Haskell 1. Show how the meaning of the following curried function definition can be formalized in terms of lambda expressions: mult :: Int -> Int -> Int -> Int mult x y z = x * y * z
Haskell 1. Show how the meaning of the following curried function definition can be formalized in terms of lambda expressions: mult :: Int -> Int -> Int -> Int mult x y z = x * y * z
C++ for Engineers and Scientists
4th Edition
ISBN:9781133187844
Author:Bronson, Gary J.
Publisher:Bronson, Gary J.
Chapter12: Adding Functionality To Your Classes
Section12.1: Providing Class I/o Capabilities
Problem 6E
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Haskell
1. Show how the meaning of the following curried function
definition can be formalized in terms of lambda expressions:
mult :: Int -> Int -> Int -> Int
mult x y z = x * y * z
2. A positive integer is "perfect" if it equals the sum of all of its
factors, excluding the number itself. Using a list comprehension and
the function "factors", define a function "perfects :: Int -> [Int]"
that returns the list of all perfect numbers up to a given limit. For
example (in GHCi):
> perfects 500
[6,28,496]
Note that "factors" is just:
factors :: Int -> [Int]
factors n = [x | x Bool" which
returns "True" if the given "Int" is perfect, and "False" otherwise.
Then use "isperfect" as a guard in a list comprehension to filter out
all of the non-perfect integers (i.e., to keep only the perfect
integers).
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