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match.nested.record.rad 2.0 KiB match.nested.union.rad 2.3 KiB match.nested.whilelet.rad 2.4 KiB match.string.rad 1.8 KiB match.value.copy.rad 2.0 KiB match.void.then.or.rad 1.6 KiB memzero.result.bug.rad 806 B memzero.union.bug.rad 576 B mutref.loop.bug.rad 1.8 KiB opt.assignment.bug.rad 1.3 KiB opt.bug.test.rad 1.4 KiB opt.if.let.complex.rad 6.2 KiB opt.if.let.guard.rad 809 B opt.if.let.rad 956 B opt.nil.check.rad 1.5 KiB opt.record.eq.rad 842 B opt.record.rad 655 B opt.return.array.rad 289 B opt.return.nested.rad 797 B opt.return.record.rad 344 B opt.slice.npo.rad 2.8 KiB opt.type.rad 200 B opt.while.let.complex.rad 404 B panic.rad 111 B placeholder.basic.rad 133 B placeholder.comprehensive.rad 562 B pointer.copy.edge.case.rad 1.3 KiB pointer.slice.index.rad 269 B pointer.slice.store.rad 881 B prog.ackermann.rad 5.0 KiB prog.bignum.rad 9.4 KiB prog.binsearch.rad 2.4 KiB prog.bubblesort.rad 2.0 KiB prog.cordic.rad 6.9 KiB prog.crc32.rad 2.7 KiB prog.dijkstra.rad 7.7 KiB prog.eval.rad 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union.edge.case.2.rad 679 B union.edge.case.3.rad 608 B union.mixed.assign.rad 977 B union.payload.mutref.rad 1.4 KiB union.payload.rad 580 B union.record.forward.rad 1.3 KiB union.void.match.rad 403 B union.void.rad 824 B unsigned.compare.rad 1.9 KiB var.align.rad 1013 B var.infer.rad 549 B decode.rad 14.6 KiB emit.rad 24.4 KiB encode.rad 19.9 KiB isel.rad 41.1 KiB printer.rad 13.0 KiB tests.rad 15.7 KiB rv64.rad 13.0 KiB collections/ lang/ sys/ arch.rad 65 B collections.rad 36 B fmt.rad 3.8 KiB intrinsics.rad 206 B io.rad 1.2 KiB lang.rad 222 B mem.rad 2.2 KiB sys.rad 167 B testing.rad 2.4 KiB tests.rad 11.6 KiB vec.rad 3.1 KiB std.rad 231 B scripts/ seed/ test/ vim/ .gitignore 353 B .gitsigners 112 B LICENSE 1.1 KiB Makefile 3.1 KiB README 2.5 KiB std.lib 987 B std.lib.test 252 B
lib/std/arch/rv64/tests/prog.eval.rad 6.2 KiB raw
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//! Expression evaluator.
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//! Evaluate arithmetic expressions encoded as a tree in an array
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//! of tagged union nodes. Build expression trees, evaluate them recursively,
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//! and verify results.
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/// An expression node. Leaf nodes hold a number. Interior nodes hold an
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/// operator and indices (into the nodes array) of their left and right children.
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union Expr {
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    Num(i32),
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    Add(BinOp),
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    Sub(BinOp),
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    Mul(BinOp),
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    Div(BinOp),
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    Neg(u32),
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}
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/// Binary operator: indices of left and right child nodes.
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record BinOp {
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    left: u32,
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    right: u32,
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}
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/// A pool of expression nodes with a count of allocated nodes.
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record Pool {
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    nodes: [Expr; 64],
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    count: u32,
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}
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/// Evaluation error.
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union EvalError {
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    DivByZero
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}
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/// Allocate a new node, returning its index.
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fn newNode(pool: *mut Pool, expr: Expr) -> u32 {
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    let idx = pool.count;
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    pool.nodes[idx] = expr;
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    pool.count += 1;
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    return idx;
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}
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/// Convenience constructors.
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fn num(pool: *mut Pool, n: i32) -> u32 {
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    return newNode(pool, Expr::Num(n));
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}
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fn add(pool: *mut Pool, left: u32, right: u32) -> u32 {
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    return newNode(pool, Expr::Add(BinOp { left, right }));
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}
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fn sub(pool: *mut Pool, left: u32, right: u32) -> u32 {
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    return newNode(pool, Expr::Sub(BinOp { left, right }));
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}
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fn mul(pool: *mut Pool, left: u32, right: u32) -> u32 {
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    return newNode(pool, Expr::Mul(BinOp { left, right }));
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}
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fn div(pool: *mut Pool, left: u32, right: u32) -> u32 {
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    return newNode(pool, Expr::Div(BinOp { left, right }));
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}
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fn neg(pool: *mut Pool, child: u32) -> u32 {
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    return newNode(pool, Expr::Neg(child));
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}
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/// Recursively evaluate the expression tree rooted at nodes[idx].
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fn eval(nodes: *[Expr], idx: u32) -> i32 throws (EvalError) {
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    let node = nodes[idx];
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    match node {
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        case Expr::Num(n) => {
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            return n;
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        }
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        case Expr::Add(op) => {
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            return try eval(nodes, op.left) + try eval(nodes, op.right);
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        }
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        case Expr::Sub(op) => {
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            return try eval(nodes, op.left) - try eval(nodes, op.right);
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        }
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        case Expr::Mul(op) => {
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            return try eval(nodes, op.left) * try eval(nodes, op.right);
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        }
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        case Expr::Div(op) => {
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            let l = try eval(nodes, op.left);
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            let r = try eval(nodes, op.right);
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            if r == 0 {
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                throw EvalError::DivByZero;
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            }
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            return l / r;
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        }
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        case Expr::Neg(child) => {
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            return 0 - try eval(nodes, child);
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        }
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    }
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}
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/// Count the total number of nodes in the tree rooted at idx.
