"In mathematics, the Euclidean algorithm, or Euclid's algorithm, is a method for computing the greatest common divisor (GCD) of two (usually positive) integers, also known as the greatest common factor (GCF) or highest common factor (HCF). ...
The GCD of two positive integers is the largest integer that divides both of them without leaving a remainder (the GCD of two integers in general is defined in a more subtle way).
In its simplest form, Euclid's algorithm starts with a pair of positive integers, and forms a new pair that consists of the smaller number and the difference between the larger and smaller numbers. The process repeats until the numbers in the pair are equal. That number then is the greatest common divisor of the original pair of integers.
The main principle is that the GCD does not change if the smaller number is subtracted from the larger number. ... Since the larger of the two numbers is reduced, repeating this process gives successively smaller numbers, so this repetition will necessarily stop sooner or later - when the numbers are equal (if the process is attempted once more, one of the numbers will become 0)." [Euclidean algorithm. Wikipedia]
The flowchart example "Euclidean algorithm" was created using the ConceptDraw PRO diagramming and vector drawing software extended with the Mathematics solution from the Science and Education area of ConceptDraw Solution Park.
The GCD of two positive integers is the largest integer that divides both of them without leaving a remainder (the GCD of two integers in general is defined in a more subtle way).
In its simplest form, Euclid's algorithm starts with a pair of positive integers, and forms a new pair that consists of the smaller number and the difference between the larger and smaller numbers. The process repeats until the numbers in the pair are equal. That number then is the greatest common divisor of the original pair of integers.
The main principle is that the GCD does not change if the smaller number is subtracted from the larger number. ... Since the larger of the two numbers is reduced, repeating this process gives successively smaller numbers, so this repetition will necessarily stop sooner or later - when the numbers are equal (if the process is attempted once more, one of the numbers will become 0)." [Euclidean algorithm. Wikipedia]
The flowchart example "Euclidean algorithm" was created using the ConceptDraw PRO diagramming and vector drawing software extended with the Mathematics solution from the Science and Education area of ConceptDraw Solution Park.
Ordering Process Flowchart. Flowchart Examples
A flowchart is a widely used type of diagram that visually represents an algorithm, workflow or process, using the boxes of various kinds to depict the steps and connecting them with arrows to show the order of execution these steps. Еhe ConceptDraw DIAGRAM supplied with Accounting Flowcharts Solution from the Finance and Accounting Area of ConceptDraw Solution Park is a powerful diagramming and vector drawing software which ideally suits for designing Ordering Process Flowchart of any complexity.Swim Lane Diagrams
Swim Lane diagrams are the variety of process flow diagrams and are based on the IDEF3 standard. They were developed by Lynn Shostack for usage in projecting. With their help organization diagrams are combined with process flow, as they visually display an object of the production system which is charged with given concrete processes in general flow of processes of the production system.Flowchart Examples and Templates
ConceptDraw provides a wide variety of examples such as flowcharts, organizational charts, business charts, and lots more. Please choose any examples you are interested in, alternatively download them for free; you will need to install ConceptDraw to view them. As you will see, ConceptDraw is very powerful, you can use more than 10000 symbols, examples, and many pre-drawn templates, to create your own spectacular flowcharts, business diagrams, and lots more, effortlessly, and in no time at all.- Euclidean algorithm - Flowchart | Gcd Program Algorithm Flowchat
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