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2. Airline codes - Wikipedia

   en.wikipedia.org/wiki/Airline_codes

   This board at Geneva Airport shows airline codes including AC (Air Canada), LX (Swiss) and AZ (ITA Airways). IATA airline designators are used to identify an airline for commercial purposes in reservations, timetables, tickets, tariffs, air waybills and in telecommunications . A flight designator is the concatenation of the airline designator ...

3. COSCO Shipping - Wikipedia

   en.wikipedia.org/wiki/COSCO_SHIPPING

   COSCO Shipping Shengshi, a vehicles carrier ship, Sète, 2018. China COSCO Shipping Corporation Limited, abbreviated as COSCO Shipping, is a Chinese state-owned multinational conglomerate headquartered in Shanghai. The group is focused on marine transportation services. [2] COSCO Shipping was established in January 2016 by the merger of COSCO ...

4. Code of the United States Fighting Force - Wikipedia

   en.wikipedia.org/wiki/Code_of_the_United_States...

   The Code is delineated in six articles. Article I: I am an American, fighting in the forces which guard my country and our way of life. I am prepared to give my life in their defense. Article II: I will never surrender of my own free will. If in command, I will never surrender the members of my command while they still have the means to resist.

5. List of airline codes (S) - Wikipedia

   en.wikipedia.org/wiki/List_of_airline_codes_(S)

   This is a list of all airline codes. The table lists the IATA airline designators , the ICAO airline designators and the airline call signs (telephony designator). Historical assignments are also included for completeness.

6. List of UN numbers 0101 to 0200 - Wikipedia

   en.wikipedia.org/wiki/List_of_UN_numbers_0101_to...

   UN Number Class Proper Shipping Name UN 0101: 1.3G: Fuse, non-detonating instantaneous or quickmatch : UN 0102: 1.2D: Cord detonating or Fuse detonating metal clad : UN 0103: 1.4G: Fuse, igniter tubular metal clad

7. Kraft–McMillan inequality - Wikipedia

   en.wikipedia.org/wiki/Kraft–McMillan_inequality

   Kraft–McMillan inequality. In coding theory, the Kraft–McMillan inequality gives a necessary and sufficient condition for the existence of a prefix code [1] (in Leon G. Kraft's version) or a uniquely decodable code (in Brockway McMillan 's version) for a given set of codeword lengths. Its applications to prefix codes and trees often find ...