use nom::{
  branch::alt,
  bytes::complete::tag,
  character::complete::{alphanumeric1 as alphanumeric, digit1 as digit},
  combinator::{map, map_res},
  multi::separated_list0,
  sequence::delimited,
  IResult, Parser,
};
use nom_language::precedence::{binary_op, precedence, unary_op, Assoc, Operation};

// Elements of the abstract syntax tree (ast) that represents an expression.
#[derive(Debug)]
pub enum Expr {
  // A number literal.
  Num(i64),
  // An identifier.
  Iden(String),
  // Arithmetic operations. Each have a left hand side (lhs) and a right hand side (rhs).
  Add(Box<Expr>, Box<Expr>),
  Sub(Box<Expr>, Box<Expr>),
  Mul(Box<Expr>, Box<Expr>),
  Div(Box<Expr>, Box<Expr>),
  // The function call operation. Left is the expression the function is called on, right is the list of parameters.
  Call(Box<Expr>, Vec<Expr>),
  // The ternary operator, the expressions from left to right are: The condition, the true case, the false case.
  Tern(Box<Expr>, Box<Expr>, Box<Expr>),
}

// Prefix operators.
enum PrefixOp {
  Identity, // +
  Negate,   // -
}

// Postfix operators.
enum PostfixOp {
  // The function call operator. In addition to its own representation "()" it carries additional information that we need to keep here.
  // Specifically the vector of expressions that make up the parameters.
  Call(Vec<Expr>), // ()
}

// Binary operators.
enum BinaryOp {
  Addition,       // +
  Subtraction,    // -
  Multiplication, // *
  Division,       // /
  // The ternary operator can contain a single expression.
  Ternary(Expr), // ?:
}

// Parser for function calls.
fn function_call(i: &str) -> IResult<&str, PostfixOp> {
  map(
    delimited(
      tag("("),
      // Subexpressions are evaluated by recursing back into the expression parser.
      separated_list0(tag(","), expression),
      tag(")"),
    ),
    |v: Vec<Expr>| PostfixOp::Call(v),
  )
  .parse(i)
}

// The ternary operator is actually just a binary operator that contains another expression. So it can be
// handled similarly to the function call operator except its in a binary position and can only contain
// a single expression.
//
// For example the expression "a<b ? a : b" is handled similarly to the function call operator, the
// "?" is treated like an opening bracket and the ":" is treated like a closing bracket.
//
// For the outer expression the result looks like "a<b ?: b". Where "?:" is a single operator. The
// subexpression is contained within the operator in the same way that the function call operator
// contains subexpressions.
fn ternary_operator(i: &str) -> IResult<&str, BinaryOp> {
  map(delimited(tag("?"), expression, tag(":")), |e: Expr| {
    BinaryOp::Ternary(e)
  })
  .parse(i)
}

// The actual expression parser .
fn expression(i: &str) -> IResult<&str, Expr> {
  precedence(
    alt((
      unary_op(2, map(tag("+"), |_| PrefixOp::Identity)),
      unary_op(2, map(tag("-"), |_| PrefixOp::Negate)),
    )),
    // Function calls are implemented as postfix unary operators.
    unary_op(1, function_call),
    alt((
      binary_op(
        3,
        Assoc::Left,
        alt((
          map(tag("*"), |_| BinaryOp::Multiplication),
          map(tag("/"), |_| BinaryOp::Division),
        )),
      ),
      binary_op(
        4,
        Assoc::Left,
        alt((
          map(tag("+"), |_| BinaryOp::Addition),
          map(tag("-"), |_| BinaryOp::Subtraction),
        )),
      ),
      // Ternary operators are just binary operators with a subexpression.
      binary_op(5, Assoc::Right, ternary_operator),
    )),
    alt((
      map_res(digit, |s: &str| match s.parse::<i64>() {
        Ok(s) => Ok(Expr::Num(s)),
        Err(e) => Err(e),
      }),
      map(alphanumeric, |s: &str| Expr::Iden(s.to_string())),
      delimited(tag("("), expression, tag(")")),
    )),
    |op: Operation<PrefixOp, PostfixOp, BinaryOp, Expr>| -> Result<Expr, ()> {
      use nom_language::precedence::Operation::*;
      use BinaryOp::*;
      use PostfixOp::*;
      use PrefixOp::*;
      match op {
        // The identity operator (prefix +) is ignored.
        Prefix(Identity, e) => Ok(e),

        // Unary minus gets evaluated to the same representation as a multiplication with -1.
        Prefix(Negate, e) => Ok(Expr::Mul(Expr::Num(-1).into(), e.into())),

        // The list of parameters are taken from the operator and placed into the ast.
        Postfix(e, Call(p)) => Ok(Expr::Call(e.into(), p)),

        // Meaning is assigned to the expressions of the ternary operator during evaluation.
        // The lhs becomes the condition, the contained expression is the true case, rhs the false case.
        Binary(lhs, Ternary(e), rhs) => Ok(Expr::Tern(lhs.into(), e.into(), rhs.into())),

        // Raw operators get turned into their respective ast nodes.
        Binary(lhs, Multiplication, rhs) => Ok(Expr::Mul(lhs.into(), rhs.into())),
        Binary(lhs, Division, rhs) => Ok(Expr::Div(lhs.into(), rhs.into())),
        Binary(lhs, Addition, rhs) => Ok(Expr::Add(lhs.into(), rhs.into())),
        Binary(lhs, Subtraction, rhs) => Ok(Expr::Sub(lhs.into(), rhs.into())),
      }
    },
  )(i)
}

#[test]
fn expression_test() {
  assert_eq!(
    expression("-2*max(2,3)-2").map(|(i, x)| (i, format!("{:?}", x))),
    Ok((
      "",
      String::from("Sub(Mul(Mul(Num(-1), Num(2)), Call(Iden(\"max\"), [Num(2), Num(3)])), Num(2))")
    ))
  );

  assert_eq!(
    expression("a?2+c:-2*2").map(|(i, x)| (i, format!("{:?}", x))),
    Ok((
      "",
      String::from(
        "Tern(Iden(\"a\"), Add(Num(2), Iden(\"c\")), Mul(Mul(Num(-1), Num(2)), Num(2)))"
      )
    ))
  );
}