Files
ReactionSystems/src/rsprocess/set.rs

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use serde::{Deserialize, Serialize};
use std::collections::{BTreeMap, BTreeSet};
use std::fmt;
use std::hash::Hash;
use super::element::{IdState, IdType, PositiveType};
use super::translator::{Formatter, PrintableWithTranslator, Translator};
/// Basic trait for all Set implementations.
/// Implement IntoIterator for &Self to have .iter() (not required directly by
/// the trait).
pub trait BasicSet
where
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Self: Clone
+ Eq
+ Ord
+ Default
+ Serialize
+ IntoIterator
+ PrintableWithTranslator,
for<'de> Self: Deserialize<'de>,
{
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type Element;
fn is_subset(&self, other: &Self) -> bool;
fn is_disjoint(&self, other: &Self) -> bool;
fn union(&self, other: &Self) -> Self;
fn push(&mut self, other: &Self);
fn extend(&mut self, other: Option<&Self>);
fn intersection(&self, other: &Self) -> Self;
fn subtraction(&self, other: &Self) -> Self;
fn len(&self) -> usize;
fn is_empty(&self) -> bool;
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fn contains(&self, el: &Self::Element) -> bool;
}
pub trait ExtensionsSet {
fn iter(&self) -> <&Self as IntoIterator>::IntoIter
where
for<'b> &'b Self: IntoIterator;
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fn split<'a>(
&'a self,
trace: &'a [Self],
) -> Option<(&'a [Self], &'a [Self])>
where
Self: Sized;
}
/// Implementations for all sets.
impl<T: BasicSet> ExtensionsSet for T {
fn iter(&self) -> <&T as IntoIterator>::IntoIter
where
for<'b> &'b T: IntoIterator,
{
self.into_iter()
}
/// Returns the prefix and the loop from a trace.
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fn split<'a>(
&'a self,
trace: &'a [Self],
) -> Option<(&'a [Self], &'a [Self])> {
let position = trace.iter().rposition(|x| x == self);
position.map(|pos| trace.split_at(pos))
}
}
// -----------------------------------------------------------------------------
/// Basic set of entities.
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#[derive(
Clone, Debug, Default, PartialOrd, Eq, Ord, Serialize, Deserialize,
)]
pub struct Set {
pub identifiers: BTreeSet<IdType>,
}
impl BasicSet for Set {
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type Element = IdType;
fn is_subset(&self, other: &Self) -> bool {
self.identifiers.is_subset(&other.identifiers)
}
fn is_disjoint(&self, other: &Self) -> bool {
self.identifiers.is_disjoint(&other.identifiers)
}
// returns the new set a \cup b
fn union(&self, other: &Self) -> Self {
self.iter()
.chain(other.iter())
.cloned()
.collect::<Vec<_>>()
.into()
}
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fn push(&mut self, other: &Self) {
self.identifiers.extend(other.iter())
}
fn extend(&mut self, other: Option<&Self>) {
if let Some(other) = other {
self.identifiers.extend(other);
}
}
/// returns the new set a \cap b
fn intersection(&self, other: &Self) -> Self {
// TODO maybe find more efficient way without copy/clone
let res: BTreeSet<_> = other
.identifiers
.intersection(&self.identifiers)
.copied()
.collect();
Set { identifiers: res }
}
/// returns the new set a b
fn subtraction(&self, other: &Self) -> Self {
// TODO maybe find more efficient way without copy/clone
let res: BTreeSet<_> = self
.identifiers
.difference(&other.identifiers)
.copied()
.collect();
Set { identifiers: res }
}
fn len(&self) -> usize {
self.identifiers.len()
}
fn is_empty(&self) -> bool {
self.identifiers.is_empty()
}
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fn contains(&self, el: &Self::Element) -> bool {
self.identifiers.contains(el)
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}
}
impl PartialEq for Set {
fn eq(&self, other: &Self) -> bool {
self.identifiers.eq(&other.identifiers)
}
}
impl Hash for Set {
fn hash<H: std::hash::Hasher>(&self, state: &mut H) {
self.identifiers.hash(state)
}
}
impl IntoIterator for Set {
type Item = IdType;
type IntoIter = std::collections::btree_set::IntoIter<Self::Item>;
fn into_iter(self) -> Self::IntoIter {
self.identifiers.into_iter()
}
}
impl<'a> IntoIterator for &'a Set {
type Item = &'a IdType;
type IntoIter = std::collections::btree_set::Iter<'a, IdType>;
fn into_iter(self) -> Self::IntoIter {
self.identifiers.iter()
}
}
impl PrintableWithTranslator for Set {
