Crate hexga_number

Modules§

map_on: A powerful macro to impl other macros for the given types.
map_on_constant
map_on_constant_unit
map_on_float: f32, f64
map_on_integer: (u8, u16, u32, u64, usize) + (i8, i16, i32, i64, isize)
map_on_integer_signed: i8, i16, i32, i64, isize
map_on_integer_unsigned: u8, u16, u32, u64, usize
map_on_number: (u8, u16, u32, u64, usize) + (i8, i16, i32, i64, isize) + (f32, f64)
map_on_number_and_bool: (u8, u16, u32, u64, usize) + (i8, i16, i32, i64, isize) + (f32, f64) + (bool)
map_on_operator_assign: (AddAssign, SubAssign) + (MulAssign, DivAssign, RemAssign) + (BitOrAssign, BitAndAssign, ShlAssign, ShrAssign)
map_on_operator_assign_arithmetic: (AddAssign, SubAssign) + (MulAssign, DivAssign, RemAssign)
map_on_operator_assign_arithmetic_unit: AddAssign, SubAssign
map_on_operator_assign_bit: BitOrAssign, BitAndAssign, ShlAssign, ShrAssign
map_on_operator_binary: (Add, Sub) + (Mul, Div, Rem) + (BitOr, BitAnd, Shl, Shr)
map_on_operator_binary_arithmetic: (Add, Sub) + (Mul, Div, Rem)
map_on_operator_binary_arithmetic_unit: Add, Sub
map_on_operator_binary_bit: BitOr, BitAnd, Shl, Shr
map_on_operator_unary: (Not) + (Neg, Abs)
map_on_operator_unary_arithmetic_unit: Neg, Abs
map_on_operator_unary_bit: Not

Abs
ArithmeticNegative
BitArithmetic: For every type that support bit based operation (and &, or |, xor ^, not !, shift << / >>…)
BitManip
Decrease: The -1 operation
Half: Define the 0.5 representation
Increase: The +1 operation
MaxValue
MinValue
MinusOne: Define the -1 representation
NaNValue: Define the Not a Number (NaN) representation
Number: +, -, *, /, %, 0, 1, ==, >=, min val, max val
NumberArithmetic: +, -, *, /, %, 0
NumberFloat: fX
NumberInteger: uX or iX
NumberIntegerSigned: iX
NumberIntegerUnsigned: uX
NumberNegative
NumberPrimitive: fX or uX or iX
NumberPrimitiveNegative: fX or or iX
One: Define the 1 representation : The neutral element of the multiplication such that x * X::ONE = x
OverflowBehavior
PrimitiveType
UnitArithmetic: +, -, 0
UnwrapZero
Zero: Define the 0 representation : The absorbing element of the multiplication such that x * X::ZERO = X::ZERO