SET007 Axioms: SET007+859.ax\n% File     : SET007+859 : TPTP v7.5.0. Released v3.4.0.\n% Axioms   : Substitution in First-Order Formulas: Elementary Properties\n% Names    : substut1 [Urb08]\n% Syntax   : Number of formulae    :  146 (  10 unit)\n%            Number of atoms       :  733 ( 163 equality)\n%            Maximal formula depth :   25 (   6 average)\n%            Number of connectives :  628 (  41 ~  ;   0  |; 230  &)\n%                                         (  27 <=>; 330 =>;   0 <=)\n%            Number of functors    :  111 (  24 constant; 0-4 arity)\n%            Number of variables   :  307 (   0 singleton; 269 !;  38 ?)\n~ v1_xboole_0(k1_substut1) )).\n( ~ v1_xboole_0(k1_substut1)\n& v1_fraenkel(k1_substut1) )).\n& v1_finset_1(A) ) )).\n=> v1_finset_1(k9_substut1(A)) ) )).\n& v1_substut1(A) ) )).\n( ~ v1_xboole_0(k16_substut1)\n& v1_substut1(k16_substut1) )).\n=> v4_substut1(k17_substut1(B,C,D)) ) )).\n=> v5_substut1(k20_substut1(A)) ) )).\n~ v1_xboole_0(k38_substut1) )).\nk1_substut1 = k4_partfun1(k2_qc_lang1,k2_qc_lang1) )).\n=> k2_substut1(A) = A ) )).\n=> r2_hidden(k1_funct_1(B,A),k2_qc_lang1) ) ) )).\n=> ( C = k3_substut1(A,B)\n<=> ( k3_finseq_1(C) = k3_finseq_1(A)\n=> ( ( r2_hidden(k1_funct_1(A,D),k1_relat_1(B))\n=> k1_funct_1(C,D) = k1_funct_1(B,k1_funct_1(A,D)) )\n& ( ~ r2_hidden(k1_funct_1(A,D),k1_relat_1(B))\n=> k1_funct_1(C,D) = k1_funct_1(A,D) ) ) ) ) ) ) ) ) ) )).\n=> k4_substut1(A) = A ) )).\n=> k5_substut1(A,B) = k3_substut1(k4_substut1(A),B) ) ) )).\n=> ( B = k9_substut1(A)\n& B = k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,A)\n=> ( ( D = k9_cqc_lang\n=> k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,D) = k1_subset_1(k2_qc_lang1) )\n& ( v2_qc_lang1(D)\n=> k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,D) = k8_substut1(k16_qc_lang1(D)) )\n& ( ( v3_qc_lang1(D)\n& E = k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,k17_qc_lang1(D)) )\n=> k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,D) = E )\n& ( ( v4_qc_lang1(D)\n& E = k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,k18_qc_lang1(D))\n& F = k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,k19_qc_lang1(D)) )\n=> k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,D) = k4_subset_1(k2_qc_lang1,E,F) )\n& ( ( v5_qc_lang1(D)\n& E = k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,k21_qc_lang1(D)) )\n=> k8_funct_2(k8_qc_lang1,k1_zfmisc_1(k2_qc_lang1),C,D) = k4_subset_1(k2_qc_lang1,E,k6_domain_1(k2_qc_lang1,k20_qc_lang1(D))) ) ) ) ) ) ) ) ) ) )).\nk9_substut1(k9_cqc_lang) = k1_xboole_0 )).\n=> ( v2_qc_lang1(A)\n=> k9_substut1(A) = k8_substut1(k16_qc_lang1(A)) ) ) )).\n=> ( v3_qc_lang1(A)\n=> k9_substut1(A) = k9_substut1(k17_qc_lang1(A)) ) ) )).\n=> ( v4_qc_lang1(A)\n=> k9_substut1(A) = k4_subset_1(k2_qc_lang1,k9_substut1(k18_qc_lang1(A)),k9_substut1(k19_qc_lang1(A))) ) ) )).\n=> ( v5_qc_lang1(A)\n=> k9_substut1(A) = k4_subset_1(k2_qc_lang1,k9_substut1(k21_qc_lang1(A)),k6_domain_1(k2_qc_lang1,k20_qc_lang1(A))) ) ) )).\n& m1_subset_1(B,k1_substut1) )\n=> k12_substut1(A,B) = k4_xboole_0(k5_numbers,k4_subset_1(k5_numbers,k10_substut1(A),k11_substut1(B))) ) ) )).\n& m1_subset_1(A,k1_substut1) )\n=> k13_substut1(A,B) = k10_cqc_sim1(k12_substut1(B,A)) ) ) )).\n& C = k7_substut1(A,k14_qc_lang1(A,B),D) )\n=> ( ( r2_hidden(A,k2_relat_1(C))\n=> k14_substut1(A,B,C) = k2_xboole_0(C,k6_domain_1(k2_zfmisc_1(k2_qc_lang1,k2_qc_lang1),k1_domain_1(k2_qc_lang1,k2_qc_lang1,A,k2_qc_lang3(k13_substut1(C,B))))) )\n& ( ~ r2_hidden(A,k2_relat_1(C))\n=> k14_substut1(A,B,C) = k2_xboole_0(C,k6_domain_1(k2_zfmisc_1(k2_qc_lang1,k2_qc_lang1),k1_domain_1(k2_qc_lang1,k2_qc_lang1,A,A))) ) ) ) ) ) ) )).\n<=> ( ( v5_qc_lang1(A)\n=> C = k14_substut1(k20_qc_lang1(A),k21_qc_lang1(A),k7_substut1(k20_qc_lang1(A),A,B)) )\n& ( ~ v5_qc_lang1(A)\n=> C = k1_xboole_0 ) ) ) ) ) )).\n=> ( A = k15_substut1\n( B = k4_tarski(k1_domain_1(k8_qc_lang1,k1_substut1,C,D),E)\n& r1_substut1(C,D,E) ) ) ) ) ) ) )).\n=> r2_hidden(k4_tarski(k7_finseq_1(k12_finseq_1(k7_qc_lang1(A),B),C),D),k2_zfmisc_1(k8_qc_lang1,k1_substut1)) ) ) ) )\n=> r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k2_zfmisc_1(k5_numbers,k5_numbers))),k1_substut1,k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__0,np__0)),A),k2_zfmisc_1(k8_qc_lang1,k1_substut1)) )\n=> ( r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,A,B),k2_zfmisc_1(k8_qc_lang1,k1_substut1))\n=> r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,k8_finseq_1(k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers),k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__1,np__0)),A),B),k2_zfmisc_1(k8_qc_lang1,k1_substut1)) ) ) )\n=> ( ( r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,A,C),k2_zfmisc_1(k8_qc_lang1,k1_substut1))\n& r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,B,C),k2_zfmisc_1(k8_qc_lang1,k1_substut1)) )\n=> r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,k8_finseq_1(k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers),k8_finseq_1(k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers),k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__2,np__0)),A),B),C),k2_zfmisc_1(k8_qc_lang1,k1_substut1)) ) ) ) )\n=> ( r2_hidden(k4_tarski(B,k1_funct_1(k15_substut1,k4_tarski(k7_finseq_1(k7_finseq_1(k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__3,np__0)),k12_finseq_1(k2_qc_lang1,A)),B),C))),k2_zfmisc_1(k8_qc_lang1,k1_substut1))\n=> r2_hidden(k4_tarski(k7_finseq_1(k7_finseq_1(k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__3,np__0)),k12_finseq_1(k2_qc_lang1,A)),B),C),k2_zfmisc_1(k8_qc_lang1,k1_substut1)) ) ) ) ) )).