D. Snigur vs Y. Starodubtseva — prediction

Cincinnati

SNIGURWIN PROBABILITYSTARODUBTSEVA

60%

model prob.

@1.60

odds · 63% impl.

⏱Rest 18d vs 10d◐Hard 64%🎾Serve 60%📈Form 8/10 · 2✗

CONDITIONS OF THE MATCH◆ in the model◇ context

Surface◆

Hard

Consistent bounce, medium-fast: neutral conditions, no style favored.

Temperature◇

29°C

Warm: the ball flies a little more and fitness counts.

Humidity◇

77%

Very humid air: the ball gets heavy and points stretch out.

Wind◇

3 km/h

Light wind: no noticeable effect.

Surface feeds the model (surface specialization is one of its factors). Weather and altitude are context we publish for you — they do NOT move the probability.

OUR MODEL'S REASONING

›Ranking: #43 vs #65 (better ranked)

›Recent form: 6/10 in recent matches

Calibrated model probability (~64% out-of-sample accuracy, validated specifically on WTA). Not a guarantee: the model ≈ the market on average, so the odds already capture almost all the edge. 18+ · gamble responsibly.

@1.66

fair odds

−3.5%

expected value

BREAKDOWN · MODEL ANALYSIS

The model makes D. Snigur the favorite with a 60% win probability, against Y. Starodubtseva's 40% — a solid favorite, though Starodubtseva keeps real chances. Converted to odds, that probability is worth about @1.66; the offered odds are around @1.60 (a 63% implied), slightly below the market, so the model is a touch more cautious.

Several factors explain the number: #43 vs #65 (better ranked); 6/10 in recent matches.

Read it with perspective. Our probability is calibrated — when the model says 60%, that outcome happens roughly that percentage of the time, with ~64% out-of-sample accuracy — but being the favorite is not being the winner: roughly 40 out of every 100 times Starodubtseva wins. The model also tends to agree with the market, so the odds already capture almost all the edge: don't take it as a sure value. This is informational analysis, not a betting recommendation. 18+ · play responsibly.

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The value read of D. Snigur vs Y. Starodubtseva — fair odds, expected value, and the factor-by-factor breakdown.

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