Miami (Ohio) Redhawks Football
2 upcoming events · 2 venues · Cincinnati, Pittsburgh
Tickets from
$31.99
1,401 available
Market Status
Moderate
Price Range
31.99 – 31.99
Events
2
Tickets Available
1,401
Demand Distribution
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Miami (Ohio) Redhawks Football — Ticket Intelligence
Miami (Ohio) Redhawks Football has 2 upcoming shows across 2 cities including Cincinnati, Pittsburgh. Performances are scheduled at Nippert Stadium, Acrisure Stadium. Tickets range from $31.99 to $31.99, with 1,401 tickets currently available.
Moderate
Current market analysis shows moderate demand with good availability for Miami (Ohio) Redhawks Football shows. 100% of dates show moderate.
Strong
1 weekend dates have tickets available.
Narrow
Prices vary by date and venue. Checking multiple dates is recommended for the best value.
🎯 Buying Guidance
There is good availability across most dates. Comparing prices between dates can help find the best value.
Miami (Ohio) Redhawks Football shows run from September 5 to September 19, 2026, a span of 14 days.
The market shows a balanced distribution, with 100% of dates at moderate demand and broader selection across price tiers.
Frequently Asked Questions
How much are Miami (Ohio) Redhawks Football tickets?▾
Miami (Ohio) Redhawks Football tickets range from $31.99 to $31.99. There are currently 1,401 tickets available across 2 shows.
Where is Miami (Ohio) Redhawks Football playing?▾
Miami (Ohio) Redhawks Football has upcoming shows in Cincinnati, Pittsburgh. Cincinnati has 1 shows, Pittsburgh has 1 shows.
When is the next Miami (Ohio) Redhawks Football show?▾
The next Miami (Ohio) Redhawks Football show is on Saturday, September 5, 2026 at Acrisure Stadium, with tickets from $31.99.
Are Miami (Ohio) Redhawks Football tickets still available?▾
Yes. There are 1,401 tickets available across 2 upcoming dates. Current market status is moderate.
When is the best time to buy Miami (Ohio) Redhawks Football tickets?▾
There is good availability across most dates. Comparing prices between dates can help find the best value.