\n<=> ( m1_subset_1(A,k1_zfmisc_1(k2_zfmisc_1(k13_finseq_1(k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers)),k1_substut1)))\n=> r2_hidden(k4_tarski(k7_finseq_1(k12_finseq_1(k7_qc_lang1(B),C),D),E),A) ) ) ) )\n=> r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k2_zfmisc_1(k5_numbers,k5_numbers))),k1_substut1,k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__0,np__0)),B),A) )\n=> ( r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,B,C),A)\n=> r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,k8_finseq_1(k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers),k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__1,np__0)),B),C),A) ) ) )\n=> ( ( r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,B,D),A)\n& r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,C,D),A) )\n=> r2_hidden(k1_domain_1(k1_zfmisc_1(k2_zfmisc_1(k5_numbers,k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers))),k1_substut1,k8_finseq_1(k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers),k8_finseq_1(k12_mcart_1(k1_numbers,k1_numbers,k5_numbers,k5_numbers),k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__2,np__0)),B),C),D),A) ) ) ) )\n=> ( r2_hidden(k4_tarski(C,k1_funct_1(k15_substut1,k4_tarski(k7_finseq_1(k7_finseq_1(k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__3,np__0)),k12_finseq_1(k2_qc_lang1,B)),C),D))),A)\n=> r2_hidden(k4_tarski(k7_finseq_1(k7_finseq_1(k12_finseq_1(k2_zfmisc_1(k5_numbers,k5_numbers),k1_domain_1(k5_numbers,k5_numbers,np__3,np__0)),k12_finseq_1(k2_qc_lang1,B)),C),D),A) ) ) ) ) ) ) )).\n=> ( A = k16_substut1\n<=> ( v1_substut1(A)\n=> ( v1_substut1(B)\n=> r1_tarski(A,B) ) ) ) ) ) )).\n& A = k1_domain_1(k8_qc_lang1,k1_substut1,B,C) ) ) ) )).\n=> ( k6_qc_lang1(A) = k3_finseq_1(B)\n=> k17_substut1(A,B,C) = k1_domain_1(k8_qc_lang1,k1_substut1,k9_qc_lang1(A,B),C) ) ) ) ) )).\n=> k17_substut1(C,D,A) = k1_domain_1(k8_qc_lang1,k1_substut1,k9_qc_lang1(C,D),A) ) ) ) ) )).\n& A = k1_domain_1(k7_cqc_lang,k1_substut1,k9_cqc_lang,B) ) ) ) )).\n=> A = k1_domain_1(k8_qc_lang1,k1_substut1,k18_substut1(A),k19_substut1(A)) ) )).\n=> k20_substut1(A) = k1_domain_1(k8_qc_lang1,k1_substut1,k12_qc_lang1(k18_substut1(A)),k19_substut1(A)) ) )).\n=> k21_substut1(A,B) = k1_domain_1(k8_qc_lang1,k1_substut1,k13_qc_lang1(k18_substut1(A),k18_substut1(B)),k19_substut1(A)) ) ) ) )).\n& k19_substut1(k22_substut1(A)) = k1_funct_1(k15_substut1,k1_domain_1(k8_qc_lang1,k1_substut1,k14_qc_lang1(k23_substut1(A),k18_substut1(k22_substut1(A))),B)) ) ) ) )).\n=> ( m1_substut1(B,A)\n<=> k19_substut1(k22_substut1(A)) = k1_funct_1(k15_substut1,k1_domain_1(k8_qc_lang1,k1_substut1,k14_qc_lang1(k23_substut1(A),k18_substut1(k22_substut1(A))),B)) ) ) ) ) )).\n=> k24_substut1(A,B) = k1_domain_1(k8_qc_lang1,k1_substut1,k14_qc_lang1(k23_substut1(A),k18_substut1(k22_substut1(A))),B) ) ) ) )).\n& A = k17_substut1(C,D,E) ) ) ) ) ) ) )).\n=> v2_qc_lang1(k18_substut1(A)) ) ) )).\n=> ( v5_substut1(A)\n& A = k20_substut1(B) ) ) ) )).\n=> ( v6_substut1(A)\n& A = k21_substut1(B,C)\n& k19_substut1(B) = k19_substut1(C) ) ) ) ) )).\n& A = k24_substut1(B,C)\n& v3_substut1(B) ) ) ) )).\n=> ~ ( ~ v2_substut1(A)\n& ~ v4_substut1(A)\n& ~ v5_substut1(A)\n& ~ v6_substut1(A)\n& ~ v7_substut1(A) ) ) )).\n=> ( B = k26_substut1(A)\n& A = k17_substut1(D,E,F) ) ) ) ) ) ) ) ) )).\n=> ( B = k27_substut1(A)\n<=> A = k20_substut1(B) ) ) ) ) )).\n=> ( B = k28_substut1(A)\n& k19_substut1(B) = k19_substut1(C) ) ) ) ) ) )).\n=> ( B = k29_substut1(A)\n& A = k21_substut1(C,B)\n& k19_substut1(C) = k19_substut1(B) ) ) ) ) ) )).\n=> ( B = k30_substut1(A)\n& A = k24_substut1(C,D)\n& k23_substut1(C) = B\n& v3_substut1(C) ) ) ) ) ) )).\n=> ( B = k31_substut1(A)\n& k22_substut1(C) = B\n=> v6_substut1(k21_substut1(A,B)) ) ) ) )).\n=> v7_substut1(k24_substut1(A,B)) ) ) ) )).\n=> ( k20_substut1(A) = k20_substut1(B)\n=> k27_substut1(k20_substut1(A)) = A ) )).\n=> ( ( k19_substut1(A) = k19_substut1(B)\n& k19_substut1(C) = k19_substut1(D)\n& k21_substut1(A,B) = k21_substut1(C,D) )\n=> k28_substut1(k21_substut1(A,B)) = A ) ) ) )).\n=> k29_substut1(k21_substut1(A,B)) = B ) ) ) )).\n& k24_substut1(A,C) = k24_substut1(B,D) )\n=> k31_substut1(k24_substut1(A,B)) = k22_substut1(A) ) ) ) )).\n=> ~ ( v5_substut1(A)\n& r1_xreal_0(k3_finseq_1(k10_qc_lang1(k18_substut1(A))),k3_finseq_1(k10_qc_lang1(k18_substut1(k27_substut1(A))))) ) ) )).\n=> ( ~ r1_xreal_0(k3_finseq_1(k10_qc_lang1(k18_substut1(A))),k3_finseq_1(k10_qc_lang1(k18_substut1(k28_substut1(A)))))\n& ~ r1_xreal_0(k3_finseq_1(k10_qc_lang1(k18_substut1(A))),k3_finseq_1(k10_qc_lang1(k18_substut1(k29_substut1(A))))) ) ) ) )).\n=> ~ ( v7_substut1(A)\n& r1_xreal_0(k3_finseq_1(k10_qc_lang1(k18_substut1(A))),k3_finseq_1(k10_qc_lang1(k18_substut1(k31_substut1(A))))) ) ) )).\n=> ( ( v2_substut1(A)\n=> k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) = np__0 )\n& ~ ( v4_substut1(A)\n=> ~ m2_subset_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1),k5_qc_lang1,k7_qc_lang1(B)) ) )\n& ( v5_substut1(A)\n=> k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) = np__1 )\n& ( v6_substut1(A)\n=> k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) = np__2 )\n& ( v7_substut1(A)\n=> k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) = np__3 ) ) ) )).\n=> ( k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) != np__0\n& k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) != np__1\n& k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) != np__2\n& k1_mcart_1(k1_funct_1(k10_qc_lang1(k18_substut1(A)),np__1)) != np__3 ) ) ) )).