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123 changes: 94 additions & 29 deletions lib/using_restricted_array.rb
Original file line number Diff line number Diff line change
@@ -1,61 +1,129 @@
# frozen_string_literal: true
require_relative 'restricted_array.rb'
Minitest::Reporters.use!
Minitest::Reporters::SpecReporter.new
# RestrictedArray can be created using a specified size, or a random size in
# the range of 1-20 will be chosen for you.
# All values are integers in the range of 1-221.
# RestrictedArray cannot be resized.

# Calculates the length of the restricted array. All values are integers.
# The restricted_array is terminated by 'nil' i.e. array[length] = nil
# Time complexity: ?
# Space complexity: ?
# Time complexity: 0(n) Linear: iteration depends on length, we have to go through the array until we find the termination character nil.
# Space complexity: O(1); uses constant memory, doesn't matter how big array is, we have one counter, no new data structures being created
def length(array)
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raise NotImplementedError
# raise NotImplementedError
i = 0
i += 1 until array[i].nil?
i
end

# Prints each integer values in the array
# Time complexity: ?
# Space complexity: ?
# Time complexity: O(n) linear, in order to print every element in array we have to go through entire array.
# Space complexity: O(1) uses constant amount of memory, prints elements in array. No matter how array changes,
# new memory is not taken up for this method.
def print_array(array)
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raise NotImplementedError
i = 0
until array[i].nil?
print array[i]
i += 1
end
end

# For an unsorted array, searches for 'value_to_find'.
# Returns true if found, false otherwise.
# Time complexity: ?
# Space complexity: ?
# Time complexity: O(n) linear, have to iterate through array until we find it.
# Space complexity: O(1), constant memory,
def search(array, length, value_to_find)
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raise NotImplementedError
# raise NotImplementedError
length.times do |i|
return true if value_to_find == array[i]
end
return false
end

# Finds and returns the largest integer value the array
# Assumes that the array is not sorted.
# Time complexity: ?
# Space complexity: ?
# Time complexity: O(n) linear: since it's unsorted, will have to go through the entire array until the largest value is found.
# Space complexity: O(1) memory usage does not change for this method, it is constant.
def find_largest(array, length)
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raise NotImplementedError
#raise NotImplementedError
return nil if length.nil? || length.zero?

largest_value = array[0]
i = 1
while i < length
largest_value = array[i] if array[i] > largest_value
i += 1
end

largest_value

end

# Finds and returns the smallest integer value in the array
# Assumes that the array is not sorted.
# Time complexity: ?
# Space complexity: ?
# Time complexity: O(n) linear: since it's unsorted, will have to go through the entire array until the smallest value is found.
# Space complexity: O(1) memory usage does not change for this method, it is constant.
def find_smallest(array, length)
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raise NotImplementedError
#raise NotImplementedError
return nil if length.nil? || length.zero?

min_value = array[0]
i = 1
while i < length
min_value = array[i] if array[i] < min_value
i += 1
end

min_value

end

# Reverses the values in the integer array in place
# Time complexity: ?
# Space complexity: ?
# Time complexity: O(n) execute in linear time as compared to the size of the input
# Space complexity: O(1) constant space complexity; since it is in place. Amount of memory used does not change as the size of the input array changes.
# Note: There are 3 memory allocations created for the 3 variables created(i,j,temp) but once created these do not change as input array size changes.
def reverse(array, length)
raise NotImplementedError
#raise NotImplementedError
return nil if length <= 1

first = 0
last = length - 1

while first < last
temp = array[first]
array[first] = array[last]
array[last] = temp

first += 1
last -= 1
end

end

# For an array sorted in ascending order, searches for 'value_to_find'.
# Returns true if found, false otherwise.
# Time complexity: ?
# Space complexity: ?
# Time complexity: O(log n), the data set size affects the efficiency of the algorithm in a logarithmic fashion
# Space complexity: O(1), memory used does not change as the size of the input array changes
def binary_search(array, length, value_to_find)
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raise NotImplementedError
#raise NotImplementedError
return false if length.zero?

low = 0
high = length - 1

while low < high
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mid = low + high / 2
if array[mid] == value_to_find
return true
elsif array[mid] > value_to_find
high = mid - 1
elsif array[mid] < value_to_find
low = mid + 1
end
end
return false
end

# Helper method provided to sort the array in ascending order
Expand All @@ -77,16 +145,13 @@ def sort(array, length)
min_index = index # assume index is where the next minimally value is
temp_index = index+1 # compare with values at index+1 to length-1
while temp_index < length # inner loop - n-1 elements
if array[temp_index] < array[min_index] # found a new minimum, update min_index
min_index = temp_index
end
min_index = temp_index if array[temp_index] < array[min_index] # found a new minimum, update min_index
temp_index += 1 # move to next index
end
if min_index != index # next minimum value is not at current index, swap
temp = array[min_index]
array[min_index] = array[index]
array[index] = temp
end
next unless min_index != index # next minimum value is not at current index, swap
temp = array[min_index]
array[min_index] = array[index]
array[index] = temp
end
end
## --- END OF METHODS ---