.jeremykun.com)

Last week I was in Boston for the Geometry of Redistricting workshop. It was an optimistic gathering of over 500 mathematicians, computer scientists, lawyers, policy makers, teachers, and interested people of all stripes. There was a ton of information in the talks and subsequent discussions. I’ll t...

112. Boolean Logic in Polynomials (www.jeremykun.com)

Problem: Express a boolean logic formula using polynomials. I.e., if an input variable $ x$ is set to $ 0$, that is interpreted as false, while $ x=1$ is interpreted as true. The output of the polynomial should be 0 or 1 according to whether the formula is true or false as a whole. Solution: You can...

113. Mathematical Genealogy (www.jeremykun.com)

As a fun side project to distract me from my abysmal progress on my book, I decided to play around with the math genealogy graph! For those who don’t know, since 1996, mathematicians, starting with the labor of Harry Coonce et al, have been managing a database of all mathematicians. More specificall...

114. Duality for the SVM (www.jeremykun.com)

This post is a sequel to Formulating the Support Vector Machine Optimization Problem. The Karush-Kuhn-Tucker theorem Generic optimization problems are hard to solve efficiently. However, optimization problems whose objective and constraints have special structure often succumb to analytic simplifica...

115. Formulating the Support Vector Machine Optimization Problem (www.jeremykun.com)

The hypothesis and the setup This blog post has an interactive demo (mostly used toward the end of the post). The source for this demo is available in a Github repository. Last time we saw how the inner product of two vectors gives rise to a decision rule: if $ w$ is the normal to a line (or hyperpl...

116. The Inner Product as a Decision Rule (www.jeremykun.com)

The standard inner product of two vectors has some nice geometric properties. Given two vectors $ x, y \in \mathbb{R}^n$, where by $ x_i$ I mean the $ i$-th coordinate of $ x$, the standard inner product (which I will interchangeably call the dot product) is defined by the formula $$\displaystyle \l...

117. Testing Polynomial Equality (www.jeremykun.com)

Problem: Determine if two polynomial expressions represent the same function. Specifically, if $ p(x_1, x_2, \dots, x_n)$ and $ q(x_1, x_2, \dots, x_n)$ are a polynomial with inputs, outputs and coefficients in a field $ F$, where $ |F|$ is sufficiently large, then the problem is to determine if $ p...

118. Bayesian Ranking for Rated Items (www.jeremykun.com)

Problem: You have a catalog of items with discrete ratings (thumbs up/thumbs down, or 5-star ratings, etc.), and you want to display them in the “right” order. Solution: In Python ''' score: [int], [int], [float] -> float Return the expected value of the rating for an item with known ratings specifi...

120. A Spectral Analysis of Moore Graphs (www.jeremykun.com)

For fixed integers $ r > 0$, and odd $ g$, a Moore graph is an $ r$-regular graph of girth $ g$ which has the minimum number of vertices $ n$ among all such graphs with the same regularity and girth. (Recall, A the girth of a graph is the length of its shortest cycle, and it’s regular if all its ver...
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