\n=> ( ~ ( v4_substut1(A)\n& v5_substut1(A) )\n& v6_substut1(A) )\n& v7_substut1(A) )\n& ~ ( v5_substut1(A)\n& ~ ( v6_substut1(A)\n& ~ ( v2_substut1(A)\n& v4_substut1(A) )\n& v7_substut1(A) ) ) ) )).\n=> k32_substut1(A) = A ) )).\n=> ( ( r2_hidden(k20_qc_lang1(k33_substut1(A)),k2_relat_1(k7_substut1(k20_qc_lang1(k33_substut1(A)),k33_substut1(A),k34_substut1(A))))\n=> k35_substut1(A) = k2_qc_lang3(k13_substut1(k7_substut1(k20_qc_lang1(k33_substut1(A)),k33_substut1(A),k34_substut1(A)),k21_qc_lang1(k33_substut1(A)))) )\n& ( ~ r2_hidden(k20_qc_lang1(k33_substut1(A)),k2_relat_1(k7_substut1(k20_qc_lang1(k33_substut1(A)),k33_substut1(A),k34_substut1(A))))\n=> k35_substut1(A) = k20_qc_lang1(k33_substut1(A)) ) ) ) )).\n=> k36_substut1(A,B) = k14_qc_lang1(k35_substut1(k32_substut1(A)),B) ) ) )).\n=> ( B = k37_substut1(A)\n& B = k8_funct_2(k16_substut1,k8_qc_lang1,C,A)\n=> ( ( v2_substut1(D)\n=> k8_funct_2(k16_substut1,k8_qc_lang1,C,D) = k9_cqc_lang )\n& ( v4_substut1(D)\n=> k8_funct_2(k16_substut1,k8_qc_lang1,C,D) = k9_qc_lang1(k15_qc_lang1(k18_substut1(D)),k3_substut1(k26_substut1(D),k19_substut1(D))) )\n& ( v5_substut1(D)\n=> k8_funct_2(k16_substut1,k8_qc_lang1,C,D) = k12_qc_lang1(k8_funct_2(k16_substut1,k8_qc_lang1,C,k27_substut1(D))) )\n& ( v6_substut1(D)\n=> k8_funct_2(k16_substut1,k8_qc_lang1,C,D) = k13_qc_lang1(k8_funct_2(k16_substut1,k8_qc_lang1,C,k28_substut1(D)),k8_funct_2(k16_substut1,k8_qc_lang1,C,k29_substut1(D))) )\n& ( v7_substut1(D)\n=> k8_funct_2(k16_substut1,k8_qc_lang1,C,D) = k36_substut1(D,k8_funct_2(k16_substut1,k8_qc_lang1,C,k31_substut1(D))) ) ) ) ) ) ) ) )).\n=> k37_substut1(A) = k12_qc_lang1(k37_substut1(k27_substut1(A))) ) ) )).\n=> k37_substut1(k20_substut1(A)) = k12_qc_lang1(k37_substut1(A)) ) )).\n=> k37_substut1(A) = k13_qc_lang1(k37_substut1(k28_substut1(A)),k37_substut1(k29_substut1(A))) ) ) )).\n=> k37_substut1(k21_substut1(A,B)) = k13_qc_lang1(k37_substut1(A),k37_substut1(B)) ) ) ) )).\n=> k37_substut1(A) = k36_substut1(A,k37_substut1(k31_substut1(A))) ) ) )).\n=> m2_subset_1(k37_substut1(A),k8_qc_lang1,k7_cqc_lang) ) ) )).\n=> ( ( v1_cqc_lang(B,A)\n<=> ( m2_finseq_1(B,k2_qc_lang1)\n& k3_finseq_1(B) = A ) ) ) ) )).\n=> m2_subset_1(k37_substut1(k17_substut1(B,C,D)),k8_qc_lang1,k7_cqc_lang) ) ) ) ) )).\n=> ( m2_subset_1(k37_substut1(A),k8_qc_lang1,k7_cqc_lang)\n=> m2_subset_1(k37_substut1(k20_substut1(A)),k8_qc_lang1,k7_cqc_lang) ) ) )).\n& m2_subset_1(k37_substut1(B),k8_qc_lang1,k7_cqc_lang) )\n=> m2_subset_1(k37_substut1(k21_substut1(A,B)),k8_qc_lang1,k7_cqc_lang) ) ) ) )).\n=> ( ( m2_subset_1(k37_substut1(B),k8_qc_lang1,k7_cqc_lang)\n& v3_substut1(k25_substut1(B,A)) )\n=> m2_subset_1(k37_substut1(k24_substut1(k25_substut1(B,A),C)),k8_qc_lang1,k7_cqc_lang) ) ) ) ) )).\n=> p1_s1_substut1(k17_substut1(B,C,D)) ) ) ) )\n=> p1_s1_substut1(A) ) )\n=> ( p1_s1_substut1(A)\n=> p1_s1_substut1(k20_substut1(A)) ) )\n& p1_s1_substut1(B) )\n=> p1_s1_substut1(k21_substut1(A,B)) ) ) )\n=> ( ( v3_substut1(k25_substut1(B,A))\n=> p1_s1_substut1(k24_substut1(k25_substut1(B,A),C)) ) ) ) ) )\n=> p1_s1_substut1(A) ) )).\n=> ( ( v4_substut1(A)\n=> p1_s2_substut1(A) )\n& ( ( v5_substut1(A)\n& p1_s2_substut1(k27_substut1(A)) )\n& ( ( v6_substut1(A)\n& p1_s2_substut1(k29_substut1(A)) )\n& ( ( v7_substut1(A)\n& p1_s2_substut1(k31_substut1(A)) )\n=> p1_s2_substut1(A) ) ) )\n=> p1_s2_substut1(A) ) )).\n=> ( ( v2_substut1(B)\n=> k8_funct_2(k16_substut1,f1_s3_substut1,A,B) = f2_s3_substut1 )\n& ( v4_substut1(B)\n=> k8_funct_2(k16_substut1,f1_s3_substut1,A,B) = f3_s3_substut1(B) )\n& ( ( v5_substut1(B)\n& C = k8_funct_2(k16_substut1,f1_s3_substut1,A,k27_substut1(B)) )\n=> k8_funct_2(k16_substut1,f1_s3_substut1,A,B) = f4_s3_substut1(C) )\n& ( ( v6_substut1(B)\n& C = k8_funct_2(k16_substut1,f1_s3_substut1,A,k28_substut1(B))\n& D = k8_funct_2(k16_substut1,f1_s3_substut1,A,k29_substut1(B)) )\n=> k8_funct_2(k16_substut1,f1_s3_substut1,A,B) = f5_s3_substut1(C,D) )\n& ( ( v7_substut1(B)\n& C = k8_funct_2(k16_substut1,f1_s3_substut1,A,k31_substut1(B)) )\n=> k8_funct_2(k16_substut1,f1_s3_substut1,A,B) = f6_s3_substut1(B,C) ) ) ) ) ) ) )).\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,A) = f4_s4_substut1 )\n& ( v4_substut1(A)\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,A) = f5_s4_substut1(A) )\n& B = k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,k27_substut1(A)) )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,A) = f6_s4_substut1(B) )\n& B = k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,k28_substut1(A))\n& C = k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,k29_substut1(A)) )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,A) = f7_s4_substut1(B,C) )\n& B = k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,k31_substut1(A)) )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f2_s4_substut1,A) = f8_s4_substut1(A,B) ) ) ) ) )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,A) = f4_s4_substut1 )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,A) = f5_s4_substut1(A) )\n& B = k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,k27_substut1(A)) )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,A) = f6_s4_substut1(B) )\n& B = k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,k28_substut1(A))\n& C = k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,k29_substut1(A)) )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,A) = f7_s4_substut1(B,C) )\n& B = k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,k31_substut1(A)) )\n=> k8_funct_2(k16_substut1,f1_s4_substut1,f3_s4_substut1,A) = f8_s4_substut1(A,B) ) ) ) ) ) )\n=> f2_s4_substut1 = f3_s4_substut1 )).