Use a boundary method instead of an endpoint method for split_grouped_constructors
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@ -194,6 +194,7 @@ use std::cmp::{self, Ordering, min, max};
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use std::fmt;
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use std::iter::{FromIterator, IntoIterator};
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use std::ops::RangeInclusive;
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use std::u128;
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pub fn expand_pattern<'a, 'tcx>(cx: &MatchCheckCtxt<'a, 'tcx>, pat: Pattern<'tcx>)
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-> &'a Pattern<'tcx>
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@ -799,6 +800,7 @@ fn max_slice_length<'p, 'a: 'p, 'tcx: 'a, I>(
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///
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/// `IntRange` is never used to encode an empty range or a "range" that wraps
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/// around the (offset) space: i.e. `range.lo <= range.hi`.
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#[derive(Clone)]
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struct IntRange<'tcx> {
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pub range: RangeInclusive<u128>,
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pub ty: Ty<'tcx>,
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@ -1400,9 +1402,7 @@ fn should_treat_range_exhaustively(tcx: TyCtxt<'_, 'tcx, 'tcx>, ctor: &Construct
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/// patterns that apply to that range (specifically: the patterns that *intersect* with that range)
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/// change.
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/// Our solution, therefore, is to split the range constructor into subranges at every single point
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/// the group of intersecting patterns changes, which we can compute by converting each pattern to
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/// a range and recording its endpoints, then creating subranges between each consecutive pair of
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/// endpoints.
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/// the group of intersecting patterns changes (using the method described below).
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/// And voilà! We're testing precisely those ranges that we need to, without any exhaustive matching
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/// on actual integers. The nice thing about this is that the number of subranges is linear in the
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/// number of rows in the matrix (i.e. the number of cases in the `match` statement), so we don't
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@ -1414,14 +1414,14 @@ fn should_treat_range_exhaustively(tcx: TyCtxt<'_, 'tcx, 'tcx>, ctor: &Construct
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/// |-------| |-------| |----| ||
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/// |---------|
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///
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/// We truncate the ranges so that they lie inside each range constructor and then split them
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/// up into equivalence classes so the ranges are no longer overlapping:
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/// We split the ranges up into equivalence classes so the ranges are no longer overlapping:
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///
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/// |--|--|||-||||--||---|||-------| |-|||| ||
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///
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/// The logic for determining how to split the ranges is a little involved: we need to make sure
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/// that we have a new range for each subrange for which a different set of rows coïncides, but
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/// essentially reduces to case analysis on the endpoints of the ranges.
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/// The logic for determining how to split the ranges is fairly straightforward: we calculate
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/// boundaries for each interval range, sort them, then create constructors for each new interval
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/// between every pair of boundary points. (This essentially sums up to performing the intuitive
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/// merging operation depicted above.)
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fn split_grouped_constructors<'p, 'a: 'p, 'tcx: 'a>(
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tcx: TyCtxt<'a, 'tcx, 'tcx>,
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ctors: Vec<Constructor<'tcx>>,
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@ -1440,84 +1440,54 @@ fn split_grouped_constructors<'p, 'a: 'p, 'tcx: 'a>(
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// `NotUseful`, which is the default case anyway, and can be ignored.
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let ctor_range = IntRange::from_ctor(tcx, &ctor).unwrap();
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// We're going to collect all the endpoints in the new pattern so we can create
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// subranges between them.
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// If there's a single point, we need to identify it as belonging
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// to a length-1 range, so it can be treated as an individual
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// constructor, rather than as an endpoint. To do this, we keep track of which
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// endpoint a point corresponds to. Whenever a point corresponds to both a start
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// and an end, then we create a unit range for it.
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#[derive(PartialEq, Clone, Copy, Debug)]
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enum Endpoint {
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Start,
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End,
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Both,
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};
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let mut points = FxHashMap::default();
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let add_endpoint = |points: &mut FxHashMap<_, _>, x, endpoint| {
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points.entry(x).and_modify(|ex_x| {
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if *ex_x != endpoint {
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*ex_x = Endpoint::Both
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}
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}).or_insert(endpoint);
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};
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let add_endpoints = |points: &mut FxHashMap<_, _>, lo, hi| {
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// Insert the endpoints, taking care to keep track of to
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// which endpoints a point corresponds.
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add_endpoint(points, lo, Endpoint::Start);
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add_endpoint(points, hi, Endpoint::End);
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};
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let (lo, hi) = (*ctor_range.range.start(), *ctor_range.range.end());
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add_endpoints(&mut points, lo, hi);
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// We're going to iterate through every row pattern, adding endpoints in.
