[−][src]Struct moore_vhdl::ty2::PhysicalBasetype

pub struct PhysicalBasetype { /* fields omitted */ }

A physical base type.

In VHDL a physical type is an integer multiple of some measurement unit. A physical type has exactly one primary unit, and multiple secondary units defined as multiples of that primary unit.

Implementations

`impl PhysicalBasetype`[src]

`pub fn new( range: Range<BigInt>, units: I, primary: usize ) -> PhysicalBasetype where I: IntoIterator<Item = PhysicalUnit>,` [src]

Create a new physical type.

Example

use moore_vhdl::ty2::{PhysicalBasetype, PhysicalUnit, Range};
use moore_common::name::get_name_table;

let ty = PhysicalBasetype::new(Range::ascending(0, 1_000_000), vec![
    PhysicalUnit::primary(get_name_table().intern("fs", false), 1),
    PhysicalUnit::secondary(get_name_table().intern("ps", false), 1_000, 1000, 0),
    PhysicalUnit::secondary(get_name_table().intern("ns", false), 1_000_000, 1000, 1),
], 0);

assert_eq!(format!("{}", ty), "0 to 1000000 units (fs, ps, ns)");

Methods from Deref<Target = Range<BigInt>>

`pub fn dir(&self) -> RangeDir`[src]

Return the direction of the range.

Example

use moore_vhdl::ty2::{IntegerRange, RangeDir};

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::descending(42, 0);

assert_eq!(a.dir(), RangeDir::To);
assert_eq!(b.dir(), RangeDir::Downto);

`pub fn left(&self) -> &T`[src]

Return the left bound of the range.

Example

use moore_vhdl::ty2::{IntegerRange, BigInt};

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::descending(42, 0);

assert_eq!(a.left(), &BigInt::from(0));
assert_eq!(b.left(), &BigInt::from(42));

`pub fn right(&self) -> &T`[src]

Return the right bound of the range.

Example

use moore_vhdl::ty2::{IntegerRange, BigInt};

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::descending(42, 0);

assert_eq!(a.right(), &BigInt::from(42));
assert_eq!(b.right(), &BigInt::from(0));

`pub fn lower(&self) -> &T`[src]

Return the lower bound of the range.

Example

use moore_vhdl::ty2::{IntegerRange, BigInt};

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::descending(42, 0);

assert_eq!(a.lower(), &BigInt::from(0));
assert_eq!(b.lower(), &BigInt::from(0));

`pub fn upper(&self) -> &T`[src]

Return the upper bound of the range.

Example

use moore_vhdl::ty2::{IntegerRange, BigInt};

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::descending(42, 0);

assert_eq!(a.upper(), &BigInt::from(42));
assert_eq!(b.upper(), &BigInt::from(42));

`pub fn is_null(&self) -> bool`[src]

Return true if the range is a null range.

A null range has its lower bound greater than or equal to its upper bound, and thus also a length of 0 or lower.

Example

use moore_vhdl::ty2::IntegerRange;

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::ascending(42, 0);

assert_eq!(a.is_null(), false);
assert_eq!(b.is_null(), true);

`pub fn len(&self) -> T`[src]

Return the length of the range.

The length of a range is defined as upper + 1 - lower. The result may be negative, indicating that the range is a null range.

Example

use moore_vhdl::ty2::{IntegerRange, BigInt};

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::ascending(42, 0);

assert_eq!(a.len(), BigInt::from(43));
assert_eq!(b.len(), BigInt::from(-41));

`pub fn has_subrange(&self, subrange: &Self) -> bool`[src]

Check if another range is a subrange of this range.

This function checks if self.lower() is less than or equal to, and self.upper() is larger than or equal to, the corresponding bounds of the subrange.

Example

use moore_vhdl::ty2::{IntegerRange, BigInt};

let a = IntegerRange::ascending(0, 42);
let b = IntegerRange::ascending(4, 16);
let c = IntegerRange::descending(16, 4);

assert_eq!(a.has_subrange(&b), true);
assert_eq!(a.has_subrange(&c), true);
assert_eq!(b.has_subrange(&a), false);
assert_eq!(c.has_subrange(&a), false);
assert_eq!(b.has_subrange(&c), true);
assert_eq!(c.has_subrange(&b), true);