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The core logic is just counting total days elapsed from Jan 1 and doing modulo 8, but I spent way too long second-guessing whether the start day counted as day 0 or day 1.
First, compute the total number of days elapsed from the start of the year to the target date, accounting for month lengths and leap years. Then, use modulo 8 on the total days (since the moon cycles every 8 days) to find the index in the given 8-state cycle, adjusting for whether the first day is day 0 or day 1.
Pro tip: Clarify with the interviewer whether the first day of the year is considered day 0 or day 1, as this off-by-one error is a common pitfall. Also, mention that you can precompute cumulative days for each month to avoid repeated calculations.
Confirm the input format (e.g., month as integer 1-12, day as integer), the starting state (e.g., state 0 on Jan 1), and whether the year is provided or fixed. Ask about leap year rules (e.g., Gregorian calendar).
Calculate the total number of days from the start of the year to the target date. Sum the days in all full months before the target month, then add the target day. Adjust February for leap years if the year is given or assumed.
Since the moon cycles every 8 days, take the total days elapsed modulo 8. If the first day is state 0, the state is (total_days) % 8; if the first day is state 1, it's (total_days - 1) % 8 + 1, etc. Ensure the result maps to the correct index in the 8-state array.
If the year is provided, determine if it's a leap year (divisible by 4, except centuries unless divisible by 400). Add 1 to February's days if leap year and the target month is after February.
Test with dates like Jan 1 (should return initial state), Dec 31 (end of year), leap day (Feb 29), and dates in leap vs non-leap years to verify correctness.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.