- Type Parameters:
A - the first argument type
B - the second argument type
C - the third argument type
D - the fourth argument type
E - the result type
- All Implemented Interfaces:
Fn1<Fn4<? super A,? super B,? super C,? super D,? extends E>,Fn1<Product4<A,B,C,D>,E>>, Fn2<Fn4<? super A,? super B,? super C,? super D,? extends E>,Product4<A,B,C,D>,E>, Applicative<Fn1<Product4<A,B,C,D>,E>,Fn1<Fn4<? super A,? super B,? super C,? super D,? extends E>,?>>, Cartesian<Fn4<? super A,? super B,? super C,? super D,? extends E>,Fn1<Product4<A,B,C,D>,E>,Fn1<?,?>>, Cocartesian<Fn4<? super A,? super B,? super C,? super D,? extends E>,Fn1<Product4<A,B,C,D>,E>,Fn1<?,?>>, Contravariant<Fn4<? super A,? super B,? super C,? super D,? extends E>,Profunctor<?,Fn1<Product4<A,B,C,D>,E>,Fn1<?,?>>>, Functor<Fn1<Product4<A,B,C,D>,E>,Fn1<Fn4<? super A,? super B,? super C,? super D,? extends E>,?>>, Profunctor<Fn4<? super A,? super B,? super C,? super D,? extends E>,Fn1<Product4<A,B,C,D>,E>,Fn1<?,?>>, Monad<Fn1<Product4<A,B,C,D>,E>,Fn1<Fn4<? super A,? super B,? super C,? super D,? extends E>,?>>, MonadReader<Fn4<? super A,? super B,? super C,? super D,? extends E>,Fn1<Product4<A,B,C,D>,E>,Fn1<Fn4<? super A,? super B,? super C,? super D,? extends E>,?>>, MonadRec<Fn1<Product4<A,B,C,D>,E>,Fn1<Fn4<? super A,? super B,? super C,? super D,? extends E>,?>>, MonadWriter<Fn4<? super A,? super B,? super C,? super D,? extends E>,Fn1<Product4<A,B,C,D>,E>,Fn1<Fn4<? super A,? super B,? super C,? super D,? extends E>,?>>
public final class Into4<A,B,C,D,E>
extends java.lang.Object
implements Fn2<Fn4<? super A,? super B,? super C,? super D,? extends E>,Product4<A,B,C,D>,E>
Given an
Fn4<A, B, C, D, E> and a
Product4<A, B, C, D>,
destructure the product and apply the slots as arguments to the function, returning the result.