Will the price of Bitcoin be above $78,000 on May 24?

1 smart money signal detected, totaling $1,483.

Categories: Bitcoin, Weekly, Multi Strikes, Crypto, Crypto Prices, Recurring

Notable Trades

97% serial cross-market winner

Surface because a highly proven 97% winner with positive lifetime P&L is effectively buying Yes on a near-resolution Bitcoin market.

This bettor has won 97% of 997 resolved bets and is up $42,900 lifetime.
They are a serial cross-market trader, active across 58 events with $395K flagged in this pattern.
Selling No at 86¢ is equivalent to buying Yes at 14¢, a contrarian bet against the market’s 13% odds.

$1,483 on Yes | Wallet win rate: 97%

Top Holders

0x29ea...701e — Outcome 93036003, $11,600
0x25ea...fa5f — Outcome 93036003, $11,444 (89% win rate)
0x9915...c85c — Outcome 93036003, $10,000
0x416b...950a — Outcome 93036003, $7,918 (42% win rate)
0xda6b...a403 — Outcome 93036003, $5,617 (24% win rate)
0xafe6...8192 — Outcome 93036003, $5,000 (85% win rate)
0xa6c1...384e — Outcome 93036003, $3,426
0xd988...fd9d — Outcome 93036003, $3,018
0x96a7...9e8d — Outcome 93036003, $3,000
0x46df...5dde — Outcome 93036003, $2,837

Related Theses

S&P opens lower May 19

Covers 1 related market

Covers 2 related markets

Will the price of Bitcoin be above $78,000 on May 24?

ResolvedBitcoin above ___ on May 24?$1,483 tracked1 signalBitcoinWeeklyMulti StrikesCryptoCrypto PricesRecurringHide From New

This market will resolve to "Yes" if the Binance 1 minute candle for BTC/USDT 12:00 in the ET timezone (noon) on the date specified in the title has a final "Close" price higher than the price specified in the title. Otherwise, this market will resolve to "No". The resolution source for this market is Binance, specifically the BTC/USDT "Close" prices currently available at https://www.binance.com/en/trade/BTC_USDT with "1m" and "Candles" selected on the top bar. Please note that this market is about the price according to Binance BTC/USDT, not according to other exchanges or trading pairs. Price precision is determined by the number of decimal places in the source.