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Copy file name to clipboardExpand all lines: README.md
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u.finished = time
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```
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- Dijkstra's algorithm, CLRS#24.3, CCSP#4.5.1: [c++](cpp-algorithm/src/graph), [python](python-algorithm/algorithm/graph/test)(test), [java](java-algorithm/src/main/java/com/example/algorithm/graph) |A single source the shortest path algorithm that handle non-negative edge weights. It finds the shortest path between two vertices in a graph.
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- Dijkstra's algorithm, CLRS#24.3, CCSP#4.5.1: [c++](cpp-algorithm/src/graph), [python(test)](python-algorithm/algorithm/graph/test), [java](java-algorithm/src/main/java/com/example/algorithm/graph) |A single source the shortest path algorithm that handle non-negative edge weights. It finds the shortest path between two vertices in a graph.
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```txt
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algorithm Dijkstra(G, source):
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**Examples**
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-Maze problem: [java](java-algorithm/src/main/java/com/example/algorithm/graph) |A maze problem is that find a path from the start to the goal. The maze is represented by a graph. The start and the goal are represented by vertices. The path is represented by a sequence of vertices.
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-Minimum spanning tree (Kruskal, Prim, Boruvka), CLRS#23, CCSP#4.4.2: [python](python-algorithm/algorithm/graph/test)(test) |Find the minimum spanning tree of a graph. cf. Kruskal(CLRS#23.2, CLRS#21.1), Prim(CLRS#23.2)
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-Minimum spanning tree (Kruskal, Prim, Boruvka), CLRS#23, CCSP#4.4.2: [python(test)](python-algorithm/algorithm/graph/test) |Find the minimum spanning tree of a graph. cf. Kruskal(CLRS#23.2, CLRS#21.1), Prim(CLRS#23.2)
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[:arrow_up_small: back to toc](#table-of-contents)
-Combination: [c++](cpp-algorithm/src/math)(`GenerateCombination`) |Find the number of ways to choose $k$ items from $n$ items.
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-FastFourier transform:FastFourier transform is a mathematical algorithm that finds the discrete Fourier transform of a set of real numbers.
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-Greatest common divisor (GCD), CLRS#31.2: [python](python-algorithm/algorithm/math), [java](java-algorithm/src/main/java/com/example/algorithm/math), [go](go-algorithm/internal/math) |Find the greatest common divisor of two numbers.
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-Greatest common divisor (GCD), CLRS#31.2: [python](python-algorithm/algorithm/math), [java](java-algorithm/src/main/java/com/example/algorithm/math), [go](go-algorithm/pkg/math) |Find the greatest common divisor of two numbers.
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-Integer factorization: [c++](cpp-algorithm/src/math), [java](java-algorithm/src/main/java/com/example/algorithm/math) |Integer factorization is the process of determining which prime numbers divide a given positive integer.
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-Least common multiple (LCM): [python](python-algorithm/algorithm/math), [java](java-algorithm/src/main/java/com/example/algorithm/math) |Find the least common multiple of two numbers.
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-Miller-Rabin primality test, CLRS#31.8: [c++](cpp-algorithm/src/math) |Miller-Rabin primality test is a mathematical algorithm that finds whether a given number is prime.
Copy file name to clipboardExpand all lines: README_ko-KR.md
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[English](README.md) | [Korean](README_ko-KR.md)
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이 리포지토리는 알고리즘, 데이터 구조, 문제 해결에 대한 구현 예제들로 구성되어 있다. 예제들은 C++, Python, Java, Go로 작성되었으며, 각 언어는 다음과 같은 테스트 프레임워크/패키지를 사용한다: [Google Test](https://google.github.io/googletest/)(C++), [pytest](https://docs.pytest.org/)(Python), [JUnit](https://junit.org/)(Java), [go test](https://pkg.go.dev/cmd/go)(Go). 테스트를 실행하여 알고리즘 로직에 대한 메서드/함수를 수행한다.
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이 리포지토리는 알고리즘, 데이터 구조, 문제 해결에 대한 구현 예제들로 구성되어 있습니다. 예제들은 C++, Python, Java, Go로 작성되었으며, 각 언어는 다음과 같은 테스트 프레임워크를 사용합니다: [Google Test](https://google.github.io/googletest/)(C++), [pytest](https://docs.pytest.org/)(Python), [JUnit](https://junit.org/)(Java), [go test](https://pkg.go.dev/cmd/go)(Go). 테스트를 실행하여 알고리즘 로직에 대한 메서드/함수를 수행합니다.
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