include sig ... endval t_of_sexp : Base__.Sexplib.Sexp.t ‑> tval sexp_of_t : t ‑> Base__.Sexplib.Sexp.tval hash_fold_t : Base__.Ppx_hash_lib.Std.Hash.state ‑> t ‑> Base__.Ppx_hash_lib.Std.Hash.stateval hash : t ‑> Base__.Ppx_hash_lib.Std.Hash.hash_valueinclude Base.Identifiable.S with type t := tinclude sig ... endval t_of_sexp : Base__.Sexplib.Sexp.t ‑> tval sexp_of_t : t ‑> Base__.Sexplib.Sexp.tval hash_fold_t : Base__.Ppx_hash_lib.Std.Hash.state ‑> t ‑> Base__.Ppx_hash_lib.Std.Hash.stateval hash : t ‑> Base__.Ppx_hash_lib.Std.Hash.hash_valueinclude Base.Comparable.S with type t := tinclude Base.Comparable_intf.Polymorphic_compareascending is identical to compare. descending x y = ascending y x. These are
intended to be mnemonic when used like List.sort ~cmp:ascending and List.sort
~cmp:descending, since they cause the list to be sorted in ascending or descending
order, respectively.
clamp_exn t ~min ~max returns t', the closest value to t such that
between t' ~low:min ~high:max is true.
Raises if not (min <= max).
val clamp : t ‑> min:t ‑> max:t ‑> t Base.Or_error.tinclude Base.Comparator.S with type t := tval comparator : (t, comparator_witness) Base.Comparator.comparatorinclude Base.Comparable_intf.Validate with type t := tval validate_lbound : min:t Base.Maybe_bound.t ‑> t Base.Validate.checkval validate_ubound : max:t Base.Maybe_bound.t ‑> t Base.Validate.checkval validate_bound : min:t Base.Maybe_bound.t ‑> max:t Base.Maybe_bound.t ‑> t Base.Validate.checkinclude Base.Comparable.With_zero with type t := tval validate_positive : t Base.Validate.checkval validate_non_negative : t Base.Validate.checkval validate_negative : t Base.Validate.checkval validate_non_positive : t Base.Validate.checkval is_positive : t ‑> boolval is_non_negative : t ‑> boolval is_negative : t ‑> boolval is_non_positive : t ‑> boolval sign : t ‑> Base__.Sign0.tReturns Neg, Zero, or Pos in a way consistent with the above functions.
val zero : tval one : tval minus_one : tThere are two pairs of integer division and remainder functions, /% and %, and
/ and rem. They both satisfy the same equation relating the quotient and the
remainder:
x = (x /% y) * y + (x % y);
x = (x / y) * y + (rem x y);
The functions return the same values if x and y are positive. They all raise
if y = 0.
The functions differ if x < 0 or y < 0.
If y < 0, then % and /% raise, whereas / and rem do not.
x % y always returns a value between 0 and y - 1, even when x < 0. On the
other hand, rem x y returns a negative value if and only if x < 0; that value
satisfies abs (rem x y) <= abs y - 1.
include Round with type t := tround rounds an int to a multiple of a given to_multiple_of argument, according
to a direction dir, with default dir being `Nearest. round will raise if
to_multiple_of <= 0.
| `Down | rounds toward Int.neg_infinity |
| `Up | rounds toward Int.infinity |
| `Nearest | rounds to the nearest multiple, or `Up in case of a tie |
| `Zero | rounds toward zero |
Here are some examples for round ~to_multiple_of:10 for each direction:
| `Down | {10 .. 19} --> 10 | { 0 ... 9} --> 0 | {-10 ... -1} --> -10 |
| `Up | { 1 .. 10} --> 10 | {-9 ... 0} --> 0 | {-19 .. -10} --> -10 |
| `Zero | {10 .. 19} --> 10 | {-9 ... 9} --> 0 | {-19 .. -10} --> -10 |
| `Nearest | { 5 .. 14} --> 10 | {-5 ... 4} --> 0 | {-15 ... -6} --> -10 |
For convenience and performance, there are variants of round with dir hard-coded.
If you are writing performance-critical code you should use these.
pow base exponent returns base raised to the power of exponent. It is OK if
base <= 0. pow raises if exponent < 0, or an integer overflow would occur.
The results are unspecified for negative shifts and shifts >= num_bits
val decr : t Base__.Import.ref ‑> unitval incr : t Base__.Import.ref ‑> unitval of_int32_exn : int32 ‑> tval to_int32_exn : t ‑> int32val of_int64_exn : int64 ‑> tval to_int64 : t ‑> int64val of_nativeint_exn : nativeint ‑> tval to_nativeint_exn : t ‑> nativeintval of_float_unchecked : float ‑> tof_float_unchecked truncates the given floating point number to an integer,
rounding towards zero.
The result is unspecified if the argument is nan or falls outside the range
of representable integers.