It provides multiple way to get permutation of data.
Easiest generic use case ```Rust use permutator::{CartesianProduct, Combination, Permutation}; let domains : &[&[i32]] = &[&[1, 2], &[3, 4, 5], &[6], &[7, 8], &[9, 10, 11]]; domains.cartprod().foreach(|cp| { // each cp will be &[&i32] with length equals to domains.len() which in this case 5
// It's k-permutation of size 3 over data.
cp.combination(3).for_each(|mut c| { // need mut
// each `c` is not &[&&i32]
// print the first 3-combination over data
println!("{:?}", c);
// start permute the 3-combination
c.permutation().for_each(|p| {
// each `p` is not &[&&&i32]
// print each permutation of the 3-combination.
println!("{:?}", p);
});
// It'll print the last 3-permutation again because permutation permute the value in place.
println!("{:?}", c);
})
});
Notice that each nested level get deeper reference.
If such behavior is undesired, use `copy` module.
Here's an example:
Rust
use permutator::copy::{CartesianProduct, Combination, Permutation};
let domains : &[&[i32]] = &[&[1, 2], &[3, 4, 5], &[6], &[7, 8], &[9, 10, 11]];
domains.cartprod().foreach(|cp| {
// each cp will be &[i32] with length equals to domains.len() which in this case 5
// It's k-permutation of size 3 over data.
cp.combination(3).for_each(|mut c| { // need mut
// each `c` is not &[i32]
// print the first 3-combination over data
println!("{:?}", c);
// start permute the 3-combination
c.permutation().for_each(|p| {
// each `p` is not &[i32]
// print each permutation of the 3-combination.
println!("{:?}", p);
});
// It'll print the last 3-permutation again because permutation permute the value in place.
println!("{:?}", c);
})
}); ```
copy moduleThis crate split into two modules. One is root module which can be used in most of the case. Another is copy module which require that the type implement Copy trait. The root module return value as a collection of &T, except all Heap permutaiton family. The copy module always return value as a collection of T. There's no Heap permutation function in copy module because it did permutation in place. There's no copy nor create any reference.
All heap permutation iterators are also in "copy" module. This is because K-Permutation iterator family depends on HeapPermutation iterator family but HeapPermutation iterator family in root module doesn't require T to implement Copy trait while K-Permutation iterator family require T to implement Copy trait. However, both copy and root module do exactly the same operation. There's no copy nor borrow operation as the algorithm itself do permutation in place.
It crate provides 2 functions to get a cartesian product or k-permutation: - getcartesianfor - getpermutationfor It perform mathematically calculation and return the result at that position. It doesn't skip the iteration. It useful when the domains is very large. Otherwise, simply skip the iteration may be faster. For example, in uncontrol test environment, heap_permutation function compile with --release flag can permute about 88 million permutations per second.
This crate also provides utilities functions like: - getcartesiansize - getpermutationsize
There are two distinct implementation to get cartesian product. - Iterator that return product - Function that call callback function to return product
This crate provides SelfCartesianProductIterator, SelfCartesianProductCellIter, and SelfCartesianProductRefIter structs that implement Iterator, IteratorReset, ExactSizeIterator traits. Each struct serves different use cases:-
- SelfCartesianProductIterator can be used in any case that performance is least concern.
- SelfCartesianProductCellIter can be used in case performance is important as well as safety.
- SelfCartesianProductRefIter can be used in case performance is critical and safety will be handle by caller.
Every structs implements IteratorReset trait.
- use reset function instead of creating a new Iterator everytime you need to re-iterate.
This crate provides CartesianProduct trait in both root module and copy module which add function cart_prod that return an Iterator to generate a Cartesian Product over a set itself multiple times. The types that currently support are:
- (&'a [T], usize) - Generate cartesian product over 'first paramter' for 'second paramater' times.
- (&'a [T], usize, Rc<RefCell<&'a mut [&'a T]>>) - Similar to above but keep overwrite the product into 'third parameter'. This type require trait from root module.
- (&'a [T], usize, *mut [&'a T]) - Similar to above but use unsafe pointer to store value. This type require trait from root module. Each type above return different Iterator. For example (&'a [T], usize) return SelfCartesianProductIterator but on (&'a [T], usize, *mut [&'a T]) return SelfCartesianProductRefIter.
- (&'a [T], usize, Rc<RefCell<&'a mut [T]>>) - Similar to above but keep overwrite the product into 'third parameter'. This type require trait from copy module.