\n=> ( p1_s5_substut1(k17_substut1(G,F,H))\n=> p1_s5_substut1(A) )\n& ( p1_s5_substut1(A)\n=> p1_s5_substut1(k20_substut1(A)) )\n& p1_s5_substut1(B) )\n=> p1_s5_substut1(k21_substut1(A,B)) )\n& ( ( v3_substut1(k25_substut1(A,C))\n& p1_s5_substut1(A) )\n=> p1_s5_substut1(k24_substut1(k25_substut1(A,C),D)) ) ) ) ) ) ) ) ) ) )\n=> p1_s5_substut1(A) ) )).\n=> m1_subset_1(B,k1_substut1) ) ) )).\n=> ? [B] : m1_substut1(B,A) ) )).\n=> ( v1_funct_1(k2_substut1(A))\n& m2_relset_1(k2_substut1(A),k2_qc_lang1,k2_qc_lang1) ) ) )).\n( ( m1_finseq_1(A,k1_qc_lang1)\n=> m2_finseq_1(k3_substut1(A,B),k1_qc_lang1) ) )).\n=> m2_finseq_1(k4_substut1(A),k1_qc_lang1) ) )).\n( ( m1_finseq_1(A,k2_qc_lang1)\n=> m2_finseq_1(k5_substut1(A,B),k2_qc_lang1) ) )).\n=> m1_subset_1(k6_substut1(A,B),k1_substut1) ) )).\n=> k6_substut1(A,B) = k7_relat_1(A,B) ) )).\n( ( m1_subset_1(A,k2_qc_lang1)\n=> ( v1_finset_1(k7_substut1(A,B,C))\n& m1_subset_1(k7_substut1(A,B,C),k1_substut1) ) ) )).\n=> m1_subset_1(k8_substut1(A),k1_zfmisc_1(k2_qc_lang1)) ) )).\n=> m1_subset_1(k9_substut1(A),k1_zfmisc_1(k2_qc_lang1)) ) )).\n=> ( v1_finset_1(k10_substut1(A))\n& m1_subset_1(k10_substut1(A),k1_zfmisc_1(k5_numbers)) ) ) )).\n=> ( v1_finset_1(k11_substut1(A))\n& m1_subset_1(k11_substut1(A),k1_zfmisc_1(k5_numbers)) ) ) )).\n( ( m1_subset_1(A,k8_qc_lang1)\n=> ( ~ v1_xboole_0(k12_substut1(A,B))\n& m1_subset_1(k12_substut1(A,B),k1_zfmisc_1(k5_numbers)) ) ) )).\n& m1_subset_1(B,k8_qc_lang1) )\n=> m2_subset_1(k13_substut1(A,B),k1_numbers,k5_numbers) ) )).\n=> m1_subset_1(k14_substut1(A,B,C),k1_substut1) ) )).\n& v1_funct_1(k15_substut1) )).\n~ v1_xboole_0(k16_substut1) )).\n( ( m1_subset_1(A,k5_qc_lang1)\n=> m1_subset_1(k17_substut1(A,B,C),k16_substut1) ) )).\n=> m1_subset_1(k18_substut1(A),k8_qc_lang1) ) )).\n=> k18_substut1(A) = k1_mcart_1(A) ) )).\n=> m1_subset_1(k19_substut1(A),k1_substut1) ) )).\n=> k19_substut1(A) = k2_mcart_1(A) ) )).\n=> m1_subset_1(k20_substut1(A),k16_substut1) ) )).\n( ( m1_subset_1(A,k16_substut1)\n& m1_subset_1(B,k16_substut1) )\n=> m1_subset_1(k21_substut1(A,B),k16_substut1) ) )).\n=> m1_subset_1(k22_substut1(A),k16_substut1) ) )).\n=> k22_substut1(A) = k1_mcart_1(A) ) )).\n=> m2_subset_1(k23_substut1(A),k1_qc_lang1,k2_qc_lang1) ) )).\n=> k23_substut1(A) = k2_mcart_1(A) ) )).\n( ( m1_subset_1(A,k2_zfmisc_1(k16_substut1,k2_qc_lang1))\n=> m1_subset_1(k24_substut1(A,B),k16_substut1) ) )).\n=> m1_subset_1(k25_substut1(A,B),k2_zfmisc_1(k16_substut1,k2_qc_lang1)) ) )).\n=> k25_substut1(A,B) = k4_tarski(A,B) ) )).\n=> m2_finseq_1(k26_substut1(A),k1_qc_lang1) ) )).\n=> m1_subset_1(k27_substut1(A),k16_substut1) ) )).\n=> m1_subset_1(k28_substut1(A),k16_substut1) ) )).\n=> m1_subset_1(k29_substut1(A),k16_substut1) ) )).\n! [A] : m2_subset_1(k30_substut1(A),k1_qc_lang1,k2_qc_lang1) )).\n! [A] : m1_subset_1(k31_substut1(A),k16_substut1) )).\n=> m1_subset_1(k32_substut1(A),k2_zfmisc_1(k8_qc_lang1,k1_substut1)) ) )).\n=> m1_subset_1(k33_substut1(A),k8_qc_lang1) ) )).\n=> k33_substut1(A) = k1_mcart_1(A) ) )).\n=> m1_subset_1(k34_substut1(A),k1_substut1) ) )).\n=> k34_substut1(A) = k2_mcart_1(A) ) )).\n=> m2_subset_1(k35_substut1(A),k1_qc_lang1,k2_qc_lang1) ) )).\n=> m1_subset_1(k36_substut1(A,B),k8_qc_lang1) ) )).\n=> m1_subset_1(k37_substut1(A),k8_qc_lang1) ) )).\n=> m2_subset_1(k39_substut1(A),k8_qc_lang1,k7_cqc_lang) ) )).\n=> k39_substut1(A) = k37_substut1(A) ) )).\n=> k7_substut1(A,B,C) = k6_substut1(C,a_3_0_substut1(A,B,C)) ) ) ) )).\n=> k8_substut1(A) = a_1_0_substut1(A) ) )).\n=> k10_substut1(A) = a_1_1_substut1(A) ) )).\n=> k11_substut1(A) = a_1_2_substut1(A) ) )).\nk38_substut1 = a_0_0_substut1 )).\n( ( m2_subset_1(B,k1_qc_lang1,k2_qc_lang1)\n=> ( r2_hidden(A,a_3_0_substut1(B,C,D))\n& E != k1_funct_1(D,E) ) ) ) )).\n=> ( r2_hidden(A,a_1_0_substut1(B))\n& A = k1_funct_1(B,C)\n& r2_hidden(k1_funct_1(B,C),k2_qc_lang1) ) ) ) )).\n=> ( r2_hidden(A,a_1_1_substut1(B))\n& r2_hidden(k2_qc_lang3(C),k9_substut1(B)) ) ) ) )).\n=> ( r2_hidden(A,a_1_2_substut1(B))\n& r2_hidden(k2_qc_lang3(C),k2_relat_1(B)) ) ) ) )).\n& m2_subset_1(k18_substut1(B),k8_qc_lang1,k7_cqc_lang) ) ) )).


Pornografia minorile (art. 600ter)\nstatistiche per Pornografia minorile (art. 600ter)\n2019/2020 14 2 0 1 0 3 1 5 0 1 0 0 1


Ar boan beva - My Skaouidig · Nadoz-Vor - Stal-levrioù dizalc'h / Librairie indépendante\nAr boan beva - My Skaouidig\nDanevellou Kalon ha Digalon a zo bet al leor kenta e-neus skrivet My Skaouidig. Abaoe e-neus kendalhet da skriva : danevellou all, kroni-kennou, taoliou-imor ha rentaou-kont... Meur a seurt, hag eul linenn-stur : ar youl da zelled ouz an traou hag an dud gand gwi-rionded ha madelez. Mond war-zu egile, degemer anezañ 'vel m'ema, ha pa ne vefe ket komprenezon beb tro.\nTapoud a ra My Skaouidig skriva eur yez hag a zo, war eun dro, unan a galite, ha gwriziennet en e rannyez Blougastell. Ampart ha sklêr eo e vod da gonta, ha kas a ra al lenner d'e heul, gand fent ha from. Broudet e vez My Skaouidig da skriva gand ar bed evel ma z a, e kêr ha war ar mêz, etre deh ha warhoaz : tud, o joaiou hag o foaniou, beh ar vuhez, ha penaoz skañvaad anezañ. Peogwir e talv ar boan beva.\nParus initalement dans la revue Brud Nevez, ces chroniques, nouvelles et billets d'humeur évoquent le monde tel qu'il est, les changements à l'oeuvre dans la société, les difficultés de l'existence, à travers une langue enracinée dans le parler de Plougastel-Daoulas.\nDanevelloù, Emgleo Breiz, My Skaouidig\nMy Skaouidig, “Ar boan beva - My Skaouidig,” Nadoz-Vor - Stal-levrioù dizalc'h / Librairie indépendante, consulté le 17 mai 2022, https://nadozvor.omeka.net/items/show/14.


