2015-10-06 23:36:44 +08:00
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; RUN: opt %loadPolly -polly-scops -analyze -polly-delinearize < %s | FileCheck %s
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2012-09-11 22:03:19 +08:00
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; void foo(int n, int m, int o, double A[n][m][o]) {
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;
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; for (int i = 0; i < n; i++)
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; for (int j = 0; j < m; j++)
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; for (int k = 0; k < o; k++)
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; A[i][j][k] = 1.0;
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; }
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2014-04-09 05:20:44 +08:00
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2014-07-03 01:47:48 +08:00
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; We currently fail to get the relation between the 32 and 64 bit versions of
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; m and o, such that we generate unnecessary run-time checks. This is not a
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; correctness issue, but could be improved.
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2016-01-15 08:48:42 +08:00
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; CHECK: Assumed Context:
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; CHECK-NEXT: [o, m, n, p_3, p_4] -> { : p_3 >= m and p_4 >= o }
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;
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; CHECK: p0: %o
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; CHECK-NEXT: p1: %m
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; CHECK-NEXT: p2: %n
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; CHECK-NEXT: p3: (zext i32 %m to i64)
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; CHECK-NEXT: p4: (zext i32 %o to i64)
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; CHECK-NOT: p5
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;
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; CHECK: Arrays {
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; CHECK-NEXT: double MemRef_A[*][(zext i32 %m to i64)][(zext i32 %o to i64)]; // Element size 8
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; CHECK-NEXT: }
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;
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; CHECK: Arrays (Bounds as pw_affs) {
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; CHECK-NEXT: double MemRef_A[*][ [p_3] -> { [] -> [(p_3)] } ][ [p_4] -> { [] -> [(p_4)] } ]; // Element size 8
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; CHECK-NEXT: }
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;
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; CHECK: Statements {
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; CHECK-NEXT: Stmt_for_k
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; CHECK-NEXT: Domain :=
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; CHECK-NEXT: [o, m, n, p_3, p_4] -> { Stmt_for_k[i0, i1, i2] : i0 >= 0 and i0 <= -1 + n and i1 >= 0 and i1 <= -1 + m and i2 >= 0 and i2 <= -1 + o };
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; CHECK-NEXT: Schedule :=
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; CHECK-NEXT: [o, m, n, p_3, p_4] -> { Stmt_for_k[i0, i1, i2] -> [i0, i1, i2] };
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; CHECK-NEXT: MustWriteAccess := [Reduction Type: NONE] [Scalar: 0]
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; CHECK-NEXT: [o, m, n, p_3, p_4] -> { Stmt_for_k[i0, i1, i2] -> MemRef_A[i0, i1, i2] };
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; CHECK-NEXT: }
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2012-09-11 22:03:19 +08:00
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target datalayout = "e-p:64:64:64-i1:8:8-i8:8:8-i16:16:16-i32:32:32-i64:64:64-f32:32:32-f64:64:64-v64:64:64-v128:128:128-a0:0:64-s0:64:64-f80:128:128-n8:16:32:64-S128"
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define void @foo(i32 %n, i32 %m, i32 %o, double* %A) {
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entry:
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%m_zext = zext i32 %m to i64
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%n_zext = zext i32 %o to i64
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br label %for.i
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for.i:
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%i = phi i64 [ %i.inc, %for.i.inc ], [ 0, %entry ]
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br label %for.j
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for.j:
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%j = phi i64 [ %j.inc, %for.j.inc ], [ 0, %for.i ]
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br label %for.k
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for.k:
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%k = phi i64 [ %k.inc, %for.k.inc ], [ 0, %for.j ]
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%tmp = mul i64 %i, %m_zext
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%tmp1 = trunc i64 %j to i32
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%tmp2 = trunc i64 %i to i32
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%mul.us.us = mul nsw i32 %tmp1, %tmp2
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%tmp.us.us = add i64 %j, %tmp
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%tmp17.us.us = mul i64 %tmp.us.us, %n_zext
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%subscript = add i64 %tmp17.us.us, %k
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2015-02-28 03:20:19 +08:00
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%idx = getelementptr inbounds double, double* %A, i64 %subscript
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2012-09-11 22:03:19 +08:00
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store double 1.0, double* %idx
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br label %for.k.inc
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for.k.inc:
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%k.inc = add i64 %k, 1
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%k.inc.trunc = trunc i64 %k.inc to i32
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%k.exitcond = icmp eq i32 %k.inc.trunc, %o
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br i1 %k.exitcond, label %for.j.inc, label %for.k
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for.j.inc:
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%j.inc = add i64 %j, 1
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%j.inc.trunc = trunc i64 %j.inc to i32
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%j.exitcond = icmp eq i32 %j.inc.trunc, %m
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br i1 %j.exitcond, label %for.i.inc, label %for.j
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for.i.inc:
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%i.inc = add i64 %i, 1
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%i.inc.trunc = trunc i64 %i.inc to i32
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%i.exitcond = icmp eq i32 %i.inc.trunc, %n
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br i1 %i.exitcond, label %end, label %for.i
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end:
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ret void
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}
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