- (&'a [T], usize, *mut [T]) - Similar to above but use unsafe pointer to store value. This type require trait from copy module.
Each type above return different Iterator. For example (&'a [T], usize) return copy::SelfCartesianProductIterator but on (&'a [T], usize, *mut [T]) return copy::SelfCartesianProductRefIter.
This crate provides 4 functions that serve different usecase.
- self_cartesian_product function that return product as callback parameter
- self_cartesian_product_cell function that return product into Rc
There are three distinct implementation to get cartesian product.
- Iterator that return product
- Function that call callback function to return product
- CartesianProduct trait that add cart_prod function to &[&[T]], (&[&[T]], Rc<RefCell<&mut[&T]>>)
This crate provides CartesianProductIterator, CartesianProductCellIter, and CartesianProductRefIter structs that implement
Iterator, IteratorReset, ExactSizeIterator traits. Each struct serves different use cases:-
- CartesianProductIterator can be used in any case that performance is least concern.
- CartesianProductCellIter can be used in case performance is important as well as safety.
- CartesianProductRefIter can be used in case performance is critical and safety will be handle by caller.
Every structs implements IteratorReset trait.
- use reset function instead of creating a new Iterator everytime you need to re-iterate.
This crate provides CartesianProduct trait in both root module and copy module. It is implemented on various types such as generic slice of slices, generic Vec of slices, tuple of (&'a [&'a [T]], Rc<RefCell<&'a mut[&'a T]>>), and tuple of (&'a [&'a [T]], *mut [&'a T]).
It add cart_prod() function to it and return required iterator based on type of data. For example on generic Vec of slices return CartesianProductIterator but on (&'a [&'a [T]], *mut [&'a T]) return CartesianProductRefIter.
This crate provides 4 similar functions on 2 modules that serve different usecase.
These 4 functions in root module:
- cartesian_product function that return product as callback parameter
- cartesian_product_cell function that return product into Rc<RefCell<>> given in function parameter
- cartesian_product_sync function that return product into Arc<RwLock<>> given in function parameter
- unsafe_cartesian_product unsafe function that return product into mutable pointer given in function
and all 4 functions in copy module which do exactly the same except that each element is T rather than &T
There are three distinct implementation to get k-combinations of n set.
- Iterator that return each combination on each iteration
- Trait that add function to slice, Vec, Rc<RefCell<&mut[&T]>>, etc.
- Function that call callback function to return product
This crate provides LargeCombinationIterator, LargeCombinationCellIter, and LargeCombinationRefIter structs in two modules that implement Iterator, IteratorReset, and ExactSizeIterator traits. Each struct serves different use cases:-
- LargeCombinationIterator can be used in any case that performance is least concern.
- LargeCombinationCellIter can be used in case performance is important as well as safety.
- LargeCombinationRefIter can be used in case performance is critical and safety will be handle by caller.
All 3 structs in two modules are only different on the return type. The root module has &T element in result while copy module has copied T element in result.
Every structs implements IteratorReset trait.
- use reset function instead of creating a new Iterator everytime you need to re-iterate.
This crate provides Combination trait in both root module and copy module. It provides basic implementation on various types such as generic slice, generic Vec, tuple of (&'a [T], Rc<RefCell<&'a mut[&'a T]>>), and tuple of (&'a [T], * mut[&'a T]).
It add combination(usize) function to it and return required iterator based on type of data. For example on generic Vec return LargeCombinationIterator but on (&'a [T], * mut[&'a T]) return LargeCombinationRefIter.
This crate provide 4 functions in 2 modules that serve different usecase.
- large_combination function that return product as callback parameter
- large_combination_cell function that return product into Rc<RefCell<>> given in function parameter
- large_combination_sync function that return product into Arc<RwLock<>> given in function parameter
- unsafe_large_combination unsafe function that return product into mutable pointer given in function parameter
The different between root module and copy module is that the product contains &T in root module while in copy module contains copied T.
There are three distinct implementation to get permutation. - Iterator that do permutation on data - Trait that add function to slice, Vec, etc. - Function that call callback function to return each permutation
This crate provides HeapPermutationIterator, HeapPermutationCellIter, and HeapPermutationRefIter structs in both root module and copy module that implement Iterator, IteratorReset, ExactSizeIterator traits. Each struct serves different use cases:-
- HeapPermutationIterator can be used in any case that performance is least concern.
