guarded signature - meaning and definition. What is guarded signature
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What (who) is guarded signature - definition

FORMAL LANGUAGE FOR PREDICATE TRANSFORMER SEMANTICS INTRODUCED BY BY EDSGER DIJKSTRA
Guarded command; Guarded commands

Metric signature         
MATHEMATICAL CONCEPT
Signature change; Signature (physics); Euclidean signature; +---; -+++; Lorentz signature; Mostly Plus; Mostly Minus; Signature of the metric
In mathematics, the signature of a metric tensor g (or equivalently, a real quadratic form thought of as a real symmetric bilinear form on a finite-dimensional vector space) is the number (counted with multiplicity) of positive, negative and zero eigenvalues of the real symmetric matrix of the metric tensor with respect to a basis. In relativistic physics, the v represents the time or virtual dimension, and the p for the space and physical dimension.
time signature         
  • alt=two groups of three minims
  • alt=three groups of two minims
  • alt=three groups of three minims
  • '''3+3+3'''}} and the cycle then repeats. Taking the smallest time unit as eighth notes, the arrows on the tempo dial show the tempi for ♪, ♩, ♩. and the measure beat. Starts slow, speeds up to usual tempo
  • Example of Orff's time signatures
  • 3}}. The displayed numbers count the underlying [[polyrhythm]], which is 5:3
  • 4}}
  • 4}}
  • String Quartet No. 2 in F major]], showing a multiple time signature
  • Semicircle with dot
  • Semicircle without dot
  • alt=Circle with dot
  • Circle without dot
  • alt=three semibreves
  • alt=two semibreves
  • 4}} at 60 bpm
  • bpm]]
  • 4}} at 60 bpm
  • bpm]]
  • 140x105px
  • 140x105px
  • 140x105px
  • 140x105px
  • 140x105px
  • x30px
  • x30px
  • x30px
SPECIFICATION OF BEATS IN A MUSICAL BAR OR MEASURE
Common time; 4/4 time; Meter signature; Time signatures; Time-signature; 4/4 beat; Time (music); 6/8 Time; Irregular time signatures; Irregular time signature; Odd time signature; Odd time signatures; Unusual time signature; Unusual time signatures; Waltz time; Time Signature; Additive meter; Eight to the bar; Eight to the Bar; 6/8 time; Complex time signature; Complex meter; Commontime; 13/8; Three-quarter time; 𝄴; Common-time; Usual time signature; Mixed meter; Asymmetric time signatures; Irrational time signature; Irrational meter; Non-dyadic time signature; Non-dyadic meter; Odd meter; 4/4 music; 5/4 music; 7/4 music; 11/4 music
(time signatures)
The time signature of a piece of music consists of two numbers written at the beginning that show how many beats there are in each bar.
N-COUNT
guarded         
2005 SINGLE BY DISTURBED
Guarded (song); Guarded (Disturbed song)
If you describe someone as guarded, you mean that they are careful not to show their feelings or give away information.
The boy gave him a guarded look...
In the office, Dr. Lahey seemed less guarded, more relaxed.
ADJ
guardedly
'I am happy, so far,' he says guardedly...
They are guardedly optimistic that the market is on the road to recovery.
ADV: usu ADV with v, ADV adj, also ADV with cl

Wikipedia

Guarded Command Language

The Guarded Command Language (GCL) is a programming language defined by Edsger Dijkstra for predicate transformer semantics in EWD472. It combines programming concepts in a compact way. It makes it easier to develop a program and its proof hand-in-hand, with the proof ideas leading the way; moreover, parts of a program can actually be calculated.

An important property of GCL is nondeterminism. For example, in the if-statement, several alternatives may be true, and the choice of which to choose is done at runtime, when the if-statement is executed. This frees the programmer from having to make unnecessary choices and is an aid in the formal development of programs.

GCL includes the multiple assignment statement. For example, execution of the statement x, y:= y, x is done by first evaluating the righthand side values and then storing them in the lefthand variables. Thus, this statement swaps the values of x and y.

The following books discuss the development of programs using GCL:

  • Dijkstra, Edsger W. (1976). A Discipline of Programming. Prentice Hall. ISBN 978-0132158718.
  • Gries, D. (1981). The Science of Programming. Monographs in Computer Science (in English, Spanish, Japanese, Chinese, Italian, and Russian). New York: Springer Verlag. doi:10.1007/978-1-4612-5983-1. ISBN 978-0-387-96480-5. S2CID 37034126.
  • Dijkstra, Edsger W.; Feijen, Wim H.J. (1988). A Method of Programming. Boston, MA: Addison-Wesley Longman Publishing Co., Inc. p. 200. ISBN 978-0-201-17536-3.
  • Kaldewaij, Anne (1990). Programming: the derivation of algorithms. Prentice-Hall, Inc. ISBN 0132041081.
  • Cohen, Edward (1990). David Gries (ed.). Programming in the 1990s: An introduction to the calculation of programs. Texts and Monographs in Computer Science. Springer Verlag. doi:10.1007/978-1-4613-9706-9. ISBN 978-1-4613-9706-9. S2CID 1509875.