(1) Select all the max-patterns.{a, b, c)☐ {b, c, d}{a, c, d}{a, b, c, d} For a given dataset with min_sup = 8 (absolute support), the closed patterns are (a,b,c,d} withsupport of 9, {a,b,c) with support of 11, and {a, b,d} with support of 13.

(a, b, c)(a, b, d)Explanation:To identify the maximal patterns, we need to consider the patterns…

Answered: (1) Select all the max-patterns. {a, b,…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Task- Median elements (C Language) Example #4 expected output is 5, but from the program below its coming out to 4. Please help make it come out to 5 as expected Given an array of integer elements, the median is the value that separates the higher half from the lower half of the values. In other words, the median is the central element of a sorted array. Since multiple elements of an input array can be equal to the median, in this task you are asked to compute the number of elements equal to the median in an input array of size N, with N being an odd number. Requirements Name your program project4_median.c. Follow the format of the examples below. The program will read the value of N, then read in the values that compose the array. These values are not necessarily sorted. The program should include the following function. Do not modify the function prototype. int compute_median(int *a, int n); a represents the input array, n is the length of the array. The function returns the…
(Q1)This is a Data Structures problem and the programming language used is Lisp. Solve the question we detailed steps and make it concise and easy to understand. Please and thank you.
Exercise 1: (Design of algorithm to find greatest common divisor) In mathematics, the greatest common divisor (gcd) of two or more integers is the largest positive integer that divides each of the integers. For example, the gcd of 8 and 12 is 4. Why? Divisors of 8 are 1, 2, 4, 8. Divisors of 12 are 1, 2, 4, 6, 12 Thus, the common divisors of 8 and 12 are 1, 2, 4. Out of these common divisors, the greatest one is 4. Therefore, the greatest common divisor (gcd) of 8 and 12 is 4. Write a programming code for a function FindGCD(m,n) that find the greatest common divisor. You can use any language of Java/C++/Python/Octave. Find GCD Algorithm: Step 1 Make an array to store common divisors of two integers m, n. Step 2 Check all the integers from 1 to minimun(m,n) whether they divide both m, n. If yes, add it to the array. Step 3 Return the maximum number in the array.
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MIPS Assembly The program: Write a function in MIPS assembly that takes an array of integers and finds local minimum points. i.e., points that if the input entry is smaller than both adjacent entries. The output is an array of the same size of the input array. The output point is 1 if the corresponding input entry is a relative minimum, otherwise 0. (You should ignore the output array's boundary items, set to 0.) My code: # (Note: The first/last entry of the output array is always 0# since it's ignored, never be a local minimum.)# $a0: The base address of the input array# $a1: The base address of the output array with local minimum points# $a2: Size of arrayfind_local_minima:############################ Part 2: your code begins here ###la $t1, ($t2)la $t1, ($t2)move $a1, $s0 li $a2, 4jal find_local_minima print:ble $a2, 0, exitlw $a0, ($s0)li $v0, 1syscall addi $s0, $s0, 4addi $a2, $a2, -1 ############################ Part 2: your code ends here ###jr $ra I am not getting the correct…
(4) {w € [0, 1]* : w does not have 001 as a substring} Testing strings: €, 0, 1, 01, 000, 001, 0001, 0010, 0101, 11000, 110010 The accepted strings are: L U E O 01 000 001 0001 ☐ 0010 0101 11000 110010
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(1) Select all the max-patterns. {a, b, c) ☐ {b, c, d} {a, c, d} {a, b, c, d} For a given dataset with min_sup = 8 (absolute support), the closed patterns are (a,b,c,d} with support of 9, {a,b,c) with support of 11, and {a, b,d} with support of 13.