NO

Solver Timeout: 4
Global Timeout: 60
No parsing errors!
Init Location: 0
Transitions:
<l0, l77, true>
<l1, l2, (undef19 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_98^0 -> undef19, rv_LLe_p^0 -> (0 + undef19)}>
<l3, l1, ((0 + var_LLe_p_9_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l3, l1, (1 <= (0 + var_LLe_p_9_p^0)), par{rv_LLe_p^0 -> 1}>
<l4, l3, true, par{var_LLe_p_9___rho_1_^0 -> (0 + var_Le_EGp_10___rho_1_^0), var_LLe_p_9___rho_2_^0 -> (0 + var_Le_EGp_10___rho_2_^0), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_10_p^0), var_LLe_p_9_pc^0 -> (0 + var_Le_EGp_10_pc^0), var_LLe_p_9_rv_init^0 -> (0 + var_Le_EGp_10_rv_init^0), var_LLe_p_9_x^0 -> (0 + var_Le_EGp_10_x^0)}>
<l5, l4, (1 <= (0 + rv_LLe_p^0))>
<l5, l6, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_1023^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l7, l5, (undef461 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_107^0 -> undef461, rv_LLe_p^0 -> (0 + undef461)}>
<l8, l7, ((0 + var_LLe_p_10_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l8, l7, (1 <= (0 + var_LLe_p_10_p^0)), par{rv_LLe_p^0 -> 1}>
<l9, l8, (undef716 = 0), par{var_LLe_p_10___rho_1_^0 -> (0 + var_Le_EGp_10___rho_1_^0), var_LLe_p_10___rho_2_^0 -> (0 + var_Le_EGp_10___rho_2_^0), var_LLe_p_10_p^0 -> (0 + undef716), var_LLe_p_10_pc^0 -> (0 + var_Le_EGp_10_pc^0), var_LLe_p_10_rv_init^0 -> (0 + var_Le_EGp_10_rv_init^0), var_LLe_p_10_x^0 -> (0 + var_Le_EGp_10_x^0), var_Le_EGp_10_p^0 -> undef716}>
<l10, l4, ((0 + var_Le_EGp_10___rho_2_^0) <= 0)>
<l10, l9, (1 <= (0 + var_Le_EGp_10___rho_2_^0)), par{var_Le_EGp_10_pc^0 -> 10}>
<l11, l10, (undef963 = 8) /\ (undef937 = undef937), par{var_Le_EGp_10___rho_2_^0 -> undef937, var_Le_EGp_10_pc^0 -> 9}>
<l12, l13, ((0 + var_Le_EGp_10___rho_1_^0) <= 0), par{var_Le_EGp_10_pc^0 -> 6, var_Le_EGp_10_x^0 -> (~(1) + var_Le_EGp_10_x^0)}>
<l12, l13, (1 <= (0 + var_Le_EGp_10___rho_1_^0)), par{var_Le_EGp_10_pc^0 -> 5, var_Le_EGp_10_x^0 -> (1 + var_Le_EGp_10_x^0)}>
<l14, l12, ((0 + var_Le_EGp_10_x^0) <= 0) /\ (undef1186 = 3) /\ (undef1159 = undef1159), par{var_Le_EGp_10___rho_1_^0 -> undef1159, var_Le_EGp_10_pc^0 -> 4}>
<l14, l11, ((0 + var_Le_EGp_10_x^0) <= 0) /\ (undef1261 = 2), par{var_Le_EGp_10_pc^0 -> 7}>
<l13, l14, true, par{var_Le_EGp_10_pc^0 -> 1}>
<l15, l13, true, par{var_Le_EGp_10_pc^0 -> 0}>
<l16, l17, ((0 + var_e_EFEGp_0___rho_2_^0) <= 0)>
<l16, l9, (1 <= (0 + var_e_EFEGp_0___rho_2_^0)) /\ (undef1552 = 10) /\ (undef1551 = 0), par{var_Le_EGp_10___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_10___rho_2_^0 -> (0 + var_e_EFEGp_0___rho_2_^0), var_Le_EGp_10_p^0 -> (0 + undef1551), var_Le_EGp_10_pc^0 -> (0 + undef1552), var_Le_EGp_10_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_10_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552}>
<l18, l16, (undef1632 = 8) /\ (undef1624 = undef1624), par{var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9}>
<l19, l20, ((0 + ndi2^0) <= 0)>
<l19, l20, (1 <= (0 + ndi2^0)), par{___rho_1____old2^0 -> (0 + var_e_EFEGp_0___rho_1_^0), ___rho_2____old2^0 -> (0 + var_e_EFEGp_0___rho_2_^0), copied2^0 -> 1, p___old2^0 -> (0 + var_e_EFEGp_0_p^0), pc___old2^0 -> (0 + var_e_EFEGp_0_pc^0), rv_init___old2^0 -> (0 + var_e_EFEGp_0_rv_init^0), x___old2^0 -> (0 + var_e_EFEGp_0_x^0)}>
<l21, l20, (1 <= 0)>
<l21, l20, (1 <= 0)>
<l21, l22, true, par{ret_enc_e_EFEGp_01^0 -> 0}>
<l23, l20, (undef2013 = 0) /\ (undef2016 = 0), par{copied2^0 -> 0, copied3^0 -> 0, p^0 -> undef2013, pc^0 -> undef2016, var_e_EFEGp_0___rho_1_^0 -> (0 + ___rho_1_^0), var_e_EFEGp_0___rho_2_^0 -> (0 + ___rho_2_^0), var_e_EFEGp_0_p^0 -> (0 + undef2013), var_e_EFEGp_0_pc^0 -> (0 + undef2016), var_e_EFEGp_0_rv_init^0 -> (0 + rv_init^0), var_e_EFEGp_0_x^0 -> (0 + x^0)}>
<l22, l24, true, par{rv_e_EFEGp^0 -> (0 + ret_enc_e_EFEGp_01^0)}>
<l24, l25, ((1 + rv_e_EFEGp^0) <= 1)>
<l24, l25, (2 <= (0 + rv_e_EFEGp^0))>
<l26, l22, ((1 + rv_Le_EGp^0) <= 1)>
<l26, l22, (1 <= (0 + rv_Le_EGp^0)), par{ret_enc_e_EFEGp_01^0 -> 1, rv_e_EFEGp^0 -> (0 + rv_Le_EGp^0)}>
<l27, l26, true, par{rv_Le_EGp^0 -> (0 + ret_enc_Le_EGp_725^0)}>
<l28, l19, ((0 + copied2^0) <= 0) /\ (undef2529 = undef2529), par{ndi2^0 -> undef2529}>
<l28, l21, (1 <= (0 + copied2^0))>
<l29, l27, (1 <= (0 + rv_LLe_p^0))>
<l29, l27, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_725^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l30, l29, (undef2834 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_79^0 -> undef2834, rv_LLe_p^0 -> (0 + undef2834)}>
<l31, l30, ((0 + var_LLe_p_7_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l31, l30, (1 <= (0 + var_LLe_p_7_p^0)), par{rv_LLe_p^0 -> 1}>
<l32, l31, true, par{var_LLe_p_7___rho_1_^0 -> (0 + var_Le_EGp_7___rho_1_^0), var_LLe_p_7___rho_2_^0 -> (0 + var_Le_EGp_7___rho_2_^0), var_LLe_p_7_p^0 -> (0 + var_Le_EGp_7_p^0), var_LLe_p_7_pc^0 -> (0 + var_Le_EGp_7_pc^0), var_LLe_p_7_rv_init^0 -> (0 + var_Le_EGp_7_rv_init^0), var_LLe_p_7_x^0 -> (0 + var_Le_EGp_7_x^0)}>
<l33, l34, (1 <= (0 + rv_LLe_p^0))>
<l33, l27, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_725^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l35, l33, (undef3279 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_98^0 -> undef3279, rv_LLe_p^0 -> (0 + undef3279)}>
<l36, l35, ((0 + var_LLe_p_9_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l36, l35, (1 <= (0 + var_LLe_p_9_p^0)), par{rv_LLe_p^0 -> 1}>
<l37, l36, true, par{var_LLe_p_9___rho_1_^0 -> (0 + var_Le_EGp_7___rho_1_^0), var_LLe_p_9___rho_2_^0 -> (0 + var_Le_EGp_7___rho_2_^0), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_7_p^0), var_LLe_p_9_pc^0 -> (0 + var_Le_EGp_7_pc^0), var_LLe_p_9_rv_init^0 -> (0 + var_Le_EGp_7_rv_init^0), var_LLe_p_9_x^0 -> (0 + var_Le_EGp_7_x^0)}>
<l38, l37, (1 <= (0 + rv_LLe_p^0))>
<l38, l27, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_725^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l39, l38, (undef3721 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_107^0 -> undef3721, rv_LLe_p^0 -> (0 + undef3721)}>
<l40, l39, ((0 + var_LLe_p_10_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l40, l39, (1 <= (0 + var_LLe_p_10_p^0)), par{rv_LLe_p^0 -> 1}>
<l41, l37, ((0 + var_Le_EGp_7___rho_2_^0) <= 0)>
<l41, l40, (1 <= (0 + var_Le_EGp_7___rho_2_^0)) /\ (undef4057 = 10) /\ (undef4056 = 0), par{var_LLe_p_10___rho_1_^0 -> (0 + var_Le_EGp_7___rho_1_^0), var_LLe_p_10___rho_2_^0 -> (0 + var_Le_EGp_7___rho_2_^0), var_LLe_p_10_p^0 -> (0 + undef4056), var_LLe_p_10_pc^0 -> (0 + undef4057), var_LLe_p_10_rv_init^0 -> (0 + var_Le_EGp_7_rv_init^0), var_LLe_p_10_x^0 -> (0 + var_Le_EGp_7_x^0), var_Le_EGp_7_p^0 -> undef4056, var_Le_EGp_7_pc^0 -> undef4057}>
<l42, l28, ((0 + var_e_EFEGp_0___rho_1_^0) <= 0), par{var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> (~(1) + var_e_EFEGp_0_x^0)}>
