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Com DBMS hie sch rpg gra Dev DFMS Swinehart79 Exp DBMS hlc(PL/1) rel stq vie drf Czarnik75
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Legend for type and features of database systems alg relational algebra isf indexed-sequential le bib bibliographic data ixf indexed les BOMP bill-of-materials processor nlq natural language query capabilty cal relational calculus net network database organization, cip ciphering (year indicates CODASYL standard) Com commercial obj object based cpr compression plf pile le organization DBCMP database computer pri privacy protection DBL database language Pro proposed DBMS database-management system QUS query and update system DDBMS distributed DBMS rec recovery support DDICT data dictionary system rel relational database organization Dev developmental rnf ring or chain le organization DFMS distributed FMS rpg report generator DPG database program generator SADBMS single-application DBMS drf direct or immediate le organization SATDBMS single-application type DBMS Exp experimental sch schema FMS le-management system slc self-contained system FS le system sqf sequential le organization gra graphic data support stq statement-oriented query pocessor hie hierarchical database organization tbq tabular query processor hlc host-language system accessed by CALL tnf transposed les hlp host-language system with preprocessor trf tree-structured les Inst institutional txt textual data irq interrogative query processor vie support for multiple user views IRS information-retrieval system vrf virtual le support
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698 Database Design Appendix C, app3tex This le is c 1977 and 1983 by McGraw-Hill and c 1986, 2001 by Gio Wiederhold
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Appendix C
Symbols Used
Mathematical Symbols Used
CEIL,
! # logy x log x
f (k)
|
next higher integer FLOOR, next lower integer approximately equal much greater than factorial number of logarithm base y of x natural logarithm of x, base e = 271828182846 sum of all f (k) for the integer k s speci ed one of the comparison operators > = = < and, true if both sides are true or, true if either side is true where, precedes a conditional clause set intersection set union set di erence cartesian product select tuples from a relation project attributes from a relation join two relations based on equality of the attributes a, b reference connection ownership connection subset connection subset of member of for all becomes enclose a set enclose a reference
{ } [ ]
700 Programming and Syntax Symbols As Used
Symbols Used
In general we follow the convention of PL/1, a language originally developed by IBM to serve both scienti c and commercial programming tasks Some examples use Ada a language sponsored by the US Defense department, COBOL, a widely used commercial language, and Pascal, a popular language for teaching
addition subtraction multiplication division modulo, integer remainder of division exponentiation, a to the power b depending on context in PL/1, assignment or equality comparison greater than comparison, true if a greater than b greater or equal comparison, true if a greater or equal to b and, true if both a, b true (& in PL/1) or, true if either a, b true (| in PL/1) not, true if c false and vice versa ( / in Ada, Pl/1) = catenation, string w appended to string s (& in Ada) where, do s if the predicate (conditional) clause c is true union of relations R and S intersection of relations R and S cross product of relations R and S di erence, remove tuples matching S from R select tuples of R according to expression ex projection of attributes a of R Join R and S, on equality of attribute values in a and b Outerjoin including all tuples eld separator : key and goal elds separator ; statement separator termination of computational section ss, section ss may be repeated [ ss ] section ss is optional {ss/tt} sections ss, tt are alternatives := : is de ned by /* Note */ explanatory comments ab quali cation of variable b by a higher-level variable a,ie, employeename "Word" character string constant (underline) pseudo-alphabetic character without syntactic meaning used for legibility within variable names (In COBOL is used for this function)
a + b a - b a * b a / b MOD(a,b) a ** b a = b a > b a b a b a b c s| w | s | c R S R S R S R S Rex Ra Ra Sb Ra[ ]Sb ,
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