- HeapPermutationCellIter can be used in case performance is important as well as safety.
- HeapPermutationRefIter can be used in case performance is critical and safety will be handle by caller.
The only different between root module and copy module is that in copy module type T need to implement Copy trait.
Every structs implements IteratorReset trait.
- use reset function instead of creating a new Iterator everytime you need to re-iterate.
This crate provides Permutation trait in root module and copy module. It provide basic implementation various types such as generic slice, generic Vec, tuple of (&'a mut[T], Rc<RefCell<&'a mut[T]>>, and more type but used for k-permutation.
It add permutation() function to it and return required iterator based on type of data. For example on generic Vec return HeapPermutationIterator but on (&'a mut [T], Rc<RefCell<&'a mut[T]>>) return HeapPermutationCellIter.
This crate provide 3 functions in root module that serve different usecase.
- heap_permutation function that return product as callback parameter
- heap_permutation_cell function that return product into Rccopy module.
There are three implementation to get k-permutations. - Iterator that return product - Trait that add functionality to some specific tuple. - Function that call callback function to return product
This crate provides KPermutationIterator, KPermutationCellIter, and KPermutationRefIter structs in root module and copy module that implement Iterator, IteratorReset, ExactSizeIterator traits. Each struct serves different use cases:-
- KPermutationIterator can be used in any case that performance is least concern.
- KPermutationCellIter can be used in case performance is important as well as safety.
- KPermutationRefIter can be used in case performance is critical and safety will be handle by caller.
The different between root module produces collection of &T but copy module produces collection of copied T
Every structs implements IteratorReset trait.
- use reset function instead of creating a new Iterator everytime you need to re-iterate.
This crate provides Permutation trait in root module that can be used to perform k-permutation on tuple of (&'a [T], usize), tuple of (&'a [T], usize, Rc<RefCell<&'a mut [&'a T]>>), and (&'a [T], usize, *mut [&'a T]) to create different type of iterator.
The Permutation trait in copy module can be used to perform k-permutation on tuple of (&'a [T], usize), tuple of (&'a [T], usize, Rc<RefCell<&'a mut [T]>>), and (&'a [T], usize, *mut [T]) to create different type of iterator.
It add permutation() function to it and return required iterator based on type of data. For example on (&'a [T], usize) return KPermutationIterator but on (&'a [T], usize, *mut [&'a T]) return KPermutationRefIter.
This crate provide 4 functions in both root module and copy module that serve different usecase.
- k_permutation function that return product as callback parameter
- k_permutation_cell function that return product into Rccopy module is that the root module return a collection of &T while the copy module return collection of T
RefIter and CellIter suffix return empty Item on each IterationStruct like CartesianProductIterator, CombinationIterator, HeapPermutationIterator, KPermutationIterator return fresh new Vec on each iteration. All other structs that have other way to return value will return empty tuple on each iteration. For example, CartesianProductCellIter, CombinationRefIter, HeapPermutationCellIter, and KPermutationRefIter all return empty tuple on each iteration. It return result via parameter specified when instantiate an object. For example, method new on CartesianProductCellIter in root module requires Rc<RefCell<&mut [&T]>> parameter which will be used to store each cartesian product from each iteration.
It's important to keep in mind that these struct with suffix RefIter and CellIter overwrite the result of previous iteration on every iteration. If every result from each iteration need to be kept, consider using non-suffix version. For example, instead of using KPermutationRefIter and clone/copy every result into Vec, consider using KPermutationIterator instead.
copy and root module performance is roughly equivalent.copy performance will depend on the implementation of Copy trait.CellIter and RefIter suffix.CellIter suffix method.
The return owned value method is slowest but most versatile. It's about 700%-1000% slower than using
CellIter suffix object. However, it is still faster than using standard callback function then
convert it to owned value to share result.Most of sharing result use interior mutability so that the function/struct only borrow the sharing result. It'll mutably borrow only when it's going to mutate result and drop the borrow immediately before calling a callback or return result from iteration. This mean that the result is also mutable on user side. However, doing so may result in undesired behavior. For example: heap_permutation_cell function swap a pair of element inside Rc<RefCell<>> in place. If user swap value inside result, some permutation return in the future may duplicate with the already return one. If user remove some value inside result, it'll panic because inside the heap_permutation_cell function unrecognize the size changed.
