I agree with one thing you caught: the AI may have...

Créé le : 16 juillet 2026

Répondu en utilisant GPT-5.6 Thinking par Chat01

Question

TennisLocksEngine_v416_SCORELINE_TRANSPARENCY_NO_SYNTHETIC_GW_LINES_20260716 (1).txt

I agree with one thing you caught: the AI may have “fixed the example” instead of fixing the engine. That’s a common failure mode.

The danger signs are:

  • The favorite suddenly projects 12 games because this match’s most likely path was 6-3 6-4.
  • The loser suddenly projects 7 games because this match’s most likely path was 6-3 6-4.
  • But the PMF still has a mean around 11.3, indicating the underlying distribution is still overweighting long matches.

If that’s what happened, it simply changed the displayed projection instead of repairing the probability model.

I’d tell the AI something like this:

TENNISLOCKS ENGINE-WIDE TOTAL GAMES, PLAYER GAMES, AND SCORE DISTRIBUTION REBUILD

This is not a request to fix one match, one tournament, one player, or one example output.

The recent changes corrected several presentation issues, but the remaining problems suggest the canonical probability distribution itself may still be structurally biased.

Do not tune the engine until the displayed example “looks right.”

Do not hardcode projections that happen to match this one match.

Do not introduce special handling for favorites, underdogs, two-set matches, three-set matches, specific scorelines, tours, surfaces, or individual players.

The objective is to improve the mathematical model so that every future match naturally produces coherent probabilities without any match-specific logic.

  1. Verify no hardcoded corrections were introduced

First, perform a full audit to ensure no recent change accidentally replaced a probabilistic calculation with deterministic display logic.

Search for code that:

  • Forces projections from the most likely path instead of the full PMF.
  • Chooses one exact score to display while ignoring the remaining probability mass.
  • Replaces expected values with modal values.
  • Uses fixed favorite or underdog adjustments.
  • Applies conditional logic based on winner identity, ranking, Elo, tour, or specific scorelines.
  • Alters projections only when certain contradictions are detected.

Every displayed statistic must remain a consequence of the underlying probability distribution, not a manually corrected value.

  1. Reconstruct the entire exact-score probability distribution

Treat the exact-score PMF as the foundation of every downstream market.

For every legal BO3 and BO5 scoreline, compute and expose internally:

  • Exact score probability.
  • Total games.
  • Games won by each player.
  • Sets won.
  • Tiebreak count.
  • First-set games.
  • Break opportunities.
  • Hold opportunities.

Verify that every market is generated exclusively from these outcomes.

No downstream market should estimate values independently once the score PMF exists.

  1. Audit the shape of the PMF rather than only the mean

Do not stop at reporting:

  • Mean
  • Median
  • Mode

Inspect the complete distribution.

Measure:

  • Skewness.
  • Kurtosis.
  • Tail mass.
  • Density around sportsbook lines.
  • Probability assigned to every legal total.

Determine whether the distribution consistently allocates excessive probability to long matches.

If the right tail is inflated, identify exactly which scorelines contribute the excess probability.

Repair the transition probabilities creating that inflation rather than suppressing the tail afterward.

  1. Audit scoreline generation

Generate frequency tables for every legal scoreline.

Examples:

  • 6-0 6-0
  • 6-1 6-2
  • 6-2 6-3
  • 6-3 6-4
  • 7-5 6-3
  • 7-6 6-4
  • 6-4 3-6 6-4
  • 7-5 4-6 6-3

Determine whether the engine systematically:

  • Produces too many deciding sets.
  • Produces too many 7-5 sets.
  • Produces too many 7-6 sets.
  • Produces too many late recoveries.
  • Produces too few routine straight-set victories.
  • Compresses score margins toward competitive outcomes.

Do not compensate by lowering totals afterward.

Repair the score generator itself.

  1. Audit every transition inside a set

Investigate every transition that extends a set beyond six games.

Specifically examine transitions from:

  • 4-4
  • 5-4
  • 5-5
  • 6-5
  • 6-6

Determine whether:

  • Hold probabilities become too strong late in sets.
  • Break probabilities decrease too aggressively.
  • Clutch adjustments overprotect servers.
  • Volatility inflates extended games.
  • Deuce resolution favors holds excessively.

Even small transition errors compound into substantial total-games inflation.

  1. Audit deciding-set generation

Do not evaluate only the overall percentage of three-set matches.

Instead determine why the engine enters deciding sets.

For every simulated third set, record:

  • Match state entering Set 2.
  • Probability of favorite comeback.
  • Probability of underdog comeback.
  • Set-specific hold changes.
  • Break-rate changes.
  • Fatigue adjustments.
  • Momentum adjustments.
  • Volatility adjustments.

Identify whether one subsystem systematically keeps matches alive longer than the underlying player strengths justify.

  1. Audit winner-margin calibration

Winning probability and winning margin are different quantities.

A player projected to win 62% of matches should not automatically produce highly competitive scorelines.

Determine whether the engine compresses victory margins.

Measure:

  • Average game differential.
  • Average set differential.
  • Favorite game margin.
  • Underdog game margin.

If favorites consistently win by margins smaller than justified by the underlying hold and break probabilities, total games and loser games will both become inflated.

Correct the margin generation rather than modifying totals afterward.

  1. Audit player-games generation

Player Games must be computed from the complete exact-score PMF.

Do not derive Games Won from:

  • Mean total games.
  • Winner probability.
  • Regression models.
  • Independent estimators.
  • Display heuristics.
  • Most likely scoreline.

For every sportsbook line, compute the probability directly from the PMF:

P(Player Games > Line) equals the sum of probabilities of all scorelines where the player exceeds that line.

Verify that the displayed mean, median, mode, and Over/Under probabilities all originate from the same PMF.

  1. Audit total-games generation

Compute Over/Under probabilities only by summing the exact-score PMF.

Do not allow:

  • Monte Carlo averages.
  • Markov estimates.
  • Anchor adjustments.
  • Lane voting.
  • Mean total games.
  • Median games.
  • Expected games.
  • Tail weighting.
  • Calibration layers.

to modify the final Over/Under probability after the PMF is finalized.

Those systems may diagnose or validate the PMF but must not override it.

  1. Audit structural conservation

For every simulation verify that:

Winner ⇄ Exact Score

Winner ⇄ Sets Won

Winner ⇄ Player Games

Winner ⇄ Total Games

Match Length ⇄ Exact Score

Match Length ⇄ Total Games

Match Length ⇄ Tiebreaks

Exact Score ⇄ Player Games

Exact Score ⇄ Sets Won

Exact Score ⇄ Total Games

Exact Score ⇄ First Set

Total Games ⇄ Player Games

Props ⇄ Canonical PMF

Any disagreement indicates an architectural bug.

Fix the probability generation rather than hiding or overriding outputs.

  1. Eliminate distribution drift

After every adjustment, verify that no subsystem silently reintroduces bias through normalization, smoothing, blending, calibration, or post-processing.

The final PMF should emerge directly from the simulation.

Do not artificially pull probabilities toward Overs, Unders, favorites, underdogs, close matches, or blowouts.

  1. Success criteria

The rebuild is complete only when:

  • No hardcoded match-specific corrections exist.
  • No player-specific logic exists.
  • No favorite/underdog shortcuts exist.
  • Every market derives from the same canonical exact-score PMF.
  • Total Games, Player Games, Sets Won, First Set, Tiebreaks, and Props remain mathematically consistent.
  • The PMF produces realistic scoreline frequencies without downstream correction.
  • Future matches naturally produce coherent outputs across ATP, WTA, Challenger, and ITF events without requiring special-case logic.

The guiding principle is simple: fix the probability engine, not the symptoms. If one generic improvement changes the shape of the PMF correctly, every downstream market should improve automatically.

════════════════════════════════════════
🎾 TENNISLOCKS 🎾
════════════════════════════════════════

🎯 WTA 250 Iasi | Clay, Outdoor | Best of 3 | Total line 20.5
Court speed index: 28 | Tour: WTA

────────────────────────────────────────
Tereza Valentova vs Aliaksandra sasnovich
────────────────────────────────────────
READING GUIDE: Forecast = model outcome | Fair price = model probability price | External EV = comparison with an entered sportsbook price | Pass = no priced edge

========================================
📊 MATCH WINNER
────────────────────────────────────────
Winner forecast: Tereza Valentova (62.4%) | fair ML -166
Moneyline: PASS at entered prices
Model fair ML: Tereza Valentova -166 / Aliaksandra sasnovich +166

════════════════════════════════════════

MATCH SUMMARY: Winner forecast: Tereza Valentova 62.7% | Match length: 2 sets
🎲 MATCH LENGTH:
Forecast: 2 sets / Under 2.5 (51.4%) | confidence very close
Model pick: Under 2.5 sets | probability 51.4% | model fair -106 | stability check passed

📊 Player Stats (Live):

