TOTAL VOLUME:
$54.4b
24H VOL:
$218,201,443
24H TRANSACTIONS:
527,797,601
OPEN INTEREST:
$1,191,873,651
500,842
Markets across
13,663
events
MATCHED EVENTS:
1,809
PLATFORM COVERAGE:
4
Polymarket:
51%
VS.
Kalshi:
49%
CA Gimnasia y Esgrima de Mendoza vs. CA Lanús - More Markets
Description
This event group covers a Primera División Argentina match between CA Gimnasia y Esgrima de Mendoza and CA Lanús scheduled for April 20, 2026 at 8:45 PM ET. The markets span spread betting (±1.5 and ±2.5 goal margins), total goals over/under (1.5, 2.5, 3.5, and 4.5), and a both-teams-to-score proposition. All markets resolve based on the official final score after 90 minutes of regular play plus stoppage time, excluding extra time or penalties.
PredictionHero - Resolution Divergence Alerts (RDA)
Divergence Detected
Issue:
Kalshi markets contain a logical contradiction that makes them fundamentally unresolvable: all three outcome markets (Lanus wins, Mendoza wins, Tie) are defined to resolve YES, which violates basic mutual exclusivity. Polymarket markets are logically coherent with clear binary or spread-based resolution criteria.Hero Tip:
Avoid Kalshi markets in this group entirely. They cannot resolve properly because the platform has defined all three mutually exclusive outcomes to resolve YES simultaneously. Polymarket offers clear, resolvable markets with consistent binary logic across all spreads and totals.Critical Divergence Points:
- Polymarket: All markets use coherent binary or spread-based logic tied to official AFA final scores. Spread markets resolve YES if the named team wins by the specified margin or more; Over/Under markets resolve YES if combined goals meet or exceed the threshold; Both Teams to Score resolves YES only if both teams score at least one goal. Example: 'Spread: CA Lanús (-1.5)' resolves YES if Lanús wins by 2+ goals, otherwise NO. Resolution source is afa.com.ar with 2-hour fallback to credible reporting.
- Kalshi: Critical logical flaw: All three mutually exclusive outcome markets are defined identically to resolve YES. Market 1 states 'If Lanus wins...then resolves to Yes.' Market 2 states 'If Mendoza wins...then resolves to Yes.' Market 3 states 'If Tie wins...then resolves to Yes.' Since exactly one of these three outcomes must occur, all three markets would resolve YES simultaneously, which is logically impossible and makes the markets unresolvable.
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