The financial difference between face value and realized auction prices depends on both sequence frequency and public awareness. While a casual buyer might believe any repeating number is worth a fortune, seasoned collectors base their bids on hard rarity formulas.
| Pattern Classification | Approximate Production Odds | Typical Auction Premium Range | Defining Visual Trait |
|---|---|---|---|
| Solid Serial | 1 in 11,111,111 | $1,500, $5,000+ | All eight digits identical (e.g., 88888888) |
| True Complete Ladder | 1 in 9,600,000 | $1,000, $3,500 | Strict ascending or descending order (12345678) |
| Super Low Serial | 1 in 960,000 | $400, $2,500 | Serial numbers under 100 (00000001 to 00000100) |
| True Binary | 1 in 85,000 | $40, $300 | Contains strictly two numbers (e.g., zeros and ones) |
| Radar Note | 1 in 10,000 | $25, $175 | Palindrome sequence (reads same left-to-right) |
| Short-Run Star Note | Varies (under 640k run) | $15, $400 | Replacement bill ending in a star symbol |
As seen in the pricing distribution, mathematical scarcity forms the pricing floor. However, collector enthusiasm can elevate particular variations. For instance, a binary bill containing only zeros and ones, mirroring real machine binary code, often carries a 40% higher face value premium than a binary bill composed of fours and sevens.
