Automatic programming

In computer science, the term automatic programming[1] identifies a type of computer programming in which some mechanism generates a computer program to allow human programmers to write the code at a higher abstraction level.

There has been little agreement on the precise definition of automatic programming, mostly because its meaning has changed over time. David Parnas, tracing the history of "automatic programming" in published research, noted that in the 1940s it described automation of the manual process of punching paper tape. Later it referred to translation of high-level programming languages like Fortran and ALGOL. In fact, one of the earliest programs identifiable as a compiler was called Autocode. Parnas concluded that "automatic programming has always been a euphemism for programming in a higher-level language than was then available to the programmer."[2]

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Generative programming

Generative programming is a style of computer programming that uses automated source code creation through generic frames, classes, prototypes, templates, aspects, and code generators to improve programmer productivity[3]. It is often related to code-reuse topics such as component-based software engineering and product family engineering.

Source code generation

Source code generation is the act of generating source code based on an ontological model such as a template and is accomplished with a programming tool such as a template processor or an IDE. These tools allow the generation of source code through any of various means. A macro processor, such as the C preprocessor, which replaces patterns in source code according to relatively simple rules, is a simple form of source code generator.

Implementations

IDEs such as Eclipse, Interface Builder and Microsoft Visual Studio have more advanced forms of source code generation, with which the programmer can interactively select and customize "snippets" of source code. Program "wizards", which allow the programmer to design graphical user interfaces interactively while the compiler invisibly generates the corresponding source code, are another common form of source code generation. This may be contrasted with, for example, user interface markup languages, which define user interfaces declaratively.

Besides the generation of code from a wizard or template, IDEs can also generate and manipulate code to automate code refactorings that would require multiple (error prone) manual steps, thereby improving developer productivity.[4] Examples of such features in IDEs are the refactoring class browsers for Smalltalk and those found in Java IDEs like IntelliJ and Eclipse.

A specialized alternative involves the generation of optimized code for quantities defined mathematically within a Computer algebra system (CAS). Compiler optimization consisting of finding common intermediates of a vector of size  n requires a complexity of O(n^2) or O(n^3) operations whereas the very design of a computer algebra system requires only O(n) operations[5][6]. These facilities can be used as pre-optimizer before processing by the compiler. This option has been used for handling mathematically large expressions in e.g. computational (quantum) chemistry.

Examples:

See also

References

  1. ^ Ricardo Aler Mur, "Automatic Inductive Programming", ICML 2006 Tutorial. June 2006.
  2. ^ D. L. Parnas. "Software Aspects of Strategic Defense Systems." American Scientist. November 1985.
  3. ^ James Wilcox, "Paying Too Much for Custom Application Development", March 2011.
  4. ^ Martin Fowler, "Crossing Refactoring's Rubicon"
  5. ^ C. Gomez and T.C. Scott, Maple Programs for Generating Efficient FORTRAN Code for Serial and Vectorized Machines, Comput. Phys. Commun. 115, pp. 548-562, 1998 [1].
  6. ^ T.C. Scott, I.P. Grant, M.B. Monagan and V.R. Saunders, Numerical Computation of Molecular Integrals via optimized (vectorized) FORTRAN code, Proceedings of the Fifth International Workshop on New computing Techniques in Physics Research (Software Engineering, Neural Nets, Genetic Algorithms, Expert Systems, Symbolic Algebra, Automatic Calculations), held in Lausanne (Switzerland), Nucl. Instr. Meth. Phys. Res. 389, A, pp. 117-120, 1997 [2].

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