ocaml: phase 5.1 rpn.ml baseline (Reverse Polish Notation evaluator, [3 4 + 2 * 5 -] = 9)
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Stack-based RPN evaluator:
let eval_rpn tokens =
let stack = Stack.create () in
List.iter (fun tok ->
if tok is operator then
let b = Stack.pop stack in
let a = Stack.pop stack in
Stack.push (apply tok a b) stack
else
Stack.push (int_of_string tok) stack
) tokens;
Stack.pop stack
For tokens [3 4 + 2 * 5 -]:
3 4 + -> 7
7 2 * -> 14
14 5 - -> 9
Exercises Stack.create / push / pop, mixed branch on string
equality, multi-arm if/else if for operator dispatch, int_of_string
for token parsing.
39 baseline programs total.
This commit is contained in:
@@ -31,6 +31,7 @@
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"queens.ml": 2,
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"quicksort.ml": 44,
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"roman.ml": 44,
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"rpn.ml": 9,
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"safe_div.ml": 20,
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"shuffle.ml": 55,
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"word_freq.ml": 8,
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20
lib/ocaml/baseline/rpn.ml
Normal file
20
lib/ocaml/baseline/rpn.ml
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@@ -0,0 +1,20 @@
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let eval_rpn tokens =
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let stack = Stack.create () in
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List.iter (fun tok ->
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if tok = "+" || tok = "-" || tok = "*" || tok = "/" then begin
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let b = Stack.pop stack in
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let a = Stack.pop stack in
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let r = if tok = "+" then a + b
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else if tok = "-" then a - b
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else if tok = "*" then a * b
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else a / b
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in
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Stack.push r stack
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end else
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Stack.push (int_of_string tok) stack
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) tokens;
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Stack.pop stack
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;;
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eval_rpn ["3"; "4"; "+"; "2"; "*"; "5"; "-"]
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@@ -407,6 +407,13 @@ _Newest first._
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binary search tree (`type 'a tree = Leaf | Node of 'a * 'a tree *
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'a tree`) with insert + in-order traversal. Tests parametric ADT,
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recursive match, List.append, List.fold_left.
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- 2026-05-09 Phase 5.1 — rpn.ml baseline (Reverse Polish Notation
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evaluator using Stack). Walks the token list with List.iter, pushes
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ints onto the stack, on operator tokens pops two operands and
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pushes the result. `[3 4 + 2 * 5 -]` evaluates as 3+4=7, 7*2=14,
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14-5=9 → 9. Exercises Stack.create / push / pop, mixed branch on
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string equality, multi-arm if/else if, int_of_string for token
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parsing. 39 baseline programs total.
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- 2026-05-09 Phase 5.1 — newton_sqrt.ml baseline (Newton's method
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for sqrt, sqrt(2)*1000 truncated → 1414). 20 iterations of
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`g := (g + x/g) / 2` converges to ~1.414213562 for x=2. Multiplied
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