Crate num_ordinal

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Ordinal number types

Ordinal numbers (first, second, third, …) are usually represented as 0-based or 1-based integers. In English and most other natural languages, they’re represented as 1-based numbers: first = 1st, second = 2nd, third = 3rd and so on. However, most programming languages are zero-based, i.e. when getting the first element in array or list, the index is 0. This is also true for Rust.

Usage

To make working with ordinal numbers more explicit and less error-prone, this library provides ordinal number types that can be converted to/from cardinal numbers while specifying if it is 0- or 1-based:

use num_ordinal::{Ordinal, Osize};

// Osize is an ordinal usize
let o = Osize::from0(3);
assert_eq!(&o.to_string(), "4th");

let o = Osize::from1(3);
assert_eq!(&o.to_string(), "third");

There are also two convenience functions to create ordinal numbers when the return type can be inferred:

use num_ordinal::{Osize, ordinal0, ordinal1};

// Osize is an ordinal usize
let o: Osize = ordinal0(3);
assert_eq!(&o.to_string(), "4th");

let o: Osize = ordinal1(3);
assert_eq!(&o.to_string(), "third");

And a macro:

use num_ordinal::{O32, ordinal};

// type is inferred:
let o: O32 = ordinal!(4-th);

// type can also be specified:
let o = ordinal!(4-th O32);

Implemented traits

Ordinal numbers implement a number of traits, so they can be compared, hashed, copied and formatted. Also, you can add or subtract an integer from an ordinal number:

use num_ordinal::ordinal;

assert_eq!(ordinal!(5-th O32) - 3, ordinal!(second O32));

Subtracting an ordinal from an ordinal produces an integer:

use num_ordinal::ordinal;

assert_eq!(ordinal!(5-th O32) - ordinal!(second O32), 3);

The default value is first.

Features

  • serde: Implement Serialize and Deserialize for ordinals

License

MIT

Macros

Creates a 1-based ordinal number. Examples:

Structs

Ordinal number represented by u8
Ordinal number represented by u16
Ordinal number represented by u32
Ordinal number represented by u64
Ordinal number represented by u128
Ordinal number represented by usize

Traits

An ordinal number type

Functions

Creates a 0-based ordinal number. For example, ordinal0(4) is the 5th ordinal number.
Creates a 1-based ordinal number. For example, ordinal1(4) is the 4th ordinal number.