Added solution for Project Euler problem 74.#3125
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Added solution for Project Euler problem 74.#3125dhruvmanila merged 3 commits intoTheAlgorithms:masterfrom fpringle:problem_74
dhruvmanila merged 3 commits intoTheAlgorithms:masterfrom
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* Added solution for Project Euler problem 74. Fixes: TheAlgorithms#2695 * Added doctest for solution() in project_euler/problem_74/sol1.py * Update docstrings and 0-padding of directory name. Reference: TheAlgorithms#3256
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* Added solution for Project Euler problem 74. Fixes: TheAlgorithms#2695 * Added doctest for solution() in project_euler/problem_74/sol1.py * Update docstrings and 0-padding of directory name. Reference: TheAlgorithms#3256
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Name: Digit factorial chains
The number 145 is well known for the property that the sum of the factorial of its digits is equal to 145:
1! + 4! + 5! = 1 + 24 + 120 = 145
Perhaps less well known is 169, in that it produces the longest chain of numbers that link back to 169; it turns out that there are only three such loops that exist:
169 → 363601 → 1454 → 169
871 → 45361 → 871
872 → 45362 → 872
It is not difficult to prove that EVERY starting number will eventually get stuck in a loop. For example,
69 → 363600 → 1454 → 169 → 363601 (→ 1454)
78 → 45360 → 871 → 45361 (→ 871)
540 → 145 (→ 145)
Starting with 69 produces a chain of five non-repeating terms, but the longest non-repeating chain with a starting number below one million is sixty terms.
How many chains, with a starting number below one million, contain exactly sixty non-repeating terms?
Reference: https://projecteuler.net/problem=74
Reference: #2695
Checklist:
Fixes: #{$ISSUE_NO}.