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MatrixChainMultiplicationTest.java
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54 lines (41 loc) · 2.1 KB
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package com.thealgorithms.dynamicprogramming;
import static org.junit.jupiter.api.Assertions.assertEquals;
import java.util.ArrayList;
import org.junit.jupiter.api.Test;
class MatrixChainMultiplicationTest {
@Test
void testMatrixCreation() {
MatrixChainMultiplication.Matrix matrix1 = new MatrixChainMultiplication.Matrix(1, 10, 20);
MatrixChainMultiplication.Matrix matrix2 = new MatrixChainMultiplication.Matrix(2, 20, 30);
assertEquals(1, matrix1.count());
assertEquals(10, matrix1.col());
assertEquals(20, matrix1.row());
assertEquals(2, matrix2.count());
assertEquals(20, matrix2.col());
assertEquals(30, matrix2.row());
}
@Test
void testMatrixChainOrder() {
// Create a list of matrices to be multiplied
ArrayList<MatrixChainMultiplication.Matrix> matrices = new ArrayList<>();
matrices.add(new MatrixChainMultiplication.Matrix(1, 10, 20)); // A(1) = 10 x 20
matrices.add(new MatrixChainMultiplication.Matrix(2, 20, 30)); // A(2) = 20 x 30
// Calculate matrix chain order
MatrixChainMultiplication.Result result = MatrixChainMultiplication.calculateMatrixChainOrder(matrices);
// Expected cost of multiplying A(1) and A(2)
int expectedCost = 6000; // The expected optimal cost of multiplying A(1)(10x20) and A(2)(20x30)
int actualCost = result.getM()[1][2];
assertEquals(expectedCost, actualCost);
}
@Test
void testOptimalParentheses() {
// Create a list of matrices to be multiplied
ArrayList<MatrixChainMultiplication.Matrix> matrices = new ArrayList<>();
matrices.add(new MatrixChainMultiplication.Matrix(1, 10, 20)); // A(1) = 10 x 20
matrices.add(new MatrixChainMultiplication.Matrix(2, 20, 30)); // A(2) = 20 x 30
// Calculate matrix chain order
MatrixChainMultiplication.Result result = MatrixChainMultiplication.calculateMatrixChainOrder(matrices);
// Check the optimal split for parentheses
assertEquals(1, result.getS()[1][2]); // s[1][2] should point to the optimal split
}
}