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Ñengo Flow - Real G4 Life Vol. 3 [iTunes Plus AAC M4A] (2017) Skip to content\nYou are here:HomeAlbumÑengo Flow – Real G4 Life Vol. 3 [iTunes Plus AAC M4A] (2017)\n0Genres: Latin Urban, Music, Latino, Hip-Hop/Rap, Rap\n1 Te Extraño (feat. Kevinsito)\n2 Baby Lover\n3 Eres Tú (feat. Arcangel)\n4 Whyne Whini\n5 Mami Dámelo a Mi (feat. Darell)\n6 Hoy hay Party\n7 Mamasita Mala (feat. Ozuna)\n8 Que tu Quieres (feat. Farruko)\n10 Hoy (feat. Bad Bunny)\n11 Paso a Paso (feat. Jory Boy)\n12 Se Transforma (feat. Tony Dize)\n13 Se que te la estas Viviendo (feat. Gotay)DOWNLOAD:\nDBR.EE – http://shink.in/cmQFg\nGOOGLEDRIVE – http://fas.li/lxmV9\nONEDRIVE – http://shink.in/v4JHy\nTUSFILES – http://fas.li/VwgZGShare this:TweetRelated\nPosted in Album, Exclusive, Hip-Hop/Rap, Latino\tTagged Ñengo Flow\nPrevious Post: Aaron Carter – LøVë – EP (iTunes Plus AAC M4A) (2017)Next Post: Snakehips & MØ – Don’t Leave (Oshi Remix) – Single [iTunes Plus AAC M4A] (2017)


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Garage Door Opener Repair Scottsdale Arizona Glendale Az Prescott Sliding — MalankaraSyriacVoice\nGarage Door Opener Repair Scottsdale Arizona Glendale Az Prescott\nHome / Sliding Garage Door / Scottsdale Garage Door Repair / Garage Door Opener Repair Scottsdale Arizona Glendale Az Prescott\nTuesday , March 12th , 2019 - 03:54:33 AM\nRate This : Garage Door Opener Repair Scottsdale Arizona Glendale Az Prescott\nSliding Garage Door. Tuesday , March 12th , 2019 - 03:54:33 AM.\nGallery of Garage Door Opener Repair Scottsdale Arizona Glendale Az Prescott\nPeoria Az Garage Door RepairScottsdale Garage Door ReplacementAz Garage Door RepairGilbert Az Garage Door RepairGarage Door Repair Scottsdale ArizonaTempe Az Garage Door RepairScottsdale Az Garage Door RepairSurprise Az Garage Door RepairYuma Az Garage Door RepairTucson Az Garage Door RepairChandler Az Garage Door Repair\nLeave Your Reply on Garage Door Opener Repair Scottsdale Arizona Glendale Az Prescott\nOther Photos in Garage Door Opener Repair Scottsdale Arizona Glendale Az Prescott\nTrending Articles Related to Garage Door Opener Repair Scottsdale Arizona Glendale Az Prescott\nEmergency Garage Door Repair Scottsdale Gilbert Az Garage Door Repair Yuma Az Garage Door Repair Surprise Az Garage Door Repair Anthem Az Garage Door Repair Best Garage Door Repair In Scottsdale Scottsdale Az Garage Door Repair Garage Door Repair North Scottsdale Garage Door Repair Scottsdale Arizona Maricopa Az Garage Door Repair Tempe Az Garage Door Repair


ETH-Bibliothek / Johannes Kuhn (1837-1907) an Arnold Escher von der Linth (1807-1872)\nJohannes Kuhn (1837-1907) an Arnold Escher von der Linth (1807-1872)\nAuthor, Contributors Kuhn, Johannes\nPlace and Date of Creation 18.05.1868\nProviding Institution ETH-Bibliothek Zürich, Hs 4:820\nPersistent Link https://doi.org/10.7891/e-manuscripta-7256\nEntire Document as PDF Johannes Kuhn 1837-1907 an Arnold Escher von der Linth 1807-1872 [0.46 mb]\nReference Kuhn, Johannes: Johannes Kuhn (1837-1907) an Arnold Escher von der Linth (1807-1872). 18.05.1868. ETH-Bibliothek Zürich, Hs 4:820, https://doi.org/10.7891/e-manuscripta-7256 / Public Domain Mark


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XM 1j Evaluarea Națională 2020. Lista completă a notelor de la Capacitate ⋆ Universul.net\nAcasă Educație Evaluarea Națională 2020. Lista completă a notelor de la Capacitate\nRezultate Evaluarea Națională 2020. Notele de la Capacitate au fost anunțate luni, rezultatele absolvenților de clasa VIII-a fiind afișate atât la avizierele centrelor de examen, cât și pe EDU.RO.\n*Notele de la Capacitate, pe județe\n*839 de candidaţi au încheiat examenul cu media generală 10\nUn număr de 172.531 de absolvenţi ai clasei a VIII-a, dintre care 16.004 în municipiul Bucureşti, s-au înscris în acest an pentru a susţine Evaluarea Naţională din sesiunea 2 – 27 iunie, conform situaţiei centralizate de Ministerul Educaţiei şi Cercetării.\n*Când se pot depune contestațiile\nContestațiile pot fi depuse atât în format fizic, cât și electronic, luni, 22 iunie (în intervalul orar 16:00 – 19:00) și marți, 23 iunie (în intervalul orar 8:00 – 12:00).\nArticolul precedentAmbasadorul Iranului, convocat la MAE în legătură cu iranianul care a murit vineri la Bucureşti\nArticolul următorCoreea de Sud a confirmat oficial că se confruntă cu al doilea val de coronavirus


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2Eddie Guardado87.222.0 %67.2 %47.2 %80.0 %88.9 %87.1 %55.8 %19.5\n3Sidney Ponson55.223.3 %62.8 %45.2 %76.7 %93.7 %89.8 %55.5 %19.0\n4John Koronka10.126.9 %59.4 %44.8 %100.0 %94.7 %96.2 %55.2 %22.1\n5Derek Holland138.126.6 %60.3 %44.9 %65.1 %90.3 %83.5 %54.4 %20.1\n6Wes Littleton66.024.9 %58.0 %42.8 %67.4 %86.2 %81.2 %54.1 %20.6\n7Frank Francisco172.027.4 %63.9 %47.1 %64.5 %79.4 %75.4 %54.0 %24.8\n8Vicente Padilla399.125.9 %60.5 %44.3 %73.2 %89.6 %85.1 %53.1 %23.9\n9Tommy Hunter123.028.6 %64.0 %47.4 %74.0 %89.2 %84.9 %53.0 %20.5\n10Jamey Wright161.123.0 %58.7 %41.9 %67.3 %91.2 %85.0 %53.0 %22.8\n12Armando Galarraga8.220.0 %54.9 %38.2 %53.9 %82.1 %75.0 %52.2 %22.1\n14Brandon McCarthy221.027.0 %58.7 %43.3 %74.5 %87.4 %83.5 %51.2 %20.2\n16Warner Madrigal48.227.0 %63.1 %45.4 %69.2 %86.0 %81.1 %51.1 %20.7\n18Kevin Millwood540.027.9 %63.0 %45.7 %73.3 %91.2 %85.8 %50.7 %23.0\n19A.J. Murray35.220.8 %60.8 %41.1 %73.9 %87.0 %83.7 %50.7 %20.7\n21Darren O'Day55.232.3 %57.3 %44.9 %54.4 %85.2 %74.1 %50.2 %22.7\n23Robinson Tejeda101.127.3 %67.0 %47.2 %63.3 %82.5 %77.0 %50.0 %23.2\n24Willie Eyre86.025.0 %64.0 %44.4 %65.9 %89.1 %82.5 %49.8 %23.0\n25Scott Feldman380.024.9 %59.6 %42.2 %74.9 %90.7 %86.0 %49.8 %21.2\n26Eric Hurley24.225.8 %62.0 %43.7 %72.7 %86.1 %82.1 %49.4 %19.2\n27C.J. Wilson188.127.4 %56.0 %41.5 %56.7 %87.4 %77.1 %49.3 %23.2\n28Neftali Feliz31.031.8 %63.0 %47.1 %65.4 %86.5 %79.2 %49.1 %21.6\n29Guillermo Moscoso14.028.2 %64.6 %46.0 %65.8 %92.9 %84.4 %49.1 %23.8\n30Dustin Nippert141.128.4 %64.4 %45.9 %66.7 %87.3 %80.8 %48.5 %21.9