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fn print(
&self,
f: &mut fmt::Formatter,
translator: &Translator,
) -> fmt::Result {
write!(f, "{{")?;
let mut it = self.iter().peekable();
while let Some(el) = it.next() {
if it.peek().is_none() {
write!(f, "{}", Formatter::from(translator, el))?;
} else {
write!(f, "{}, ", Formatter::from(translator, el))?;
}
}
write!(f, "}}")
}
}
impl<const N: usize> From<[IdType; N]> for Set {
fn from(arr: [IdType; N]) -> Self {
Set {
identifiers: BTreeSet::from(arr),
}
}
}
impl From<&[IdType]> for Set {
fn from(arr: &[IdType]) -> Self {
Set {
identifiers: BTreeSet::from_iter(arr.to_vec()),
}
}
}
impl From<Vec<IdType>> for Set {
fn from(arr: Vec<IdType>) -> Self {
Set {
identifiers: BTreeSet::from_iter(arr),
}
}
}
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impl Set {
/// Converts set to positive set. All elements with the same state.
pub fn to_positive_set(&self, state: IdState) -> PositiveSet {
PositiveSet {
identifiers: self.iter().map(|x| (*x, state)).collect(),
}
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}
/// Computes minimized prohibiting set from reactants and inhibitors.
/// Computes the powerset of the union of all reactants inhibitors sets
/// and checks for each element of that set if they are also in all other
/// unions. Then minimizes the result.
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pub fn prohibiting_set(
reactants: &[Set],
inhibitors: &[Set],
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) -> Result<Vec<PositiveSet>, String> {
if reactants.len() != inhibitors.len() {
return Err(format!(
"Different length inputs supplied to create \
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prohibiting set. reactants: {:?}, \
inhibitors: {:?}",
reactants, inhibitors
));
}
if let Some((r, i)) = reactants
.iter()
.zip(inhibitors.iter())
.find(|(sr, si)| !sr.intersection(si).is_empty())
{
return Err(format!(
"Element in both reactants and inhibitors when \
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creating prohibiting set. reactants: {:?}, \
inhibitors: {:?}",
r, i
));
}
// generate all valid combinations, keeping track of invalid ones (where
// one simbol is both positive and negative)
let mut t = {
let unions = reactants
.iter()
.zip(inhibitors.iter())
.map(|(sr, si)| {
sr.iter()
.map(|&id| PositiveType {
id,
state: IdState::Negative,
})
.chain(si.iter().map(|&id| PositiveType {
id,
state: IdState::Positive,
}))
.collect::<Vec<_>>()
})
.collect::<Vec<_>>();
let mut state = vec![0_usize; unions.len()];
let mut t = vec![];
loop {
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let mut new_combination = unions
.iter()
.zip(state.iter())
.map(|(els, pos)| els[*pos])
.collect::<Vec<_>>();
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new_combination.sort_by(|a, b| {
a.id.cmp(&b.id).then(a.state.cmp(&b.state))
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});
let mut error = false;
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'external: for i in 0..new_combination.len() - 1 {
let mut j = i + 1;
loop {
if new_combination[i].id != new_combination[j].id {
break;
} else if new_combination[i].id == new_combination[j].id
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&& new_combination[i].state
!= new_combination[j].state
{
error = true;
break 'external;
} else {
j += 1;
if j >= new_combination.len() {
break;
}
}
}
}
if !error {
t.push(PositiveSet::from(new_combination));
}
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let next = unions
.iter()
.zip(state.iter())
.enumerate()
.rfind(|(_, (els, pos))| **pos < els.len() - 1);
match next {
None => break,
Some((pos, _)) => {
state[pos] += 1;
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state.iter_mut().skip(pos + 1).for_each(|el| *el = 0);
}
}
}
t
};
// minimization
// remove sets that contain other sets
{
let mut tmp_t = t.clone().into_iter();
let mut e = tmp_t.next().unwrap_or_default();
loop {
let mut modified = false;
t.retain(|set| {
if *set == e {
true
} else if e.is_subset(set) {
modified = true;
false
} else {
true
}
});
if !modified {
e = {
match tmp_t.next() {
Some(a) => a,
None => break,
}
};
}
}
}
// replace pair of sets that have a common negative-positive element
// with set without
let mut removed = 0;
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for (pos_set1, set1) in t.clone().iter_mut().enumerate() {
