Gate.io Launches 500,000 USDT World Cup Hub: How to Win Big in 2026
Cryptocurrency exchange Gate.io is organizing a huge celebration for the 2026 FIFA World Cup. The site recently launched its all-new World Cup Hub and Football Oracle functions. This exciting update brings a huge 500,000 USDT prize pool for football fans and crypto traders worldwide.
The special campaign is from June 4th to July 21st, 2026. It gives users a unique way to interact with the tournament. Whether you want to check match fixtures, track live standings, or guess match outcomes, this hub has everything in one place.
What is the World Cup Prediction Carnival?
Gate.io regards this event as the World Cup Prediction Carnival. The feature is built into Gate App version 8.22. It allows you to keep up the live updates on the 104 World Cup matches, along with the calendar and useful match reminders.
The best part is they have a prediction market which coordinates with Polymarket. In football you can apply knowledge to foretell the championship and results of games. You take part in an accurate guessing and climb a global leaderboard where you win USDT rewards and exclusive digital collectibles.
How to Join the Action
It is much easier to get started. To start, you will have to sign up an account on the official Gate.io platform. Then please download or update your smartphone app to Gate App v8.22
Upon installation, immediately go to the World Cup Hub or the Football Oracle. After this, you can peruse showcased games and make forecasts. Throughout the competition you will also be rewarded with daily trading bonuses and referral bonuses and some theme-based prize draws.
A Complete Trading Ecosystem
Gate.io is one of the premier exchange websites in the cryptocurrency industry which is trusted by millions of local traders. It offers spot trading, margin trading, futures, and cloud mining. The platform has even recently launched Gate AI, a sophisticated trading assistant that can handle market news and give suggestions for keeping traders’ portfolios optimal at all times.