<l42, l28, (1 <= (0 + var_e_EFEGp_0___rho_1_^0)), par{var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> (1 + var_e_EFEGp_0_x^0)}>
<l34, l41, (undef4297 = 8) /\ (undef4277 = undef4277), par{var_Le_EGp_7___rho_2_^0 -> undef4277, var_Le_EGp_7_pc^0 -> 9}>
<l43, l44, ((0 + var_Le_EGp_7___rho_1_^0) <= 0), par{var_Le_EGp_7_pc^0 -> 6, var_Le_EGp_7_x^0 -> (~(1) + var_Le_EGp_7_x^0)}>
<l43, l44, (1 <= (0 + var_Le_EGp_7___rho_1_^0)), par{var_Le_EGp_7_pc^0 -> 5, var_Le_EGp_7_x^0 -> (1 + var_Le_EGp_7_x^0)}>
<l45, l43, ((0 + var_Le_EGp_7_x^0) <= 0) /\ (undef4520 = 3) /\ (undef4499 = undef4499), par{var_Le_EGp_7___rho_1_^0 -> undef4499, var_Le_EGp_7_pc^0 -> 4}>
<l45, l34, ((0 + var_Le_EGp_7_x^0) <= 0) /\ (undef4595 = 2), par{var_Le_EGp_7_pc^0 -> 7}>
<l44, l45, true, par{var_Le_EGp_7_pc^0 -> 1}>
<l46, l44, true, par{var_Le_EGp_7_pc^0 -> 0}>
<l47, l34, true, par{var_Le_EGp_7___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_7___rho_2_^0 -> (0 + var_e_EFEGp_0___rho_2_^0), var_Le_EGp_7_p^0 -> (0 + var_e_EFEGp_0_p^0), var_Le_EGp_7_pc^0 -> (0 + var_e_EFEGp_0_pc^0), var_Le_EGp_7_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_7_x^0 -> (0 + var_e_EFEGp_0_x^0)}>
<l48, l18, ((0 + ndi3^0) <= 0)>
<l48, l18, (1 <= (0 + ndi3^0)), par{___rho_1____old3^0 -> (0 + var_e_EFEGp_0___rho_1_^0), ___rho_2____old3^0 -> (0 + var_e_EFEGp_0___rho_2_^0), copied3^0 -> 1, p___old3^0 -> (0 + var_e_EFEGp_0_p^0), pc___old3^0 -> (0 + var_e_EFEGp_0_pc^0), rv_init___old3^0 -> (0 + var_e_EFEGp_0_rv_init^0), x___old3^0 -> (0 + var_e_EFEGp_0_x^0)}>
<l49, l18, (1 <= 0)>
<l49, l18, (1 <= 0)>
<l49, l22, true, par{ret_enc_e_EFEGp_01^0 -> 0}>
<l50, l48, ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197), par{ndi3^0 -> undef5197}>
<l50, l49, (1 <= (0 + copied3^0))>
<l51, l50, ((1 + rv_Le_EGp^0) <= 1)>
<l51, l22, (1 <= (0 + rv_Le_EGp^0)), par{ret_enc_e_EFEGp_01^0 -> 1, rv_e_EFEGp^0 -> (0 + rv_Le_EGp^0)}>
<l52, l51, true, par{rv_Le_EGp^0 -> (0 + ret_enc_Le_EGp_924^0)}>
<l53, l52, (1 <= (0 + rv_LLe_p^0))>
<l53, l52, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_924^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l54, l53, (undef5723 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_79^0 -> undef5723, rv_LLe_p^0 -> (0 + undef5723)}>
<l55, l54, ((0 + var_LLe_p_7_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l55, l54, (1 <= (0 + var_LLe_p_7_p^0)), par{rv_LLe_p^0 -> 1}>
<l56, l55, true, par{var_LLe_p_7___rho_1_^0 -> (0 + var_Le_EGp_9___rho_1_^0), var_LLe_p_7___rho_2_^0 -> (0 + var_Le_EGp_9___rho_2_^0), var_LLe_p_7_p^0 -> (0 + var_Le_EGp_9_p^0), var_LLe_p_7_pc^0 -> (0 + var_Le_EGp_9_pc^0), var_LLe_p_7_rv_init^0 -> (0 + var_Le_EGp_9_rv_init^0), var_LLe_p_7_x^0 -> (0 + var_Le_EGp_9_x^0)}>
<l57, l42, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6076 = 3) /\ (undef6067 = undef6067), par{var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 4}>
<l57, l18, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6151 = 2), par{var_e_EFEGp_0_pc^0 -> 7}>
<l58, l59, (1 <= (0 + rv_LLe_p^0))>
<l58, l52, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_924^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l60, l58, (undef6318 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_98^0 -> undef6318, rv_LLe_p^0 -> (0 + undef6318)}>
<l61, l60, ((0 + var_LLe_p_9_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l61, l60, (1 <= (0 + var_LLe_p_9_p^0)), par{rv_LLe_p^0 -> 1}>
<l62, l61, true, par{var_LLe_p_9___rho_1_^0 -> (0 + var_Le_EGp_9___rho_1_^0), var_LLe_p_9___rho_2_^0 -> (0 + var_Le_EGp_9___rho_2_^0), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_9_p^0), var_LLe_p_9_pc^0 -> (0 + var_Le_EGp_9_pc^0), var_LLe_p_9_rv_init^0 -> (0 + var_Le_EGp_9_rv_init^0), var_LLe_p_9_x^0 -> (0 + var_Le_EGp_9_x^0)}>
<l63, l62, (1 <= (0 + rv_LLe_p^0))>
<l63, l52, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_924^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l64, l63, (undef6760 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_107^0 -> undef6760, rv_LLe_p^0 -> (0 + undef6760)}>
<l20, l57, true, par{var_e_EFEGp_0_pc^0 -> 1}>
<l65, l64, ((0 + var_LLe_p_10_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l65, l64, (1 <= (0 + var_LLe_p_10_p^0)), par{rv_LLe_p^0 -> 1}>
<l66, l62, ((0 + var_Le_EGp_9___rho_2_^0) <= 0)>
<l66, l65, (1 <= (0 + var_Le_EGp_9___rho_2_^0)) /\ (undef7176 = 10) /\ (undef7175 = 0), par{var_LLe_p_10___rho_1_^0 -> (0 + var_Le_EGp_9___rho_1_^0), var_LLe_p_10___rho_2_^0 -> (0 + var_Le_EGp_9___rho_2_^0), var_LLe_p_10_p^0 -> (0 + undef7175), var_LLe_p_10_pc^0 -> (0 + undef7176), var_LLe_p_10_rv_init^0 -> (0 + var_Le_EGp_9_rv_init^0), var_LLe_p_10_x^0 -> (0 + var_Le_EGp_9_x^0), var_Le_EGp_9_p^0 -> undef7175, var_Le_EGp_9_pc^0 -> undef7176}>
<l67, l20, true, par{var_e_EFEGp_0_pc^0 -> 0}>
<l59, l66, (undef7336 = 8) /\ (undef7322 = undef7322), par{var_Le_EGp_9___rho_2_^0 -> undef7322, var_Le_EGp_9_pc^0 -> 9}>
<l68, l69, ((0 + var_Le_EGp_9___rho_1_^0) <= 0), par{var_Le_EGp_9_pc^0 -> 6, var_Le_EGp_9_x^0 -> (~(1) + var_Le_EGp_9_x^0)}>
<l68, l69, (1 <= (0 + var_Le_EGp_9___rho_1_^0)), par{var_Le_EGp_9_pc^0 -> 5, var_Le_EGp_9_x^0 -> (1 + var_Le_EGp_9_x^0)}>
<l70, l68, ((0 + var_Le_EGp_9_x^0) <= 0) /\ (undef7559 = 3) /\ (undef7544 = undef7544), par{var_Le_EGp_9___rho_1_^0 -> undef7544, var_Le_EGp_9_pc^0 -> 4}>
<l70, l59, ((0 + var_Le_EGp_9_x^0) <= 0) /\ (undef7634 = 2), par{var_Le_EGp_9_pc^0 -> 7}>
<l69, l70, true, par{var_Le_EGp_9_pc^0 -> 1}>
<l71, l69, true, par{var_Le_EGp_9_pc^0 -> 0}>
<l17, l66, true, par{var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + var_e_EFEGp_0___rho_2_^0), var_Le_EGp_9_p^0 -> (0 + var_e_EFEGp_0_p^0), var_Le_EGp_9_pc^0 -> (0 + var_e_EFEGp_0_pc^0), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0)}>
<l72, l17, ((1 + rv_Le_EGp^0) <= 1)>
<l72, l22, (1 <= (0 + rv_Le_EGp^0)), par{ret_enc_e_EFEGp_01^0 -> 1, rv_e_EFEGp^0 -> (0 + rv_Le_EGp^0)}>
<l6, l72, true, par{rv_Le_EGp^0 -> (0 + ret_enc_Le_EGp_1023^0)}>
<l73, l6, (1 <= (0 + rv_LLe_p^0))>
<l73, l6, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_1023^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l74, l73, (undef8244 = (0 + rv_LLe_p^0)), par{ret_enc_LLe_p_79^0 -> undef8244, rv_LLe_p^0 -> (0 + undef8244)}>
<l75, l74, ((0 + var_LLe_p_7_p^0) <= 0), par{rv_LLe_p^0 -> 0}>
<l75, l74, (1 <= (0 + var_LLe_p_7_p^0)), par{rv_LLe_p^0 -> 1}>
<l76, l75, true, par{var_LLe_p_7___rho_1_^0 -> (0 + var_Le_EGp_10___rho_1_^0), var_LLe_p_7___rho_2_^0 -> (0 + var_Le_EGp_10___rho_2_^0), var_LLe_p_7_p^0 -> (0 + var_Le_EGp_10_p^0), var_LLe_p_7_pc^0 -> (0 + var_Le_EGp_10_pc^0), var_LLe_p_7_rv_init^0 -> (0 + var_Le_EGp_10_rv_init^0), var_LLe_p_7_x^0 -> (0 + var_Le_EGp_10_x^0)}>
<l2, l11, (1 <= (0 + rv_LLe_p^0))>
<l2, l6, ((1 + rv_LLe_p^0) <= 1), par{ret_enc_Le_EGp_1023^0 -> 0, rv_Le_EGp^0 -> (0 + rv_LLe_p^0)}>
<l77, l23, true>

