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Per Lindgren
D7050E
Commits
8e57e2da
Commit
8e57e2da
authored
5 years ago
by
Per
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parent
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examples/main4.rs
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8e57e2da
extern
crate
nom
;
use
nom
::{
branch
::
alt
,
bytes
::
complete
::
tag
,
character
::
complete
::{
digit1
,
multispace0
},
combinator
::
map
,
sequence
::{
preceded
,
tuple
},
IResult
,
};
#[derive(Debug,
Clone,
Copy,
PartialEq)]
pub
enum
Op
{
Add
,
Sub
,
Mul
,
Div
,
Pow
,
}
#[derive(Debug,
Clone,
PartialEq)]
pub
enum
Expr
{
Num
(
i32
),
BinOp
(
Box
<
Expr
>
,
Op
,
Box
<
Expr
>
),
}
#[derive(Debug,
Clone,
Copy,
PartialEq)]
pub
enum
Token
{
Num
(
i32
),
Op
(
Op
),
}
pub
fn
parse_i32
(
i
:
&
str
)
->
IResult
<&
str
,
Token
>
{
map
(
digit1
,
|
digit_str
:
&
str
|
{
Token
::
Num
(
digit_str
.parse
::
<
i32
>
()
.unwrap
())
})(
i
)
}
fn
parse_op
(
i
:
&
str
)
->
IResult
<&
str
,
Op
>
{
alt
((
map
(
tag
(
"+"
),
|
_
|
Op
::
Add
),
map
(
tag
(
"-"
),
|
_
|
Op
::
Sub
),
map
(
tag
(
"*"
),
|
_
|
Op
::
Mul
),
map
(
tag
(
"/"
),
|
_
|
Op
::
Div
),
map
(
tag
(
"^"
),
|
_
|
Op
::
Pow
),
))(
i
)
}
fn
parse_expr
(
i
:
&
str
)
->
IResult
<&
str
,
Vec
<
Token
>>
{
preceded
(
multispace0
,
alt
((
map
(
tuple
((
parse_i32
,
preceded
(
multispace0
,
parse_op
),
parse_expr
)),
|(
l
,
op
,
r
)|
{
let
mut
v
=
Vec
::
new
();
v
.push
(
l
);
v
.push
(
Token
::
Op
(
op
));
v
.extend
(
r
);
v
},
),
map
(
parse_i32
,
|
i
|
{
let
mut
v
=
Vec
::
new
();
v
.push
(
i
);
v
}),
)),
)(
i
)
}
fn
math_expr
(
e
:
&
Expr
)
->
String
{
match
e
{
Expr
::
Num
(
i
)
=>
format!
(
"{}"
,
i
),
Expr
::
BinOp
(
l
,
op
,
r
)
=>
{
format!
(
"({:?}, {}, {})"
,
op
,
math_expr
(
l
),
math_expr
(
r
))
}
}
}
fn
math_eval
(
e
:
&
Expr
)
->
i32
{
match
e
{
Expr
::
Num
(
i
)
=>
*
i
,
Expr
::
BinOp
(
l
,
op
,
r
)
=>
{
let
lv
=
math_eval
(
l
);
let
rv
=
math_eval
(
r
);
match
op
{
Op
::
Add
=>
lv
+
rv
,
Op
::
Sub
=>
lv
-
rv
,
Op
::
Mul
=>
lv
*
rv
,
Op
::
Div
=>
lv
/
rv
,
Op
::
Pow
=>
lv
.pow
(
rv
as
u32
),
}
}
}
}
#[derive(Debug,
Copy,
Clone,
PartialEq)]
enum
Ass
{
Left
,
Right
,
}
fn
climb_op
(
op
:
&
Op
)
->
(
u8
,
Ass
)
{
match
op
{
Op
::
Add
=>
(
1
,
Ass
::
Left
),
Op
::
Sub
=>
(
1
,
Ass
::
Left
),
Op
::
Mul
=>
(
2
,
Ass
::
Left
),
Op
::
Div
=>
(
2
,
Ass
::
Left
),
Op
::
Pow
=>
(
3
,
Ass
::
Right
),
}
}
// boilerplate
// compute_expr(min_prec):
// result = compute_atom()
// while cur token is a binary operator with precedence >= min_prec:
// prec, assoc = precedence and associativity of current token
// if assoc is left:
// next_min_prec = prec + 1
// else:
// next_min_prec = prec
// rhs = compute_expr(next_min_prec)
// result = compute operator(result, rhs)
// return result
fn
token_to_expr
(
t
:
Token
)
->
Expr
{
match
t
{
Token
::
Num
(
i
)
=>
Expr
::
Num
(
i
),
_
=>
panic!