// we find another set that has at least one opposite element in
// common
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if let Some((pos_set2, set2)) = t
.iter()
.enumerate()
.find(|(_, set2)| set1.equal_except_negated_elements(set2))
{
let intersection = set1.opposite_intersection(set2);
if intersection.len() != 1 {
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continue;
}
set1.remove_elements(intersection);
t[pos_set1 - removed] = set1.clone();
t.remove(pos_set2);
removed += 1;
}
}
Ok(t)
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}
}
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// -----------------------------------------------------------------------------
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#[derive(
Clone, Debug, Default, PartialOrd, Eq, Ord, Serialize, Deserialize,
)]
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pub struct PositiveSet {
pub identifiers: BTreeMap<IdType, IdState>,
}
impl BasicSet for PositiveSet {
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type Element = PositiveType;
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fn is_subset(&self, other: &Self) -> bool {
for (id, s) in self.iter() {
if let Some(s1) = other.identifiers.get(id) {
if s1 != s {
return false;
}
} else {
return false;
}
}
true
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}
fn is_disjoint(&self, other: &Self) -> bool {
for (id, _s) in self.iter() {
if other.identifiers.contains_key(id) {
return false;
}
}
true
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}
/// ☞ The operation cannot fail, so we prefer self elements to other,
/// but if the reaction system is consistent there wont be any problem.
fn union(&self, other: &Self) -> Self {
self.iter()
.chain(other.iter())
.map(|(a, b)| (*a, *b))
.collect::<Vec<_>>()
.into()
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}
fn push(&mut self, other: &Self) {
self.identifiers.extend(other.iter())
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}
fn extend(&mut self, other: Option<&Self>) {
if let Some(other) = other {
self.identifiers.extend(other);
}
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}
/// ☞ only returns values that are shared among both, meaning if they have
/// different state (positive, negative) they are considered different.
fn intersection(&self, other: &Self) -> Self {
let res: BTreeMap<_, _> = other
.identifiers
.iter()
.filter(|(id, s)| {
if let Some(s1) = self.identifiers.get(id)
&& s1 == *s
{
true
} else {
false
}
})
.map(|(id, s)| (*id, *s))
.collect();
PositiveSet { identifiers: res }
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}
/// ☞ returns a b, values that are shared but with different state are
/// preserved in the subtraction.
fn subtraction(&self, other: &Self) -> Self {
let res: BTreeMap<_, _> = self
.identifiers
.iter()
.filter(|(id, s)| {
if let Some(s1) = other.identifiers.get(id)
&& s1 == *s
{
false
} else {
true
}
})
.map(|(id, s)| (*id, *s))
.collect();
PositiveSet { identifiers: res }
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}
fn len(&self) -> usize {
self.identifiers.len()
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}
fn is_empty(&self) -> bool {
self.identifiers.is_empty()
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}
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fn contains(&self, el: &Self::Element) -> bool {
if let Some(e) = self.identifiers.get(&el.id)
&& *e == el.state
{
true
} else {
false
}
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}
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}
impl PrintableWithTranslator for PositiveSet {
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fn print(
&self,
f: &mut fmt::Formatter,
translator: &Translator,
) -> fmt::Result {
write!(f, "{{")?;
let mut it = self.iter().peekable();
while let Some((id, s)) = it.next() {
if it.peek().is_none() {
write!(
f,
"{}",
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Formatter::from(
translator,
&PositiveType { id: *id, state: *s }
)
)?;
} else {
write!(
f,
"{}, ",
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Formatter::from(
translator,
&PositiveType { id: *id, state: *s }
)
)?;
}
}
write!(f, "}}")
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}
}
impl PartialEq for PositiveSet {
fn eq(&self, other: &Self) -> bool {
self.identifiers.eq(&other.identifiers)
