Add support for different orders of expression
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@ -1,5 +1,6 @@
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use clippy_utils::diagnostics::span_lint_and_sugg;
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use clippy_utils::source::snippet_with_applicability;
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use clippy_utils::SpanlessEq;
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use rustc_ast::LitKind;
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use rustc_data_structures::packed::Pu128;
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use rustc_errors::Applicability;
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@ -10,19 +11,19 @@
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declare_clippy_lint! {
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/// ### What it does
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/// Checks for expressions like `x.count_ones() == 1` or `x & (x - 1) == 0`, which are manual
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/// Checks for expressions like `x.count_ones() == 1` or `x & (x - 1) == 0`, with x and unsigned integer, which are manual
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/// reimplementations of `x.is_power_of_two()`.
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/// ### Why is this bad?
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/// Manual reimplementations of `is_power_of_two` increase code complexity for little benefit.
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/// ### Example
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/// ```no_run
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/// let x: u32 = 1;
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/// let result = x.count_ones() == 1;
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/// let a: u32 = 4;
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/// let result = a.count_ones() == 1;
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/// ```
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/// Use instead:
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/// ```no_run
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/// let x: u32 = 1;
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/// let result = x.is_power_of_two();
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/// let a: u32 = 4;
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/// let result = a.is_power_of_two();
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/// ```
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#[clippy::version = "1.82.0"]
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pub MANUAL_IS_POWER_OF_TWO,
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@ -36,53 +37,106 @@ impl LateLintPass<'_> for ManualIsPowerOfTwo {
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fn check_expr(&mut self, cx: &LateContext<'_>, expr: &Expr<'_>) {
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let mut applicability = Applicability::MachineApplicable;
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// x.count_ones() == 1
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if let ExprKind::Binary(op, left, right) = expr.kind
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&& BinOpKind::Eq == op.node
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&& let ExprKind::MethodCall(method_name, reciever, _, _) = left.kind
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&& method_name.ident.as_str() == "count_ones"
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&& let ExprKind::Lit(lit) = right.kind
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&& let LitKind::Int(Pu128(1), _) = lit.node
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&& let &Uint(_) = cx.typeck_results().expr_ty(reciever).kind()
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if let ExprKind::Binary(bin_op, left, right) = expr.kind
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&& bin_op.node == BinOpKind::Eq
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{
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let snippet = snippet_with_applicability(cx, reciever.span, "..", &mut applicability);
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let sugg = format!("{snippet}.is_power_of_two()");
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// a.count_ones() == 1
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if let ExprKind::MethodCall(method_name, reciever, _, _) = left.kind
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&& method_name.ident.as_str() == "count_ones"
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&& let &Uint(_) = cx.typeck_results().expr_ty(reciever).kind()
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&& check_lit(right, 1)
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{
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build_sugg(cx, expr, reciever, &mut applicability);
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}
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// 1 == a.count_ones()
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if let ExprKind::MethodCall(method_name, reciever, _, _) = right.kind
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&& method_name.ident.as_str() == "count_ones"
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&& let &Uint(_) = cx.typeck_results().expr_ty(reciever).kind()
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&& check_lit(left, 1)
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{
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build_sugg(cx, expr, reciever, &mut applicability);
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}
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// a & (a - 1) == 0
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if let ExprKind::Binary(op1, left1, right1) = left.kind
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&& op1.node == BinOpKind::BitAnd
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&& let ExprKind::Binary(op2, left2, right2) = right1.kind
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&& op2.node == BinOpKind::Sub
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&& check_eq_expr(cx, left1, left2)
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&& let &Uint(_) = cx.typeck_results().expr_ty(left1).kind()
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&& check_lit(right2, 1)
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&& check_lit(right, 0)
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{
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build_sugg(cx, expr, left1, &mut applicability);
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}
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// (a - 1) & a == 0;
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if let ExprKind::Binary(op1, left1, right1) = left.kind
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&& op1.node == BinOpKind::BitAnd
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&& let ExprKind::Binary(op2, left2, right2) = left1.kind
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&& op2.node == BinOpKind::Sub
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&& check_eq_expr(cx, right1, left2)
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&& let &Uint(_) = cx.typeck_results().expr_ty(right1).kind()
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&& check_lit(right2, 1)
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&& check_lit(right, 0)
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{
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build_sugg(cx, expr, right1, &mut applicability);
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}
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// 0 == a & (a - 1);
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if let ExprKind::Binary(op1, left1, right1) = right.kind
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&& op1.node == BinOpKind::BitAnd
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&& let ExprKind::Binary(op2, left2, right2) = right1.kind
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&& op2.node == BinOpKind::Sub
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&& check_eq_expr(cx, left1, left2)
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&& let &Uint(_) = cx.typeck_results().expr_ty(left1).kind()
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&& check_lit(right2, 1)
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&& check_lit(left, 0)
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{
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build_sugg(cx, expr, left1, &mut applicability);
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}
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// 0 == (a - 1) & a
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if let ExprKind::Binary(op1, left1, right1) = right.kind
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&& op1.node == BinOpKind::BitAnd