  • Hist. Surface (RED CLAY): Tereza Valentova (53.8% [2-4]) | Aliaksandra sasnovich (53.2% [38-44]) [TA_LIVE_SPW]
  • Tereza Valentova: Hold 59.4% [Efron-Morris]
  • Aliaksandra sasnovich: Hold 53.8% (raw: 55.2%, adj: context/fatigue) [Efron-Morris]
  • Style: Tereza Valentova [Baseline/Tactician] | Aliaksandra sasnovich [Vulnerable]
  • Match Momentum (Wang): Tereza Valentova Wang Score: 67.5% (Dominant Momentum), W-L 5-2, SS 4-1, Sets 11-5 ; Aliaksandra sasnovich Wang Score: 34.9% (Negative Momentum), W-L 3-4, SS 3-3, Sets 7-8
  • 1st Srv Win: Tereza Valentova 56.4% | Aliaksandra sasnovich 59.6%
  • 2nd Srv Win: Tereza Valentova 50.2% | Aliaksandra sasnovich 43.8%
  • 1st Srv In: Tereza Valentova 62.5% | Aliaksandra sasnovich 64.7%
  • SPW: Tereza Valentova 54.2% | Aliaksandra sasnovich 53.9% [Barnett-Clarke adj.]
  • Break Rate: Tereza Valentova 46.2% | Aliaksandra sasnovich 40.6%
  • Dominance Ratio: Tereza Valentova 0.64 | Aliaksandra sasnovich 0.61
  • Volatility: Tereza Valentova 3.6% | Aliaksandra sasnovich 12.7% | Match: 8.1%
  • Elo: Tereza Valentova favored (59.7%) [KM-Elo bridge]
    Source: Verified Elo_Lookup (Tereza Valentova=1783, Aliaksandra Sasnovich=1698)
  • Blend (Tereza Valentova): MC 62.3% | Stats 69.1% | Elo 59.7%
  • Analytical Hold: Tereza Valentova 63.9% | Aliaksandra sasnovich 63.4% (Newton-Keller) (small sample)

========================================

🎯 TOTAL GAMES:

TOTAL FORECAST: OVER 20.5 (65.1%) | model fair odds -187
Mean 24.0 | median 23 | mode 19 (7.1%) | SD 5.7 | skew 0.20 | typical 80% range 17-31 games
Over probability composition: 16.6% from straight-set paths | 48.5% from three-set paths
Set-shape audit: 7-5 non-tiebreak 12.0% | 7-6 tiebreak 12.4%
Canonical hold inputs: Tereza Valentova 59.5% | Aliaksandra sasnovich 53.7%
########################################
🎯 PLAYER PROPS & PROJECTIONS 🎯
########################################

📊 Tereza Valentova - Projections:
Games Won: 12 projected on most likely 2-0 path (34.1%) | full PMF mean 12.7 | median 13 | mode 12
1st Set Games: OVER 5.5 (64%) | Fair -178
Sets Won: 1.45 projected | median 2 | mode 2 (62.4%) | P(0) 17.3% / P(1) 20.2% / P(2) 62.4%
Serve Games: 11.85 projected
Serve Points: 81.3 projected
Aces: UNDER 0.5 (71%) | Fair -240
Double Faults: UNDER 3.5 (54%) | Fair -118
Breaks Won: UNDER 5.5 (53%) | Fair -112
Break Points Created: OVER 10.5 (53%) | Fair -113
BP Conversion: 49% projected (5.5 / 11.3)
Opponent BP Save: 51% projected (5.8 saved / 11.3 faced)
Opponent return: opp return 28% | gate needs player sample/opponent sample
⚠️ CAUTION: Props below computed from tour-average return rates due to insufficient player sample. Confidence is reduced.

📊 Aliaksandra sasnovich - Projections:
Games Won: 7 projected on most likely 2-0 path (34.1%) | full PMF mean 11.3 | median 12 | mode 12
1st Set Games: UNDER 5.5 (52%) | Fair -107
Sets Won: 1.04 projected | median 1 | mode 2 (37.6%) | P(0) 34.1% / P(1) 28.4% / P(2) 37.6%
Serve Games: 11.84 projected
Serve Points: 81.7 projected
Aces: OVER 0.5 (56%) | Fair -126
Double Faults: UNDER 4.5 (51%) | Fair -105
Breaks Won: OVER 4.5 (53%) | Fair -113
Break Points Created: OVER 9.5 (54%) | Fair -117
BP Conversion: 46% projected (4.8 / 10.4)
Opponent BP Save: 54% projected (5.6 saved / 10.4 faced)
Opponent return: opp return 29% | gate needs player sample/opponent sample
⚠️ CAUTION: Props below computed from tour-average return rates due to insufficient player sample. Confidence is reduced.

🎲 Match-Level Context:
1st Set Total: UNDER 9.5 (51.1%)

Tiebreak forecast: NO TIEBREAK (72.2%)
Tiebreak O/U: UNDER 0.5 (72.2%)

Python

python
import mpmath as mp p=0.624 f=lambda s: s*s*(3-2*s)-p s=mp.findroot(f,0.58) float(s), float(2*s*(1-s)) (0.5834412738376754, 0.48607510764069206)

Réflexion

Analyzing game-level adjustments and verifying rates

I want to check game-level adjustments in the canonical root, especially within TennisMarketStateSpace. The legacy MC isn't part of the canonical structure, which is good. I suspect the exact P3 value of 48.6 appears due to stationary sets, so I’ll compute the expected total for verification. The key finding here is that the 7-5 and 7-6 rates are consistent with hA/hB transitions and aren't inflated by late-set rules. This supports the transition math's standard behavior, and our audit calculation doesn't require external citations.

Thought for 1m 47s

Réponse

Your diagnosis is substantially correct, and the uploaded code makes the failure mode more precise.

What the code is actually doing

1. The 12-game and 7-game “projections” are presentation-layer replacements

The relevant renderer:

js
function _gamesWonForecastPathValue_(engine,side){ ... var value=Number(st.mode); if(!Number.isFinite(value))value=Number(st.median); if(!Number.isFinite(value))value=Number(st.expected); ... }

It then prints that conditional path value first:

js
path.value.toFixed(0) + ' projected on most likely ' + path.score + ' path'

Only afterward does it report the full-PMF mean. Therefore:

  • Valentova’s 12 is the mode within the most-likely 2-0 score path.
  • Sasnovich’s 7 is the corresponding conditional path value.
  • Neither number replaced or repaired the unconditional distribution.

That is exactly the “fixed the example rather than the engine” behavior you suspected.

2. The 24.0 total and 12.7/11.3 player means are genuinely coming from the canonical PMF

The total-games engine directly consumes root.totalPmf, computes its statistics, and prices the line by summing its discrete mass. Its audit explicitly says:

  • decisionUsesMean:false
  • decisionInputs:['CANONICAL_EXACT_TOTAL_GAMES_PMF','SPORTSBOOK_LINE']
  • gatesApplied:0
  • rescuesApplied:0
  • otherEnginesDiagnosticOnly:true

So the Over 20.5 probability of 65.1% is not a displayed-value hack or a post-PMF Over adjustment. It is genuinely what the current root distribution believes.

The conservation validator also checks that:

  • Player A games + Player B games = total games.
  • The player-games joint PMF equals the canonical root PMF.
  • The total-games PMF equals the canonical root total PMF.

That means the downstream markets are now coherent with one another, but they can all be coherently wrong if the root is misshaped. (TennisLocksEngine_v416_SCORELINE_TRANSPARENCY_NO_SYNTHETIC_GW_LINES_20260716 (1).txt)

The more important structural problem

The strongest evidence does not point to a special 5-5, 6-5, or 6-6 transition bug.

It points to the way the BO3 engine couples winner probability to match length.

The BO3 engine:

  1. Starts with the player holds.
  2. Moves A’s hold upward and B’s hold downward until the state-space winner probability equals the externally blended winner target.
  3. Takes the deciding-set probability generated by that same stationary state-space.
  4. Sets:
js
var targetP3 = winnerAlignedP3;
  1. Preserves that P3 through the final reconciliation.

Although it computes a separate recent-history transition estimate, that estimate is diagnostic; it is not used as the live P3 target.

That creates an almost deterministic relationship between match-win probability and deciding-set probability.

For a stationary, approximately independent BO3 set model:

P(match win)=s2(32s)P(\text{match win}) = s^2(3-2s)

A match-win probability of 62.4% implies approximately:

s=58.34%s = 58.34\%

Then:

P(three sets)=2s(1s)=48.61%P(\text{three sets}) = 2s(1-s) = 48.61\%

The engine reports 48.5% from three-set paths.

That near-exact match is the architectural fingerprint. The high total is primarily being produced because a 62.4% winner is automatically being represented as a player who wins each set roughly 58% of the time, which naturally produces a deciding set almost half the time.

In other words:

The engine does not independently model “how often A wins” and “how decisively A wins.”

It derives both from nearly the same stationary strength parameterization.

The late-set audit produces another useful result

Using the displayed canonical holds:

  • Valentova: 59.5%
  • Sasnovich: 53.7%

and reproducing the legal alternating-server set transitions gives approximately:

  • 7-5 or 5-7: 12.04%
  • 7-6 or 6-7: 12.39%

The report shows:

  • 7-5: 12.0%
  • 7-6: 12.4%

So those long-set frequencies are not being introduced by a hidden clutch rule in this canonical branch. They are the exact consequences of the supplied hold probabilities and ordinary tennis scoring.

This does not prove that the hold inputs are correctly calibrated. It means that suppressing 7-5 or tiebreak outcomes afterward would be the wrong repair. The real questions are:

  • Are the canonical holds correctly estimated?
  • Should the blended winner probability be allowed to overwrite the score-generating strengths?
  • Is a stationary-strength match model adequate?
  • Is score-margin variance independently calibrated?

The canonical state-space also keeps recent terminal-score and tiebreak history diagnostic-only rather than applying it to the live distribution.

What I would add to your instruction

Your existing prompt is strong, but this code-specific section would prevent the AI from spending its effort on the wrong subsystem:

:::writing{variant="document" id="58317"} 13. BREAK THE ARTIFICIAL WINNER-PROBABILITY-TO-MATCH-LENGTH COUPLING

The current BO3 architecture appears to adjust the players’ hold probabilities until the legal state-space reproduces the externally blended match-winner probability. It then accepts the deciding-set probability generated by that same stationary state-space.

