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* control flow concept updated * control flow concept updated * requested changes updated * requested changes updated * requested changes updated * `If` -> `if` * `felt` -> `felt252` + nits * minor nits * Remove redundant blank line * Todo implemented * prime_factors updated * prime_factors updated * prime_factors updated * prime_factors updated * prime_factors updated * prime_factors updated * prime_factors updated * prime_factors updated * prime_factors updated * nth-prime updated * nth-prime updated * nth-prime updated * nth-prime updated * nth-prime updated * nth-prime updated * nth-prime updated * nth-prime updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * changes updated * sum_of_multiples * sum_of_multiples * sum_of_multiples * sum_of_multiples * sum_of_multiples * sum_of_multiples * sum_of_multiples * sum_of_multiples * sum_of_multiples * Apply suggestions from code review --------- Co-authored-by: Nenad <xinef.it@gmail.com>
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# Instructions | ||
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Your task is to write the code that calculates the energy points that get awarded to players when they complete a level. | ||
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The points awarded depend on two things: | ||
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- The level (a number) that the player completed. | ||
- The base value of each magical item collected by the player during that level. | ||
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The energy points are awarded according to the following rules: | ||
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1. For each magical item, take the base value and find all the multiples of that value that are less than the level number. | ||
2. Combine the sets of numbers. | ||
3. Remove any duplicates. | ||
4. Calculate the sum of all the numbers that are left. | ||
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Let's look at an example: | ||
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**The player completed level 20 and found two magical items with base values of 3 and 5.** | ||
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To calculate the energy points earned by the player, we need to find all the unique multiples of these base values that are less than level 20. | ||
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- Multiples of 3 less than 20: `{3, 6, 9, 12, 15, 18}` | ||
- Multiples of 5 less than 20: `{5, 10, 15}` | ||
- Combine the sets and remove duplicates: `{3, 5, 6, 9, 10, 12, 15, 18}` | ||
- Sum the unique multiples: `3 + 5 + 6 + 9 + 10 + 12 + 15 + 18 = 78` | ||
- Therefore, the player earns **78** energy points for completing level 20 and finding the two magical items with base values of 3 and 5. |
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# Introduction | ||
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You work for a company that makes an online, fantasy-survival game. | ||
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When a player finishes a level, they are awarded energy points. | ||
The amount of energy awarded depends on which magical items the player found while exploring that level. |
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{ | ||
"authors": [ | ||
"Falilah" | ||
], | ||
"files": { | ||
"solution": [ | ||
"src/lib.cairo" | ||
], | ||
"test": [ | ||
"tests/sum_of_multiples.cairo" | ||
], | ||
"example": [ | ||
".meta/example.cairo" | ||
], | ||
"invalidator": [ | ||
"Scarb.toml" | ||
] | ||
}, | ||
"blurb": "Given a number, find the sum of all the multiples of particular numbers up to but not including that number.", | ||
"source": "A variation on Problem 1 at Project Euler", | ||
"source_url": "https://projecteuler.net/problem=1" | ||
} |
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pub fn sum(limit: u32, factors: Array<u32>) -> u32 { | ||
let mut multiples: Array<u32> = array![]; | ||
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for f in factors { | ||
if f > 0 { | ||
let mut multiplier = 1; | ||
let mut x = f; | ||
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while x < limit { | ||
if !contains(@multiples, x) { | ||
multiples.append(x); | ||
}; | ||
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multiplier += 1; | ||
x = f * multiplier; | ||
} | ||
} | ||
}; | ||
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let mut total_sum = 0; | ||
for m in multiples { | ||
total_sum += m; | ||
}; | ||
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total_sum | ||
} | ||
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fn contains(arr: @Array<u32>, value: u32) -> bool { | ||
let mut i = 0; | ||
let mut result = false; | ||
while i < arr.len() { | ||
if arr[i] == @value { | ||
result = true; | ||
break; | ||
} | ||
i += 1; | ||
}; | ||
result | ||
} |
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# This is an auto-generated file. | ||
# | ||
# Regenerating this file via `configlet sync` will: | ||
# - Recreate every `description` key/value pair | ||
# - Recreate every `reimplements` key/value pair, where they exist in problem-specifications | ||
# - Remove any `include = true` key/value pair (an omitted `include` key implies inclusion) | ||
# - Preserve any other key/value pair | ||
# | ||
# As user-added comments (using the # character) will be removed when this file | ||
# is regenerated, comments can be added via a `comment` key. | ||
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[54aaab5a-ce86-4edc-8b40-d3ab2400a279] | ||
description = "no multiples within limit" | ||
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[361e4e50-c89b-4f60-95ef-5bc5c595490a] | ||
description = "one factor has multiples within limit" | ||
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[e644e070-040e-4ae0-9910-93c69fc3f7ce] | ||
description = "more than one multiple within limit" | ||
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[607d6eb9-535c-41ce-91b5-3a61da3fa57f] | ||
description = "more than one factor with multiples within limit" | ||
