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Home » Reduction factor = (1 – 0.06)^2.5 ≈ 0.858 - go-checkin.com

Reduction factor = (1 – 0.06)^2.5 ≈ 0.858 - go-checkin.com

📅 March 1, 2026 👤 scraface

Mar 01, 2026

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📌 Assuming no repeats, maximum unique co-authors = 6 slots, but if the mentor is shared, minimal unique = 1 mentor + 6 = 7, but likely fewer due to overlap.

📌 But the total unique individuals = 1 (mentor) + (students and co-authors). Since each paper has 3 co-authors and mentor, and assuming distinct papers, total unique = 1 + 3×2 = 7, but could be less.

📌 However, if no repetition across papers, and mentor constant, total = 1 + 6 = 7 unique individuals.

📌 But the question implies cumulative involvement across papers. Best assumption: minimum overlap, but realistically, if co-authors vary, total unique = 1 + 6 = 7.

📌 But 2 papers × 3 co-authors = 6 roles, mentor appears in all, so minimum 1 + 6 = 7, but possibility of overlap.

📌 To be safe and realistic: if no duplicates, 2×3 = 6 distinct co-authors + mentor = 7 unique individuals.

📌 But co-authors may include other students. Assume each paper has different co-authors. Then total unique = 1 + 3 + 3 = 7.

📌 Thus, 7 unique individuals. However, the problem says "including the mentor", and asks "how many unique students are involved".

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