Fresh variables:
undef19, undef461, undef716, undef937, undef963, undef1159, undef1186, undef1261, undef1551, undef1552, undef1624, undef1632, undef2013, undef2016, undef2529, undef2834, undef3279, undef3721, undef4056, undef4057, undef4277, undef4297, undef4499, undef4520, undef4595, undef5197, undef5723, undef6067, undef6076, undef6151, undef6318, undef6760, undef7175, undef7176, undef7322, undef7336, undef7544, undef7559, undef7634, undef8244, 

Undef variables:
undef19, undef461, undef716, undef937, undef963, undef1159, undef1186, undef1261, undef1551, undef1552, undef1624, undef1632, undef2013, undef2016, undef2529, undef2834, undef3279, undef3721, undef4056, undef4057, undef4277, undef4297, undef4499, undef4520, undef4595, undef5197, undef5723, undef6067, undef6076, undef6151, undef6318, undef6760, undef7175, undef7176, undef7322, undef7336, undef7544, undef7559, undef7634, undef8244, 

Abstraction variables:

Exit nodes:

Accepting locations:

Asserts:

Preprocessed LLVMGraph
Init Location: 0
Transitions:
<l0, l20, (copied2^0 = 0) /\ (copied3^0 = 0) /\ (var_e_EFEGp_0___rho_1_^0 = (0 + ___rho_1_^0)) /\ (var_e_EFEGp_0___rho_2_^0 = (0 + ___rho_2_^0)) /\ (var_e_EFEGp_0_p^0 = (0 + undef2013)) /\ (var_e_EFEGp_0_pc^0 = (0 + undef2016)) /\ (var_e_EFEGp_0_rv_init^0 = (0 + var_e_EFEGp_0_rv_init^0)) /\ (var_e_EFEGp_0_x^0 = (0 + x^0)) /\ (undef2013 = 0) /\ (undef2016 = 0)>
<l20, l20, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6076 = 3) /\ (undef6067 = undef6067) /\ ((0 + undef6067) <= 0) /\ ((0 + copied2^0) <= 0) /\ (undef2529 = undef2529) /\ ((0 + undef2529) <= 0), par{var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> (~(1) + var_e_EFEGp_0_x^0)}>
<l20, l20, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6076 = 3) /\ (undef6067 = undef6067) /\ ((0 + undef6067) <= 0) /\ ((0 + copied2^0) <= 0) /\ (undef2529 = undef2529) /\ (1 <= (0 + undef2529)), par{copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> (~(1) + var_e_EFEGp_0_x^0)}>
<l20, l25, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6076 = 3) /\ (undef6067 = undef6067) /\ ((0 + undef6067) <= 0) /\ (1 <= (0 + copied2^0)) /\ ((1 + (0 + 0)) <= 1), par{ret_enc_e_EFEGp_01^0 -> 0, rv_e_EFEGp^0 -> (0 + 0), var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> (~(1) + var_e_EFEGp_0_x^0)}>
<l20, l20, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6076 = 3) /\ (undef6067 = undef6067) /\ (1 <= (0 + undef6067)) /\ ((0 + copied2^0) <= 0) /\ (undef2529 = undef2529) /\ ((0 + undef2529) <= 0), par{var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> (1 + var_e_EFEGp_0_x^0)}>
<l20, l20, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6076 = 3) /\ (undef6067 = undef6067) /\ (1 <= (0 + undef6067)) /\ ((0 + copied2^0) <= 0) /\ (undef2529 = undef2529) /\ (1 <= (0 + undef2529)), par{copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> (1 + var_e_EFEGp_0_x^0)}>
<l20, l25, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6076 = 3) /\ (undef6067 = undef6067) /\ (1 <= (0 + undef6067)) /\ (1 <= (0 + copied2^0)) /\ ((1 + (0 + 0)) <= 1), par{ret_enc_e_EFEGp_01^0 -> 0, rv_e_EFEGp^0 -> (0 + 0), var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> (1 + var_e_EFEGp_0_x^0)}>
<l20, l66, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6151 = 2) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ ((0 + undef1624) <= 0), par{var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + var_e_EFEGp_0_p^0), var_Le_EGp_9_pc^0 -> (0 + 9), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9}>
<l20, l66, ((0 + var_e_EFEGp_0_x^0) <= 0) /\ (undef6151 = 2) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ (1 <= (0 + undef1624)) /\ (undef1552 = 10) /\ (undef1551 = 0) /\ (undef716 = 0) /\ ((0 + (0 + undef716)) <= 0) /\ (undef461 = (0 + 0)) /\ ((1 + (0 + undef461)) <= 1) /\ ((1 + (0 + 0)) <= 1), par{ret_enc_Le_EGp_1023^0 -> 0, rv_LLe_p^0 -> (0 + undef461), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef716), var_Le_EGp_10___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_10___rho_2_^0 -> (0 + undef1624), var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> (0 + undef1552), var_Le_EGp_10_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_10_x^0 -> (0 + var_e_EFEGp_0_x^0), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + undef1551), var_Le_EGp_9_pc^0 -> (0 + undef1552), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552}>
<l66, l66, ((0 + var_Le_EGp_9___rho_2_^0) <= 0) /\ ((0 + (0 + var_Le_EGp_9_p^0)) <= 0) /\ (undef6318 = (0 + 0)) /\ ((1 + (0 + undef6318)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ ((0 + undef5197) <= 0) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ ((0 + undef1624) <= 0), par{ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef6318), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_9_p^0), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + var_e_EFEGp_0_p^0), var_Le_EGp_9_pc^0 -> (0 + 9), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9}>
<l66, l66, ((0 + var_Le_EGp_9___rho_2_^0) <= 0) /\ ((0 + (0 + var_Le_EGp_9_p^0)) <= 0) /\ (undef6318 = (0 + 0)) /\ ((1 + (0 + undef6318)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ ((0 + undef5197) <= 0) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ (1 <= (0 + undef1624)) /\ (undef1552 = 10) /\ (undef1551 = 0) /\ (undef716 = 0) /\ ((0 + (0 + undef716)) <= 0) /\ (undef461 = (0 + 0)) /\ ((1 + (0 + undef461)) <= 1) /\ ((1 + (0 + 0)) <= 1), par{ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef461), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef716), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_9_p^0), var_Le_EGp_10___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_10___rho_2_^0 -> (0 + undef1624), var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> (0 + undef1552), var_Le_EGp_10_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_10_x^0 -> (0 + var_e_EFEGp_0_x^0), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + undef1551), var_Le_EGp_9_pc^0 -> (0 + undef1552), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552}>