This crate provides two built-in methods to send result across thread. The two usecase is strongly
against each other in term of performance. The callback with "_sync" suffix store borrowed result into Arc Another way is to use Iterator that return an owned value then clone that value on each thread.
This is much simpler to implement but require more memory. It'll simplify the scenario above to:
1. The iterator return new result.
2. It send notification with new data via channel to every threads.
The performance observed in uncontrolled test environment show that the iterator way
is faster than the callback by at least 50%. It's because all "unsafe_" prefix function and struct with To get into 'n' specific lexicographic permutation,
```Rust
use permutator::getcartesiansize; getcartesiansize(3, 2); // return 9.
getcartesiansize(3, 3); // return 27. use permutator::getcartesianfor; let nums = [1, 2, 3];
getcartesianfor(&nums, 2, 0); // Return Ok([1, 1])
getcartesianfor(&nums, 2, 3); // Return Ok([2, 1])
getcartesianfor(&nums, 2, 8); // Return Ok([3, 3])
getcartesianfor(&nums, 2, 9); // Return Err("Parameter use permutator::getpermutationsize; getpermutationsize(3, 2); // return = 6
getpermutationsize(4, 2); // return = 12 use permutator::getpermutationfor; let nums = [1, 2, 3, 4];
getpermutationfor(&nums, 2, 0); // return Result([1, 2])
getpermutationfor(&nums, 3, 0); // return Result([1, 2, 3])
getpermutationfor(&nums, 2, 5); // return Result([2, 4])
getpermutationfor(&nums, 2, 11); // return Result([4, 3])
getpermutationfor(&nums, 2, 12); // return Err("parameter x is outside a possible length")
getpermutationfor(&nums, 5, 0); // return Err("Insufficient number of object in parameters objects for given parameter degree")
``` To get cartesian product from 3 set of data.
```Rust
use permutator::cartesian_product; ``` The struct offer two ways to get a combination.
First it can be used as Iterator. Second
manually call next with borrowed mut variable that
will store the next combination.
```Rust
// Combination iterator
use permutator::LargeCombinationIterator;
use std::time::{Instant};
let data = [1, 2, 3, 4, 5];
let combinations = LargeCombinationIterator::new(&data, 3);
let mut counter = 0;
let timer = Instant::now(); for combination in combinations {
// uncomment a line below to print each combination
println!("{}:{:?}", counter, combination);
counter += 1;
} println!("Total {} combinations in {:?}", counter, timer.elapsed());
let data = [1, 2, 3, 4, 5];
let mut counter = 0; let timer = Instant::now(); data.combination(3).for_each(|combination| {
// uncomment a line below to print each combination
println!("{}:{:?}", counter, combination);
counter += 1;
} println!("Total {} combinations in {:?}", counter, timer.elapsed());
``` There's for permutated in permutator {
println!("{}:{:?}", counter, permutated);
counter += 1;
} // or use iterator related functional approach like line below.
// permutator.intoiter().foreach(|permutated| {counter += 1;}); println!("Done {} permutations in {:?}", counter, timer.elapsed());
``` There's let data = &mut [1, 2, 3, 4];
let result = Rc::new(RefCell::new(data));
// print original data before permutation
println!("0:{:?}", &*result.borrow());
let mut permutator = HeapPermutationCellIter::new(Rc::clone(&result));
let timer = Instant::now();
let mut counter = 1; for _ in permutator {
// uncomment the line below to print all possible permutation
println!("{}:{:?}", counter, &*result.borrow());
counter += 1;
} println!("Done {} permutations in {:?}", counter, timer.elapsed());
let k = 3;
let data = &[1, 2, 3, 4, 5];
let mut result = vec![&data[0]; k];
let shared = Rc::new(RefCell::new(result.asmutslice())); let mut kperm = KPermutationCellIter::new(data, k, Rc::clone(&shared));
for _ in kperm {
// each permutation will be stored in data.cartprod().foreach(|p| {
// print all product like [1, 4], [1, 5], ...
println!("{:?}", p);
});
let k = 3;
let data = &[1, 2, 3, 4, 5];
let mut result = vec![&data[0]; k];
let shared = Rc::new(RefCell::new(result.asmutslice())); (data, k, Rc::clone(&shared)).permutation().foreach(|| {
// each permutation will be stored in In some circumstance, the combination result need to be shared but
the safe function don't allow you to share the result except copy/clone
the result for each share. When that's the case, using Iterator may answer
such situation. Another approach is to use Another way, if safety is less concern than performance, there's an
unsafe side implementation that take a mutable pointer to store result.
