






"""simple docstring"""







def 						lowercase__(A ,		A						)    ->list[int]:




						"""simple docstring"""



						lowercase__    :				Optional[int]=	int(A						)

						# Initialize Result
						lowercase__    :				List[str]=	[]

						# Traverse through all denomination
						for denomination in reversed(A						):
												# Find denominations
												while int(A						) >= int(A						):
																		total_value -= int(A						)
																		answer.append(A						)  # Append the "answers" array

						return answer


# Driver Code
if __name__ == "__main__":
			a			:    Optional[Any]				 =		[]
			a			:    Optional[Any]				 =		"""0"""

			if (
			    input("""Do you want to enter your denominations ? (yY/n): """).strip().lower()
			    == "y"
			):
						a			:    Dict				 =		int(input("""Enter the number of denominations you want to add: """).strip())

						for i in range(0, n):
									denominations.append(int(input(F"""Denomination {i}: """).strip()))
						a			:    List[str]				 =		input("""Enter the change you want to make in Indian Currency: """).strip()
			else:
						# All denominations of Indian Currency if user does not enter
						a			:    str				 =		[1, 2, 5, 10, 20, 50, 100, 500, 2000]
						a			:    Optional[int]				 =		input("""Enter the change you want to make: """).strip()

			if int(value) == 0 or int(value) < 0:
						print("""The total value cannot be zero or negative.""")

			else:
						print(F"""Following is minimal change for {value}: """)
						a			:    Tuple				 =		find_minimum_change(denominations, value)
						# Print result
						for i in range(len(answer)):
									print(answer[i], end=""" """)














"""simple docstring"""







from __future__ import annotations





def 						lowercase__(A						)    ->int:




						"""simple docstring"""



						for i in range(1 ,		len(matrix[0]						)						):
												matrix[0][i] += matrix[0][i - 1]

						# preprocessing the first column
						for i in range(1 ,		len(A						)						):
												matrix[i][0] += matrix[i - 1][0]

						# updating the path cost for current position
						for i in range(1 ,		len(A						)						):
												for j in range(1 ,		len(matrix[0]						)						):
																		matrix[i][j] += min(matrix[i - 1][j] ,		matrix[i][j - 1]						)

						return matrix[-1][-1]


if __name__ == "__main__":
			import doctest

			doctest.testmod()






