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-rw-r--r--omegalib/examples/old_test/emit.oc-rt61
1 files changed, 0 insertions, 61 deletions
diff --git a/omegalib/examples/old_test/emit.oc-rt b/omegalib/examples/old_test/emit.oc-rt
deleted file mode 100644
index 1bf7d6c..0000000
--- a/omegalib/examples/old_test/emit.oc-rt
+++ /dev/null
@@ -1,61 +0,0 @@
-# Omega Calculator v1.2 (based on Omega Library 1.2, August, 2000):
-# #
-# # A problem that arises during the analysis of emit.t
-# # We are trying to find the dependences to the read 58: rhs(i)
-# # There are memory-based deps from the write 58: rhs(j)
-# # and the write 50: rhs(i0+k)
-# # Due to some screwy stuff, we do not realize that the first is
-# # a partial cover for the second, and do the real kill test.
-# #
-# # line_49_expr is nwall(l)
-# #
-#
-# Symbolic matdim_E, i0_1(1), line_49_expr(1);
-#
-#
-# is_58 := { [i,j] : i+1 <= j <= matdim_E && 1 <= i <= matdim_E };
-#
-# is_50 := { [l,k] : 1 <= k <= line_49_expr(Set) && 1 <= l <= 5 };
-#
-#
-# plus_plus := { [i,j] -> [i',j'] : i < i' && j < j' };
-#
-# plus_zero := { [i,j] -> [i',j'] : i < i' && j = j' };
-#
-# plus_star := { [i,j] -> [i',j'] : i < i' };
-#
-#
-# mo_50_50 := (is_50 * is_50) intersection plus_star
-# intersection { [l1,k1]->[l2,k2] : i0_1(In)+k1 = i0_1(Out)+k2 };
-#
-# mo_50_58 := (is_50 * is_58)
-# intersection { [l,k] -> [i,j] : i0_1(In)+k = j };
-#
-# mo_58_58 := (is_58 * is_58) intersection plus_zero
-# intersection { [i,j] -> [i',j'] : j = j' };
-#
-#
-# mf_58_58 := (is_58 * is_58) intersection plus_plus
-# intersection { [iw,jw] -> [ir,jr] : jw = ir };
-#
-# mf_50_58 := (is_50 * is_58)
-# intersection { [l,k] -> [i,j] : i0_1(In)+k = i };
-#
-#
-# vf_58_58 := mf_58_58 - (mf_58_58 compose mo_58_58);
-#
-# vf_58_58;
-
-{[i,i+1] -> [i+1,Out_2] : 1 <= i <= Out_2-2 && Out_2 <= matdim_E}
-
-#
-#
-# vf_50_58 := mf_50_58 intersection ( complement (mf_58_58 compose mo_50_58) )
-# intersection ( complement (mf_50_58 compose mo_50_50) );
-#
-# vf_50_58;
-
-{[In_1,-i0_1(In_1)+1] -> [1,j] : -line_49_expr(In_1)+1 <= i0_1(In_1) <= 0 && 1 <= In_1 <= 4 && 2 <= j <= matdim_E && UNKNOWN} union
- {[In_1,-i0_1(In_1)+1] -> [1,j] : In_1 = 5 && -line_49_expr(In_1)+1 <= i0_1(In_1) <= 0 && 2 <= j <= matdim_E}
-
-#