Numbers

Abstraction of additive numeric types which support a unary operation `-x` producing the additive inverse of `x`. Every `Invertible` type supports a binary subtraction operation `x-y`.

    Integer negativeOne = -1;
    Float delta = x-y;

A concrete class that implements this interface should be a mathematical group. That is, it should have an additive identity, denoted `0`, and satisfy:

- `0+x == x+0 == x`
- `x + -x == 0`

Subtraction must be defined so that it is consistent with the additive inverse:

- `x - y == x + -y`

By: Gavin
See also `Integer`, `Float`

no type hierarchy

- `Invertible`
  - `Summable`

- `Invertible` of
  - `Byte`
  - `Numeric`
    - `Exponentiable`
      - `Float`
      - `Integer`
    - `Number`
      - `Float`
      - `Integral`
        - `Integer`

Attributes
`negated` | Source Code `shared formal Other negated` The additive inverse of this value. Since 1.1.0

Inherited Attributes
Attributes inherited from: `Object` `hash`, `string`

Methods
`minus` | Source Code `shared default Other minus(Other other)` The difference between this number and the given number. Must produce the value `x + -y`. Since 1.1.0

Inherited Methods
Methods inherited from: `Object` `equals()`
Methods inherited from: `Summable<Other>` `plus()`