This can create an artificial near-one-to-one relationship between match-winner probability and deciding-set probability.

Do not assume that a 62% match winner must be represented as a player with approximately a 58% chance of winning every set.

Winning probability and winning decisiveness must be independently identifiable.

Specifically audit and remove any architecture equivalent to:

  • Solving hold probabilities solely to match the final blended winner probability.
  • Reusing those solved holds unchanged in every set.
  • Setting the live deciding-set target equal to the deciding-set probability implied by that winner-aligned state.
  • Preserving that mechanically generated deciding-set probability through IPF or another reconciliation step.
  • Computing an alternative deciding-set or score-margin estimate but retaining it only as a diagnostic.

The canonical score model must jointly represent at least:

  • Match-winner probability.
  • Straight-set probability.
  • Deciding-set probability.
  • Expected game differential.
  • Expected loser games.
  • Total-games distribution.
  • Exact terminal set-score distribution.

These quantities must be calibrated jointly on held-out matches. Match-winner probability alone is not sufficient to determine the score-distribution shape.

Use a generic, symmetric model rather than favorite/underdog rules. Suitable approaches include:

  • A latent match-performance distribution integrated over the legal tennis state-space.
  • A legal exact-score PMF reconciled simultaneously to independently calibrated winner and margin targets.
  • A hierarchical model in which match-level performance variation allows the same winner probability to correspond to different score-margin distributions.
  • Minimum-divergence reconciliation that preserves legal score conditionals while targeting winner probability, deciding-set probability, and game-margin moments together.

Do not set the final BO3 deciding-set target automatically equal to the structural P3 produced after winner alignment.

Log and expose the following before and after reconciliation:

  • Original hold inputs.
  • Winner-aligned hold inputs.
  • Original structural winner probability.
  • Final target winner probability.
  • Original deciding-set probability.
  • Independently calibrated deciding-set target.
  • Final deciding-set probability.
  • Expected total games.
  • Expected game differential.
  • Expected games for each player.
  • Straight-set Over contribution.
  • Deciding-set Over contribution.

The rebuild must demonstrate that two matches with the same match-winner probability can produce different deciding-set and game-margin distributions when their hold levels, hold gaps, volatility, and calibrated score-shape evidence differ.

  1. RESTORE THE CORRECT MEANING OF “PROJECTION”

Do not label the modal player-games result within the most-likely exact-score path as the player’s overall Games Won projection.

The primary projection must be an unconditional statistic from the complete canonical PMF, such as:

  • PMF mean.
  • PMF median.
  • PMF mode.

A conditional value may be displayed separately as:

“Games on most-likely exact-score path.”

It must not replace or visually outrank the unconditional projection.

For example:

Games Won projection: mean 12.7 | median 13 | mode 12
Most likely exact-score path: 2-0, with 12 games won

Do not describe 12 as the overall projection merely because it is the modal result inside the most likely match-score branch. :::

Bottom line

The current result is not primarily:

“The totals engine added an Over adjustment.”

It is closer to:

“The winner engine supplied 62.4%, the score engine translated that into an approximately 58.3% per-set winner, and the resulting stationary BO3 structure naturally generated about 48.6% deciding sets.”

Then v416 put 12 and 7 in the headline by selecting the modal game counts inside the most-likely 2-0 path, while the unchanged PMF continued to produce 12.7, 11.3, and 24.0 underneath.

So your central conclusion is right: the display was repaired, but the score-distribution architecture was not independently recalibrated. (TennisLocksEngine_v416_SCORELINE_TRANSPARENCY_NO_SYNTHETIC_GW_LINES_20260716 (1).txt)

Question

I would make the instructions even stronger. Right now your AI has correctly identified where the PMF comes from, but it is still assuming:

“The PMF is canonical, therefore the PMF is probably correct.”

That assumption is exactly what is preventing the real fix.

The next audit should start from the opposite assumption:

The canonical PMF itself may be structurally miscalibrated. Canonical does not automatically mean accurate. Every upstream assumption that shapes the PMF must be treated as a potential source of systematic error.

Something like this:

TENNISLOCKS ENGINE-WIDE SCORE DISTRIBUTION & TOTAL GAMES REBUILD

The previous rebuild successfully unified the downstream markets. Winner, Games Won, Total Games, Sets Won, and the renderer now appear to consume the same canonical probability object.

However, canonical consistency does not guarantee predictive correctness.

The remaining evidence indicates that the root score-distribution itself may be structurally biased.

The objective of this rebuild is not to make Overs become Unders or vice versa.

The objective is to determine whether the canonical probability distribution itself is producing systematically unrealistic tennis scorelines, match lengths, and total games.

Treat every upstream assumption as potentially incorrect.

Do not assume the current PMF is properly calibrated simply because all downstream markets now agree with it.

ISSUE 1 - The canonical PMF itself must be audited

The current engine assumes that once the canonical PMF exists, all derived markets become correct.

That assumption is unsafe.

Every downstream market can be internally consistent while still being wrong if the root PMF is misshaped.

Audit the construction of the canonical PMF itself.

Determine exactly how probability mass is assigned to every legal BO3 and BO5 scoreline.

Investigate whether probability is being allocated realistically across:

  • straight-set victories
  • deciding-set matches
  • dominant wins
  • competitive wins
  • long sets
  • short sets
  • break-heavy matches
  • serve-heavy matches

The canonical PMF should be treated as a model requiring calibration, not as a ground truth.

ISSUE 2 - Audit the score-shape generator instead of the renderer

The renderer is no longer the problem.

Games Won…

Sets Won…

Total Games…

Winner…

all now appear to consume the same PMF.

Therefore the investigation must move upstream.

Audit every subsystem responsible for generating the score distribution before reconciliation.

Determine whether the PMF already contains structural bias before any market is derived.

ISSUE 3 - Break the automatic coupling between winner probability and score shape

The current architecture appears to solve player strength until the blended winner probability is reached.

It then accepts the resulting score distribution with minimal independent calibration.

This creates a hidden assumption:

“If Player A wins 62% of matches, then the score distribution is whatever naturally emerges from those solved hold probabilities.”

That assumption is not generally valid.

Two players can both have:

Winner probability = 62%

while producing very different score distributions.

Examples include:

  • one player winning comfortably in straight sets
  • one player winning many long three-set battles
  • one player dominating return games
  • one player surviving numerous close service games
  • one player winning many 7-5 sets
  • one player winning many 6-3 sets

Winner probability alone should never determine score shape.

Score shape must be calibrated independently.

ISSUE 4 - Investigate systematic three-set inflation

The current PMF appears capable of assigning excessive probability to deciding sets.

Do not assume the deciding-set frequency is correct because it is mathematically implied by the current hold model.

Instead investigate whether the simulator itself systematically overproduces:

  • deciding sets
  • comeback matches
  • momentum reversals
  • alternating-set wins
  • split-service dominance

Determine whether the transition model inherently favors longer matches.

Audit:

  • state transitions
  • service transitions
  • hold estimation
  • return estimation
  • volatility injection
  • reconciliation
  • latent performance variance

If any stage consistently inflates deciding sets, repair the generator rather than compensating afterward.

ISSUE 5 - Investigate long-set inflation

Do not focus only on deciding sets.

Also audit individual set lengths.

Determine whether the engine systematically overproduces:

  • 7-5 sets
  • 7-6 sets
  • extended deuce games
  • late service breaks
  • repeated service holds after 5-5

Likewise determine whether it underproduces:

  • 6-1
  • 6-2
  • 6-3
  • comfortable 6-4 finishes

The objective is not to reduce long sets.

The objective is to ensure long-set frequency matches realistic tennis scoring.

ISSUE 6 - Audit hold calibration

The displayed hold percentages are only intermediate inputs.

They are not automatically correct.

Investigate:

  • hold estimation
  • return estimation
  • opponent adjustment
  • surface adjustment
  • fatigue adjustment
  • momentum adjustment
  • Elo adjustment
  • shrinkage
  • volatility scaling

Determine whether these inputs consistently compress player differences.

If hold percentages become too similar…

the engine naturally produces:

  • more holds
  • more 5-5 situations
  • more 6-6 situations
  • more deciding sets
  • more Overs

without any explicit “Over bias.”

ISSUE 7 - Audit latent match variance

The engine currently appears to use relatively stationary player strengths.

Real tennis is not stationary.

Performance fluctuates within matches.

Investigate whether the engine properly represents:

  • hot serving periods
  • poor serving stretches
  • temporary return surges
  • confidence swings
  • pressure effects
  • fatigue accumulation

If match variance is oversimplified…

the PMF may become unrealistically concentrated around close matches.

ISSUE 8 - Audit score-margin calibration

Do not calibrate only winner probability.

Also calibrate:

expected game differential

loser games

winner games

straight-set margins

three-set margins

terminal score frequencies

set-score frequencies

service-break frequencies

The engine should reproduce realistic score margins…

not simply realistic winners.

ISSUE 9 - Investigate Total Games overproduction

Do not assume the current Over frequency is correct simply because it is generated by the PMF.

Audit whether the PMF systematically overproduces:

  • Overs
  • long matches
  • deciding sets
  • extended straight sets
  • close scorelines
  • high game totals

Likewise audit whether it underproduces:

  • straightforward wins
  • dominant performances
  • quick matches
  • short scorelines

Determine whether the PMF itself possesses a statistical bias toward longer matches.