There's more thing to keep in mind than using struct with Example:
- unsafe callback function
```Rust
use permutator::unsafecombination;
let data = [1, 2, 3, 4, 5];
let r = 3;
let mut counter = 0;
let mut result = vec![&data[0]; r];
let resultptr = result.asmutslice() as *mut [&usize]; ``` An example showing the built-in feature that save new cartesian product into
Rc ``` This example generates a k-permutation and send it to multiple threads
by using KPermutation iterator. The main thread will keep generating a new k-permutation and send it to
every thread while all other threads read new k-permutation via channel.
In this example, it use sync_channel with size 0. It doesn't hold anything
inside the buffer. The sender will block until the receiver read the data.
```Rust
use permutator::KPermutation;
use std::sync::mpsc;
let k = 5;
let data : &[i32] = &[1, 2, 3, 4, 5, 6, 7, 8, 9, 10]; ``` This example generates a k-permutation and send it to multiple threads by
using a callback approach kpermutationsync function. The main thread will keep generating a new k-permutation and send it to
every thread while all other threads read new k-permutation via channel.
In this example, it use syncchannel with size 0. It doesn't hold anything
inside the buffer. The sender will block until the receiver read the data.
```Rust
use std::sync::{Arc, RwLock};
use std::sync::mpsc;
use std::sync::mpsc::{Receiver, SyncSender};
fn startkpermutationprocess<'a>(data : &'a[i32], curresult : Arc ``` All "Gosper" combination family is supersede by "Large" combination family. It doesn't mark those family deprecated yet. There's only Rust document that state it being deprecated. This is because the reason for being deprecated is that the implementation in this crate is inefficient. Each time that gosper algorithm generate new value, it copied all value or create new ref for that combination. In contrast to "Large" family that only copy or create new ref when the combination at that position changed. This make "Large" family combination faster over 10 times. So unless more efficient implementation is available, after sometime, the "Gosper" family function may officially mark deprecated. There's also "Gosper" combination family limitation that it can generate combination as many as bits of variable that support fast bit operation, which Rust currently is capped to 128 bits so source be as large as 128 elements slice. In practical, this is more than enough on most case. But in some edge case, "Large" combination family permit a combination on data as many as K-permutation family are all migrated to use "Large" combination family instead of "Gosper" family. Version 0.2.0 has major overhaul on entire crate to make use case more consistent on each other functionalities. There are now only 2 major distinct styles. 1. Callback function 2. Iterator object. The Iterator object has 2 sub-style. 1. Plain Example:
New }
}
```Unsafe way is fastest and hardest
RefIter suffix return result throught mutable pointer that make it has lowest cost to send result back. It leave everything else to user to do the work. To use it, make sure that the memory is return when it no longer use, synchronization, initialization is properly done. The original variable owner outlive both user and generator.Example
Get a permutation at specific point examples
i is out of bound")
getcartesianfor(&nums, 4, 0); // Return Err("Parameter degree cannot be larger than size of objects")Cartesian product of multiple sets of data
cartesian_product(&[&[1, 2, 3], &[4, 5, 6], &[7, 8, 9]], |product| {
println!("{:?}", product);
});
Or do it in iterative style
Rust
use permutator::CartesianProductIterator
use std::time::Instant;
let data : &[&[usize]] = &[&[1, 2, 3], &[4, 5, 6], &[7, 8, 9]];
let cart = CartesianProductIterator::new(&data);
let mut counter = 0;
let timer = Instant::now();for p in cart {
// println!("{:?}", p);
counter += 1;
}
assert_eq!(data.iter().fold(1, |cum, domain| {cum * domain.len()}), counter);
println!("Total {} products done in {:?}", counter, timer.elapsed());
Import trait then skipping all object instantiation altogether.
Rust
use std::time::Instant;
use permutator::CartesianProduct;
let data : &[&[usize]] = &[&[1, 2], &[3, 4, 5, 6], &[7, 8, 9]];
let mut counter = 0;
let timer = Instant::now();data.cart_prod.for_each(|p| {
// println!("{:?}", p);
counter += 1;
});
assert_eq!(data.iter().fold(1, |cum, domain| {cum * domain.len()}), counter);
println!("Total {} products done in {:?}", counter, timer.elapsed());
Combination Iterator examples
Rust
use permutator::Combination;
use std::time::{Instant};Iterator style permutation example
HeapPermutationIterator and KPermutationIterator struct that can do
permutation. Below is an example of HeapPermutationIterator.
