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box1 solution
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// `Box` - a smart pointer used to store data on the heap, which also allows us
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// `Box` - a smart pointer used to store data on the heap, which also allows us
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// to wrap a recursive type.
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// to wrap a recursive type.
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//
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//
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// The recursive type we're implementing in this exercise is the `cons list` - a
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// The recursive type we're implementing in this exercise is the "cons list", a
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// data structure frequently found in functional programming languages. Each
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// data structure frequently found in functional programming languages. Each
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// item in a cons list contains two elements: the value of the current item and
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// item in a cons list contains two elements: The value of the current item and
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// the next item. The last item is a value called `Nil`.
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// the next item. The last item is a value called `Nil`.
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//
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// Step 1: use a `Box` in the enum definition to make the code compile
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// Step 2: create both empty and non-empty cons lists by replacing `todo!()`
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//
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// Note: the tests should not be changed
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// TODO: Use a `Box` in the enum definition to make the code compile.
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#[derive(PartialEq, Debug)]
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#[derive(PartialEq, Debug)]
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enum List {
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enum List {
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Cons(i32, List),
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Cons(i32, List),
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Nil,
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Nil,
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}
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}
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fn main() {
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// TODO: Create an empty cons list.
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println!("This is an empty cons list: {:?}", create_empty_list());
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println!(
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"This is a non-empty cons list: {:?}",
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create_non_empty_list()
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);
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}
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fn create_empty_list() -> List {
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fn create_empty_list() -> List {
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todo!()
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todo!()
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}
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}
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// TODO: Create a non-empty cons list.
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fn create_non_empty_list() -> List {
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fn create_non_empty_list() -> List {
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todo!()
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todo!()
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}
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}
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fn main() {
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println!("This is an empty cons list: {:?}", create_empty_list());
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println!(
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"This is a non-empty cons list: {:?}",
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create_non_empty_list(),
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);
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}
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#[cfg(test)]
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#[cfg(test)]
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mod tests {
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mod tests {
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use super::*;
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use super::*;
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#[test]
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#[test]
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fn test_create_empty_list() {
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fn test_create_empty_list() {
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assert_eq!(List::Nil, create_empty_list());
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assert_eq!(create_empty_list(), List::Nil);
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}
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}
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#[test]
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#[test]
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@ -969,21 +969,16 @@ a different method that could make your code more compact than using `fold`."""
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name = "box1"
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name = "box1"
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dir = "19_smart_pointers"
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dir = "19_smart_pointers"
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hint = """
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hint = """
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Step 1:
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The compiler's message should help: Since we cannot store the value of the
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The compiler's message should help: since we cannot store the value of the
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actual type when working with recursive types, we need to store a reference
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actual type when working with recursive types, we need to store a reference
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(pointer) to its value.
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(pointer) to its value.
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We should, therefore, place our `List` inside a `Box`. More details in the book
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We should, therefore, place our `List` inside a `Box`. More details in The Book:
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here: https://doc.rust-lang.org/book/ch15-01-box.html#enabling-recursive-types-with-boxes
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https://doc.rust-lang.org/book/ch15-01-box.html#enabling-recursive-types-with-boxes
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Step 2:
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Creating an empty list should be fairly straightforward (Hint: Read the tests).
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Creating an empty list should be fairly straightforward (hint: peek at the
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For a non-empty list, keep in mind that we want to use our `Cons` list builder.
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assertions).
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For a non-empty list keep in mind that we want to use our `Cons` "list builder".
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Although the current list is one of integers (`i32`), feel free to change the
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Although the current list is one of integers (`i32`), feel free to change the
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definition and try other types!"""
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definition and try other types!"""
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@ -1 +1,47 @@
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// Solutions will be available before the stable release. Thank you for testing the beta version 🥰
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// At compile time, Rust needs to know how much space a type takes up. This
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// becomes problematic for recursive types, where a value can have as part of
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// itself another value of the same type. To get around the issue, we can use a
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// `Box` - a smart pointer used to store data on the heap, which also allows us
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// to wrap a recursive type.
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//
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// The recursive type we're implementing in this exercise is the "cons list", a
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// data structure frequently found in functional programming languages. Each
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// item in a cons list contains two elements: The value of the current item and
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// the next item. The last item is a value called `Nil`.
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#[derive(PartialEq, Debug)]
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enum List {
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Cons(i32, Box<List>),
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Nil,
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}
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fn create_empty_list() -> List {
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List::Nil
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}
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fn create_non_empty_list() -> List {
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List::Cons(42, Box::new(List::Nil))
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}
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fn main() {
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println!("This is an empty cons list: {:?}", create_empty_list());
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println!(
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"This is a non-empty cons list: {:?}",
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create_non_empty_list(),
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);
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}
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#[cfg(test)]
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mod tests {
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use super::*;
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#[test]
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fn test_create_empty_list() {
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assert_eq!(create_empty_list(), List::Nil);
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}
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#[test]
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fn test_create_non_empty_list() {
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assert_ne!(create_empty_list(), create_non_empty_list());
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}
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}
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