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Define a higher order version of the insertion sort algortihm. That is define functions
insertBy :: Ord b => (a->b) -> a -> [a] -> [a]
inssortBy :: Ord b => (a->b) -> [a] -> [a]
such that inssort f l sorts the list l such that an element x comes before an element y if f x < f y.
Students sit three examinations and their results are represented by the type synonyms:
type Mark = Int
type Result = (Mark, Mark, Mark)
Use inssortBy to answer the following questions. In testing your functions, you may wish to use the list of results, level1,
The idea of this section is not to do anything new along with a series solution problem. Instead this is here to exemplify that moving in a higher order differential equation does
A specification of a function TOARR is given below. function TOARR(n in Int, s in Stack of Int) return in Array of Int pre n ≥ 0. post The returned value is an array of size
Define a Prolog predicate flatten(List, FlattenedList) that asserts List is any nested list of atoms and FlattenedList is the same list with the nesting removed. The atom [] should
1- Allocate array with 32bit 100 element 2- Prompt the user to enter the maximum or the upper bound of the random value 3- Read the value and use it generate random numbers to init
Implement a two-dimensional table in Prolog. Your program will contain: An insert_entry predicate that takes a table, row, column and an entry and inserts the entry at the g
1. Write a shell script to locate executable files. This script takes a list of file names from the command line and determines which would be executed had these names been given a
Suppose you have a ?le orase of city and country names, like this: Cluj, Romania Debrecen, Hungary Klagenfurt, Austria Berlin, Germany Szeged, Hungary Budapest, Hungary Lintz, A
create a small database for a company, require at least 4 tables. also, have 4 business report, oracle built-in function, 5 string, 5 number or math functions, 5 date and time func
QUESTION 1 (a) (i) What is linear programming problem? (ii) Define and explain the following terms: (1) objective function, (2) decision variable, (3) constraints, (4) feasi
Normal 0 false false false EN-US X-NONE X-NONE MicrosoftInternetExplorer4
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