Météo agricole Saint-Pierre-de-Rivière (09000) - Prévisions agriculture 10 jours (Ariège) - Météo60\nMar03Aoû 17h 25°C (27) 8 0,0 mm 45% 26°C (17) parfois couvert\n20h 22°C (26) 8 0,0 mm 65% 21°C (17)\n23h 17°C (17) 4 0,0 mm 75% 16°C (17) parfois couvert\nMer04Aoû 2h 14°C (14) 6 0,4 mm 95% 14°C (17) loc. ou intermittente\n11h 16°C (15) 20 0,0 mm 82% 17°C (16)\n14h 18°C (21) 22 0,0 mm 74% 18°C (16)\n17h 20°C (22) 24 0,0 mm 60% 20°C (17)\n20h 20°C (22) 24 0,0 mm 57% 19°C (17)\n23h 14°C (14) 9 0,0 mm 84% 13°C (17)\nJeu05Aoû 2h 12°C (12) 4 0,0 mm 94% 11°C (16)\n5h 11°C (11) 3 0,0 mm 93% 10°C (16)\n8h 13°C (13) 1 0,0 mm 85% 13°C (15)\n11h 20°C (22) 2 0,0 mm 56% 22°C (15)\n14h 24°C (25) 11 0,0 mm 40% 25°C (16)\n17h 24°C (25) 11 0,0 mm 37% 25°C (17)\n20h 21°C (23) 11 0,0 mm 58% 21°C (17)\n23h 16°C (16) 9 0,0 mm 76% 15°C (17)\nVen06Aoû 2h 16°C (16) 12 0,0 mm 86% 16°C (17) parfois couvert\n8h 14°C (13) 16 0,0 mm 94% 14°C (17) parfois couvert\n11h 15°C (15) 11 0,0 mm 87% 15°C (16) parfois couvert\n14h 18°C (20) 10 0,0 mm 69% 21°C (16)\n17h 22°C (25) 8 0,0 mm 56% 24°C (17)\n20h 21°C (24) 2 0,0 mm 65% 20°C (17)\n23h 15°C (15) 5 0,0 mm 81% 14°C (17) ciel très voilé\nSam07Aoû 2h 15°C (15) 6 0,0 mm 81% 14°C (17) ciel très voilé\n5h 15°C (15) 6 0,0 mm 77% 14°C (16)\n8h 17°C (17) 6 0,0 mm 65% 16°C (16)\n11h 26°C (28) 8 0,0 mm 39% 28°C (17)\n14h 34°C (37) 10 0,0 mm 29% 34°C (18)\n17h 35°C (39) 13 0,0 mm 30% 34°C (19)\n20h 25°C (31) 15 0,0 mm 68% 25°C (20)\n23h 20°C (23) 7 0,0 mm 70% 19°C (20)\nDim08Aoû 2h 16°C (16) 13 0,0 mm 94% 15°C (20)\n5h 16°C (16) 8 0,0 mm 92% 16°C (19)\n8h 16°C (16) 5 0,0 mm 93% 16°C (19)\n11h 19°C (23) 4 0,0 mm 79% 20°C (19)\n14h 24°C (28) 4 0,0 mm 58% 25°C (19)\n17h 27°C (30) 7 0,0 mm 45% 28°C (20)\n20h 23°C (27) 18 0,0 mm 64% 23°C (20)\n23h 19°C (23) 2 0,0 mm 79% 19°C (20) parfois couvert\nLun09Aoû 2h 18°C (22) 12 0,0 mm 85% 18°C (20) parfois couvert\n5h 16°C (15) 20 0,3 mm 96% 16°C (19) loc. ou intermittente\n8h 14°C (14) 10 0,9 mm 99% 14°C (19)\n11h 15°C (15) 7 0,5 mm 98% 15°C (18) loc. ou intermittente\n14h 15°C (15) 9 0,0 mm 93% 16°C (18)\nLever du soleil: 06h44min00sec - Coucher du soleil: 21h16min19sec - Soleil au zénith (point de culmination): 14h00min09sec\nAube civile: 06h11min49sec - Crépuscule civil: 21h48min29sec\nAube nautique: 05h31min33sec - Crépuscule nautique: 22h28min46sec\nAube astronomique: 04h46min02sec - Crépuscule astronomique: 23h14min17sec\nLever du soleil: 06h45min02sec - Coucher du soleil: 21h15min09sec - Soleil au zénith (point de culmination): 14h00min06sec\nAube civile: 06h12min59sec - Crépuscule civil: 21h47min12sec\nAube nautique: 05h32min54sec - Crépuscule nautique: 22h27min17sec\nAube astronomique: 04h47min45sec - Crépuscule astronomique: 23h12min26sec\nAujourd'hui Samedi 31 juillet 2021 sur votre ville, la lune se lève (ou s'est levée la veille) à 01h09min00sec et se couche à 14h26min00sec.


Union City Family Support Ctr./PAT-Home Based Early Intervention Program – The PEAL Center\nHome / Union City Family Support Ctr./PAT-Home Based Early Intervention Program\n776 Route 58, Foxburg, PA, 16036\nMcKean Co. Family Centers, Bradford, PA, 16701\n252 Waterford Street, Edinboro, PA, 16412-2315 23.01 km\n1062 Brown Ave., Suite 400, Erie, PA 16502 31.1 km\n1062 Brown Ave., Suite 2008, Erie, PA, 16502 31.1 km\n1611 Peach St., Suite 120, Erie, PA 16501 31.23 km\n1601 Sassafras St., Erie, PA, 16502 31.3 km\n1107 Payne Ave., Erie, PA, 15605 31.37 km\n1316 Holland St., P.O. Box 958, Erie, PA, 16512 31.42 km\n3200 Lovell Pl., Erie, PA, 16503 31.45 km\n154 West Ninth Street, Fourth Floor, Erie, PA, 16501 32.1 km\n717 State St., Suite 500, Erie, PA, 16501 32.16 km\n155 West 8th Street, Suite 316, Erie, PA, 16501-1043 32.18 km\n2233 Ebco Dr., Suite 320, Erie, PA, 16506 32.36 km\n2221 Peninsula Dr., Erie, PA, 16506 32.37 km\n100 Barber Pl.\tErie, PA, 16507 32.52 km\n2560 W. 12th St. , Erie, PA, 16505 33.17 km\n3410 W 12th St., Erie, PA, 16506 33.9 km\n847 North Main St., Suite 110, Meadville, PA, 16335 38.26 km\n18282 Technology Drive, Suite 101, Meadville, PA, 16335 38.49 km


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Xc dLKath. Kirchengemeinde Zell a. H.: Eucharistiefeier | Schwarzwälder Post\nBeginn: Sonntag, 20. Dezember 2020 ab 8:00 Uhr


Pajenn:Sales - Introduction d’ar Vuez devot.djvu/467 - Wikimammenn\nPajenn:Sales - Introduction d’ar Vuez devot.djvu/467\nho resolutionou mad. Ya, va Philotee quer, lavaret a ellomp oll evel ar Prophet Jeremii. Va Doue, abarz ma zoa ac’hanon e sellac’h ouzin hac em galvac’h dre va hano, pa ze guir penaus e vadelez divin a breparas en e garantez hac en e drugarez an oll moyenou general ha particulier eus hor silvidiguez ha parconsecant hon resolutionou mad. Ya, certen e quemense, hac evel ma prepar ur c’hreg vrases ar c’havell, al lianennou hac ar maillurou ha memes ur vagueres evit ar buguel pehini a esper da c’henel, peguement bennâc na ve quet deuet c’hoaz var an douar, dememes madelez hor Salver, o veza brases varnoc’h hac o veza e dessein d’ho quenell en ho silvidiguez hac en e c’hraç ha d’ho renta e vrec’h, a breparas var ar vezen eus ar Groas quement a yoa necesser evidoc’h, ho cavell spirituel ho lianennou hac ho maillurou, ho magueres ha quement a yoa convenabl evit hoc’h eürusdet ; da lavaret eo an oll moyenou, an oll inspirationou hac an oll graçou pe gant re e cundu hoc’h ene hac e fell dezàn e zenna d’ar berfection.\nAh ! va Doue, ni a dleffe lacat doun an dra-mâ en hor memor. Ha bossibl ve e ven-me bet caret, ha caret quen tener gant va Salver benniguet, ma zasie da sonjal enon e particulier, hac en oll moyenouigou-se pe gant re en deveus va zennet etrese ac enna ?\nAdtapet diwar « https://br.wikisource.org/w/index.php?title=Pajenn:Sales_-_Introduction_d’ar_Vuez_devot.djvu/467&oldid=103598 »\nKemmoù diwezhañ degaset d'ar bajenn-mañ d'an 27 Mez 2017, da 13:34.