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&& let ExprKind::Binary(op2, left2, right2) = left1.kind
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&& op2.node == BinOpKind::Sub
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&& check_eq_expr(cx, right1, left2)
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&& let &Uint(_) = cx.typeck_results().expr_ty(right1).kind()
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&& check_lit(right2, 1)
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&& check_lit(left, 0)
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{
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build_sugg(cx, expr, right1, &mut applicability);
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}
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}
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}
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}
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fn build_sugg(cx: &LateContext<'_>, expr: &Expr<'_>, reciever: &Expr<'_>, applicability: &mut Applicability) {
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let snippet = snippet_with_applicability(cx, reciever.span, "..", applicability);
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span_lint_and_sugg(
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cx,
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MANUAL_IS_POWER_OF_TWO,
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expr.span,
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"manually reimplementing `is_power_of_two`",
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"consider using `.is_power_of_two()`",
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sugg,
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applicability,
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format!("{snippet}.is_power_of_two()"),
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*applicability,
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);
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}
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// x & (x - 1) == 0
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if let ExprKind::Binary(op, left, right) = expr.kind
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&& BinOpKind::Eq == op.node
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&& let ExprKind::Binary(op1, left1, right1) = left.kind
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&& BinOpKind::BitAnd == op1.node
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&& let ExprKind::Binary(op2, left2, right2) = right1.kind
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&& BinOpKind::Sub == op2.node
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&& left1.span.eq_ctxt(left2.span)
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&& let &Uint(_) = cx.typeck_results().expr_ty(left1).kind()
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&& let ExprKind::Lit(lit) = right2.kind
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&& let LitKind::Int(Pu128(1), _) = lit.node
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&& let ExprKind::Lit(lit1) = right.kind
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&& let LitKind::Int(Pu128(0), _) = lit1.node
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fn check_lit(expr: &Expr<'_>, expected_num: u128) -> bool {
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if let ExprKind::Lit(lit) = expr.kind
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&& let LitKind::Int(Pu128(num), _) = lit.node
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&& num == expected_num
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{
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let snippet = snippet_with_applicability(cx, left1.span, "..", &mut applicability);
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let sugg = format!("{snippet}.is_power_of_two()");
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span_lint_and_sugg(
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cx,
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MANUAL_IS_POWER_OF_TWO,
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expr.span,
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"manually reimplementing `is_power_of_two`",
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"consider using `.is_power_of_two()`",
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sugg,
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applicability,
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);
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return true;
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}
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false
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}
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fn check_eq_expr(cx: &LateContext<'_>, lhs: &Expr<'_>, rhs: &Expr<'_>) -> bool {
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SpanlessEq::new(cx).eq_expr(lhs, rhs)
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}
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@ -6,6 +6,12 @@ fn main() {
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let _ = a.is_power_of_two();
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let _ = a.is_power_of_two();
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// Test different orders of expression
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let _ = a.is_power_of_two();
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let _ = a.is_power_of_two();
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let _ = a.is_power_of_two();
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let _ = a.is_power_of_two();
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let b = 4_i64;
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// is_power_of_two only works for unsigned integers
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@ -6,6 +6,12 @@ fn main() {
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let _ = a.count_ones() == 1;
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let _ = a & (a - 1) == 0;
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// Test different orders of expression
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let _ = 1 == a.count_ones();
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let _ = (a - 1) & a == 0;
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let _ = 0 == a & (a - 1);
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let _ = 0 == (a - 1) & a;
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let b = 4_i64;
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// is_power_of_two only works for unsigned integers
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@ -13,5 +13,29 @@ error: manually reimplementing `is_power_of_two`
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LL | let _ = a & (a - 1) == 0;
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| ^^^^^^^^^^^^^^^^ help: consider using `.is_power_of_two()`: `a.is_power_of_two()`
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error: aborting due to 2 previous errors
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error: manually reimplementing `is_power_of_two`
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--> tests/ui/manual_is_power_of_two.rs:10:13
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LL | let _ = 1 == a.count_ones();
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| ^^^^^^^^^^^^^^^^^^^ help: consider using `.is_power_of_two()`: `a.is_power_of_two()`
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error: manually reimplementing `is_power_of_two`
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--> tests/ui/manual_is_power_of_two.rs:11:13
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LL | let _ = (a - 1) & a == 0;
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| ^^^^^^^^^^^^^^^^ help: consider using `.is_power_of_two()`: `a.is_power_of_two()`
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error: manually reimplementing `is_power_of_two`
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--> tests/ui/manual_is_power_of_two.rs:12:13
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LL | let _ = 0 == a & (a - 1);
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| ^^^^^^^^^^^^^^^^ help: consider using `.is_power_of_two()`: `a.is_power_of_two()`
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error: manually reimplementing `is_power_of_two`
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--> tests/ui/manual_is_power_of_two.rs:13:13
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LL | let _ = 0 == (a - 1) & a;
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| ^^^^^^^^^^^^^^^^ help: consider using `.is_power_of_two()`: `a.is_power_of_two()`
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error: aborting due to 6 previous errors
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