euclid

from WordNet (r) 3.0 (2006)
Euclid
    n 1: Greek geometer (3rd century BC)
    
from The Collaborative International Dictionary of English v.0.48
Euclid \Eu"clid\, n.
   A Greek geometer of the 3d century b. c.; also, his treatise
   on geometry, and hence, the principles of geometry, in
   general.
   [1913 Webster]
    
from The Free On-line Dictionary of Computing (8 July 2008)
Euclid
Ottawa Euclid

   <language> (Named after the Greek geometer, fl ca 300 BC.) A
   {Pascal} descendant for development of verifiable system
   software.  No {goto}, no {side effects}, no global
   assignments, no functional arguments, no nested procedures, no
   floats, no {enumeration types}.  Pointers are treated as
   indices of special arrays called collections.  To prevent
   {aliasing}, Euclid forbids any overlap in the list of actual
   parameters of a procedure.  Each procedure gives an imports
   list, and the compiler determines the identifiers that are
   implicitly imported.  Iterators.

   Ottawa Euclid is a variant.

   ["Report on the Programming Language Euclid", B.W. Lampson et
   al, SIGPLAN Notices 12(2):1-79, Feb 1977].

   (1998-11-23)
    
from U.S. Gazetteer (1990)
Euclid, MN
  Zip code(s): 56722
Euclid, OH (city, FIPS 25704)
  Location: 41.59227 N, 81.51944 W
  Population (1990): 54875 (26586 housing units)
  Area: 27.7 sq km (land), 2.2 sq km (water)
  Zip code(s): 44117
    
from U.S. Gazetteer Places (2000)
Euclid, OH -- U.S. city in Ohio
   Population (2000):    52717
   Housing Units (2000): 26123
   Land area (2000):     10.707882 sq. miles (27.733286 sq. km)
   Water area (2000):    0.858078 sq. miles (2.222413 sq. km)
   Total area (2000):    11.565960 sq. miles (29.955699 sq. km)
   FIPS code:            25704
   Located within:       Ohio (OH), FIPS 39
   Location:             41.595563 N, 81.519176 W
   ZIP Codes (1990):     44117
   Note: some ZIP codes may be omitted esp. for suburbs.
   Headwords:
    Euclid, OH
    Euclid
    
from Who Was Who: 5000 B. C. to Date
EUCLID

an old Greek who made poor students read his book as
far back as 300 B. C. He discovered the phenomenon that the
shortest distance between two points is a crow's flight, and
that two parallel lines always compete.
    

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