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This is a library to manipulate python range
and slice
objects. The objects of these classes have the same internal structure but a bit different semantics and set of available methods. Unfortunately these objects include no methods to manipulate them and unfortunately they cannot be subclassed.
So I have implemented a set of functions to manipulate these objects. Their names follow the following conventions:
-
All these functions names begin from
s
which stands there forslice
, even though they will work for ranges too. -
If a name ends with
_
, it is a generator, otherwise it returns alist
.
WARNING: FOR NEGATIVE-DIRECTED slice
s/range
s step
is MANDATORY. It is BY DESIGN of python and we follow this convention too. Always set step
for all the ranges if you may deal with negative-directed ones.
For the info on usage see the docstrings and tests. And READ the source code, it is SMALL ENOUGH.
Notation and terms:
- For briefness we
r = range
ands = slice
- When we say
range
, it also works for aslice
and in the opposite direction too.
Conventions:
-
When we say
range
orslice
, it usually works also for a sequence of them. See type annotations to check if a specific function supports sequences of ranges. -
There may be undefined behavior (UB):
- negative-directed ranges without negative
step
is always UB; - non-integer numbers usage is always UB;;
- operations on the ranges having different
abs(step)
; - empty ranges (ranges of zero length) produced may (but not guaranteed) be eliminated;
- operations on the ranges having opposite direction may be UB. It should be stated in docstrings if it is the case.
- negative-directed ranges without negative
-
basic operations
-
type conversion:
sAny2Type(s(1, 10), r) -> r(1, 10)
sAny2Type(r(1, 10), s) -> s(1, 10)
range2slice
andslice2range
do the same.
-
get a length of a range
slen(s(2, 4)) -> 2
. For usual ranges justlen
works, but our func works also for slices and seqs. -
get direction (a director vector in fact) of a slice
sdir(r(10, 1, -2)) -> -1
-
reverse direction of a slice:
srev(r(0, 10)) -> r(9, -1, -1)
-
make 2
slice
s of the same direction:sdirect(r(25, 5, -5), s(1, 10)) -> slice(9, 0, -1)
-
make a slice positive-directed:
snormalize(r(25, 5, -5)) -> range(10, 30, 5)
-
-
checking conditions about ranges:
- check if one range is fully within another range
swithin(r(0, 10), r(1, 5)) -> true
- check if one range is overlaps another range
soverlaps(r(0, 10), r(2, -6, -1)) -> true
- check if one range is fully within another range
-
splitting
- sprit a range at certain points:
ssplit(r(5, 13), (7, 8, 12)) -> [r(5, 7), r(7, 8), r(8, 12), r(12, 13)]
- split a range into pieces of certain lengths
soffset_split(r(5, 13), (2, 3, 7)) -> [r(5, 7), r(7, 8), r(8, 12), r(12, 13)]
- split a range into pieces of a certain length
schunks(r(5, 13), 3) -> [r(5, 8), r(8, 11), r(11, 13)]
- split multiple sequences of ranges of the same total length into the chunks of equal length, in other words - align split points of all the sequence - see the docs for
salign
function.
- sprit a range at certain points:
-
join/merge adjacent (non-overlapping!) ranges into one:
sjoin([r(0, 8), r(8, 9), r(9, 10), r(12, 15)]) -> [r(0, 10), r(12, 15)]
-
set operations
- compute a diff of 2 ranges:
sdiff
- subtract 2 ranges:
ssub(r(1, 10), r(5, -10, -1)) -> [r(6, 10)]
- union 2 ranges:
sunion(r(1, 10), r(7, 20)) -> [r(1, 20)]
- compute a diff of 2 ranges:
-
intersections querying via a range tree
-
remapping via a
SliceSequence
-
visualization