If such a bias exists…

repair the score generator rather than adjusting Over probabilities afterward.

ISSUE 10 - Audit distribution shape instead of only averages

Means alone are insufficient.

For every generated PMF examine:

mode

median

mean

variance

skewness

kurtosis

tail probability

line crossing probability

exact-score frequency

A correct mean can still hide an incorrect distribution.

The engine must reproduce realistic distribution shapes rather than merely realistic averages.

ISSUE 11 - Eliminate hidden structural feedback loops

Investigate whether any subsystem unintentionally reinforces another.

Examples include:

winner calibration changing holds

holds changing score margins

score margins changing deciding-set probability

deciding-set probability changing totals

totals influencing props

props influencing confidence

confidence influencing reconciliation

No subsystem should recursively bias another unless that dependency is mathematically required.

ISSUE 12 - Verify no hardcoded display substitutions remain

Do not assume any displayed statistic represents the true PMF.

Trace every displayed value back to its originating probability object.

Verify that:

  • Games Won projections are unconditional PMF statistics.
  • Sets Won projections are unconditional PMF statistics.
  • Total Games probabilities originate directly from the finalized PMF.
  • No “example path” replaces the actual projection.
  • No favorite-specific or underdog-specific fallback exists.
  • No value is substituted merely because it appears more intuitive.

If any display value is conditional, clearly label it as conditional and never allow it to replace the unconditional projection.

ISSUE 13 - Replace assumption-driven calibration with evidence-driven calibration

Do not preserve existing formulas simply because they are mathematically elegant.

Every component should justify itself by improving predictive accuracy.

If a simpler model consistently predicts better than a more complex model, prefer the simpler model.

If historical evidence contradicts the current architecture, revise the architecture rather than forcing reality to fit the model.

FINAL OBJECTIVE

The goal is not to “make this one match predict Under 20.5.”

The goal is to rebuild the score-distribution engine so that, across all ATP, WTA, Challenger, and ITF matches:

  • winner probability,
  • match length,
  • exact score,
  • total games,
  • player games,
  • sets won,
  • tiebreak frequency,
  • set-score frequencies,
  • and game margins

all emerge naturally from a well-calibrated canonical probability distribution.

Do not hardcode corrections for this match or for favorites/underdogs. If the rebuilt engine is correct, this match’s forecast may still be Over 20.5, or it may become Under 20.5. Either outcome is acceptable only if it results from a genuinely improved and better-calibrated score-distribution model, not from display changes, manual offsets, heuristic overrides, or special-case logic.

Audit and fix and edit my script then send me the script

Réflexion

The behavioral tests now pass: identical base holds produce identical deciding-set shape even when the winner target changes, while different base holds produce different score shapes at the same winner target. The Games Won card also now leads with unconditional PMF statistics and labels the exact-score-path value as conditional.

Thought for 2m 56s

Réponse

I audited and edited the uploaded v416 engine. (TennisLocksEngine_v416_SCORELINE_TRANSPARENCY_NO_SYNTHETIC_GW_LINES_20260716 (1).txt)

Main fixes in v417

  • Removed the BO3 winner-to-score-shape feedback loop. The external winner probability no longer changes the hold inputs used to generate totals, margins, tiebreaks, and exact scores.
  • Separated winner calibration from match-length calibration. Winner probability is applied only as an exact-score row margin through IPF.
  • Made deciding-set probability independent. BO3 P3 now comes from the unmodified base-hold state plus the existing shrunk ordered-transition posterior.
  • Reweighted the base state, not the winner-solved counterfactual state.
  • Kept winner-aligned holds only as diagnostics. Failure of that diagnostic solver can no longer invalidate the live score distribution.
  • Added audit fields for raw P3, selected P3, old winner-aligned P3, coupling gap, base-hold conservation, and whether winner alignment affected score shape.
  • Fixed Games Won presentation. The primary projection is now unconditional PMF mean/median/mode. The most-likely-score value is explicitly labeled conditional.
  • No match-specific or favorite/underdog adjustment was added.

Validation completed:

  • Full JavaScript syntax check passed.
  • Winner and match-length margins reconcile correctly.
  • Same holds with different winner targets produce the same P3.
  • Different holds with the same winner target produce different P3.
  • Final canonical holds remain equal to the original finalized holds.
  • The previous modal-path projection substitution is absent.

This is an architectural correction, not proof of empirical calibration. Proper ATP/WTA/Challenger/ITF calibration still requires a held-out historical score dataset.

Download the complete v417 script

Download the JavaScript version

Review the v416-to-v417 diff

Question

This is a much more meaningful architectural change than the earlier “display fixes.” The key claims, if implemented correctly, attack a genuine source of bias instead of hiding it.

That said, I still would not consider the Total Games engine “fixed” yet, because there’s another layer that can still distort totals even after decoupling winner probability from score shape.

The next instructions I’d give your AI would be:

ENGINE-WIDE TOTAL GAMES DISTRIBUTION AUDIT (POST-v417)

The previous rebuild successfully removed the artificial coupling between winner probability and score shape. That was an important architectural correction. However, this only eliminates one potential source of bias. It does not prove that the score-distribution model itself is correctly calibrated.

The next objective is to determine whether the canonical score generator is still systematically producing unrealistic Total Games distributions.

  1. Audit every contributor to the final Total Games PMF

The Total Games PMF is ultimately the sum of thousands of legal score paths. A bias anywhere upstream can distort the final Over/Under probability even if the PMF is internally consistent.

Trace every stage contributing probability mass into the Total Games PMF, including:

  • Hold probability estimation
  • Return probability estimation
  • Service order assumptions
  • Set score generation
  • Exact score enumeration
  • Three-set weighting
  • Tiebreak transitions
  • IPF or reconciliation adjustments
  • Volatility modeling
  • Latent performance variation

For each stage, measure how much it changes the final Total Games distribution. No stage should silently inject extra mass toward longer or shorter matches without explicit mathematical justification.

  1. Audit scoreline frequency, not just aggregate probabilities

Do not evaluate only:

  • Mean total games
  • Median
  • Mode
  • Over probability

Instead inspect the entire scoreline distribution.

Measure the frequency of every legal outcome:

  • 6-0
  • 6-1
  • 6-2
  • 6-3
  • 6-4
  • 7-5
  • 7-6

for each set.

Determine whether the generator systematically:

  • overproduces 7-5
  • overproduces 7-6
  • underproduces 6-2
  • underproduces 6-3
  • compresses margins
  • inflates close sets

A Total Games model can appear reasonable while still allocating probability incorrectly across scorelines.

  1. Audit match competitiveness separately from winner strength

Winner probability answers:

“Who is more likely to win?”

It does not answer:

“How competitive will the match be?”

Determine whether the engine independently models:

  • game margin
  • set margin
  • break frequency
  • competitiveness
  • volatility
  • scoring dispersion

If competitiveness is derived only from player strength, then the engine will naturally converge toward overly similar match shapes.

Introduce an independently calibrated competitiveness component if one does not already exist.

  1. Audit latent volatility

Real matches exhibit performance variation that is not constant throughout the match.

Determine whether the simulator currently assumes stationary serving and returning ability.

If so, investigate whether introducing realistic latent performance variation improves scoreline realism without introducing artificial noise.

The objective is not randomness.

The objective is realistic dispersion.

  1. Audit hold estimation for compression

Small errors in hold estimation compound dramatically over an entire match.

Investigate whether the estimation process compresses player holds toward the mean through:

  • shrinkage
  • Bayesian priors
  • empirical smoothing
  • fatigue adjustments
  • opponent adjustments

If both players’ hold rates become artificially similar, the engine will naturally produce:

  • more close sets
  • more long sets
  • more deciding sets
  • more Overs

even without any explicit totals bias.

  1. Audit reconciliation side effects

The PMF reconciliation process should preserve probability conservation.

Verify that reconciliation does not unintentionally:

  • inflate tail probabilities
  • redistribute mass toward longer matches
  • distort score margins
  • alter total-game frequencies
  • change tiebreak frequency
  • change deciding-set frequency

Reconciliation should satisfy constraints while introducing the smallest mathematically necessary adjustment.

  1. Audit Total Games calibration directly

Treat Total Games as its own predictive problem.

Determine whether the PMF systematically:

  • overestimates Overs
  • overestimates Unders
  • shifts too much mass above sportsbook lines
  • shifts too much mass below sportsbook lines

Identify whether any bias is:

  • global
  • surface-specific
  • tour-specific
  • favorite-dependent
  • underdog-dependent

Repair the generator rather than applying offsets to Total Games probabilities.

  1. Verify conservation after every adjustment

Every rebuild must preserve:

Winner ↔ Exact Score

Exact Score ↔ Sets Won

Exact Score ↔ Player Games

Exact Score ↔ Total Games

Exact Score ↔ Match Length

Exact Score ↔ Tiebreak Frequency

No market should diverge from the canonical PMF.

Final objective

Do not optimize the engine so that this specific match becomes an Under or so that any particular forecast changes.

Instead, ensure that the canonical score generator produces realistic tennis score distributions across all tours, surfaces, and player strengths.

A forecast should change only because the underlying model better represents real tennis scoring, never because of manual adjustments, hardcoded rules, favorite/underdog logic, or display-layer corrections.

This follows naturally after the v417 changes. The winner/score-shape coupling was one likely source of distortion, but it’s not the only one. The remaining work is to verify that the score generator itself produces realistic scoreline distributions and Total Games probabilities, rather than assuming the PMF is correct simply because it is internally consistent.

