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Abstract machine

technology Maturity 11-13 Next article →

In computer science, an abstract machine is a theoretical model used to analyze how computer systems function. It is not a physical device made of metal or circuits. Instead, it is a precise mathematical model that follows predefined rules. An abstract machine acts much like a mathematical function. It receives specific inputs and produces outputs based on its rules. Because these machines are "abstract," they ignore many details of actual physical hardware. This allows scientists to focus on the logic of how a program runs. They are called "machines" because they allow for the step-by-step execution of instructions.

The structure of an abstract machine
The structure of an abstract machine

A typical abstract machine consists of three main components: input, output, and a set of allowable operations. These operations transform the input into the output. To function, a generic abstract machine relies on a memory unit and an interpreter. The memory stores the data and the programs. The interpreter is the component that actually executes the instructions. To manage this process, the interpreter uses several categories of operations. It must process primitive data, such as integers or strings. It also uses sequence control to manage the flow of instructions. Finally, it handles data transfers and memory management to organize information.

The structure of an abstract machine
The structure of an abstract machine

Scientists classify abstract machines into two primary types based on their execution logic. The first type is the deterministic abstract machine. In this system, a specific starting state and input will always yield the exact same output. There is no randomness or variation in how the input is transformed. The second type is the non-deterministic abstract machine. This machine can provide different outputs for the same input during different executions. It can take various paths to reach a result. This is particularly useful when finding a precise solution is too difficult or costly. Non-deterministic algorithms can help find approximate answers more efficiently.

2-state 3-symbol Turing Machine
2-state 3-symbol Turing Machine

One of the most fundamental models is the Turing machine. This machine conducts operations on a tape, which is a string of symbols of any length. It uses a pointer to track its position on the tape. The machine's instructions allow it to modify symbols and change the pointer's position. For example, a simple Turing machine might have a command to convert a symbol to a 1 and then move right. While basic Turing machines are deterministic, non-deterministic versions can also be built. These machines are essential for studying the theory of computation. They help researchers analyze the complexity of algorithms and the limits of what can be computed.

Abstract machines can be implemented in several ways. One method is hardware implementation. This uses physical devices like memory, buses, and logic circuits to create a machine whose language matches a programming language. A CPU is a concrete hardware realization of an abstract machine design. Another method is software simulation. This involves writing programs in a different language to implement the necessary algorithms. When an abstract machine is implemented this way, it is called a virtual machine. A third method is firmware implementation. This uses microcode to simulate data structures. Microcode allows programmers to write instructions without building new electrical circuitry.

Throughout history, different types of programming languages have utilized various abstract machines. In the late 1950s, researchers proposed the Universal Computer Oriented Language (UNCOL). While the concept was strong, the generated code had poor performance. Later, successful machines emerged, such as the Algol Object Code in 1964 and the P4-machine in 1976. Object-oriented languages, like Java (1994) or Smalltalk-80 (1980), often use stack-based machines. These machines frequently use a garbage collector to manage memory automatically. Functional languages also use specialized machines. Early models like the SECD machine (1964) used strict evaluation. Later research focused on lazy evaluation using machines like the G-machine (1984) or the Krivine machine (1985).

Machine de Krivine
Machine de Krivine

Abstract machines are also vital for logic and string processing languages. Logic languages like Prolog use the Warren Abstract Machine (WAM), which became a standard in 1983. The WAM supports special tasks like backtracking and data unification. String processing languages, such as Snobol4, use abstract machines to increase execution speed and portability. Finally, these machines often exist in hierarchies. In a hierarchy, each level uses the functions of the level below it while adding its own new features. This can range from basic hardware at the bottom to the abstract machine provided by an operating system at the top.

A hierarchy of abstract machines
A hierarchy of abstract machines
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File:2-state 3-symbol Turing Machine.png
2-state 3-symbol Turing Machine.png
File:Machine de Krivine.jpg
Machine de Krivine.jpg
File:The_structure_of_an_abstract_machine.png
The_structure_of_an_abstract_machine.png
File:A_hierarchy_of_abstract_machines.png
A_hierarchy_of_abstract_machines.png
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