<l66, l66, ((0 + var_Le_EGp_9___rho_2_^0) <= 0) /\ ((0 + (0 + var_Le_EGp_9_p^0)) <= 0) /\ (undef6318 = (0 + 0)) /\ ((1 + (0 + undef6318)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ (1 <= (0 + undef5197)) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ ((0 + undef1624) <= 0), par{copied3^0 -> 1, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef6318), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_9_p^0), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + var_e_EFEGp_0_p^0), var_Le_EGp_9_pc^0 -> (0 + 9), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9}>
<l66, l66, ((0 + var_Le_EGp_9___rho_2_^0) <= 0) /\ ((0 + (0 + var_Le_EGp_9_p^0)) <= 0) /\ (undef6318 = (0 + 0)) /\ ((1 + (0 + undef6318)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ (1 <= (0 + undef5197)) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ (1 <= (0 + undef1624)) /\ (undef1552 = 10) /\ (undef1551 = 0) /\ (undef716 = 0) /\ ((0 + (0 + undef716)) <= 0) /\ (undef461 = (0 + 0)) /\ ((1 + (0 + undef461)) <= 1) /\ ((1 + (0 + 0)) <= 1), par{copied3^0 -> 1, ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef461), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef716), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_9_p^0), var_Le_EGp_10___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_10___rho_2_^0 -> (0 + undef1624), var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> (0 + undef1552), var_Le_EGp_10_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_10_x^0 -> (0 + var_e_EFEGp_0_x^0), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + undef1551), var_Le_EGp_9_pc^0 -> (0 + undef1552), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552}>
<l66, l25, ((0 + var_Le_EGp_9___rho_2_^0) <= 0) /\ ((0 + (0 + var_Le_EGp_9_p^0)) <= 0) /\ (undef6318 = (0 + 0)) /\ ((1 + (0 + undef6318)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ (1 <= (0 + copied3^0)) /\ ((1 + (0 + 0)) <= 1), par{ret_enc_Le_EGp_924^0 -> 0, ret_enc_e_EFEGp_01^0 -> 0, rv_LLe_p^0 -> (0 + undef6318), rv_Le_EGp^0 -> (0 + 0), rv_e_EFEGp^0 -> (0 + 0), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_9_p^0)}>
<l66, l66, ((0 + var_Le_EGp_9___rho_2_^0) <= 0) /\ (1 <= (0 + (0 + var_Le_EGp_9_p^0))) /\ (undef6318 = (0 + 1)) /\ (1 <= (0 + (0 + undef6318))) /\ (undef7336 = 8) /\ (undef7322 = undef7322), par{rv_LLe_p^0 -> (0 + undef6318), var_LLe_p_9_p^0 -> (0 + var_Le_EGp_9_p^0), var_Le_EGp_9___rho_2_^0 -> undef7322, var_Le_EGp_9_pc^0 -> 9}>
<l66, l66, (1 <= (0 + var_Le_EGp_9___rho_2_^0)) /\ (undef7176 = 10) /\ (undef7175 = 0) /\ ((0 + (0 + undef7175)) <= 0) /\ (undef6760 = (0 + 0)) /\ ((1 + (0 + undef6760)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ ((0 + undef5197) <= 0) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ ((0 + undef1624) <= 0), par{ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef6760), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef7175), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + var_e_EFEGp_0_p^0), var_Le_EGp_9_pc^0 -> (0 + 9), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9}>
<l66, l66, (1 <= (0 + var_Le_EGp_9___rho_2_^0)) /\ (undef7176 = 10) /\ (undef7175 = 0) /\ ((0 + (0 + undef7175)) <= 0) /\ (undef6760 = (0 + 0)) /\ ((1 + (0 + undef6760)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ ((0 + undef5197) <= 0) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ (1 <= (0 + undef1624)) /\ (undef1552 = 10) /\ (undef1551 = 0) /\ (undef716 = 0) /\ ((0 + (0 + undef716)) <= 0) /\ (undef461 = (0 + 0)) /\ ((1 + (0 + undef461)) <= 1) /\ ((1 + (0 + 0)) <= 1), par{ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef461), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef716), var_Le_EGp_10___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_10___rho_2_^0 -> (0 + undef1624), var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> (0 + undef1552), var_Le_EGp_10_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_10_x^0 -> (0 + var_e_EFEGp_0_x^0), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + undef1551), var_Le_EGp_9_pc^0 -> (0 + undef1552), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552}>
<l66, l66, (1 <= (0 + var_Le_EGp_9___rho_2_^0)) /\ (undef7176 = 10) /\ (undef7175 = 0) /\ ((0 + (0 + undef7175)) <= 0) /\ (undef6760 = (0 + 0)) /\ ((1 + (0 + undef6760)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ (1 <= (0 + undef5197)) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ ((0 + undef1624) <= 0), par{copied3^0 -> 1, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef6760), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef7175), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + var_e_EFEGp_0_p^0), var_Le_EGp_9_pc^0 -> (0 + 9), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9}>
<l66, l66, (1 <= (0 + var_Le_EGp_9___rho_2_^0)) /\ (undef7176 = 10) /\ (undef7175 = 0) /\ ((0 + (0 + undef7175)) <= 0) /\ (undef6760 = (0 + 0)) /\ ((1 + (0 + undef6760)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ ((0 + copied3^0) <= 0) /\ (undef5197 = undef5197) /\ (1 <= (0 + undef5197)) /\ (undef1632 = 8) /\ (undef1624 = undef1624) /\ (1 <= (0 + undef1624)) /\ (undef1552 = 10) /\ (undef1551 = 0) /\ (undef716 = 0) /\ ((0 + (0 + undef716)) <= 0) /\ (undef461 = (0 + 0)) /\ ((1 + (0 + undef461)) <= 1) /\ ((1 + (0 + 0)) <= 1), par{copied3^0 -> 1, ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> (0 + undef461), rv_Le_EGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef716), var_Le_EGp_10___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_10___rho_2_^0 -> (0 + undef1624), var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> (0 + undef1552), var_Le_EGp_10_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_10_x^0 -> (0 + var_e_EFEGp_0_x^0), var_Le_EGp_9___rho_1_^0 -> (0 + var_e_EFEGp_0___rho_1_^0), var_Le_EGp_9___rho_2_^0 -> (0 + undef1624), var_Le_EGp_9_p^0 -> (0 + undef1551), var_Le_EGp_9_pc^0 -> (0 + undef1552), var_Le_EGp_9_rv_init^0 -> (0 + var_e_EFEGp_0_rv_init^0), var_Le_EGp_9_x^0 -> (0 + var_e_EFEGp_0_x^0), var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552}>
<l66, l25, (1 <= (0 + var_Le_EGp_9___rho_2_^0)) /\ (undef7176 = 10) /\ (undef7175 = 0) /\ ((0 + (0 + undef7175)) <= 0) /\ (undef6760 = (0 + 0)) /\ ((1 + (0 + undef6760)) <= 1) /\ ((1 + (0 + 0)) <= 1) /\ (1 <= (0 + copied3^0)) /\ ((1 + (0 + 0)) <= 1), par{ret_enc_Le_EGp_924^0 -> 0, ret_enc_e_EFEGp_01^0 -> 0, rv_LLe_p^0 -> (0 + undef6760), rv_Le_EGp^0 -> (0 + 0), rv_e_EFEGp^0 -> (0 + 0), var_LLe_p_10_p^0 -> (0 + undef7175), var_Le_EGp_9_p^0 -> undef7175, var_Le_EGp_9_pc^0 -> undef7176}>