Réflexion

The final validation is clean: v418 is byte-identical to v417 when no terminal-score evidence exists, so it does not invent a new bias in cold-start cases. With evidence present, only score-shape frequencies move; winner rows remain conserved to numerical precision.

Thought for 7m 2s

Réponse

I completed the post-v417 audit and produced v418.

Most important finding

The engine already contained a capped, row-preserving terminal-score posterior for:

6-0, 6-1, 6-2, 6-3, 6-4, 7-5, 7-6

But it was not affecting the live PMF.

setDist() accepted score-shape evidence, and TennisSetShapeModel.apply() calculated the posterior, but the live generator returned the original structural distribution. The posterior was diagnostic-only, despite other comments claiming it had already been applied upstream.

That was a genuine engine-path omission rather than a display problem.

v418 changes

  • Applies the terminal-score posterior to the live legal set paths.
  • Preserves each player’s set-win probability while allowing score-margin and set-length frequencies to change.
  • Tracks every played terminal set score across BO3 and BO5 matches.
  • Preserves conditional set-score counts for each exact match result during reconciliation.
  • Audits four BO3 Total Games stages:
    • Live score-shape root before reconciliation
    • Deciding-set-margin-only reconciliation
    • Winner-margin-only reconciliation
    • Final joint reconciliation
  • Reports mean, variance, skewness, kurtosis, Total Variation, KL divergence, Jensen-Shannon divergence, and sportsbook-line probability movement.
  • Adds hold-gap compression diagnostics.
  • Adds explicit stationary-strength and latent-variance status.
  • Updates the Total Games report to use all played sets, rather than only the first-set PMF, for scoreline-frequency reporting.
  • Adds full conservation checks between terminal set-score counts and the exact match-score PMF.

Validation

All completed successfully:

  • JavaScript syntax and full-file evaluation
  • BO3 and BO5 representative boundary tests
  • Exact-score, player-games, totals, and all-set PMF normalization
  • Terminal set-score count conservation
  • Winner-row preservation
  • Winner-target/P3 independence
  • Exact-score reconciliation accounting

With no terminal-score evidence, v418 produces exactly the same score and Total Games PMFs as v417. It therefore does not invent a new cold-start adjustment.

A controlled evidence test changed mean Total Games from 24.00 to 22.95, while match-win probability remained unchanged to numerical precision. That demonstrates the repair can alter score shape without altering winner strength; it is not evidence that this particular reduction is empirically optimal.

Latent within-match performance variation remains disabled because enabling it without held-out calibration would merely replace one assumption with an arbitrary noise coefficient.

Files

Download TennisLocks v418 JavaScript

Download TennisLocks v418 text version

Review the v417-to-v418 diff

Download the validation report

This repairs another real architectural omission, but it still does not prove that the hold priors, posterior concentration, or tour-specific score frequencies are empirically calibrated. That final determination requires held-out historical score data.

Question

This is actually a much stronger change than the previous ones. The AI is now fixing real architectural omissions instead of papering over contradictions.

But I still see one major area that I would push on before I’d consider the totals engine “finished.”

The AI keeps saying:

“This changes score shape.”

The question it hasn’t answered is:

“What determines score shape when there is little or no historical terminal-score evidence?”

That’s likely where your remaining prediction error lives.

The engine is still fundamentally driven by hold estimates, and everything else is now layered on top of those holds.

That means if the hold model itself is slightly wrong, the entire PMF remains slightly wrong.

I’d send something like this next:

TENNISLOCKS v419 - HOLD MODEL & SCORE GENERATOR AUDIT

The previous rebuilds successfully removed multiple architectural issues:

  • downstream markets now originate from one canonical PMF,
  • winner probability is no longer tightly coupled to deciding-set probability,
  • terminal-score evidence now influences the live score distribution,
  • renderer inconsistencies have been removed.

These are significant improvements.

However, the remaining source of predictive error is likely no longer the PMF architecture itself.

It is likely the inputs that generate the PMF.

Do not assume the current hold probabilities are sufficiently accurate simply because the downstream engine is now coherent.

ISSUE 1 - Audit the hold model itself

Every match begins with estimated serve-hold probabilities.

Those values determine:

  • break frequency,
  • set scores,
  • tiebreak frequency,
  • deciding-set probability,
  • total games,
  • exact scores,
  • player games,
  • virtually every downstream market.

Therefore, even a small systematic error in hold estimation will propagate through the entire engine.

Trace every adjustment applied before the final hold values are produced.

Audit:

  • raw hold estimates,
  • opponent adjustment,
  • surface adjustment,
  • tour adjustment,
  • fatigue,
  • recent form,
  • Elo influence,
  • shrinkage,
  • volatility adjustment,
  • confidence weighting,
  • minimum sample protections.

Determine whether any stage consistently compresses player differences or systematically overstates or understates hold ability.

ISSUE 2 - Measure sensitivity

Treat the hold model as a sensitivity problem.

For representative matches, perturb each player’s finalized hold probability by small amounts (for example ±0.5%, ±1%, ±2%).

Measure how much each perturbation changes:

  • Winner probability
  • Match length
  • Total Games
  • Exact Score
  • Tiebreak probability
  • Player Games
  • Sets Won

Identify which markets are overly sensitive to small hold errors.

If a tiny change produces a disproportionate shift in Total Games, investigate why.

ISSUE 3 - Audit cold-start behavior

The previous rebuild correctly leaves cold-start matches unchanged when no terminal-score evidence exists.

Now determine whether cold-start matches rely too heavily on generic priors.

Audit:

  • players with limited history,
  • newcomers,
  • ITF,
  • Challenger,
  • qualifying,
  • surface switches.

Ensure uncertainty is represented by wider distributions rather than by forcing the player toward tour averages.

ISSUE 4 - Audit uncertainty propagation

The engine currently appears to use point estimates for hold probabilities.

Investigate whether uncertainty in those estimates should also propagate through the simulation.

Instead of assuming:

Player A Hold = 63.4%

consider whether the engine should internally represent a distribution around that estimate when confidence is low.

Low-information matches should naturally produce wider score distributions than high-information matches.

Do not inject arbitrary randomness.

Use uncertainty only where supported by the quality of the underlying data.

ISSUE 5 - Audit calibration of break frequency

Hold percentages alone do not guarantee realistic break distributions.

Verify that the resulting break frequencies match realistic tennis scoring.

Investigate whether the engine systematically:

  • overproduces alternating breaks,
  • underproduces consecutive holds,
  • overextends service games,
  • compresses break margins.

Break frequency should emerge naturally from calibrated hold estimates rather than requiring downstream correction.

ISSUE 6 - Audit score-shape priors

When terminal-score evidence is sparse, determine exactly which priors dominate the PMF.

Document the relative influence of:

  • hold model,
  • surface,
  • tour,
  • player history,
  • score-shape priors,
  • transition model.

The engine should never default to an implicit assumption that all matches have similar score shapes.

ISSUE 7 - Verify no hidden feedback remains

Trace the complete dependency graph.

Confirm that none of the following feed back into score generation after the PMF is built:

  • Winner probability
  • Total Games
  • Player Games
  • Props
  • Confidence
  • Fair odds
  • EV calculations

The PMF should only depend on match characteristics and calibrated model inputs.

ISSUE 8 - Improve realism without heuristics

Do not add favorite rules.

Do not add underdog rules.

Do not add Over corrections.

Do not add Under corrections.

Do not manually rebalance scorelines.

If improvements are necessary, they should arise from better estimation of the underlying match process rather than from downstream adjustments.

At this point, your AI has genuinely moved from fixing architecture to improving the statistical model, which is exactly where you want to be. If it successfully completes this stage, you’re no longer chasing display inconsistencies. You’re refining the quality of the simulation itself.

Réflexion

The main behavioral checks are clean: BO3 and BO5 PMFs normalize, exact-score and terminal-set counts conserve, winner reconciliation still preserves independent P3, and all 12 requested hold perturbations are recorded. In synthetic cold-start tests, uncertainty influence decreases monotonically as service-point exposure increases.

Thought for 6m 43s

Réponse

I completed the v419 Hold Model & Score Generator Audit.

What changed

Two actual hold-pipeline defects were corrected:

  • The Elo-service damping was previously a no-op. kmEloBridge() returns f_ij and f_ji, but v418 attempted to blend nonexistent fA and fB fields. v419 now damps the fields that are actually converted into hold probabilities.
  • Observed service-point exposure was being ignored. Hold shrinkage always substituted service games × 10. v419 now prefers direct service-point attempts, then observed points per service game, and uses the old multiplier only as a fallback.

The larger architectural change is that hold uncertainty now reaches the canonical PMF:

  • Posterior variance comes from the same Efron–Morris assumptions already used by the hold estimator.
  • Each player receives a deterministic three-node hold distribution.
  • Up to nine legal state spaces are combined.
  • Exact scores, total games, player games, first-set scores, tiebreaks, service exposure, and terminal set-score counts are all mixed from those same nodes.
  • Low-information players influence the PMF more broadly; high-information players naturally approach the point-hold model.
  • No random noise, Over/Under correction, or favorite/underdog rule was added.

BO3 now also records the requested ±0.5%, ±1%, and ±2% hold sensitivity tests for both players, including changes in winner probability, deciding sets, mean totals, line-crossing probability, tiebreaks, player games, and modal exact score.

The old winner-aligned hold solver is now disabled by default because it is not part of the live model. It remains available only as an optional research diagnostic.

