Quine (computing)

Quine (computing)

A quine is a computer program which takes no input and produces a copy of its own source code as its only output. The standard terms for these programs in the computability theory and computer science literature are "self-replicating programs", "self-reproducing programs", and "self-copying programs".
A quine is a fixed point of an execution environment, when the execution environment is viewed as a function transforming programs into their outputs. Quines are possible in any Turing complete programming language, as a direct consequence of Kleene's recursion theorem. For amusement, programmers sometimes attempt to develop the shortest possible quine in any given programming language.
The name "quine" was coined by Douglas Hofstadter, in his popular science book Gödel, Escher, Bach: An Eternal Golden Braid, in honor of philosopher Willard Van Orman Quine (1908–2000), who made an extensive study of indirect self-reference, and in particular for the following paradox-producing expression, known as Quine's paradox:
"Yields falsehood when preceded by its quotation" yields falsehood when preceded by its quotation.
History
The idea of self-reproducing automata came from the dawn of computing, if not before. John von Neumann theorized about them in the 1940s. Later, Paul Bratley and Jean Millo's article "Computer Recreations: Self-Reproducing Automata" discussed them in 1972.[2] Bratley first became interested in self-reproducing programs after seeing the first known such program written in Atlas Autocode at Edinburgh in the 1960s by the University of Edinburgh lecturer and researcher Hamish Dewar.
The "download source" requirement of the Affero General Public License is based on the idea of a quine.
Examples
Constructive quines
In general, the method used to create a quine in any programming language is to have, within the program, two pieces: (a) code used to do the actual printing and (b) data that represents the textual form of the code. The code functions by using the data to print the code (which makes sense since the data represents the textual form of the code), but it also uses the data, processed in a simple way, to print the textual representation of the data itself.
The following Java code demonstrates the basic structure of a quine.
The source code contains a string array of itself, which is output twice, once inside quotation marks.
Eval quines
Some programming languages have the ability to evaluate a string as a program. Quines can take advantage of this feature. For example, this Ruby quine:
"Cheating" quines
Self-evaluation
In many functional languages, including Scheme and other Lisps, and interactive languages such as APL, numbers are self-evaluating. In TI-BASIC, if the last line of a program is value returning, the returned value is displayed on the screen. Therefore, in such langages a program containing a single digit results in a 1-byte quine. Since such code does not construct itself, this is often considered cheating.
In some languages, particularly scripting languages but also C, an empty source file is a fixed point of the language, being a valid program that produces no output.[1] Such an empty program, submitted as "the world's smallest self reproducing program", once won the "worst abuse of the rules" prize in the International Obfuscated C Code Contest.[3] The program was not actually compiled, but used cp to copy the file into another file, which could be executed to print nothing.[4]
Other questionable techniques include making use of compiler messages; for example, in the GW-BASIC environment, entering "Syntax Error" will cause the interpreter to respond with "Syntax Error".
Source code inspection
Quines, per definition, cannot receive any form of input, including reading a file, which means a quine is considered to be "cheating" if it looks at its own source code. The following shell script is not a quine:
Ouroboros programs
The quine concept can be extended to multiple levels of recursion, originating "ouroboros programs", or quine-relays. This should not be confused with Multiquines.
Example
This Java program outputs the source for a C++ program that outputs the original Java code.
Such programs have been produced with various cycle lengths:
Haskell → Python → Ruby[5]
Ruby → Java → C# → Python[9]
Ruby → Python → Perl → Lua → OCaml → Haskell → C → Java → Brainfuck → Whitespace → Unlambda[11]
Ruby → Scala → Scheme → Scilab → Shell (bash) → S-Lang → Smalltalk → Squirrel3 → Standard ML → … → Rexx (128 (and formerly 50) programming languages)[12]
Multiquines
David Madore, creator of Unlambda, describes multiquines as follows:[13]
"A multiquine is a set of r different programs (in r different languages — without this condition we could take them all equal to a single quine), each of which is able to print any of the r programs (including itself) according to the command line argument it is passed. (Note that cheating is not allowed: the command line arguments must not be too long — passing the full text of a program is considered cheating)."
A multiquine consisting of 2 languages (or biquine) would be a program which:
When run, is a quine in language X.
When supplied with a user-defined command line argument, would print a second program in language Y.
Given the second program in language Y, when run normally, would also be a quine in language Y.
Given the second program in language Y, and supplied with a user-defined command line argument, would produce the original program in language X.
A biquine could then be seen as a set of two programs, both of which are able to print either of the two, depending on the command line argument supplied.
Radiation-hardened
A radiation-hardened quine is a quine that can have any single character removed and still produce the original program with no missing character. Of necessity, such quines are much more convoluted than ordinary quines, as is seen by the following example in Ruby:[16]
See also
Diagonal lemma
Fixed point combinator
Self-interpreter
Self-replicating machine
Self-replication
Self-relocation
Tupper's self-referential formula
Programming languages
Quine's paradox