(),
}
}
fn
climb
(
mut
v
:
Vec
<
Token
>
,
min_prec
:
u8
)
->
(
Expr
,
Vec
<
Token
>
)
{
println!
(
"in climb {:?}, {}"
,
v
,
min_prec
);
let
t
=
v
.pop
()
.unwrap
();
let
mut
result
=
token_to_expr
(
t
);
loop
{
match
v
.pop
()
{
Some
(
Token
::
Num
(
_
))
=>
{
println!
(
"break num"
);
break
;
}
Some
(
Token
::
Op
(
op
))
=>
{
println!
(
"result {:?}, op {:?}, v:{:?}"
,
result
,
op
,
v
);
let
(
prec
,
assoc
)
=
climb_op
(
&
op
);
if
prec
<
min_prec
{
println!
(
"break prec"
);
break
;
}
else
{
println!
(
"push"
);
let
next_min_prec
=
if
assoc
==
Ass
::
Left
{
1
+
prec
}
else
{
prec
};
let
(
rhs
,
v_rest
)
=
climb
(
v
.clone
(),
next_min_prec
);
v
=
v_rest
;
println!
(
"return from call, rhs {:?}, v {:?}"
,
rhs
,
v
);
println!
(
"current result {:?}"
,
result
);
result
=
Expr
::
BinOp
(
Box
::
new
(
result
),
op
,
Box
::
new
(
rhs
));
println!
(
"new result {:?}"
,
result
);
}
}
_
=>
{
println!
(
"reaced end"
);
break
;
}
// reached end
}
}
(
result
,
v
)
}
fn
test_eq
(
s
:
&
str
,
v
:
i32
)
{
let
mut
p
=
parse_expr
(
s
)
.unwrap
()
.1
;
println!
(
"{:?}"
,
p
);
p
.reverse
();
let
e
=
climb
(
p
,
0
);
println!
(
"{:?}"
,
e
);
println!
(
"e = {}, v = {}"
,
math_eval
(
&
e
.0
),
v
);
}
fn
main
()
{
test_eq
(
"1 + 2"
,
1
+
2
);
test_eq
(
"1 + 2 * 3"
,
1
+
2
*
3
);
test_eq
(
"3 * 4 + 5"
,
3
*
4
+
5
);
// // climb_test("2*5+10+10", 2*5+10+10);
// // climb_test("2*5+10*11-1", 2*5+10*11-1);
// // climb_test("2*5+10*11-2+12", 2*5+10*11-1+12);
// // climb_test("1+2*3-4+5", 1 + 2 * 3 - 4 + 5);
// climb_test("1", 1);
// climb_test("1+2", 1 + 2);
}
// // #[test]
// // fn climb1() {
// // test_eq("1-2+3", 1 - 2 + 3);
// // }
// // #[test]
// // fn climb2() {
// // test_eq("1*2+3", 1 * 2 + 3);
// // }
// // #[test]
// // fn climb3() {
// // test_eq("1*2+3*4-5", 1 * 2 + 3 * 4 - 5);
// // }
// // #[test]
// // fn climb4() {
// // test_eq("2^5", 2i32.pow(5));
// // }
// // #[test]
// // fn climb5() {
// // test_eq("2*3+4+5", 2 * 3 + 4 + 5);
// // }
// // #[test]
// // fn climb6() {
// // test_eq("2*3-4*5-2", 2 * 3 - 4 * 5 - 2);
// // }
// // #[test]
// // fn climb_err() {
// // test_eq("2 + 2 ^ 5 -3", 2 + 2i32.pow(5 - 3));
// // }
// fn climb_test(s: &str, v: i32) {
// let p = parse_expr(s).unwrap().1;
// println!("{:?}", &p);
// println!("math {}\n", math_expr(&p));
// let r = climb(p, 0);
// println!("r {:?}", &r);
// println!("math r {}", math_expr(&r));
// println!("eval r {} = {} ", math_eval(&r), v);
// }
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