Returns a tuple of the lower and upper indices in items between which all
elements return .eq when given to compareFn.
If no element in items returns .eq, both indices are the index of the
first element in items which returns .gt, or if no element returns .gt,
both indices are items.len.
items must be sorted in ascending order with respect to compareFn:
[0] [len]
┌───┬───┬─/ /─┬───┬───┬───┬─/ /─┬───┬───┬───┬─/ /─┬───┐
│.lt│.lt│ \ \ │.lt│.eq│.eq│ \ \ │.eq│.gt│.gt│ \ \ │.gt│
└───┴───┴─/ /─┴───┴───┴───┴─/ /─┴───┴───┴───┴─/ /─┴───┘
├─────────────────┼─────────────────┼─────────────────┤
↳ zero or more ↳ zero or more ↳ zero or more
├─────────────────┤
↳ returned range
O(log n) time complexity.
See also: binarySearch, lowerBound, upperBound, partitionPoint.
pub fn equalRange(
comptime T: type,
items: []const T,
context: anytype,
comptime compareFn: fn (@TypeOf(context), T) std.math.Order,
) struct
pub fn equalRange(
comptime T: type,
items: []const T,
context: anytype,
comptime compareFn: fn (@TypeOf(context), T) std.math.Order,
) struct { usize, usize } {
var low: usize = 0;
var high: usize = items.len;
while (low < high) {
const mid = low + (high - low) / 2;
switch (compareFn(context, items[mid])) {
.gt => {
low = mid + 1;
},
.lt => {
high = mid;
},
.eq => {
return .{
low + std.sort.lowerBound(
T,
items[low..mid],
context,
compareFn,
),
mid + std.sort.upperBound(
T,
items[mid..high],
context,
compareFn,
),
};
},
}
}
return .{ low, low };
}