White · Rheinhessen · Alemanha
Oscar Haussmann OH01 Riesling medium sweet
Scored from 441 calibrated Vivino reviewers, each re-centered on their own rating baseline before the bottle is ranked. Cohort: White · Alemanha (41 wines).
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What reviewers say
“Nydt til vinsmagning sammen med gode kollegaer i afdelingen, hvor vi skulle igennem 12 forskellige vine, 5 hvide og 7 røde. Dette var aftenens anden hvidvin, og for mig var det også en af de bedre, vi fik. Generelt er jeg ret stor fan af Riesling, så det kom nok heller ikke som den allerførste overraskelse. Eneste malurt i bægeret er, at det her på ingen måde er en af de bedre Riesling-hvidvine. Det fås bedre. Men det fås bestemt også markant værre :-)”
From a top-rated Vivino review for this bottle.
Summary
Oscar Haussmann OH01 Riesling medium sweet is a German white from Rheinhessen.
The calibrated figure is built from 441 reviewers whose rating history varies enough to place their own average. A broader pool of 458 reviewers with two or more ratings feeds the raw-average track instead. The cohort it is ranked inside holds 41 German whites.
How the score was built
We compare the reviewers of this bottle against every other wine those same people reviewed. Each review is scored relative to the reviewer's own baseline — four stars from someone who hands out fives means something very different from four stars from someone who rarely goes above three. Every reviewer then counts the same, so the result is a calibrated consensus rather than a star average.
- Global percentile
- Where Oscar Haussmann OH01 Riesling medium sweet lands against every wine we rank.
- In-cohort percentile
- The same comparison narrowed to its cohort — wines of the same type from the same country. A Chilean red is judged against Chilean reds, not against Champagne. Ranked against White · Alemanha (41 wines).
- 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 wine 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 441.
