Fixed combination and renamed digits to more generic elements in permutation, big sets still not working
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e293fb90d3
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87b4b49dad
@ -53,7 +53,7 @@ pub fn nth_lex<T: Clone + Ord>(
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#[derive(Clone)]
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pub struct Combinator<T: Clone + Ord> {
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pub current: Vec<T>,
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pub elements: Vec<T>,
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pub k: usize,
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idx: usize,
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}
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@ -64,7 +64,7 @@ impl<T: Clone + Ord> Combinator<T> {
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return Err(Box::from("Out of bounds"));
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}
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Ok(Self {
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current: elements,
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elements,
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k,
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idx: 0,
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})
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@ -75,7 +75,7 @@ impl<T: Clone + Ord> Iterator for Combinator<T> {
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type Item = Vec<T>;
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fn next(&mut self) -> Option<Self::Item> {
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let num_elements = self.current.len();
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let num_elements = self.elements.len();
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let num_combinations = binomial(num_elements, self.k);
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if self.idx == num_combinations {
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return None;
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@ -83,7 +83,7 @@ impl<T: Clone + Ord> Iterator for Combinator<T> {
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let mut i = 0;
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let mut remaining_k = self.k;
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let mut comb = Vec::new();
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let mut remainder = self.idx - 1;
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let mut remainder = self.idx;
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while remaining_k > 0 {
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// Count the number of combinations that start with elements[i]
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// example with n = 5, k = 2
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@ -94,7 +94,7 @@ impl<T: Clone + Ord> Iterator for Combinator<T> {
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let count = binomial(num_elements - i - 1, remaining_k - 1);
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if remainder < count {
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// If the nth combination is within the count, pick this element
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comb.push(self.current[i].clone());
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comb.push(self.elements[i].clone());
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remaining_k -= 1;
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} else {
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remainder -= count;
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@ -102,14 +102,13 @@ impl<T: Clone + Ord> Iterator for Combinator<T> {
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i += 1;
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}
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self.idx += 1;
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self.current = comb;
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Some(self.current.clone())
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Some(comb)
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}
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}
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#[cfg(test)]
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mod test {
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use crate::combination::nth_lex;
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use crate::combination::{nth_lex, Combinator};
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const SMALL: [i8; 5] = [1, 2, 3, 4, 5];
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@ -161,84 +160,85 @@ mod test {
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assert!(nth_lex(small, 1, 6).is_err());
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}
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// Can't yet use too big values
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//#[test]
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//fn nth_lex_all_big() {
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// let big: Vec<i32> = (0..100).collect();
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// assert_eq!(
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// nth_lex(big.clone(), 100, 1).unwrap(),
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// (0..100).collect::<Vec<i32>>()
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// );
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// assert!(nth_lex(big, 100, 2).is_err());
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//}
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//#[test]
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//fn nth_lex_some_big() {
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// let big: Vec<i32> = (0..100).collect();
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// assert_eq!(
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// nth_lex(big.clone(), 50, 1).unwrap(),
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// (0..50).collect::<Vec<i32>>()
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// );
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//}
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//#[test]
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//fn nth_lex_one_big() {
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// let big: Vec<i32> = (0..100).collect();
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// assert_eq!(nth_lex(big.clone(), 1, 1).unwrap(), vec![0]);
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// assert_eq!(nth_lex(big.clone(), 1, 2).unwrap(), vec![1]);
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// assert_eq!(nth_lex(big.clone(), 1, 3).unwrap(), vec![2]);
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// assert_eq!(nth_lex(big.clone(), 1, 4).unwrap(), vec![3]);
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//}
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// Combinator
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#[test]
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fn nth_lex_all_big() {
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let big: Vec<i32> = (0..100).collect();
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assert_eq!(
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nth_lex(big.clone(), 100, 1).unwrap(),
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(0..100).collect::<Vec<i32>>()
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);
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assert!(nth_lex(big, 100, 2).is_err());
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fn comb_zero_small() {
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let small = SMALL.to_vec();
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let comb = Combinator::new(small, 0);
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assert!(comb.is_err());
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}
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#[test]
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fn nth_lex_some_big() {
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let big: Vec<i32> = (0..100).collect();
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assert_eq!(
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nth_lex(big.clone(), 50, 1).unwrap(),
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(0..50).collect::<Vec<i32>>()
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);
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fn comb_more_small() {
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let small = SMALL.to_vec();
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let comb = Combinator::new(small, 6);
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assert!(comb.is_err());
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}
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#[test]
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fn nth_lex_one_big() {
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let big: Vec<i32> = (0..100).collect();
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assert_eq!(nth_lex(big.clone(), 1, 1).unwrap(), vec![0]);
