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@ -6,7 +6,7 @@ notebooks = {
'Programming Examples': [
("AlphaCode Automated Programming", 2022, 'AlphaCode.ipynb', "Analysis of AlphaCode's automated solution to a coding problem"),
('The Babylonian Number System', 2022, 'Babylonian digits.ipynb', 'Translating between babylonian and traditional number systems.'),
('The Babylonian Number System', 2022, 'Babylonian%20digits.ipynb', 'Translating between Babylonian and traditional number systems.'),
("Beal's Conjecture Revisited", 2018, 'Beal.ipynb', "A search for counterexamples to Beal's Conjecture"),
('Bicycling Statistics', 2020, 'Bike-Stats.ipynb', 'Visualizing statistics about bike routes'),
("Can't Stop", 2018, 'Cant-Stop.ipynb', 'Optimal play in a dice board game'),
@ -35,13 +35,12 @@ notebooks = {
'Probability and Uncertainty': [
("Effectiveness of Language Models", 2019, 'Goldberg.ipynb', "A re-implementation in Python 3 of Yoav Goldberg's unreasonably effective character-level n-gram language model."),
('A Concrete Introduction to Probability', 2018, 'Probability.ipynb', 'Code and examples of the basic principles of Probability Theory'),
('Probability, Paradox, and the Reasonable Person Principle', 2016, 'ProbabilityParadox.ipynb',
'Some classic paradoxes in Probability Theory, and how to think about disagreements'),
('Probability, Paradox, and the Reasonable Person Principle', 2016, 'ProbabilityParadox.ipynb', 'Some classic paradoxes in Probability Theory, and how to think about disagreements'),
('Estimating Probabilities with Simulations', 2020, 'ProbabilitySimulation.ipynb', 'When the sample space is too complex, simulations can estimate probabilities'),
('The Diamond Game: A Probability Puzzle', 2023, 'Diamonds.ipynb', "Finding an optimal strategy for buying bags with unknown numbers of diamonds."),
('The Devil and the Coin Flip Game', 2019, 'Coin%20Flip.ipynb', 'How to beat the Devil at his own game'),
('Dice Baseball', 2020, 'Dice%20Baseball.ipynb', 'Simulating baseball games'),
('Economics Simulation', 2018, 'Economics.ipynb', 'A simulation of a simple economic game'),
('Economics Simulation', 2018, 'Economics.ipynb', 'A simulation of a simple economic game'),
("Overtime in American Football", 2024, 'Overtime.ipynb', "In American Football, which team has the advantage in overtime?"),
('Poker Hand Ranking', 2012, "poker.ipynb", 'How do we decide which poker hand wins? Several variants of poker are considered'),
('The Unfinished Game .... of Risk', 2020, "risk.ipynb", "Determining who is likely to win an interminably long game of Risk"),
@ -50,12 +49,11 @@ notebooks = {
'Logic and Number/Counting Puzzles': [
('Counting Cluster Sizes in Paint by Numbers', 2024, 'Paint.ipynb', 'What is the average cluster size of a random grid of colored squares?'),
('Cryptarithmetic', 2014, 'Cryptarithmetic.ipynb', 'Substitute digits for letters and make NUM + BER = PLAY'),
("Euler's Sum of Powers Conjecture", 2018, "Euler's%20Conjecture.ipynb",
'Solving a 200-year-old puzzle by finding integers that satisfy a<sup>5</sup> + b<sup>5</sup> + c<sup>5</sup> + d<sup>5</sup> = e<sup>5</sup>'),
("Euler's Sum of Powers Conjecture", 2018, "Euler's%20Conjecture.ipynb", 'Solving a 200-year-old puzzle by finding integers that satisfy a<sup>5</sup> + b<sup>5</sup> + c<sup>5</sup> + d<sup>5</sup> = e<sup>5</sup>'),
('Four 4s, Five 5s, and Countdowns', 2020, 'Countdown.ipynb', 'Solving the equation 10 _ 9 _ 8 _ 7 _ 6 _ 5 _ 4 _ 3 _ 2 _ 1 = 2016. Originally from an Alex Bellos puzzle'),
('How to Count Things', 2020, 'How%20To%20Count%20Things.ipynb', 'Combinatorial math: how to count how many things there are, when there are a lot of them'),
('KenKen (Sudoku-like Puzzle)', 2021, 'KenKen.ipynb', 'A Sudoku-like puzzle, but with arithmetic.'),
('Number Bracelets Game', 2024, 'NumberBracelet.ipynb', 'A game involving numbered beads on a circular bracelet.'),
('Number Bracelets Game', 2024, 'NumberBracelets.ipynb', 'A game involving numbered beads on a circular bracelet.'),
('Pairing Socks', 2019, 'Socks.ipynb', 'What is the probability that you will be able to pair up socks as you randomly pull them out of the dryer?'),
('Sicherman Dice', 2018, 'Sicherman%20Dice.ipynb', 'Find a pair of dice that is like a regular pair of dice, only different'),
("Sol Golomb's Rectangle Puzzle", 2014, 'Golomb-Puzzle.ipynb', 'A Puzzle involving placing rectangles of different sizes inside a square'),