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[f47e8209-c0c5-4786-b07b-dc273bf86b9b] | ||
description = "each multiple is only counted once" | ||
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[28c4b267-c980-4054-93e9-07723db615ac] | ||
description = "a much larger limit" | ||
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[09c4494d-ff2d-4e0f-8421-f5532821ee12] | ||
description = "three factors" | ||
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[2d0d5faa-f177-4ad6-bde9-ebb865083751] | ||
description = "factors not relatively prime" | ||
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[ece8f2e8-96aa-4166-bbb7-6ce71261e354] | ||
description = "some pairs of factors relatively prime and some not" | ||
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[624fdade-6ffb-400e-8472-456a38c171c0] | ||
description = "one factor is a multiple of another" | ||
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[949ee7eb-db51-479c-b5cb-4a22b40ac057] | ||
description = "much larger factors" | ||
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[41093673-acbd-482c-ab80-d00a0cbedecd] | ||
description = "all numbers are multiples of 1" | ||
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[1730453b-baaa-438e-a9c2-d754497b2a76] | ||
description = "no factors means an empty sum" | ||
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[214a01e9-f4bf-45bb-80f1-1dce9fbb0310] | ||
description = "the only multiple of 0 is 0" | ||
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[c423ae21-a0cb-4ec7-aeb1-32971af5b510] | ||
description = "the factor 0 does not affect the sum of multiples of other factors" | ||
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[17053ba9-112f-4ac0-aadb-0519dd836342] | ||
description = "solutions using include-exclude must extend to cardinality greater than 3" | ||
comment = "decreased the limit input value to fit into Cairo's runtime limitation" |
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[package] | ||
name = "sum_of_multiples" | ||
version = "0.1.0" | ||
edition = "2024_07" | ||
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[dev-dependencies] | ||
cairo_test = "2.8.2" |
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pub fn sum(limit: u32, factors: Array<u32>) -> u32 { | ||
panic!("implement `sum_of_multiples`") | ||
} |
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exercises/practice/sum-of-multiples/tests/sum_of_multiples.cairo
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use sum_of_multiples::sum; | ||
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#[test] | ||
fn no_multiples_within_limit() { | ||
let factors: Array<u32> = array![3, 5]; | ||
let limit = 1; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 0); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn one_factor_has_multiples_within_limit() { | ||
let factors: Array<u32> = array![3, 5]; | ||
let limit = 4; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 3); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn more_than_one_multiple_within_limit() { | ||
let factors: Array<u32> = array![3]; | ||
let limit = 7; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 9); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn more_than_one_factor_with_multiples_within_limit() { | ||
let factors: Array<u32> = array![3, 5]; | ||
let limit = 10; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 23); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn each_multiple_is_only_counted_once() { | ||
let factors: Array<u32> = array![3, 5]; | ||
let limit = 100; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 2318); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn a_much_larger_limit() { | ||
let factors: Array<u32> = array![3, 5]; | ||
let limit = 1000; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 233168); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn three_factors() { | ||
let factors: Array<u32> = array![7, 13, 17]; | ||
let limit = 20; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 51); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn factors_not_relatively_prime() { | ||
let factors: Array<u32> = array![4, 6]; | ||
let limit = 15; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 30); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn some_pairs_of_factors_relatively_prime_and_some_not() { | ||
let factors: Array<u32> = array![5, 6, 8]; | ||
let limit = 150; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 4419); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn one_factor_is_a_multiple_of_another() { | ||
let factors: Array<u32> = array![5, 25]; | ||
let limit = 51; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 275); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn much_larger_factors() { | ||
let factors: Array<u32> = array![43, 47]; | ||
let limit = 10000; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 2203160); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn all_numbers_are_multiples_of_1() { | ||
let factors: Array<u32> = array![1]; | ||
let limit = 100; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 4950); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn no_factors_means_an_empty_sum() { | ||
let factors: Array<u32> = array![]; | ||
let limit = 10000; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 0); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn the_only_multiple_of_0_is_0() { | ||
let factors: Array<u32> = array![0]; | ||
let limit = 1; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 0); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn the_factor_0_does_not_affect_the_sum_of_multiples_of_other_factors() { | ||
let factors: Array<u32> = array![3, 0]; | ||
let limit = 4; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 3); | ||
} | ||
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#[test] | ||
#[ignore] | ||
fn solutions_using_include_exclude_must_extend_to_cardinality_greater_than_3() { | ||
let factors: Array<u32> = array![2, 3, 5, 7, 11]; | ||
let limit = 1500; | ||
let output = sum(limit, factors); | ||
assert_eq!(output, 888403); | ||
} |