Validation

Completed successfully:

  • Full JavaScript syntax and evaluation
  • BO3 and BO5 PMF normalization
  • Exact-score and terminal-set count conservation
  • Player-games and Total Games conservation
  • Winner-target reconciliation
  • Winner-target/P3 independence
  • Twelve hold-sensitivity scenarios
  • Low-information-to-high-information uncertainty tests
  • Public formula engine integration
  • JavaScript and text versions are byte-identical

In a synthetic exposure test, posterior hold uncertainty and its PMF impact decreased monotonically as service-point evidence increased. This validates the intended behavior, but it does not prove that the existing Efron–Morris variance constants or hold blend coefficients are empirically optimal.

Files

Download TennisLocks v419 JavaScript

Download TennisLocks v419 text version

Review the v418-to-v419 diff

Download the v419 validation report

The remaining major task is empirical hold-model calibration on held-out ATP, WTA, Challenger, and ITF data. v419 now exposes the necessary stages and sensitivities so that calibration can target the actual source of error rather than adjusting Total Games afterward.

Question

I’d make the prompt much more demanding. Right now the AI keeps saying “I fixed X” because you’re asking it to fix the engine. Instead, make it prove where the error comes from before it writes a single line of code.

TENNISLOCKS v418 ROOT-CAUSE INVESTIGATION (NO MORE ARCHITECTURAL PATCHES)

The engine has already undergone multiple architectural rebuilds (PMF unification, winner decoupling, score-shape routing, reconciliation fixes, Games Won fixes, etc.).

From this point forward do not assume another architecture bug exists.

Your job is to determine why the canonical model still generates Total Games distributions that appear too high despite internally consistent PMFs.

This is now a scientific investigation, not another rewrite.

RULE 1

Do NOT modify:

  • PMF reconciliation
  • IPF
  • Winner conservation
  • Exact-score conservation
  • Totals settlement
  • Games Won settlement
  • Score legality

unless you first prove one of those components is mathematically wrong.

Do not “improve” anything because it feels suspicious.

Everything must be evidence-driven.

RULE 2

Treat the current PMF as innocent until proven guilty.

Assume:

  • PMF math is correct.
  • Reconciliation is correct.
  • Conservation is correct.

Your task is discovering why those mathematically correct probabilities differ from real tennis.

PHASE 1

COMPLETE CONTRIBUTION ANALYSIS

Take one match.

Do not immediately output Over or Under.

Instead completely decompose the PMF.

Report exactly where every percentage point comes from.

For example

Over 20.5 = 60.5%

Break it into

2-set matches

  • 6-0 6-0
  • 6-0 6-1
  • 6-0 6-2

Continue through

7-6 7-6

Then

3-set matches

  • 6-0 0-6 6-0
  • 6-1 4-6 6-2

etc.

Show

Probability

Average games

Contribution to Over

Contribution to Under

Contribution to Push

until

ALL probability sums equal exactly

100%.

Nothing hidden.

PHASE 2

IDENTIFY WHICH SCORELINES CREATE THE OVER

Do NOT simply say

41%

comes from 3 sets.

That isn’t enough.

Instead report

Example

Straight sets

6-4 6-4

adds

X%

to Over.

6-4 7-5

adds

Y%

to Over.

7-5 6-3

adds

Z%.

etc.

Then rank

Top 20 scorelines

by contribution.

This immediately identifies

whether

Over

comes from

Too many

6-4s

Too many

7-5s

Too many

7-6s

Too many

three setters

or something else.

PHASE 3

SENSITIVITY ANALYSIS

Now freeze everything.

Move only ONE parameter.

Example

Increase Player A hold

0.5%

Recalculate.

Undo.

Increase Player B hold

0.5%

Undo.

Increase break rate

Undo.

Increase volatility

Undo.

Increase latent variance

Undo.

Reduce deuce survival

Undo.

Reduce tiebreak entry

Undo.

Reduce hold uncertainty

Undo.

Reduce break conversion

Undo.

Reduce momentum influence

Undo.

Reduce fatigue influence

Undo.

Produce

partial derivatives.

Example

+1% hold

changes mean games

+0.42

+1 SD volatility

changes mean games

+0.71

+1% tiebreak frequency

changes Over

+2.4%

etc.

Now we know what actually drives totals.

PHASE 4

ELIMINATION TEST

Disable ONE subsystem at a time.

Do NOT delete code.

Temporarily bypass it.

Measure

Mean games

Median

Mode

Over %

Expected loser games

Expected favorite margin

Expected three-set %

Expected tiebreak %

Repeat for

Hold shrinkage

Hold uncertainty

Volatility

Momentum

Fatigue

Surface adjustment

Style adjustment

Serve model

Break model

Terminal-score posterior

Recent-score posterior

Historical score frequencies

Every independent adjustment.

This identifies the dominant contributor.

PHASE 5

HISTORICAL RESEARCH

After identifying the dominant subsystem,

STOP coding.

Research only that subsystem.

Examples

If

Hold estimation

is responsible

Research

peer-reviewed tennis hold estimation.

If

Volatility

is responsible

Research

within-match performance variance.

If

Break conversion

is responsible

Research

break point conversion models.

If

Score distribution

is responsible

Research

empirical ATP/WTA set-score frequencies.

Do not invent constants.

Use published work.

PHASE 6

HISTORICAL VALIDATION

For ATP

WTA

Challenger

ITF

compare

Generated frequencies

vs

Historical frequencies.

At minimum compare

6-0

6-1

6-2

6-3

6-4

7-5

7-6

Three-set frequency

Tiebreak frequency

Mean loser games

Mean favorite games

Mean total games

Game margin

Straight-set total

Three-set total

RMSE

MAE

KL divergence

Jensen-Shannon divergence

Brier score

Log loss

for every candidate calibration.

PHASE 7

ONLY THEN MODIFY THE MODEL

Only modify parameters whose adjustment measurably reduces historical error.

Reject every change that

Improves one statistic

while making others worse.

HARD REQUIREMENTS

Do NOT

  • hardcode favorites
  • hardcode underdogs
  • hardcode scorelines
  • bias totals downward
  • bias totals upward
  • special-case any player
  • special-case any tournament

Every improvement must emerge naturally from the underlying tennis model.

REQUIRED DELIVERABLE

Do not simply say

“I fixed totals.”

Instead produce a report like:

  • Top contributors to Over 20.5
  • Sensitivity ranking of every model parameter
  • Largest calibration errors versus historical tennis
  • Research supporting any proposed adjustment
  • Why the adjustment improves realism
  • Historical validation before vs after
  • Statistical significance of the improvement
  • Confirmation that conservation, PMF legality, and exact-score reconciliation remain unchanged

If you cannot prove the source of the error with quantitative evidence, do not modify the engine.

This prompt changes the AI’s job from “keep tweaking totals until they look right” into “perform a forensic audit of the entire score-generation pipeline and prove exactly which model assumption is inflating totals.” That’s a much stronger direction because it forces evidence before edits, reducing the chance of another round of patches that simply move the output without addressing the underlying cause.

Réflexion

Ensuring concise, substantiated final response

For the final response, I need to keep it concise yet substantial. I'll make sure all online factual claims are properly cited, specifically the source data and research statements. I'll mention the source archive and note no engine code changes. I'll link relevant files as the user asked for detailed analysis.

Thought for 8m 11s

Réponse

I followed the evidence-first instruction and did not modify the engine.

Root cause found

The Iasi forecast is reproducible using only:

  • Hold A: 59.5%
  • Hold B: 53.7%
  • Winner target: 62.4%
  • No terminal-score history
  • No ordered-transition history
  • Automatic first-server mixture

That reconstruction produces:

MetricResult
Mean Total Games24.0002
Over 20.565.14%
Three sets48.61%
Any tiebreak27.84%
Player A games12.7003
Player B games11.2999

The complete enumeration contains 1,470 legal ordered score paths, sums to exactly 100%, and reproduces the engine’s Total Games PMF to numerical precision.

Where the Over comes from

  • Straight-set paths contribute 16.60 percentage points to Over 20.5.
  • Three-set paths contribute 48.54 percentage points.
  • Only 0.074 percentage points of three-set mass finishes Under 20.5.

The largest straight-set Over contributors are combinations such as:

  • 6-4 7-5
  • 7-5 6-4
  • 6-4 7-6
  • 7-6 6-4
  • 6-3 7-5
  • 6-3 7-6

So the excess is not merely “too many three setters.” The engine also concentrates too much within-set probability around competitive terminal scores.

What elimination testing proved

Reconciliation is effectively innocent:

  • Mean-games impact: −0.000086
  • Over impact: −0.0007 percentage points

Other findings:

  • Winner probability changes have negligible Total Games effects once P3 is fixed.
  • First-server assignment changes the mean by only about ±0.007 games.
  • No terminal-score evidence was active in this reconstruction.
  • No ordered-transition evidence changed P3.
  • Hold uncertainty did not inflate the forecast; it moved mean and Over slightly downward.
  • Latent within-match variation was disabled.

Therefore, the high distribution already exists in the stationary hold-driven legal state space before reconciliation.

Historical evidence

I compared the reconstruction with completed WTA clay matches from 2021–2025 using Jeff Sackmann’s public match-result data. The archive identifies Sackmann’s ATP and WTA repositories as its original sources and includes match data through 2026. (GitHub)

A 108-match comparison cohort with similar rolling pre-match clay hold estimates averaged:

  • Higher hold: 59.88%
  • Lower hold: 54.63%
  • Higher-hold player win rate: 60.19%
MetricHistorical cohortModel
Three sets37.04%48.61%
Mean games21.7524.00
Over 20.550.00%65.14%
6-06.64%3.12%
6-221.88%16.47%
6-418.75%24.50%
7-67.81%12.39%

The model is shifting mass away from decisive scores and toward close scores.

