The joins themselves weren't the hard part.
Start by clarifying the table schemas and metric definitions (e.g., CTR = clicks/impressions, conversion rate = conversions/clicks). Then write a query that filters the last 7 days, aggregates impressions, clicks, and conversions per ad, computes CTR and conversion rate, and finally ranks advertisers by conversion rate to return the top 3.
Pro tip: Always confirm whether 'last 7 days' means the last 7 complete days or includes today, and whether conversion rate should be based on clicks or impressions—these details can change the query and the results significantly.
Ask about the columns in each table (e.g., ad_id, advertiser_id, date, impressions, clicks, conversions) and confirm the exact formulas for CTR and conversion rate.
Use a WHERE clause to restrict to the last 7 days, then aggregate impressions, clicks, and conversions per ad_id (and advertiser_id if needed).
Calculate CTR as clicks divided by impressions (or as given) for each ad, ensuring to handle division by zero.
Sum the metrics across ads for each advertiser, then compute the overall conversion rate for the advertiser.
Order advertisers by conversion rate descending, limit to 3, and return the advertiser identifier along with the conversion rate.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.
First, clarify the data structure and define peak vs. non-peak hours. Then, for each hour, compute the CTR and perform a two-proportion z-test, outputting the p-value. Consider multiple testing correction and practical significance.
Pro tip: When comparing many hours, adjust for multiple comparisons (e.g., Bonferroni or FDR) to avoid false positives. Also, check if the difference is practically significant, not just statistically significant.
Confirm the dataset has click and impression counts per hour. Define peak hours as 18:00-22:00 and non-peak as all other hours.
For each hour, sum clicks and impressions across all days to get overall CTR for that hour. Ensure data is clean and no missing values.
For each hour, conduct a two-proportion z-test comparing CTR during peak vs. non-peak. Calculate the p-value for each hour.
Apply a correction like Bonferroni or Benjamini-Hochberg to control the false discovery rate across the 24 tests.
Report the p-values, noting which hours show significant differences. Discuss effect sizes and practical implications.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.
Start by clarifying the hypothesis and the current evidence, then propose additional data sources and tests that address confounding factors and strengthen causal inference. Structure your answer around validating the hypothesis through experimental design, observational data, and robustness checks.
Pro tip: Emphasize the importance of defining 'peak hours' precisely and considering user-level randomization to avoid confounding; also mention the need to check for novelty effects and ensure sufficient power.
Ask what data was used to form the hypothesis and how 'peak hours' and 'perform better' are defined. This ensures you understand the baseline and can identify gaps.
Suggest gathering data on user engagement metrics (CTR, conversion), ad characteristics, user demographics, and contextual factors like device, location, and time zone to control for confounders.
Recommend an A/B test where users are randomly assigned to see ads during peak or non-peak hours, ensuring that other variables are held constant. Discuss randomization unit and potential interference.
If experimentation is not feasible, suggest using techniques like propensity score matching, difference-in-differences, or instrumental variables to estimate causal effects from observational data.
Propose robustness checks such as subgroup analyses, sensitivity analyses, and testing for novelty effects. Also suggest replicating the study across different time periods or markets.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.