```Rust
use permutator::HeapPermutationIterator;
use std::time::{Instant};
let data = &mut [1, 2, 3, 4, 5, 6, 7, 8, 9, 10];
println!("0:{:?}", data);
let mut permutator = HeapPermutationIterator::new(data);
let timer = Instant::now();
let mut counter = 1;Iterator into Rc
HeapPermutationCellIter and KPermutationCellIter struct that offer
such functionality. Below is an example of HeapPermutationCellIter
```Rust
use permutator::HeapPermutationCellIter;
use std::cell::RefCell;
use std::rc::Rc;
use std::time::{Instant};
The `KPermutationCellIter` example show below
Rust
use permutator::KPermutationCellIter;
use std::cell::RefCell;
use std::rc::Rc;shared
println!("{:?}", &*shared.borrow());
}
```Traits that add new function to various types
CartesianProduct trait add cart_prod function.
The function take no parameter. The function return the same Iterator that also return by
the provided struct
so it can be used like this example
```Rust
use permutator::CartesianProduct;
let data : &[&[i32]]= &[&[1, 2, 3], &[4, 5]];
or
Rust
use permutator::CartesianProduct;
let data : &[&[i32]]= &[&[1, 2, 3], &[4, 5]];
let mut result = vec![&data[0][0]; data.len()];
let shared = Rc::new(RefCell::new(result.asmutslice()));
// shared can be owned by anyone who want to get cartesian product.
(&data, Rc::clone(&shared)).cartprod().foreach(|| {
// print all product like [1, 4], [1, 5], ...
println!("{:?}", &*shared.borrow());
// and notify all owner of shared object so they know that new product is available.
});
`Combination` trait add `combination` function.
The function take 1 parameter. It's a size of combination frame, AKA `k`, `r`, etc.
The function return the same Iterator that also return by
the [provided struct](#iterator-1)
so it can be used like [this example](#combination-iterator-examples)
Rust
use permutator::Combination;
let data = [1, 2, 3, 4, 5];
data.combination(3).foreach(|comb| {
// print all combination like [1, 2, 3], [1, 2, 4], ...
println!("{:?}", comb);
});
or
Rust
use permutator::Combination;
let data = [1, 2, 3, 4, 5];
let k = 3;
let mut result = vec![&data[0]; k];
let shared = Rc::new(RefCell::new(result.asmutslice()));
// shared can be owned by anyone who want to get combinations.
(&data, Rc::clone(&shared)).combination(k).foreach(|| {
// print all combination like [1, 2, 3], [1, 2, 4], ...
println!("{:?}", &shared.borrow());
// and notify all owner of shared object so they know that new combination is available.
});
`Permutation` trait add `permutation` function.
It permute the `[T]`, `Vec<T>`, or Rc<RefCell<&mut [T]>> in place.
The function return the same Iterator that also return by the either
this [provided struct](#iterator-2) or this [provided struct](#iterator-3)
depending on what types does this method is called upon
so it can be used like [this example](#iterator-style-permutation-example)
or [this example](#iterator-into-rcrefcell) or following example:
Rust
use permutator::Permutation;
let mut data = [1, 2, 3];
data.permutation().for_each(|p| {
// print all the permutation.
println!("{:?}", p);
});
// The data at this point will also got permuted.
// It'll print the last permuted value twice.
println!("{:?}", data);
Rust
use permutator::Permutation;
let mut data = [1, 2, 3];
let shared = Rc::new(RefCell::new(&mut data));
// shared can be owned by anyone that want to get a permutation
Rc::clone(&shared).permutation().for_each(|_| {
// print all the permutation.
println!("{:?}", &shared.borrow());
// and notify all owner of shared object so they know that new permutation is available.
});
// The same goes as previous example, the data inside shared on every owner will now has last permuted value.
or k-permutation into Rc<RefCell<>>
Rust
use permutator::KPermutationCellIter;
use std::cell::RefCell;
use std::rc::Rc;shared
println!("{:?}", &*shared.borrow());
});
```Unsafe way for faster share result
CellIer suffix struct or callback function
with _cell suffix. As long as each iteration doesn't reuse previous
result and result owner treat result as immutable data then it's safe
to use this approach.CellIter suffix
and callback function _cell suffix. For example:
1. Pointer need to outlive the entire operation
2. The object that pointer is pointed to need to be release.
3. Result synchronization, both in single and multiple thread(s).
4. ...