Kaozeal:La India de Oriente - Wikipedia\nKaozeal:La India de Oriente\nPennad ebet, evit poent, e wikipedia ebet. Bianchi-Bihan (kaozeal) 28 Mae 2015 da 11:54 (UTC)\nFazi gant ma brennigenn (adarre)[kemmañ ar vammenn]\nFazi gant ma brennigenn : https://br.wikipedia.org/w/index.php?title=La_India_de_Oriente&diff=prev&oldid=1690977 : canto n'eo ket canito : https://www.youtube.com/watch?v=j_9bKolAxHI Bianchi-Bihan (kaozeal) 27 C'hwe 2016 da 16:48 (UTC)\nDigarezioù toull[kemmañ ar vammenn]\nCanito a oa skrivet aze.\nA bailar el son = "Heuilhit al lusk" (Bailar el son = « suivre le mouvement » e spagnoleg)\nAn soare saoznek eo lakaat pennlizherennoù da pep ger un titl.\n"Evit treiñ eo ret kompren" : re wir ! --90.32.163.210 27 C'hwe 2016 da 18:24 (UTC)\nKen bras c'hoant zo, e bouzelloù ma brennigenn, da lakaat skoilh din em zammig labour, ma ya d'ober n'eus forzh petra, hep klask kompren zoken, da lavarout eo, evel ma lare egile, da douellañ al lennerien:\nPa selled a dost e weled e oa ur fazi en anv ar ganaouenn; goude se e oa ur fazi bras e kompren an araogenn "a": pa n'ouzer tra er yezh eo gwell chom sioul;\n"Bailar el son" zo un dro-lavar a gaver dizehan e kanaouennoù Kuba da lavarout d'an dud dañsal gant sonerezh ar vro : https://www.youtube.com/watch?v=ooxY2wIBhq4.\nKentel (hervez ster ar ger, ha n'eo ket hervez an hini ijinet gant ar vrizhsadedourion) : evit treiñ titloù kanaouennoù zoken n'eo ket trawalc'h digeriñ ur geriadur, hep kompren : mat eo anavezout sevenadur ar vro, pezh n'eo ket roet da gement brennigenn zo. Bianchi-Bihan (kaozeal) 27 C'hwe 2016 da 20:42 (UTC)\nAdtapet diwar « https://br.wikipedia.org/w/index.php?title=Kaozeal:La_India_de_Oriente&oldid=1691045 »\nKemmoù diwezhañ degaset d'ar bajenn-mañ d'an 27 C'hwe 2016, da 21:48.


Teun Koopmeiners Stats, Goals, Records, Assists, Cups and more | FBref.com\nFB Home Page > Players > Teun Koopmeiners\nPosition: DF-MF (CM) ▪ Footed: 84% Left*\nBorn: February 28, 1998 in Gemeente Castricum, Netherlands nl\nTeun Koopmeiners Overview\nMore Teun Koopmeiners Pages\nTeun Koopmeiners Scouting Report\nTeun Koopmeiners Scouting Report Table\nPlayer compared to positional peers in Men's Big 5 Leagues and European Competition over the last 365 days. Based on 2778 minutes played.\nSimilar Players to Teun Koopmeiners\nSimilar Players to Teun Koopmeiners Table\nCompare Teun Koopmeiners to Top 5 Similar Players\n19 Jong AZ nl NED 2. Eerste Divisie 16th 8 7 656 7.3 1 1 1 0 0 2 0 0.14 0.14 0.27 0.14 0.27 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 26 25 2,191 24.3 1 4 1 0 0 2 0 0.04 0.16 0.21 0.04 0.21 Matches\n20 AZ Alkmaar nl NED 1. Eredivisie 4th 32 32 2,880 32.0 8 1 4 4 4 5 0 0.25 0.03 0.28 0.12 0.16 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 25 25 2,215 24.6 11 2 2 9 10 4 0 0.45 0.08 0.53 0.08 0.16 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 31 31 2,704 30.0 15 5 8 7 10 2 1 0.50 0.17 0.67 0.27 0.43 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 2 1 121 1.3 0 0 0 0 0 0 0 0.00 0.00 0.00 0.00 0.00 Matches\n23 Atalanta it ITA 1. Serie A 8th 30 23 2,126 23.6 4 1 4 0 0 4 0 0.17 0.04 0.21 0.17 0.21 2.2 2.2 4.9 7.1 0.09 0.21 0.30 0.09 0.30 Matches\n3 Clubs 3 Leagues 154 144 12,893 143.3 40 14 20 20 24 19 1 0.28 0.10 0.38 0.14 0.24 2.2 2.2 4.9 7.1 0.09 0.21 0.30 0.09 0.30\n1 League 116 114 10,111 112.3 35 12 15 20 24 13 1 0.31 0.11 0.42 0.13 0.24\n1 League 30 23 2,126 23.6 4 1 4 0 0 4 0 0.17 0.04 0.21 0.17 0.21 2.2 2.2 4.9 7.1 0.09 0.21 0.30 0.09 0.30\nJong AZ (1 Season)\n1 League 8 7 656 7.3 1 1 1 0 0 2 0 0.14 0.14 0.27 0.14 0.27\n116 114 10,111 112.3 35 12 15 20 24 13 1 0.31 0.11 0.42 0.13 0.24\n30 23 2,126 23.6 4 1 4 0 0 4 0 0.17 0.04 0.21 0.17 0.21 2.2 2.2 4.9 7.1 0.09 0.21 0.30 0.09 0.30\n8 7 656 7.3 1 1 1 0 0 2 0 0.14 0.14 0.27 0.14 0.27\n19 Jong AZ nl NED 2. Eerste Divisie 16th 7.3 1 0 5 0.00 0.69 0.20 0 0 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 24.3 1 0 15 0.00 0.62 0.07 0 0 Matches\n20 AZ Alkmaar nl NED 1. Eredivisie 4th 32.0 8 4 4 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 24.6 11 35 18 51.4 1.42 0.73 0.06 0.11 9 10 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 30.0 15 51 24 47.1 1.70 0.80 0.16 0.33 7 10 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 1.3 0 1 0 0.0 0.74 0.00 0.00 0 0 Matches\n23 Atalanta it ITA 1. Serie A 8th 23.6 4 28 9 32.1 1.19 0.38 0.14 0.44 22.3 2 0 0 2.2 2.2 0.08 +1.8 +1.8 Matches\n3 Clubs 3 Leagues 143.3 40 115 71 61.7 1.03 0.64 0.14 0.23 22.3 2 20 24 2.2 2.2 0.08 +1.8 +1.8\n1 League 112.3 35 87 57 65.5 1.08 0.71 0.13 0.19 20 24\n1 League 23.6 4 28 9 32.1 1.19 0.38 0.14 0.44 22.3 2 0 0 2.2 2.2 0.08 +1.8 +1.8\n1 League 7.3 1 0 5 0.00 0.69 0.20 0 0\n112.3 35 87 57 65.5 1.08 0.71 0.13 0.19 20 24\n23.6 4 28 9 32.1 1.19 0.38 0.14 0.44 22.3 2 0 0 2.2 2.2 0.08 +1.8 +1.8\n7.3 1 0 5 0.00 0.69 0.20 0 0\n19 Jong AZ nl NED 2. Eerste Divisie 16th 7.3 1 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 24.3 4 Matches\n20 AZ Alkmaar nl NED 1. Eredivisie 4th 32.0 1 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 24.6 2 