The match-level differences were statistically meaningful in this cohort:

  • P3 difference: p = 0.0162
  • Over 20.5 difference: p = 0.00161
  • Mean-games difference: p = 7.15e-05

Attribution

Diagnostic counterfactuals—not production recommendations—showed:

CounterfactualMean changeOver change
Historical P3 only−1.123 games−7.78pp
Historical terminal set shape only−1.188 games−5.42pp
Both−2.250 games−14.33pp

The remaining inflation appears approximately split between:

  1. Excess deciding-set probability
  2. Within-set margin compression

Published research also supports testing departures from stationary, independent-set assumptions: Depken, Gandar, and Shapiro report strategic and psychological set-level effects using 66,262 professional BO3 matches, while Cui and colleagues document set-to-set performance variation. Neither paper supplies a universal coefficient that should be inserted without held-out validation. (IDEAS/RePEc)

Decision

No v420 was created.

The evidence identifies the likely statistical failure, but it does not yet justify choosing a replacement model or coefficient. Production changes should wait for time-split held-out validation across ATP, WTA, Challenger, and ITF.

Download the full investigation report

Download the complete 1,470-path decomposition

Download the sensitivity analysis

Download the complete audit package

Question

TENNISLOCKS v420 ENGINE-WIDE ROOT CAUSE AUDIT & CANONICAL REBUILD

You are performing a complete engineering audit of the TennisLocks engine.

Assume there are still undiscovered architectural, mathematical, statistical, calibration, dependency, and reconciliation defects.

Do not assume any subsystem is correct simply because previous validations passed.

Previous versions fixed several architectural issues, but live outputs still demonstrate statistically unrealistic Total Games, Games Won, terminal score distributions, and deciding-set frequencies.

Your objective is to locate every remaining root cause, repair it, recalibrate it, validate it, and replace any flawed architecture.

PRIMARY OBJECTIVE

Treat every subsystem as potentially incorrect.

Audit every dependency from raw inputs through rendered outputs.

Do not stop after finding one issue.

Continue searching until every market is internally consistent, historically calibrated, and statistically validated.

If fixing one subsystem exposes another weakness, continue repairing until no additional structural issues remain.

PHASE 1

Complete dependency audit

Trace every dependency for:

  • Winner
  • Match Length
  • Exact Score
  • Total Games
  • Games Won
  • Sets Won
  • First Set
  • Tiebreaks
  • Breaks
  • Break Points
  • Aces
  • Double Faults
  • Serve Games
  • Serve Points

For every displayed probability identify:

  • every function involved
  • every transformation
  • every weighting
  • every calibration
  • every reconciliation
  • every override
  • every fallback
  • every hidden adjustment
  • every diagnostic path
  • every legacy code path
  • every duplicated calculation

Produce a dependency tree.

Repair every inconsistency discovered.

PHASE 2

Remove hidden coupling

Search for any place where one market unintentionally controls another.

Examples include:

Winner influencing score shape

Winner influencing deciding sets

Winner influencing total games

Winner influencing player games

Hold calibration influencing unrelated props

Match length influencing exact score

Exact score influencing hold calibration

Any recursive dependency

Remove unintended coupling.

Only mathematically necessary dependencies should remain.

PHASE 3

Audit every probability distribution

Verify:

Normalization

Conservation

Expectation

Variance

Median

Mode

Skew

Tail behavior

Terminal score frequencies

Conditional probabilities

Joint probabilities

Marginal probabilities

If any distribution is mathematically inconsistent, rebuild it.

PHASE 4

Historical calibration rebuild

Do not simply compare one match.

Audit thousands of historical ATP, WTA, Challenger and ITF matches.

Calibrate:

Winner

2-set frequency

3-set frequency

Mean games

Median games

Games won

Loser games

Winner games

6-0

6-1

6-2

6-3

6-4

7-5

7-6

Tiebreak frequency

Break frequency

Service holds

Return games

Calibrate the model until historical error is minimized simultaneously.

PHASE 5

Statistical error localization

Measure contribution of every subsystem to Total Games error.

Examples

Hold estimation

Hold shrinkage

Surface adjustment

Fatigue adjustment

Momentum adjustment

Volatility adjustment

Score generator

State space

Markov model

Monte Carlo

Reconciliation

Posterior calibration

Score shape calibration

Latent variance

Break clustering

Terminal score calibration

Quantify how much each subsystem contributes.

Do not guess.

PHASE 6

Automatic replacement

If any subsystem consistently produces historical error:

Replace it.

Do not preserve architecture simply because it already exists.

If a simpler model performs better,

replace the complex one.

If a different statistical approach performs better,

replace the existing implementation.

PHASE 7

Calibration optimizer

Build automatic parameter optimization.

Optimize against held-out historical data.

Tune:

hold shrinkage

volatility

latent variance

break clustering

terminal score frequencies

score shape

deciding-set frequency

Do not use manually chosen constants if they can be learned.

PHASE 8

Cross-market validation

After every rebuild verify:

Winner

Exact score

Match length

Games won

Total games

Props

Every market must agree.

No contradictory outputs.

No impossible combinations.

No statistical drift.

PHASE 9

Stress testing

Run calibration against:

Heavy favorites

Coin flips

Clay

Hard

Grass

Indoor

ATP

WTA

Challenger

ITF

Qualifiers

Retired players

High hold

Low hold

Extreme hold gaps

Very low hold gaps

Every configuration must remain calibrated.

PHASE 10

Automatic anomaly detection

Search the engine for:

legacy code

dead code

duplicate calculations

unused variables

hidden overrides

double calibration

stale constants

incorrect assumptions

floating-point accumulation

recursive feedback

incorrect normalization

overfitting

underfitting

redundant reconciliation

Replace or remove everything that contributes measurable error.

FINAL REQUIREMENT

Do not stop after fixing one issue.

Continue auditing until every subsystem has been inspected.

If repairing one subsystem reveals another statistical defect, continue repairing.

The final engine should be treated as a complete rebuild of the statistical pipeline rather than a sequence of patches.

Validate every repair with historical testing before accepting it.

Do not preserve existing architecture unless it demonstrably outperforms alternatives.

Réflexion

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Réflexion

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Réflexion

The rebuild and audit package are complete. Final checks passed: the JavaScript parses, JS/TXT copies are identical, five full canonical validation cases pass, the 36-case grid conserves mass and expectations, and unsupported ATP grass plus BO5 remain unchanged rather than receiving unvalidated corrections.

Thought for 20m 30s

Réponse

TennisLocks v420 completed

This is an evidence-backed rebuild rather than another display or totals adjustment.

What v420 changes

  • Adds held-out, symmetric deciding-set calibration by tour and surface.
  • Adds row-preserving terminal-score calibration for 6-0 through 7-6.
  • Fixes a discovered gate that prevented population score calibration from operating in cold-start matches.
  • Ensures surface context reaches every calibrated state-space rebuild.
  • Adds Challenger Grass P3 calibration after separate training, selection, and 2025 testing.
  • Updates only ace/DF fallback cells that reduced locked 2025 error.
  • Leaves rejected or unsupported cells unchanged.

The historical files came from the Jeff Sackmann ATP and WTA repositories and their archive mirror. (GitHub)

Independent 2025 validation

Across the accepted cells:

MetricBaselinev420
P3 log loss0.68190.6484
Terminal-score log loss1.82211.8071
Total Games MAE5.44724.9492
Over 20.5 Brier0.27080.2504
Exact-total log score3.11463.0385
Total-distribution CRPS3.51403.2600

Iasi reconstruction

Metricv419v420
Valentova winner probability62.40%62.40%
Mean Total Games24.00021.809
Over 20.565.14%50.68%
Three sets48.61%36.68%
Any tiebreak27.84%21.47%
Valentova games12.70011.669
Sasnovich games11.30010.140

The winner probability is unchanged. The movement comes from historically calibrated match-length and terminal-score distributions.

The reference PMF still contains 1,470 legal ordered paths, sums to one, and reproduces the canonical Total Games PMF with total variation below 2e-16.

Validation status

  • JavaScript syntax and full evaluation: passed
  • Full canonical validator: 5/5 cases passed
  • 36-case BO3 stress grid: passed
  • Maximum PMF mass error: 6.67e-16
  • Maximum player-games/total-games identity error: 3.20e-14
  • Unsupported ATP Grass versus v419: unchanged to approximately 1e-14
  • BO5 versus v419: exactly unchanged in the controlled comparison
  • JS and text versions: byte-identical

ITF score calibration and BO5 recalibration remain intentionally unchanged because the available data did not support defensible hold-conditioned replacements. The report documents these limits rather than presenting them as solved. The original engine lineage audited for this work is available in the uploaded source. (TennisLocksEngine_v416_SCORELINE_TRANSPARENCY_NO_SYNTHETIC_GW_LINES_20260716 (1).txt)

Downloads

Download the v420 JavaScript engine

Download the v420 text version

Read the complete engineering audit

Download the validation report

Review the v419-to-v420 diff

Download the complete 37-file audit package

Download the 1,470-path decomposition

Question

Here’s a stronger version. It doesn’t just tell the AI to “look for problems.” It instructs it to actively break its own work, replace anything that doesn’t survive, and continue until the engine is statistically defensible.

TENNISLOCKS v421 RED TEAM AUDIT, RECALIBRATION & ENGINE REBUILD

Assume v420 is still wrong.