5. All other unsafe Rust conditions may appliedunsafe {
unsafe_combination(&data, r, result_ptr, || {
println!("{:?}", result);
counter += 1;
});
}
assert_eq!(counter, divide_factorial(data.len(), data.len() - r) / factorial(r));
- unsafe Iterator object
Rust
use permutator::LargeCombinationRefIter;
let data = [1, 2, 3, 4, 5];
let r = 3;
let mut counter = 0;
let mut result = vec![&data[0]; r];
let resultptr = result.asmut_slice() as *mut [&usize];unsafe {
let comb = LargeCombinationRefIter::new(&data, r, result_ptr);
for _ in comb {
println!("{:?}", result);
counter += 1;
});
}
assert_eq!(counter, divide_factorial(data.len(), data.len() - r) / factorial(r));
Share with multiple object from callback function
use permutator::cartesian_product_cell;
trait Consumer {
fn consume(&self);
}
struct Worker1<'a, T : 'a> {
data : Rc<RefCell<&'a mut[&'a T]>>
}
impl<'a, T : 'a + Debug> Consumer for Worker1<'a, T> {
fn consume(&self) {
println!("Work1 has {:?}", self.data);
}
}
struct Worker2<'a, T : 'a> {
data : Rc<RefCell<&'a mut[&'a T]>>
}
impl<'a, T : 'a + Debug> Consumer for Worker2<'a, T> {
fn consume(&self) {
println!("Work2 has {:?}", self.data);
}
}
fn start_cartesian_product_process<'a>(data : &'a[&'a[i32]], cur_result : Rc<RefCell<&'a mut [&'a i32]>>, consumers : Vec<Box<Consumer + 'a>>) {
cartesian_product_cell(data, cur_result, || {
consumers.iter().for_each(|c| {
c.consume();
})
});
}
let data : &[&[i32]] = &[&[1, 2], &[3, 4, 5], &[6]];
let mut result = vec![&data[0][0]; data.len()];
let shared = Rc::new(RefCell::new(result.as_mut_slice()));
let worker1 = Worker1 {
data : Rc::clone(&shared)
};
let worker2 = Worker2 {
data : Rc::clone(&shared)
};
let consumers : Vec<Box<Consumer>> = vec![Box::new(worker1), Box::new(worker2)];
start_cartesian_product_process(data, shared, consumers);
Iterator that send data to other threads
// workter thread 1
let (t1_send, t1_recv) = mpsc::sync_channel::<Option<Vec<&i32>>>(0);
thread::spawn(move || {
while let Some(c) = t1_recv.recv().unwrap() {
let result : Vec<&i32> = c;
println!("Thread1: {:?}", result);
}
println!("Thread1 is done");
});
// worker thread 2
let (t2_send, t2_recv) = mpsc::sync_channel::<Option<Vec<&i32>>>(0);
thread::spawn(move || {
while let Some(c) = t2_recv.recv().unwrap() {
let result : Vec<&i32> = c;
println!("Thread2: {:?}", result);
}
println!("Thread2 is done");
});
let channels = vec![t1_send, t2_send];
// main thread that generate result
thread::spawn(move || {
use std::time::Instant;
let timer = Instant::now();
let mut counter = 0;
let kperm = KPermutation::new(data, k);
kperm.into_iter().for_each(|c| {
channels.iter().for_each(|t| {t.send(Some(c.to_owned())).unwrap();});
counter += 1;
});
channels.iter().for_each(|t| {t.send(None).unwrap()});
println!("Done {} combinations in {:?}", counter, timer.elapsed());
}).join().unwrap();
Callback function send data to other thread
for _ in 0..notifier.len() {
release_recv.recv().unwrap(); // block until all thread reading data notify on read completion
}
counter += 1;
});
notifier.iter().for_each(|n| {n.send(None).unwrap()}); // notify every thread that there'll be no more data.
println!("Done {} combinations with 2 workers in {:?}", counter, timer.elapsed());
}
let k = 5;
let data = &[1, 2, 3, 4, 5, 6, 7, 8, 9, 10];
let result = vec![&data[0]; k];
let result_sync = Arc::new(RwLock::new(result));
// workter thread 1
let (t1_send, t1_recv) = mpsc::sync_channel::<Option<()>>(0);
let (main_send, main_recv) = mpsc::sync_channel(0);
let t1_local = main_send.clone();
let t1_dat = Arc::clone(&result_sync);
thread::spawn(move || {
while let Some(_) = t1_recv.recv().unwrap() {
let result : &Vec<&i32> = &*t1_dat.read().unwrap();
// println!("Thread1: {:?}", result);
t1_local.send(()).unwrap(); // notify generator thread that reference is no longer neeed.
