«Schieborg»

At 21,005 gross tons, «Schieborg» is the 25,991st largest of the 84,014 vessels in this registry that report a tonnage. The median across that set is 5,994 GT, so this hull is about 3.5 times the typical vessel on record here. The largest measures 499,167 GT.

Among the 877 ro-ros held here, it ranks 185th by tonnage — larger than 77% of that group. Their median tonnage is 7,395 GT, and the largest tenth begin at 34,011 GT. The flag most often flown by this group is Italy (62 ships). The yard that appears most often against it is Flensburger Schiffbau-Gesellschaft, with 16 hulls on record.

Lithuania is the country of registry for 87 vessels in this directory, of which «Schieborg» is the 8th largest by tonnage. The most common class under that flag is vessels this registry holds no type classification for (59 ships), and the median vessel measures 2,393 GT. Browse every ship flagged Lithuania.

Narrowing to both dimensions at once, this registry holds 2 ro-ros flying the Lithuania flag, of which none is larger than «Schieborg».

«Schieborg» was built in 2000, making it 26 years old. It is one of 1,296 hulls in this registry delivered that year, a cohort whose median tonnage is 8,737 GT; within it this ship is the 445th largest. Across the whole of the 2000s the registry holds 18,605 vessels, median 9,957 GT. The median build year across the entire registry is 1995.

The registry attributes 97 vessels to Flender Werke, with a median tonnage of 21,051 GT, delivered between 1923 and 2003. See the rest of that yard’s output.

At 184.0 m overall, «Schieborg» is 59.0 m longer than the 125.0 m median for ro-ros on record.

IMO numbers are issued in broadly chronological blocks. Within 500 either side of 9188233 this registry holds 55 other vessels, whose median build year is 1999 and which range from 1998 to 2001. That places this hull’s registration in the same part of the series, consistent with its recorded build year of 2000.

Its IMO number, 9188233, carries its own check digit. The first six digits are weighted seven down to two and summed — 9×7 + 1×6 + 8×5 + 8×4 + 2×3 + 3×2 = 153 — and the last digit of that total, 3, must equal the seventh digit, 3. It does, so this number is well formed.