Fresh variables:
undef19, undef461, undef716, undef937, undef963, undef1159, undef1186, undef1261, undef1551, undef1552, undef1624, undef1632, undef2013, undef2016, undef2529, undef2834, undef3279, undef3721, undef4056, undef4057, undef4277, undef4297, undef4499, undef4520, undef4595, undef5197, undef5723, undef6067, undef6076, undef6151, undef6318, undef6760, undef7175, undef7176, undef7322, undef7336, undef7544, undef7559, undef7634, undef8244, 

Undef variables:
undef19, undef461, undef716, undef937, undef963, undef1159, undef1186, undef1261, undef1551, undef1552, undef1624, undef1632, undef2013, undef2016, undef2529, undef2834, undef3279, undef3721, undef4056, undef4057, undef4277, undef4297, undef4499, undef4520, undef4595, undef5197, undef5723, undef6067, undef6076, undef6151, undef6318, undef6760, undef7175, undef7176, undef7322, undef7336, undef7544, undef7559, undef7634, undef8244, 

Abstraction variables:

Exit nodes:

Accepting locations:

Asserts:

*************************************************************
*******************************************************************************************
***********************       WORKING TRANSITION SYSTEM (DAG)       ***********************
*******************************************************************************************

Init Location: 0
Graph 0:
Transitions:
Variables:

Graph 1:
Transitions:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef6067 <= 0 /\ 1 <= undef2529 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ 1 <= undef2529 /\ 1 <= undef6067 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
Variables:
copied2^0, var_e_EFEGp_0___rho_1_^0, var_e_EFEGp_0_x^0

