pub struct Set {
pub any: u64,
pub uniq: u64,
pub fin_many: u64,
pub inf_many: u64,
}Expand description
Conditions that holds for a set in general.
Fields§
§any: u64All types, including those who are not defined.
uniq: u64A unique value.
fin_many: u64Many but finite number of values.
inf_many: u64Many but infinite number of values.
Implementations§
Trait Implementations§
Source§impl CoreRules for Set
impl CoreRules for Set
Source§fn core_rules(&self) -> u64
fn core_rules(&self) -> u64
The core rules of the logical system.
Source§impl ExtendRules for Set
impl ExtendRules for Set
impl Copy for Set
Auto Trait Implementations§
impl Freeze for Set
impl RefUnwindSafe for Set
impl Send for Set
impl Sync for Set
impl Unpin for Set
impl UnsafeUnpin for Set
impl UnwindSafe for Set
Blanket Implementations§
Source§impl<T> BorrowMut<T> for Twhere
T: ?Sized,
impl<T> BorrowMut<T> for Twhere
T: ?Sized,
Source§fn borrow_mut(&mut self) -> &mut T
fn borrow_mut(&mut self) -> &mut T
Mutably borrows from an owned value. Read more
Source§impl<T> CloneToUninit for Twhere
T: Clone,
impl<T> CloneToUninit for Twhere
T: Clone,
Source§impl<T> Prove for T
impl<T> Prove for T
Source§fn does_not_mean<F, G>(assumption: F, conclusion: G) -> bool
fn does_not_mean<F, G>(assumption: F, conclusion: G) -> bool
According to the rules, the assumption does not lead to the conclusion,
but neither does it lead to the opposite conclusion.
Source§fn means<F, G>(assumption: F, conclusion: G) -> bool
fn means<F, G>(assumption: F, conclusion: G) -> bool
According to the rules, the conclusion follows from the assumptions,
but the assumptions can not be used to get the opposite conclusion.
Source§fn eq<F, G>(a: F, b: G) -> bool
fn eq<F, G>(a: F, b: G) -> bool
Proves that according to the rules, two statements are equivalent.
Source§fn exc<F, G>(a: F, b: G) -> bool
fn exc<F, G>(a: F, b: G) -> bool
Proves that according to the rules, two statements are exclusive.
Source§fn imply<F, G>(a: F, b: G) -> bool
fn imply<F, G>(a: F, b: G) -> bool
Proves that according to the rules, the first statement implies the other.