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}
}
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impl Hash for PositiveSet {
fn hash<H: std::hash::Hasher>(&self, state: &mut H) {
self.identifiers.hash(state)
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}
}
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impl IntoIterator for PositiveSet {
type Item = (IdType, IdState);
type IntoIter = std::collections::btree_map::IntoIter<IdType, IdState>;
fn into_iter(self) -> Self::IntoIter {
self.identifiers.into_iter()
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}
}
impl<'a> IntoIterator for &'a PositiveSet {
type Item = (&'a IdType, &'a IdState);
type IntoIter = std::collections::btree_map::Iter<'a, IdType, IdState>;
fn into_iter(self) -> Self::IntoIter {
self.identifiers.iter()
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}
}
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impl<const N: usize> From<[(IdType, IdState); N]> for PositiveSet {
fn from(arr: [(IdType, IdState); N]) -> Self {
PositiveSet {
identifiers: BTreeMap::from(arr),
}
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}
}
impl From<&[(IdType, IdState)]> for PositiveSet {
fn from(arr: &[(IdType, IdState)]) -> Self {
PositiveSet {
identifiers: BTreeMap::from_iter(arr.to_vec()),
}
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}
}
impl From<Vec<(IdType, IdState)>> for PositiveSet {
fn from(arr: Vec<(IdType, IdState)>) -> Self {
PositiveSet {
identifiers: BTreeMap::from_iter(arr),
}
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}
}
impl<const N: usize> From<[PositiveType; N]> for PositiveSet {
fn from(arr: [PositiveType; N]) -> Self {
arr.into_iter()
.map(|el| (el.id, el.state))
.collect::<Vec<_>>()
.into()
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}
}
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impl From<&[PositiveType]> for PositiveSet {
fn from(arr: &[PositiveType]) -> Self {
arr.iter()
.map(|el| (el.id, el.state))
.collect::<Vec<_>>()
.into()
}
}
impl From<Vec<PositiveType>> for PositiveSet {
fn from(arr: Vec<PositiveType>) -> Self {
arr.into_iter()
.map(|el| (el.id, el.state))
.collect::<Vec<_>>()
.into()
}
}
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impl FromIterator<PositiveType> for PositiveSet {
fn from_iter<T: IntoIterator<Item = PositiveType>>(iter: T) -> Self {
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Self {
identifiers: iter.into_iter().map(|el| (el.id, el.state)).collect(),
}
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}
}
impl FromIterator<(IdType, IdState)> for PositiveSet {
fn from_iter<T: IntoIterator<Item = (IdType, IdState)>>(iter: T) -> Self {
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Self {
identifiers: iter.into_iter().collect(),
}
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}
}
impl PositiveSet {
/// Returns the list of elements that are in both set with opposite state.
/// Example: [+1, +2, -3] ⩀ [-1, +2, +3] = [1, 3]
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pub fn opposite_intersection(&self, other: &Self) -> Vec<IdType> {
let mut ret = vec![];
for (el, state) in self {
if let Some(state2) = other.identifiers.get(el)
&& *state == !*state2
{
ret.push(*el);
}
}
ret
}
fn remove_elements(&mut self, other: Vec<IdType>) {
for element in other {
self.identifiers.remove(&element);
}
}
fn equal_except_negated_elements(&self, other: &Self) -> bool {
let mut intersection = self.opposite_intersection(other);
intersection.sort();
let mut self_copy = self.identifiers.clone();
for el in other {
if intersection.binary_search(el.0).is_err()
|| self_copy.get(el.0) != Some(el.1)
{
return false;
}
self_copy.remove(el.0);
}
self_copy.is_empty()
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}
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pub fn positives(&self) -> Self {
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self.iter()
.filter(|el| *el.1 == IdState::Positive)
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.map(|el| (*el.0, *el.1))
.collect::<PositiveSet>()
}
pub fn negatives(&self) -> Self {
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self.iter()
.filter(|el| *el.1 == IdState::Negative)
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.map(|el| (*el.0, *el.1))
.collect::<PositiveSet>()
}
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}