Graph 2:
Transitions:
<l66, l66, copied3^0 <= 0 /\ var_Le_EGp_9___rho_2_^0 <= 0 /\ var_Le_EGp_9_p^0 <= 0 /\ undef1624 <= 0 /\ undef5197 <= 0 /\ undef6318 = 0 /\ undef1632 = 8, {ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef6318, rv_Le_EGp^0 -> 0, var_LLe_p_9_p^0 -> var_Le_EGp_9_p^0, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> var_e_EFEGp_0_p^0, var_Le_EGp_9_pc^0 -> 9, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9, rest remain the same}>
<l66, l66, copied3^0 <= 0 /\ var_Le_EGp_9___rho_2_^0 <= 0 /\ var_Le_EGp_9_p^0 <= 0 /\ undef5197 <= 0 /\ 1 <= undef1624 /\ undef461 = 0 /\ undef716 = 0 /\ undef1551 = 0 /\ undef6318 = 0 /\ undef1632 = 8 /\ undef1552 = 10, {ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef461, rv_Le_EGp^0 -> 0, var_LLe_p_10_p^0 -> undef716, var_LLe_p_9_p^0 -> var_Le_EGp_9_p^0, var_Le_EGp_10___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_10___rho_2_^0 -> undef1624, var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> undef1552, var_Le_EGp_10_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_10_x^0 -> var_e_EFEGp_0_x^0, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> undef1551, var_Le_EGp_9_pc^0 -> undef1552, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552, rest remain the same}>
<l66, l66, copied3^0 <= 0 /\ var_Le_EGp_9___rho_2_^0 <= 0 /\ var_Le_EGp_9_p^0 <= 0 /\ undef1624 <= 0 /\ 1 <= undef5197 /\ undef6318 = 0 /\ undef1632 = 8, {copied3^0 -> 1, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef6318, rv_Le_EGp^0 -> 0, var_LLe_p_9_p^0 -> var_Le_EGp_9_p^0, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> var_e_EFEGp_0_p^0, var_Le_EGp_9_pc^0 -> 9, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9, rest remain the same}>
<l66, l66, copied3^0 <= 0 /\ var_Le_EGp_9___rho_2_^0 <= 0 /\ var_Le_EGp_9_p^0 <= 0 /\ 1 <= undef1624 /\ 1 <= undef5197 /\ undef461 = 0 /\ undef716 = 0 /\ undef1551 = 0 /\ undef6318 = 0 /\ undef1632 = 8 /\ undef1552 = 10, {copied3^0 -> 1, ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef461, rv_Le_EGp^0 -> 0, var_LLe_p_10_p^0 -> undef716, var_LLe_p_9_p^0 -> var_Le_EGp_9_p^0, var_Le_EGp_10___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_10___rho_2_^0 -> undef1624, var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> undef1552, var_Le_EGp_10_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_10_x^0 -> var_e_EFEGp_0_x^0, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> undef1551, var_Le_EGp_9_pc^0 -> undef1552, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552, rest remain the same}>
<l66, l66, var_Le_EGp_9___rho_2_^0 <= 0 /\ 1 <= var_Le_EGp_9_p^0 /\ undef6318 = 1 /\ undef7336 = 8, {rv_LLe_p^0 -> undef6318, var_LLe_p_9_p^0 -> var_Le_EGp_9_p^0, var_Le_EGp_9___rho_2_^0 -> undef7322, var_Le_EGp_9_pc^0 -> 9, rest remain the same}>
<l66, l66, copied3^0 <= 0 /\ undef1624 <= 0 /\ undef5197 <= 0 /\ 1 <= var_Le_EGp_9___rho_2_^0 /\ undef6760 = 0 /\ undef7175 = 0 /\ undef1632 = 8 /\ undef7176 = 10, {ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef6760, rv_Le_EGp^0 -> 0, var_LLe_p_10_p^0 -> undef7175, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> var_e_EFEGp_0_p^0, var_Le_EGp_9_pc^0 -> 9, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9, rest remain the same}>
<l66, l66, copied3^0 <= 0 /\ undef5197 <= 0 /\ 1 <= var_Le_EGp_9___rho_2_^0 /\ 1 <= undef1624 /\ undef461 = 0 /\ undef716 = 0 /\ undef1551 = 0 /\ undef6760 = 0 /\ undef7175 = 0 /\ undef1632 = 8 /\ undef1552 = 10 /\ undef7176 = 10, {ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef461, rv_Le_EGp^0 -> 0, var_LLe_p_10_p^0 -> undef716, var_Le_EGp_10___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_10___rho_2_^0 -> undef1624, var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> undef1552, var_Le_EGp_10_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_10_x^0 -> var_e_EFEGp_0_x^0, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> undef1551, var_Le_EGp_9_pc^0 -> undef1552, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552, rest remain the same}>
<l66, l66, copied3^0 <= 0 /\ undef1624 <= 0 /\ 1 <= var_Le_EGp_9___rho_2_^0 /\ 1 <= undef5197 /\ undef6760 = 0 /\ undef7175 = 0 /\ undef1632 = 8 /\ undef7176 = 10, {copied3^0 -> 1, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef6760, rv_Le_EGp^0 -> 0, var_LLe_p_10_p^0 -> undef7175, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> var_e_EFEGp_0_p^0, var_Le_EGp_9_pc^0 -> 9, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9, rest remain the same}>
<l66, l66, copied3^0 <= 0 /\ 1 <= var_Le_EGp_9___rho_2_^0 /\ 1 <= undef1624 /\ 1 <= undef5197 /\ undef461 = 0 /\ undef716 = 0 /\ undef1551 = 0 /\ undef6760 = 0 /\ undef7175 = 0 /\ undef1632 = 8 /\ undef1552 = 10 /\ undef7176 = 10, {copied3^0 -> 1, ret_enc_Le_EGp_1023^0 -> 0, ret_enc_Le_EGp_924^0 -> 0, rv_LLe_p^0 -> undef461, rv_Le_EGp^0 -> 0, var_LLe_p_10_p^0 -> undef716, var_Le_EGp_10___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_10___rho_2_^0 -> undef1624, var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> undef1552, var_Le_EGp_10_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_10_x^0 -> var_e_EFEGp_0_x^0, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> undef1551, var_Le_EGp_9_pc^0 -> undef1552, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552, rest remain the same}>
Variables:
copied3^0, rv_LLe_p^0, var_LLe_p_9_p^0, var_Le_EGp_9___rho_1_^0, var_Le_EGp_9___rho_2_^0, var_Le_EGp_9_p^0, var_Le_EGp_9_rv_init^0, var_Le_EGp_9_x^0, var_e_EFEGp_0___rho_1_^0, var_e_EFEGp_0___rho_2_^0, var_e_EFEGp_0_p^0, var_e_EFEGp_0_rv_init^0, var_e_EFEGp_0_x^0, var_LLe_p_10_p^0, var_Le_EGp_10___rho_1_^0, var_Le_EGp_10___rho_2_^0, var_Le_EGp_10_p^0, var_Le_EGp_10_pc^0, var_Le_EGp_10_rv_init^0, var_Le_EGp_10_x^0, var_Le_EGp_9_pc^0, var_e_EFEGp_0_pc^0

