RankquantRQ
The Watsons Go to Birmingham - 1963 cover
global pct
27.8

Book · Christopher Paul Curtis · 1997

The Watsons Go to Birmingham - 1963

Scored from 3 calibrated reviewers, each re-centered on their own rating baseline before the book is ranked. Cohort: 1990s books (156 books).

27.8%
Global percentile
vs. all 5,285 ranked books
26.5%
In-cohort percentile
1990s books · 156 books
29.9%
AI-adjusted percentile
3 calibrated reviewers, thin samples pulled to the mean

Summary

The Watsons Go to Birmingham - 1963, by Christopher Paul Curtis, was published in 1997. It is catalogued as a fiction children's title.

3 reviewers here rate with enough spread for a personal baseline to be measured, against 5 in the broader raw-average pool. The sample-size-adjusted percentile discounts a sample that size. Its in-cohort standing is measured against the other 155 books published in the 1990s.

How percentiles are computed.

How the score was built

We compare the reviewers of this book against every other book those same people reviewed. Each rating is scored relative to the reviewer's own baseline, so a reader who gives everything five stars is measured against their own five-star habit rather than against a stranger's. Every reviewer then counts the same, so the result is a calibrated consensus rather than a star average.

Global percentile
Where The Watsons Go to Birmingham - 1963 lands against every book we rank.
In-cohort percentile
The same comparison narrowed to its cohort — books published in the same decade, so a Victorian novel is judged against Victorian novels rather than against this year's releases. Ranked against 1990s books (156 books).
AI-adjusted percentile
The same reviewer-normalized score, corrected for how much confidence the sample supports: thin samples are pulled toward the corpus average. Each book keeps the share n / (n + 53) of its measured distance from the average, where n is its calibrated-reviewer count, and the result is ranked on the same scale as the global percentile.53 is the median sample size across everything we rank. Here n is 3.

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