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fn countNodes(nodes: *[Expr], idx: u32) -> u32 {
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    let node = nodes[idx];
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    match node {
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        case Expr::Num(_) => {
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            return 1;
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        }
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        case Expr::Add(op) => {
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            return 1 + countNodes(nodes, op.left) + countNodes(nodes, op.right);
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        }
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        case Expr::Sub(op) => {
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            return 1 + countNodes(nodes, op.left) + countNodes(nodes, op.right);
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        }
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        case Expr::Mul(op) => {
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            return 1 + countNodes(nodes, op.left) + countNodes(nodes, op.right);
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        }
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        case Expr::Div(op) => {
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            return 1 + countNodes(nodes, op.left) + countNodes(nodes, op.right);
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        }
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        case Expr::Neg(child) => {
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            return 1 + countNodes(nodes, child);
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        }
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    }
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}
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/// Reset the node pool.
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fn reset(pool: *mut Pool) {
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    pool.count = 0;
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}
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/// Test 1: Simple addition: 3 + 4 = 7
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fn testSimpleAdd(pool: *mut Pool) -> i32 {
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    reset(pool);
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    let root = add(pool, num(pool, 3), num(pool, 4));
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    assert try! eval(&pool.nodes[..], root) == 7;
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    return 0;
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}
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/// Test 2: Nested expression: (2 + 3) * (4 - 1) = 5 * 3 = 15
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fn testNested(pool: *mut Pool) -> i32 {
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    reset(pool);
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    let left = add(pool, num(pool, 2), num(pool, 3));
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    let right = sub(pool, num(pool, 4), num(pool, 1));
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    let root = mul(pool, left, right);
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    assert try! eval(&pool.nodes[..], root) == 15;
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    assert countNodes(&pool.nodes[..], root) == 7;
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    return 0;
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}
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/// Test 3: Complex expression: ((10 + 5) * 2 - 6) / 4 = (30 - 6) / 4 = 24 / 4 = 6
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fn testComplex(pool: *mut Pool) -> i32 {
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    reset(pool);
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    let a = add(pool, num(pool, 10), num(pool, 5));
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    let b = mul(pool, a, num(pool, 2));
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    let c = sub(pool, b, num(pool, 6));
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    let root = div(pool, c, num(pool, 4));
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    assert try! eval(&pool.nodes[..], root) == 6;
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    return 0;
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}
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/// Test 4: Negation: -(3 + 4) = -7
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fn testNeg(pool: *mut Pool) -> i32 {
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    reset(pool);
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    let root = neg(pool, add(pool, num(pool, 3), num(pool, 4)));
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    assert try! eval(&pool.nodes[..], root) == -7;
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    return 0;
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}
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/// Test 5: Deep tree: 1 + 2 + 3 + 4 + 5 + 6 + 7 + 8 = 36
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fn testDeep(pool: *mut Pool) -> i32 {
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    reset(pool);
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    let mut root = num(pool, 1);
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    let values: [i32; 7] = [2, 3, 4, 5, 6, 7, 8];
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    for v in values {
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        root = add(pool, root, num(pool, v));
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    }
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    assert try! eval(&pool.nodes[..], root) == 36;
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    assert countNodes(&pool.nodes[..], root) == 15;
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    return 0;
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}
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/// Test 6: Mixed operations: (100 - 3 * (2 + 8)) / 7 = (100 - 30) / 7 = 70 / 7 = 10
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fn testMixed(pool: *mut Pool) -> i32 {
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    reset(pool);
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    let inner = add(pool, num(pool, 2), num(pool, 8));
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    let product = mul(pool, num(pool, 3), inner);
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    let diff = sub(pool, num(pool, 100), product);
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    let root = div(pool, diff, num(pool, 7));
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    assert try! eval(&pool.nodes[..], root) == 10;
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    return 0;
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}
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/// Test 7: Single number.
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fn testSingleNum(pool: *mut Pool) -> i32 {
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    reset(pool);
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    let root = num(pool, 42);
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    assert try! eval(&pool.nodes[..], root) == 42;
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    assert countNodes(&pool.nodes[..], root) == 1;
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    return 0;
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}
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@default fn main() -> i32 {
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    let mut pool: Pool = Pool { nodes: [Expr::Num(0); 64], count: 0 };
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    let r1 = testSimpleAdd(&mut pool);
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    if r1 != 0 {
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        return 10 + r1;
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    }
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    let r2 = testNested(&mut pool);
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    if r2 != 0 {
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        return 20 + r2;
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    }
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    let r3 = testComplex(&mut pool);
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    if r3 != 0 {
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        return 30 + r3;
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    }
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    let r4 = testNeg(&mut pool);
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    if r4 != 0 {
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        return 40 + r4;
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    }
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    let r5 = testDeep(&mut pool);
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    if r5 != 0 {
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        return 50 + r5;
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    }
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    let r6 = testMixed(&mut pool);
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    if r6 != 0 {
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        return 60 + r6;
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    }
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    let r7 = testSingleNum(&mut pool);
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    if r7 != 0 {
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        return 70 + r7;
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    }
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    return 0;
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}