Graph 3:
Transitions:
Variables:

Precedence: 
Graph 0

Graph 1
<l0, l20, ___rho_1_^0 = var_e_EFEGp_0___rho_1_^0 /\ ___rho_2_^0 = var_e_EFEGp_0___rho_2_^0 /\ copied2^0 = 0 /\ copied3^0 = 0 /\ var_e_EFEGp_0_p^0 = undef2013 /\ var_e_EFEGp_0_pc^0 = undef2016 /\ var_e_EFEGp_0_x^0 = x^0 /\ undef2013 = 0 /\ undef2016 = 0, {all remain the same}>

Graph 2
<l20, l66, var_e_EFEGp_0_x^0 <= 0 /\ undef1624 <= 0 /\ undef1632 = 8 /\ undef6151 = 2, {var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> var_e_EFEGp_0_p^0, var_Le_EGp_9_pc^0 -> 9, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_pc^0 -> 9, rest remain the same}>
<l20, l66, var_e_EFEGp_0_x^0 <= 0 /\ 1 <= undef1624 /\ undef461 = 0 /\ undef716 = 0 /\ undef1551 = 0 /\ undef1632 = 8 /\ undef6151 = 2 /\ undef1552 = 10, {ret_enc_Le_EGp_1023^0 -> 0, rv_LLe_p^0 -> undef461, rv_Le_EGp^0 -> 0, var_LLe_p_10_p^0 -> undef716, var_Le_EGp_10___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_10___rho_2_^0 -> undef1624, var_Le_EGp_10_p^0 -> undef716, var_Le_EGp_10_pc^0 -> undef1552, var_Le_EGp_10_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_10_x^0 -> var_e_EFEGp_0_x^0, var_Le_EGp_9___rho_1_^0 -> var_e_EFEGp_0___rho_1_^0, var_Le_EGp_9___rho_2_^0 -> undef1624, var_Le_EGp_9_p^0 -> undef1551, var_Le_EGp_9_pc^0 -> undef1552, var_Le_EGp_9_rv_init^0 -> var_e_EFEGp_0_rv_init^0, var_Le_EGp_9_x^0 -> var_e_EFEGp_0_x^0, var_e_EFEGp_0___rho_2_^0 -> undef1624, var_e_EFEGp_0_p^0 -> undef1551, var_e_EFEGp_0_pc^0 -> undef1552, rest remain the same}>

Graph 3
<l20, l25, var_e_EFEGp_0_x^0 <= 0 /\ undef6067 <= 0 /\ 1 <= copied2^0 /\ undef6076 = 3, {ret_enc_e_EFEGp_01^0 -> 0, rv_e_EFEGp^0 -> 0, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l25, var_e_EFEGp_0_x^0 <= 0 /\ 1 <= copied2^0 /\ 1 <= undef6067 /\ undef6076 = 3, {ret_enc_e_EFEGp_01^0 -> 0, rv_e_EFEGp^0 -> 0, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l66, l25, var_Le_EGp_9___rho_2_^0 <= 0 /\ var_Le_EGp_9_p^0 <= 0 /\ 1 <= copied3^0 /\ undef6318 = 0, {ret_enc_Le_EGp_924^0 -> 0, ret_enc_e_EFEGp_01^0 -> 0, rv_LLe_p^0 -> undef6318, rv_Le_EGp^0 -> 0, rv_e_EFEGp^0 -> 0, var_LLe_p_9_p^0 -> var_Le_EGp_9_p^0, rest remain the same}>
<l66, l25, 1 <= copied3^0 /\ 1 <= var_Le_EGp_9___rho_2_^0 /\ undef6760 = 0 /\ undef7175 = 0 /\ undef7176 = 10, {ret_enc_Le_EGp_924^0 -> 0, ret_enc_e_EFEGp_01^0 -> 0, rv_LLe_p^0 -> undef6760, rv_Le_EGp^0 -> 0, rv_e_EFEGp^0 -> 0, var_LLe_p_10_p^0 -> undef7175, var_Le_EGp_9_p^0 -> undef7175, var_Le_EGp_9_pc^0 -> undef7176, rest remain the same}>

Map Locations to Subgraph:
( 0 , 0 )
( 20 , 1 )
( 25 , 3 )
( 66 , 2 )

*******************************************************************************************
********************************    CHECKING ASSERTIONS    ********************************
*******************************************************************************************

Proving termination of subgraph 0
Proving termination of subgraph 1
Checking unfeasibility...
Time used: 0.0146

Checking conditional termination of SCC {l20}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008176s
Ranking function: -copied2^0
New Graphs: 
Transitions:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
Variables:
copied2^0, var_e_EFEGp_0___rho_1_^0, var_e_EFEGp_0_x^0
Checking conditional termination of SCC {l20}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001703s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.009060s
Trying to remove transition: <l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.020487s
Time used: 0.020033
Trying to remove transition: <l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.013354s
Time used: 0.012284
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.048464s
Time used: 0.047284
Improving Solution with cost 1 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.166491s
Time used: 0.16648

LOG: SAT solveNonLinear - Elapsed time: 0.214955s
Cost: 1; Total time: 0.213764
Failed at location 20: 1 <= var_e_EFEGp_0_x^0
Before Improving: 
Quasi-invariant at l20: 1 <= var_e_EFEGp_0_x^0
Optimizing invariants...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.019919s
Remaining time after improvement: 0.996218
Termination implied by a set of quasi-invariant(s):
Quasi-invariant at l20: 1 <= var_e_EFEGp_0_x^0
[ Invariant Graph ]
Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef6067 <= 0 /\ 1 <= undef2529 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ 1 <= undef2529 /\ 1 <= undef6067 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
[ Termination Graph ]
Strengthening and disabling transitions...
> It's unfeasible. Removing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
New Graphs: 
Calling Safety with literal 1 <= var_e_EFEGp_0_x^0 and entry <l0, l20, ___rho_1_^0 = var_e_EFEGp_0___rho_1_^0 /\ ___rho_2_^0 = var_e_EFEGp_0___rho_2_^0 /\ copied2^0 = 0 /\ copied3^0 = 0 /\ var_e_EFEGp_0_p^0 = undef2013 /\ var_e_EFEGp_0_pc^0 = undef2016 /\ var_e_EFEGp_0_x^0 = x^0 /\ undef2013 = 0 /\ undef2016 = 0, {all remain the same}>

LOG: CALL check - Post:1 <= var_e_EFEGp_0_x^0 - Process 1
* Exit transition: <l0, l20, ___rho_1_^0 = var_e_EFEGp_0___rho_1_^0 /\ ___rho_2_^0 = var_e_EFEGp_0___rho_2_^0 /\ copied2^0 = 0 /\ copied3^0 = 0 /\ var_e_EFEGp_0_p^0 = undef2013 /\ var_e_EFEGp_0_pc^0 = undef2016 /\ var_e_EFEGp_0_x^0 = x^0 /\ undef2013 = 0 /\ undef2016 = 0, {all remain the same}>
* Postcondition  : 1 <= var_e_EFEGp_0_x^0

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.004026s
> Postcondition is not implied!

