Crate data_type

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§Module :: data_type

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Collection of primal data types.

§Basic Use Case :: type constructors

In Rust, you often need to wrap a given type into a new one. The role of the orphan rules in particular is basically to prevent you from implementing external traits for external types. To overcome the restriction developer usually wrap the external type into a tuple introducing a new type. Type constructor does exactly that and auto-implement traits From, Into, Deref and few more for the constructed type.

Macro types is responsible for generating code for Single, Pair, Homopair, Many. Each type constructor has its own keyword for that, but Pair and Homopair use the same keyword difference in a number of constituent types. It is possible to define all types at once:

#[ cfg( feature = "enabled" ) ]
{
  use data_type::prelude::*;

  // qqq : xxx : write please

}

§Basic Use Case :: make - variadic constructor

Implement traits [From_0], [From1] up to MakeN to provide the interface to construct your structure with a different set of arguments. In this example structure, Struct1 could be constructed either without arguments, with a single argument, or with two arguments.

  • Constructor without arguments fills fields with zero.
  • Constructor with a single argument sets both fields to the value of the argument.
  • Constructor with 2 arguments set individual values of each field.
#[ cfg( feature = "make" ) ]
{
  use type_constructor::prelude::*;

  #[ derive( Debug, PartialEq ) ]
  struct Struct1
  {
    a : i32,
    b : i32,
  }

  impl From_0 for Struct1
  {
    fn from_0() -> Self
    {
      Self { a : 0, b : 0 }
    }
  }

  impl From1< i32 > for Struct1
  {
    fn from1( val : i32 ) -> Self
    {
      Self { a : val, b : val }
    }
  }

  impl From2< i32, i32 > for Struct1
  {
    fn from2( val1 : i32, val2 : i32 ) -> Self
    {
      Self { a : val1, b : val2 }
    }
  }

  let got : Struct1 = from!();
  let exp = Struct1{ a : 0, b : 0 };
  assert_eq!( got, exp );

  let got : Struct1 = from!( 13 );
  let exp = Struct1{ a : 13, b : 13 };
  assert_eq!( got, exp );

  let got : Struct1 = from!( 1, 3 );
  let exp = Struct1{ a : 1, b : 3 };
  assert_eq!( got, exp );
}

§To add to your project

cargo add data_type

§Try out from the repository

git clone https://github.com/Wandalen/wTools
cd wTools
cd examples/type_constructor_multiple
cargo run

Modules§

  • Namespace with dependencies.
  • Wrap dependencies under a namespace.
  • Exposed namespace of the module.
  • Utilities for formatting and printing strings.
  • Shared with parent namespace of the module
  • Own namespace of the module.
  • Prelude to use essentials: use my_module::prelude::*.

Structs§

  • An ordered map based on a B-Tree.
  • An ordered set based on a B-Tree.
  • A priority queue implemented with a binary heap.
  • An ordered map based on a B-Tree.
  • An ordered set based on a B-Tree.
  • A double-ended queue implemented with a growable ring buffer.
  • A contiguous growable array type, written as Vec<T>, short for ‘vector’.
  • A hash map implemented with quadratic probing and SIMD lookup.
  • A hash set implemented as a HashMap where the value is ().
  • A hash map implemented with quadratic probing and SIMD lookup.
  • A hash set implemented as a HashMap where the value is ().
  • Canonical implementation of interval. Other implementations of interval is convertible to it.
  • A doubly-linked list with owned nodes.
  • A doubly-linked list with owned nodes.
  • A hash map implemented with quadratic probing and SIMD lookup.
  • A hash set implemented as a HashMap where the value is ().
  • A contiguous growable array type, written as Vec<T>, short for ‘vector’.
  • A double-ended queue implemented with a growable ring buffer.

Enums§

  • An endpoint of a range of keys.
  • The enum Either with variants Left and Right is a general purpose sum type with two cases.

Traits§

  • Extend bound adding few methods.
  • Enpoint of an interval, aka bound of a range. Special trait to avoid repeating all the bound on endpoint.
  • Convert it into canonical interval.
  • Interval adapter. Interface to interval-like structures.
  • Interval adapter. Interface to interval-like structures.