3 The degree of precision of the measurement ( James et al. 1996 , Section 1.5 ) determines which objects can be described by the GRE algorithm , since it determines which objects count as having the same size .
modern engineering mathematics second edition
Glyn James David Burley Dick Clements Phil Dyke John Searl Jerry Wright
Suppose the target is c4 : 3 The degree of precision of the measurement ( James et al. 1996 , Section 1.5 ) determines which objects can be described by the GRE algorithm , since it determines which objects count as having the same size . 4 To turn this likelihood into a certainty , one can add a test at the end of the algorithm , which adds a type-related property if none is present yet ( cfXXX , Dale and Reiter 1995 ) .
3 The degree of precision of the measurement ( @@CITATION , Section 1.5 ) determines which objects can be described by the GRE algorithm , since it determines which objects count as having the same size .