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About Bucket Headz

We’re here to bring some fun and fair entertainment to the XRP Ledger!

XRP Token Raffle

Simple, fair, and fast. Here's how the winnings are split:

• 95% of the pot goes to the winner

• 3% to the project using the bot

• 2% is a developer fee

NFT Raffle

Run a custom NFT raffle with ease. Here's the breakdown:

• NFT goes to the winner

• 85% to the project using the bot

• 15% is a developer fee

(This isn’t just a fee—it covers the technical infrastructure and developer support required to run raffles across multiple Telegram groups. You're not just using a bot, you're renting a reliable, supported system.)

Note: This fee is subject to change—we're committed to lowering it as soon as it's feasible. It will never go higher than 15%, and any future reductions will prioritize sustainability for both you and our dev team.

Transparency is key.

Any project using this bot is strongly encouraged to communicate how the 3% project fee is being used. This helps build trust and keeps the community informed!

To Play:

1. Send XRP to the wallet address provided.

2. Include the destination tag (both wallet & tag are tap-to-copy).

Customer Support:

For any questions or concerns, visit @bucketzxrp on X (formerly Twitter)

How Randomness & Fairness Work (Provably Fair)

To verify that the winning draw was chosen fairly, we use a transparent method based on the transaction hash. Here’s how you (or anyone else) can check it:

1. Click the button below the results

• This will take you to the XRP transaction used to determine the winner.

2. Copy the transaction hash (Tx hash) from that page.

3. Use the following Python code to verify the winning ticket:

hex_str = "YOUR_TX_HASH_HERE" # replace with the actual Tx hash

num_tickets = 80 # total tickets sold

ascii_values = [ord(c) for c in hex_str]

total = sum(ascii_values)

winning_ticket = (total % num_tickets) + 1

print(winning_ticket)

You can do this yourself or ask a friend who knows how to run Python code or use ChatGPT to run it. This ensures every draw is provably fair, transparent, and not manipulated.