Algorithm to determine most popular article last week, month and year?
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Introduction
Determining the most popular articles over specific time periods like the last week, month, or year is essential for media companies and content platforms. It helps in understanding audience preferences, optimizing content strategy, and enhancing user engagement. This article delves into the algorithmic approach to identify the most popular articles using metrics such as views, shares, comments, and more.
Algorithm Overview
The algorithm to determine the most popular articles is fundamentally a ranking system based on multiple popularity metrics. Here's a step-by-step explanation.
Data Collection
Collect data related to article performance. The common metrics include: • Views: Number of times an article is viewed. • Shares: Number of times an article is shared on social media or other platforms. • Comments: Number of user comments on an article. • Engagement Time: The amount of time users spend on the article page.
Data Normalization
These metrics often have different scales and units. Apply normalization to ensure fair comparison. One common approach is Min-Max normalization:
Where:
• is the original value.
• $x_\{min\}$ and $x_\{max\}$ are the minimum and maximum values of the metric respectively.
• is the normalized value.
Scoring Function
Develop a scoring function that aggregates the normalized metrics into a single popularity score. The scoring function can be a weighted sum:
Where: • are weights for each metric, representing their relative importance.
Time Partitioning
Partition the data according to the desired time frame (week, month, or year). Ensure that the metrics are aggregated over these periods for each article.
Sorting and Ranking
Sort the articles based on the aggregated popularity score for each time period. Ranking is straightforward: the higher the score, the more popular the article.
Implementation Example
Below is a simplified example in Python, illustrating how to compute and rank articles using the algorithm outlined above.

