About Me
I’m Tyler Broderick, a physics graduate (B.A., Clark University, 2024) deeply fascinated by AI’s transformative potential.My physics background brings with me an ability to approach difficult problems and persevere through them.I’m eager to join a team as a Junior Data Analyst or AI Intern, to combine by background with the world of AI and shape its future impact.
Skills
Python | SQL | Excel | Power BI | MATLAB
Statistical Analysis
Differential Equations
Linear Algebra
Team Leadership
Project Management
Communication
Projects
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EXCEL | HISTORICAL SNOWFALL ANALYSIS
Dynamic analysis of historic snowfall in Storrs, CT, from 1889 to 2024.Curious about snowfall patterns in my home town so I developed this project to analyze and visualize trends, distributions, and probabilities.
I had the following questions in mind:
How has annual snowfall trended over time?
Which month typically has the highest snowfall?
What is the most amount of snow ever in one day?
What’s the probability of getting a certain amount of snow per year (e.g., >50 inches)?
How does the actual snowfall distribution compare to a theoretical model?
I took the following actions to create the dashboard:
Created a PivotTable with slicers for dynamic year and month selection.
Built a line chart for annual snowfall trends (1889-2024).
Added a column chart for average monthly snowfall, identifying January as the snowiest month.
Created a pie chart for snowfall distribution across ranges (e.g., 0-10, >50 inches).
Developed a probability calculator with a button to input thresholds and calculate P>X (e.g., P>50 inches: 17.04%).
Plotted actual vs. theoretical CDF (normal distribution) to compare distributions.
Formatted the dashboard for a clean, professional look with aligned charts and slicers.
Here are some key insights:
January is the snowiest month, averaging 7.84" year.
The most snow ever in a single day was 2/9/2013 with 26"
The average annual snowfall is 29" per year.
There’s a 17.04% chance of snowfall exceeding 50 inches annually, but only a 0.26% chance of exceeding 85 inches (theoretical).
The actual distribution is right-skewed (skewness: 0.8), differing from the theoretical normal model.