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assert_eq!(nth_lex(big.clone(), 1, 2).unwrap(), vec![1]);
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assert_eq!(nth_lex(big.clone(), 1, 3).unwrap(), vec![2]);
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assert_eq!(nth_lex(big.clone(), 1, 4).unwrap(), vec![3]);
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fn comb_all_small() {
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let small = SMALL.to_vec();
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let mut comb = Combinator::new(small, 5).unwrap();
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assert!(comb.next() == Some(vec![1, 2, 3, 4, 5]));
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assert!(comb.next().is_none());
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}
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// Combinator. Needs fixing
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#[test]
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fn comb_some_small() {
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let small = SMALL.to_vec();
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let mut comb = Combinator::new(small, 2).unwrap();
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assert_eq!(comb.next(), Some(vec![1, 2]));
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assert_eq!(comb.next(), Some(vec![1, 3]));
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assert_eq!(comb.next(), Some(vec![1, 4]));
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assert_eq!(comb.next(), Some(vec![1, 5]));
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assert_eq!(comb.next(), Some(vec![2, 3]));
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assert_eq!(comb.next(), Some(vec![2, 4]));
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assert_eq!(comb.next(), Some(vec![2, 5]));
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assert_eq!(comb.next(), Some(vec![3, 4]));
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assert_eq!(comb.next(), Some(vec![3, 5]));
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assert_eq!(comb.next(), Some(vec![4, 5]));
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assert!(comb.next().is_none());
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}
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//#[test]
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//fn comb_zero_small() {
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// let small = SMALL.to_vec();
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// let comb = Combinator::new(small, 0);
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// assert!(comb.is_err());
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//}
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//#[test]
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//fn comb_more_small() {
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// let small = SMALL.to_vec();
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// let comb = Combinator::new(small, 6);
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// assert!(comb.is_err());
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//}
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//#[test]
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//fn comb_all_small() {
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// let small = SMALL.to_vec();
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// let mut comb = Combinator::new(small, 5).unwrap();
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// assert!(comb.next() == Some(vec![1, 2, 3, 4, 5]));
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// assert!(comb.next().is_none());
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//}
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//#[test]
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//fn comb_some_small() {
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// let small = SMALL.to_vec();
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// let mut comb = Combinator::new(small, 2).unwrap();
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// assert_eq!(comb.next(), Some(vec![1, 2]));
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// assert_eq!(comb.next(), Some(vec![1, 3]));
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// assert_eq!(comb.next(), Some(vec![1, 4]));
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// assert_eq!(comb.next(), Some(vec![1, 5]));
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// assert_eq!(comb.next(), Some(vec![2, 3]));
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// assert_eq!(comb.next(), Some(vec![2, 4]));
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// assert_eq!(comb.next(), Some(vec![2, 5]));
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// assert_eq!(comb.next(), Some(vec![3, 4]));
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// assert_eq!(comb.next(), Some(vec![3, 5]));
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// assert_eq!(comb.next(), Some(vec![4, 5]));
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// assert!(comb.next().is_none());
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//}
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//#[test]
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//fn comb_one_small() {
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// let small = SMALL.to_vec();
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// let mut comb = Combinator::new(small, 1).unwrap();
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// assert_eq!(comb.next(), Some(vec![1]));
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// assert_eq!(comb.next(), Some(vec![2]));
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// assert_eq!(comb.next(), Some(vec![3]));
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// assert_eq!(comb.next(), Some(vec![4]));
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// assert_eq!(comb.next(), Some(vec![5]));
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// assert!(comb.next().is_none());
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//}
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#[test]
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fn comb_one_small() {
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let small = SMALL.to_vec();
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let mut comb = Combinator::new(small, 1).unwrap();
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assert_eq!(comb.next(), Some(vec![1]));
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assert_eq!(comb.next(), Some(vec![2]));
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assert_eq!(comb.next(), Some(vec![3]));
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assert_eq!(comb.next(), Some(vec![4]));
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assert_eq!(comb.next(), Some(vec![5]));
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assert!(comb.next().is_none());
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}
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}
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@ -64,17 +64,17 @@ impl<T: Clone + Ord + std::fmt::Display> Iterator for Permutator<T> {
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self.idx += 1;
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return Some(self.elements.clone());
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}
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let num_unique_digits = self.elements.len();
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if self.idx == factorial(num_unique_digits) {
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let num_unique_elements = self.elements.len();
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if self.idx == factorial(num_unique_elements) {
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return None;
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}
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let mut digits = self.elements.clone();
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let mut elements = self.elements.clone();
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let mut perm = Vec::new();
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let mut remainder = self.idx;
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for idx in 1..=num_unique_digits {
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let permutations = remainder / factorial(num_unique_digits - idx);
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remainder %= factorial(num_unique_digits - idx);
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perm.push(digits.remove(permutations));
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for idx in 1..=num_unique_elements {
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let permutations = remainder / factorial(num_unique_elements - idx);
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remainder %= factorial(num_unique_elements - idx);
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perm.push(elements.remove(permutations));
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}
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self.idx += 1;
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Some(perm)
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