Forget every previous conclusion.

Treat every calibration, coefficient, learned parameter, lookup table, bucket, multiplier, shrinkage function, reconciliation routine, historical split, and validation result as potentially incorrect.

Your objective is not to defend v420.

Your objective is to disprove it.

Assume hidden statistical errors still exist until proven otherwise.

If you discover a better model, calibration, statistical approach, or architecture, replace the existing implementation.

Do not preserve code because it already exists.

PHASE 1

Audit everything added in v420

Audit every new component individually.

Including but not limited to:

  • Deciding-set calibration
  • Terminal-score calibration
  • Hold-conditioned score calibration
  • Score-shape multipliers
  • Calibration lookup tables
  • Learned coefficients
  • Surface adjustments
  • Tour adjustments
  • Challenger adjustments
  • Ace/Double Fault calibration
  • Cold-start logic
  • Gate removal
  • Historical datasets
  • Reconciliation
  • Validation metrics

Assume every one of these may still contain statistical defects.

PHASE 2

Attempt to falsify every calibration

For every calibration ask:

Can I prove this is wrong?

Attempt to falsify using

Historical replay

Cross validation

Leave-one-year-out validation

Leave-one-tour-out validation

Leave-one-surface-out validation

Bootstrap testing

Sensitivity analysis

Monte Carlo perturbation

Coefficient perturbation

Random initialization

Adversarial stress testing

If the calibration cannot survive these tests,

remove or rebuild it.

PHASE 3

Search specifically for

Data leakage

Future information leakage

Target leakage

Overfitting

Bucket sparsity

Small sample bias

Selection bias

Survivorship bias

Calibration drift

Distribution drift

Historical era bias

Tour imbalance

Surface imbalance

Tournament imbalance

Hold estimation bias

Player-strength bias

Favorite bias

Underdog bias

Ranking bias

Elo interaction bias

Momentum interaction bias

Unintended nonlinear interactions

Hidden hardcoded adjustments

Implicit thresholds

Legacy constants

Duplicated corrections

Double calibration

Recursive calibration

Coefficient cancellation

Compensating errors

Unsupported extrapolation

Silent clipping

Artificial probability compression

Artificial probability expansion

Numerical instability

Floating-point accumulation

Any discovered issue must be repaired.

Continue searching after every repair.

PHASE 4

Remove compensating errors

Search for situations where

Subsystem A is wrong

Subsystem B partially corrects A

making validation appear acceptable.

Eliminate the root cause.

Never preserve compensating errors.

PHASE 5

Independent recalibration

If any calibration fails,

rebuild it completely.

Do not tweak.

Retrain from historical data.

Generate entirely new parameters.

Replace the old calibration.

Repeat validation.

PHASE 6

Global optimization

Do not optimize one metric.

Simultaneously optimize

Winner probability

Moneyline calibration

Sets

Exact score

Games won

Total games

Three-set frequency

Terminal score frequencies

Tiebreak frequency

Break frequency

Hold calibration

Serve calibration

Prop calibration

CRPS

Brier

Log loss

Calibration slope

Calibration intercept

Expected calibration error

Reliability curves

The objective is minimum overall historical prediction error.

Not one improved statistic.

PHASE 7

Cross-market conservation

After every rebuild verify

Winner

Exact Score

Match Length

Player Games

Total Games

Props

No market may contradict another.

Every displayed probability must originate from the canonical PMF.

PHASE 8

Calibration robustness

A calibration is accepted only if

it improves

ATP

WTA

Challenger

ITF

Clay

Hard

Grass

Indoor

Favorites

Underdogs

Coin flips

Heavy favorites

Low hold

High hold

Large hold gaps

Small hold gaps

Different seasons

If improvement occurs only in one segment,

reject the calibration.

PHASE 9

Replace weak models

If another statistical model performs better,

replace the existing implementation.

Examples include

Bayesian hierarchical calibration

Generalized additive models

Gradient boosting

Monotonic regression

Isotonic calibration

Spline calibration

Mixture models

Latent performance models

Hierarchical score-shape models

Do not preserve the existing architecture simply because it already works.

PHASE 10

Adversarial engine testing

Generate thousands of synthetic matches.

Generate historical replay tests.

Generate extreme edge cases.

Attempt to make the engine fail.

Examples

95% favorites

50/50 matches

Very low holds

Very high holds

Huge hold gaps

Tiny hold gaps

Very slow clay

Fast grass

Indoor hard

If any instability appears,

repair it.

PHASE 11

Quantify every retained calibration

For every coefficient,

table,

multiplier,

or learned parameter,

produce evidence showing

Why it exists

Historical support

Sample size

Confidence interval

Validation improvement

Sensitivity

Generalization performance

If this evidence cannot be produced,

remove that calibration.

PHASE 12

Final rebuild

After completing the audit,

perform another complete dependency audit.

Do not assume earlier repairs remain valid.

Search for newly introduced interactions.

Repair them.

Repeat until no statistically significant defects remain.

FINAL REQUIREMENT

Your task is not to produce v421.

Your task is to determine whether v420 deserves to exist.

If any part of v420 cannot survive an adversarial statistical audit, replace it.

Continue auditing, recalibrating, rebuilding, and validating until the engine is supported by evidence rather than previous assumptions.

Do not stop after finding one issue.

Assume another issue exists until exhaustive analysis demonstrates otherwise.

Réflexion

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Réflexion

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Réflexion

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Réflexion

The red-team rebuild is now technically complete. All retained population calibrations improve each evaluated year; the removed history layers fail consistently, not just on one segment. I’m packaging the engine with the reproducible replay scripts, dependency map, stress outputs, and explicit unresolved limitations rather than claiming the audit proves perfection.

Thought for 18m 12s

Réponse

v421 red-team audit completed

v420 did not survive unchanged. Its population calibrations generalized, but several live layers failed independent testing and were replaced or removed.

What failed

Player-specific deciding-set history overlay

On the independent 2026 replay of 6,935 matches:

P3 modelLog lossECE
Structural hold model0.6815200.125210
Population calibration0.6495620.008016
Population + player history0.6551940.030858

The history overlay matched the aggregate P3 rate more closely but destroyed calibration discrimination: slope fell from approximately 1.011 to 0.223. This was a compensating error, not a genuine improvement.

Player-specific terminal-score posterior

Across 16,327 completed sets in the 2026 replay:

Terminal-score modelLog loss
Structural1.826410
Population calibration1.808545
Population + player history1.843131

The player-history layer worsened results in every evaluated year and every evaluated tour/surface cell. Both recent-history systems remain available as diagnostics but can no longer alter the canonical PMF.

Hold-uncertainty mathematics

v419/v420 calculated posterior variance using service-point-rate parameters, then added the resulting standard deviation directly to game-hold probability. Those are different probability scales.

v421 now:

  1. Creates uncertainty nodes in service-point space.
  2. Converts each node through the exact tennis-game hold equation.
  3. Builds a complete legal score state at every node.
  4. Mixes the resulting exact-score, games, tiebreak, and service-exposure distributions.

The improvement is small but consistent:

ModelTotal MAEExact-total log scoreCRPS
Point holds5.0120153.0098263.275398
Old hold-space uncertainty5.0116523.0097233.275280
Correct SPW-space uncertainty5.0102343.0094303.274855

What survived

The held-out population P3 calibration improves every evaluated year:

YearStructuralRetained calibration
20240.6822230.649436
20250.6824100.649672
20260.6815200.649562

The population terminal-score calibration also improves 2024, 2025, and 2026.

A competing global logistic model produced a tiny aggregate 2026 improvement of approximately 0.00017 in P3 log loss, but failed to improve consistently across tours, surfaces, and hold-gap segments. It was therefore rejected rather than substituted on the strength of a negligible overall gain.

Additional corrections

Three v420 service fallback changes failed the partial-2026 replay and were reverted:

  • ATP Hard double faults: 0.03711 → 0.030
  • WTA Clay aces: 0.02829 → 0.034
  • WTA Clay double faults: 0.05044 → 0.049

The historical replay used chronologically ordered public ATP and WTA match-result data compiled by Jeff Sackmann and its archival mirror. (GitHub)

Adversarial validation

An extreme recent-history input moved v420’s deciding-set probability by 23.69 percentage points and changed its Total Games PMF by 0.241 TV distance. In v421, the same input changes both by exactly zero because the failed posterior is diagnostic-only.

Validation results:

  • JavaScript syntax: passed
  • Full canonical validator: 5/5
  • Calibrated market grid: 54/54
  • Adversarial grid: 96/96
  • Winner targets tested: 5%, 50%, and 95%
  • Hold range tested: 0.30–0.99
  • Maximum PMF mass error: 4.44e-16
  • Maximum player-games/total-games identity error: 4.26e-14
  • No duplicate top-level functions or modules
  • No Total Games, Player Games, props, pricing, or confidence feedback into the canonical BO3 score generator

The original engine audited in this work is the uploaded TennisLocks source. (TennisLocksEngine_v416_SCORELINE_TRANSPARENCY_NO_SYNTHETIC_GW_LINES_20260716 (1).txt)

Downloads

Download the v421 JavaScript engine

Download the v421 text version

Read the complete red-team audit

Download the validation report

Review the v420-to-v421 diff

Read the dependency map

Download the complete reproducible audit package

v421 is better supported than v420, but it is not presented as proof that every possible defect has been eliminated. ITF hold-conditioned calibration, indoor cells, and new BO5 calibration remain unresolved where the available data did not justify a replacement.

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