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for row in m.iter() {
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if let Some(r) = IntRange::from_pat(tcx, row[0]) {
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// We're only interested in endpoints that lie (at least partially)
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// within the subrange domain.
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if let Some(r) = ctor_range.intersection(&r) {
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let (r_lo, r_hi) = r.range.into_inner();
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add_endpoints(&mut points, r_lo, r_hi);
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}
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}
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/// Represents a border between 2 integers. Because the intervals spanning borders
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/// must be able to cover every integer, we need 2^128 + 1 such borders.
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#[derive(Clone, Copy, PartialEq, Eq, PartialOrd, Ord)]
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enum Border {
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JustBefore(u128),
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AfterMax,
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}
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// The patterns were iterated in an arbitrary order (i.e. in the order the user
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// wrote them), so we need to make sure our endpoints are sorted.
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let mut points: Vec<(u128, Endpoint)> = points.into_iter().collect();
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points.sort_unstable_by_key(|(x, _)| *x);
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let mut points = points.into_iter();
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let mut a = points.next().unwrap();
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// Iterate through pairs of points, adding the subranges to `split_ctors`.
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// We have to be careful about the orientation of the points as endpoints, to make
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// sure we're enumerating precisely the correct ranges. Too few and the matching is
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// actually incorrect. Too many and our diagnostics are poorer. This involves some
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// case analysis.
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// In essence, we need to ensure that every time the set of row-ranges that are
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// overlapping changes (as we go through the values covered by the ranges), we split
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// into a new subrange.
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while let Some(b) = points.next() {
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// a < b (strictly)
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if let Endpoint::Both = a.1 {
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split_ctors.push(IntRange::range_to_ctor(tcx, ty, a.0..=a.0));
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}
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// Integer overflow cannot occur here, because only the first point may be
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// u128::MIN and only the last may be u128::MAX.
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let c = match a.1 {
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Endpoint::Start => a.0,
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Endpoint::End | Endpoint::Both => a.0 + 1,
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// A function for extracting the borders of an integer interval.
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fn range_borders(r: IntRange<'_>) -> impl Iterator<Item = Border> {
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let (lo, hi) = r.range.into_inner();
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let from = Border::JustBefore(lo);
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let to = match hi.checked_add(1) {
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Some(m) => Border::JustBefore(m),
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None => Border::AfterMax,
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};
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let d = match b.1 {
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Endpoint::Start | Endpoint::Both => b.0 - 1,
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Endpoint::End => b.0,
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};
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// In some cases, we won't need an intermediate range between two ranges
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// lie immediately adjacent to one another.
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if c <= d {
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split_ctors.push(IntRange::range_to_ctor(tcx, ty, c..=d));
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}
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vec![from, to].into_iter()
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}
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a = b;
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// `borders` is the set of borders between equivalence classes: each equivalence
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// class lies between 2 borders.
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let row_borders = m.iter()
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.flat_map(|row| IntRange::from_pat(tcx, row[0]))
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.flat_map(|range| ctor_range.intersection(&range))
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.flat_map(|range| range_borders(range));
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let ctor_borders = range_borders(ctor_range.clone());
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let mut borders: Vec<_> = row_borders.chain(ctor_borders).collect();
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borders.sort_unstable();
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// We're going to iterate through every pair of borders, making sure that each
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// represents an interval of nonnegative length, and convert each such interval
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// into a constructor.
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for IntRange { range, .. } in borders.windows(2).filter_map(|window| {
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match (window[0], window[1]) {
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(Border::JustBefore(n), Border::JustBefore(m)) => {
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if n < m {
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Some(IntRange { range: n..=(m - 1), ty })
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} else {
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None
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}
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}
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(Border::JustBefore(n), Border::AfterMax) => {
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Some(IntRange { range: n..=u128::MAX, ty })
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}
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(Border::AfterMax, _) => None,
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}
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}) {
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split_ctors.push(IntRange::range_to_ctor(tcx, ty, range));
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}
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}
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// Any other constructor can be used unchanged.
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@ -158,8 +158,8 @@ fn main() {
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_ => {}
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}
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const lim: u128 = u128::MAX - 1;
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const LIM: u128 = u128::MAX - 1;
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match 0u128 { //~ ERROR non-exhaustive patterns
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0 ..= lim => {}
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0 ..= LIM => {}
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}
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}
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