LOG: RETURN check - Elapsed time: 0.004177s
INVARIANTS: 
20: 
Quasi-INVARIANTS to narrow Graph: 
20: 1 <= var_e_EFEGp_0_x^0 , 
Narrowing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: Narrow transition size 1
Narrowing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef6067 <= 0 /\ 1 <= undef2529 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: Narrow transition size 1
Narrowing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: Narrow transition size 1
Narrowing transition: 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ 1 <= undef2529 /\ 1 <= undef6067 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: Narrow transition size 1
invGraph after Narrowing: 
Transitions:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef6067 <= 0 /\ 1 <= undef2529 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ 1 <= undef2529 /\ 1 <= undef6067 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
Variables:
copied2^0, var_e_EFEGp_0___rho_1_^0, var_e_EFEGp_0_x^0
Checking conditional termination of SCC {l20}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.006247s
Ranking function: -copied2^0
New Graphs: 
Transitions:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
Variables:
copied2^0, var_e_EFEGp_0___rho_1_^0, var_e_EFEGp_0_x^0
Checking conditional termination of SCC {l20}...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.001725s

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.008975s
Trying to remove transition: <l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.018759s
Time used: 0.018313
Trying to remove transition: <l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.013413s
Time used: 0.012288
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.046972s
Time used: 0.045882
Solving with 2 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 4.006373s
Time used: 4.00275
Solving with 3 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 1.015690s
Time used: 1.00002
Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.044208s
Time used: 0.040485

Proving non-termination of subgraph 1
Transitions:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef6067 <= 0 /\ 1 <= undef2529 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ 1 <= undef2529 /\ 1 <= undef6067 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>
Variables:
copied2^0, var_e_EFEGp_0___rho_1_^0, var_e_EFEGp_0_x^0

Checking conditional non-termination of SCC {l20}...
EXIT TRANSITIONS:
<l20, end, 1 <= copied2^0, {all remain the same}>
<l20, end, copied2^0 <= 0 /\ 1 <= var_e_EFEGp_0_x^0, {all remain the same}>

Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.151162s
Time used: 0.150613
Improving Solution with cost 1 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.087341s
Time used: 0.087333

LOG: SAT solveNonLinear - Elapsed time: 0.238503s
Cost: 1; Total time: 0.237946
Minimizing number of undef constraints...

LOG: CALL solveNonLinear

LOG: RETURN solveNonLinear - Elapsed time: 0.022650s
Number of undef constraints reduced!

Non-termination implied by a set of quasi-invariant(s):
Quasi-invariant at l20: copied2^0 <= 0
Constraint over undef '1 + undef2529 <= 0' in transition:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef6067 <= 0 /\ 1 <= undef2529 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>
Constraint over undef '1 + undef2529 <= 0' in transition:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ 1 <= undef2529 /\ 1 <= undef6067 /\ undef6076 = 3, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

Strengthening and disabling EXIT transitions...
Closed exits from l20: 1
Strengthening exit transition (result): 
<l20, end, copied2^0 <= 0 /\ 1 <= var_e_EFEGp_0_x^0, {all remain the same}>

Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, 1 <= 0, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, 1 <= 0, {copied2^0 -> 1, var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

Checking conditional non-termination of SCC {l20}...
EXIT TRANSITIONS:
<l20, end, copied2^0 <= 0 /\ 1 <= var_e_EFEGp_0_x^0, {all remain the same}>

Solving with 1 template(s).

LOG: CALL solveNonLinearGetFirstSolution

LOG: RETURN solveNonLinearGetFirstSolution - Elapsed time: 0.044227s
Time used: 0.043882
Improving Solution with cost 1 ...

LOG: CALL solveNonLinearGetNextSolution

LOG: RETURN solveNonLinearGetNextSolution - Elapsed time: 0.122255s
Time used: 0.122245

LOG: SAT solveNonLinear - Elapsed time: 0.166481s
Cost: 1; Total time: 0.166127
Failed at location 20: 1 + var_e_EFEGp_0_x^0 <= 0
Before Improving: 
Quasi-invariant at l20: 1 + var_e_EFEGp_0_x^0 <= 0
Optimizing invariants...

LOG: CALL solveLinear

LOG: RETURN solveLinear - Elapsed time: 0.035292s
Remaining time after improvement: 0.997006
Minimizing number of undef constraints...

LOG: CALL solveNonLinear

LOG: RETURN solveNonLinear - Elapsed time: 0.011304s
Number of undef constraints reduced!

Non-termination implied by a set of quasi-invariant(s):
Quasi-invariant at l20: 1 + var_e_EFEGp_0_x^0 <= 0
Constraint over undef '1 + undef6067 <= 0' in transition:
<l20, l20, copied2^0 <= 0 /\ var_e_EFEGp_0_x^0 <= 0 /\ undef2529 <= 0 /\ 1 <= undef6067 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

Strengthening and disabling EXIT transitions...
Closed exits from l20: 1

Strengthening and disabling transitions...

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
Strengthening transition (result): 
<l20, l20, copied2^0 <= 0 /\ undef2529 <= 0 /\ undef6067 <= 0 /\ 1 + var_e_EFEGp_0_x^0 <= 0 /\ undef6076 = 3, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 6, var_e_EFEGp_0_x^0 -> -1 + var_e_EFEGp_0_x^0, rest remain the same}>

LOG: CALL solverLinear in Graph for feasibility

LOG: RETURN solveLinear in Graph for feasibility
It's unfeasible. Removing transition: 
<l20, l20, 1 <= 0, {var_e_EFEGp_0___rho_1_^0 -> undef6067, var_e_EFEGp_0_pc^0 -> 5, var_e_EFEGp_0_x^0 -> 1 + var_e_EFEGp_0_x^0, rest remain the same}>

Calling reachability with...
Transition: <l20, end, true, {all remain the same}>
Conditions: copied2^0 <= 0, 1 + var_e_EFEGp_0_x^0 <= 0, 
OPEN EXITS: 
<l20, end, copied2^0 <= 0 /\ 1 + var_e_EFEGp_0_x^0 <= 0, {all remain the same}>

--- Reachability graph ---
> Graph without transitions.

Calling reachability with...
Transition: <l0, l20, ___rho_1_^0 = var_e_EFEGp_0___rho_1_^0 /\ ___rho_2_^0 = var_e_EFEGp_0___rho_2_^0 /\ copied2^0 = 0 /\ copied3^0 = 0 /\ var_e_EFEGp_0_p^0 = undef2013 /\ var_e_EFEGp_0_pc^0 = undef2016 /\ var_e_EFEGp_0_x^0 = x^0 /\ undef2013 = 0 /\ undef2016 = 0, {all remain the same}>
Conditions: copied2^0 <= 0, 1 + var_e_EFEGp_0_x^0 <= 0, 
OPEN EXITS: 
<l0, l20, 1 + var_e_EFEGp_0_x^0 <= 0 /\ ___rho_1_^0 = var_e_EFEGp_0___rho_1_^0 /\ ___rho_2_^0 = var_e_EFEGp_0___rho_2_^0 /\ copied2^0 = 0 /\ copied3^0 = 0 /\ var_e_EFEGp_0_p^0 = undef2013 /\ var_e_EFEGp_0_pc^0 = undef2016 /\ var_e_EFEGp_0_x^0 = x^0 /\ undef2013 = 0 /\ undef2016 = 0, {all remain the same}>

> Conditions are reachable!

Program does NOT terminate