# Entries for 'Cameron Fyfe'

## Geek Challenge Results: The Perfect Bracket

Congratulations to Grant Anderson of DMC, Michael Deck of Avant, and John Jacobsma! All correctly answered last month’s Geek Challenge with C: 93.424%! Michael Deck is this challenge’s winner for his extensive solution that not only solves the proposed problem but handles more involved aspects not considered by the OP.  Michael’s solution is below. 1 Introduction The problem is stated here. 2 Solution 2.1 Main solution First, we set forth the probability ...

## Geek Challenge: The Perfect Bracket

With March Madness wrapping up and everyone’s brackets broken once again, this month’s Geek Challenge is about what it might take to build the perfect bracket. It's time for all the mathletes out there to show off their skills. Imagine that for every game in the NCAA tournament you know the probability p for the favored team to win the game. For simplicity’s sake, let’s assume p is the same for all the games in the tournament. You fill out your bracket to reflec...

## How to Create an Automated Weather Display with Weather2 and BeagleBone

DMC Denver has been enjoying another great ski season. Every year, we find ourselves frequently checking weather forecasts and snow reports to track how much snow our favorite mountains are getting. So during a recent FedEx Day, I decided to automate a system for acquiring and displaying this data on a desktop LCD! On FedEx Day, everyone works on a project that interests them that they think will improve DMC which must absolutely, positively be delivered by the end of the day...

## Geek Challenge Results: Eccentric Traveler

The results are in! February's Geek Challenge winner is Grant Anderson of DMC. Grant's clever breakdown of the problem is shown below. Grant's Solution There are five classifications of locations that satisfy this riddle (at least on the surface): As mentioned in the riddle itself, the North Pole. All locations one-mile north of the one-mile long parallel of latitude in the Northern Hemisphere. All locations one-mile north of the one-mile long parallel of latitude in the Southern He...

## Geek Challenge: Eccentric Traveler

This month's geek challenge focuses on some strange sightseeing aspirations of an eccentric traveler. Our eccentric traveler's odd expedition begins by considering the following riddle: You walk one mile South, then one mile East, then one mile North. When you finish walking you are at your original location. Where are you? After initially deducing the solution to be the North Pole, our eccentric traveler realized there were other starting locations in ...

## Geek Challenge Results: Infinipool

The results are in! Two people correctly answered December's geek challenge. Ken Brey of DMC and Jesse Batsche of DMC both identified the correct percentage as D: 60-65%. Ken supplied an exact solution for the probability as the grid of pool balls becomes infinitely large. However, Jesse is this month's winner because he wrote a really cool LabVIEW program to solve the problem! Ken's Exact Solution Where X and Y represent the row and col...

## Denver Beer Tasting: Round 1

It wasn't too long ago that DMC Denver celebrated Opening Day, and now it is expanding into additional office space, with an expected completion in early 2017. We're excited to gain two new conference rooms in the process! Knowing the new rooms will follow our current theme of being named after Colorado breweries (Great Divide and Renegade are our current conference rooms), DMC Denver saw this as an opportunity to try some local brews during the naming process. What better way...

## Geek Challenge: Infinipool

December’s Geek Challenge is about trying to make pool shots on an infinitely large pool table.  To describe the challenge, let’s look at a 3x5 grid of pool balls with the cue ball positioned in the center. We want to know what the odds are that we can hit a ball chosen at random with the cue ball (without jumping or curving around other balls). Looking at the possible cue ball paths, we see we can hit any ball except the 6 or the 9 because the 7 and 8 balls get in the way...

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