}
println!("Thread1 is done");
});
// worker thread 2
let (t2_send, t2_recv) = mpsc::sync_channel::<Option<()>>(0);
let t2_dat = Arc::clone(&result_sync);
let t2_local = main_send.clone();
thread::spawn(move || {
while let Some(_) = t2_recv.recv().unwrap() {
let result : &Vec<&i32> = &*t2_dat.read().unwrap();
// println!("Thread2: {:?}", result);
t2_local.send(()).unwrap(); // notify generator thread that reference is no longer neeed.
}
println!("Thread2 is done");
});
// main thread that generate result
thread::spawn(move || {
start_k_permutation_process(data, result_sync, k, vec![t1_send, t2_send], main_recv);
}).join().unwrap();
Major change from 0.2.2 to 0.2.3
usize max value, which is 2^32 on 32 bits platform and 2^64 on 64 bits platform. The result from "Large" combination family is lexicographic ordered if the source is lexicographic ordered.Migration guide from 0.2.2 to 0.2.3
combination* functions become large_combination* functions.GosperCombination* structs become LargeCombination* structs.
Breaking change from 0.1.6 to 0.2.0
Iterator style. 2. Shared Iterator style. The shared Iterator style has both safe and unsafe kind of share which is similar to callback style counterpart. It need to rename every structs. It add one more trait and some more types.
More detail on breaking change:
- An iterator style next_into_cell has been refactored into their own struct. Now it can be used like simple Iterator with slightly different way to return value.
- A mimic iterator style next that took &mut[&T] parameter has been refactored into their own struct. Now it can be used like simple Iterator with slightly different way to return value.
- CartesianProduct struct is renamed to CartesianProductIterator
- HeapPermutation struct is renamed to HeapPermutationIterator
- GosperCombination struct is renamed to GosperCombinationIterator
- KPermutation struct is renamed to KPermutationIterator
- Combination and Permutation traits now use associated type combinator and permutator respectively to define the struct that will be used to perform combination/permutation on slice/array/Vec and RcItem defined in Iterator thought. The trait now take <'a> lifetime parameter and no longer take generic type T. The combination function change signature from combination(&mut self) to combination(&'a mut self). The permutation function change signature from permutation(&mut self) to permutation(&'a mut self).Migration guide from 0.1.6 to 0.2.0
unsafe to use. Following is the list of such structs.
next_into_cell function now moved into it own iterator struct that have suffix "CellIter" in its' name. Following is the list of such structs.
CartesianProduct struct is renamed to CartesianProductIteratorHeapPermutation struct is renamed to HeapPermutationIteratorGosperCombination struct is renamed to GosperCombinationIteratorKPermutation struct is renamed to KPermutationIteratorCombination and Permutation traits need to define the associated type as well as change combination and permutation function signature from taking &self to &'a self and &mut self to &'a mut self respectively.Permutation trait now look like this.
``Rust
// instead of this old implementation
// impl Permutation<T> for [T] {
// fn permutation(&mut self) -> HeapPermutation<T> {
// HeapPermutation {
// c : vec![0; self.len],
// data : self,
// i : 0
// }
// }
// }
// now it become..
impl<'a, T> Permutation<'a> for [T] where T : 'a {
type Permutator = HeapPermutation<'a, T>; // This struct implementIterator`fn permutation(&'a mut self) -> HeapPermutation<T> {
HeapPermutation {
c : vec![0; self.len()],
data : self,
i : 0
}
}
The added complexity make this trait applicable to wider type.
Here's new implemention on `Rc<RefCell<&mut [T]>>` which return `HeapPermutationCell`.
Rust
impl<'a, T> Permutation<'a> for RcIteratorfn permutation(&'a mut self) -> HeapPermutationCell<T> {
HeapPermutationCell {
c : vec![0; self.borrow().len()],
data : Rc::clone(self),
i : 0
}
}