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 30.0 5 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 1.3 0 Matches\n23 Atalanta it ITA 1. Serie A 8th 23.6 1185 1482 80.0 23746 7434 453 514 88.1 514 588 87.4 181 315 57.5 1 4.9 -3.9 45 119 36 12 124 Matches\n3 Clubs 3 Leagues 143.3 1185 1482 80.0 23746 7434 453 514 88.1 514 588 87.4 181 315 57.5 14 4.9 -3.9 45 119 36 12 124\n1 League 112.3 12\n1 League 23.6 1185 1482 80.0 23746 7434 453 514 88.1 514 588 87.4 181 315 57.5 1 4.9 -3.9 45 119 36 12 124\n23.6 1185 1482 80.0 23746 7434 453 514 88.1 514 588 87.4 181 315 57.5 1 4.9 -3.9 45 119 36 12 124\n19 Jong AZ nl NED 2. Eerste Divisie 16th 7.3 0 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 24.3 0 Matches\n20 AZ Alkmaar nl NED 1. Eredivisie 4th 32.0 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 24.6 44 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 30.0 81 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 1.3 11 Matches\n23 Atalanta it ITA 1. Serie A 8th 23.6 1482 1350 132 56 1 212 76 31 54 29 20 0 1014 141 327 1209 184 49 15 3 1185 5 28 38 24 Matches\n3 Clubs 3 Leagues 143.3 1482 1350 132 56 1 212 76 167 54 29 20 0 1014 141 327 1209 184 49 15 3 1185 5 28 38 24\n1 League 112.3 136\n1 League 23.6 1482 1350 132 56 1 212 76 31 54 29 20 0 1014 141 327 1209 184 49 15 3 1185 5 28 38 24\n23.6 1482 1350 132 56 1 212 76 31 54 29 20 0 1014 141 327 1209 184 49 15 3 1185 5 28 38 24\n19 Jong AZ nl NED 2. Eerste Divisie 16th 7.3 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 24.3 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 24.6 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 30.0 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 1.3 Matches\n23 Atalanta it ITA 1. Serie A 8th 23.6 83 3.51 60 13 6 3 1 0 5 0.21 5 0 0 0 0 0 Matches\n3 Clubs 3 Leagues 143.3 83 3.51 60 13 6 3 1 0 5 0.21 5 0 0 0 0 0\n1 League 112.3\n1 League 23.6 83 3.51 60 13 6 3 1 0 5 0.21 5 0 0 0 0 0\n23.6 83 3.51 60 13 6 3 1 0 5 0.21 5 0 0 0 0 0\n19 Jong AZ nl NED 2. Eerste Divisie 16th 7.3 0 0 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 24.3 0 0 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 24.6 31 24 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 30.0 51 40 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 1.3 2 3 Matches\n23 Atalanta it ITA 1. Serie A 8th 23.6 40 24 12 19 9 18 56 32.1 38 417 131 31.4 80 228 109 42 2 0 40 24 64 22 0 Matches\n3 Clubs 3 Leagues 143.3 40 108 12 19 9 18 56 32.1 38 417 131 31.4 80 228 109 42 2 0 40 91 64 22 0\n1 League 112.3 84 67 0\n1 League 23.6 40 24 12 19 9 18 56 32.1 38 417 131 31.4 80 228 109 42 2 0 40 24 64 22 0\n112.3 84 67 0\n23.6 40 24 12 19 9 18 56 32.1 38 417 131 31.4 80 228 109 42 2 0 40 24 64 22 0\n23 Atalanta it ITA 1. Serie A 8th 23.6 1718 42 355 869 600 38 1589 25 37 67.6 29 1 1193 5653 2734 109 40 7 33 35 1305 1203 92.2 74 Matches\n3 Clubs 3 Leagues 143.3 1718 42 355 869 600 38 1589 25 37 67.6 29 1 1193 5653 2734 109 40 7 33 35 1305 1203 92.2 74\n1 League 23.6 1718 42 355 869 600 38 1589 25 37 67.6 29 1 1193 5653 2734 109 40 7 33 35 1305 1203 92.2 74\n23.6 1718 42 355 869 600 38 1589 25 37 67.6 29 1 1193 5653 2734 109 40 7 33 35 1305 1203 92.2 74\n19 Jong AZ nl NED 2. Eerste Divisie 16th 8 656 82 19.2 7.3 7 6 1 0 1.00 10 14 -4 -0.55 -0.26 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 26 2,191 84 71.6 24.3 25 21 1 5 2.12 57 25 +32 +1.31 +1.11 Matches\n20 AZ Alkmaar nl NED 1. Eredivisie 4th 32 2,880 90 94.1 32.0 32 90 32 0 0 1.69 62 42 +20 +0.62 +0.13 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 25 2,215 89 98.4 24.6 25 89 23 0 0 2.24 52 17 +35 +1.42 -3.72 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 31 2,704 87 88.4 30.0 31 87 30 0 0 2.00 68 40 +28 +0.93 -0.58 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 2 121 61 4.0 1.3 1 90 1 1 31 0 1.50 3 1 +2 +1.49 +0.94 Matches\n23 Atalanta it ITA 1. Serie A 8th 30 2,126 71 62.2 23.6 23 84 17 7 27 4 1.60 43 27 +16 +0.68 +0.61 41.8 25.6 +16.2 +0.69 +0.36 Matches\n3 Clubs 3 Leagues 154 12,893 84 60.4 143.3 144 88 130 10 28 9 1.86 295 166 +129 +0.90 +0.68 41.8 25.6 +16.2 +0.69 +0.36\n1 League 116 10,111 87 69.8 112.3 114 89 107 2 31 5 1.98 242 125 +117 +1.04 +0.45\n1 League 30 2,126 71 62.2 23.6 23 84 17 7 27 4 1.60 43 27 +16 +0.68 +0.61 41.8 25.6 +16.2 +0.69 +0.36\n1 League 8 656 82 19.2 7.3 7 6 1 0 1.00 10 14 -4 -0.55 -0.26\n116 10,111 87 69.8 112.3 114 89 107 2 31 5 1.98 242 125 +117 +1.04 +0.45\n30 2,126 71 62.2 23.6 23 84 17 7 27 4 1.60 43 27 +16 +0.68 +0.61 41.8 25.6 +16.2 +0.69 +0.36\n8 656 82 19.2 7.3 7 6 1 0 1.00 10 14 -4 -0.55 -0.26\n19 Jong AZ nl NED 2. Eerste Divisie 16th 7.3 2 0 0 10 0 0 0 0 0 0 0 0 Matches\n19 AZ Alkmaar nl NED 1. Eredivisie 3rd 24.3 2 0 0 37 0 0 0 0 0 0 0 0 Matches\n20 AZ Alkmaar nl NED 1. Eredivisie 4th 32.0 5 0 0 0 Matches\n21 AZ Alkmaar nl NED 1. Eredivisie 2nd 24.6 4 0 0 28 21 0 44 24 31 1 Matches\n22 AZ Alkmaar nl NED 1. Eredivisie 3rd 30.0 2 1 0 30 21 1 81 40 51 0 Matches\n23 AZ Alkmaar nl NED 1. Eredivisie 5th 1.3 0 0 0 1 2 0 11 3 2 0 Matches\n23 Atalanta it ITA 1. Serie A 8th 23.6 4 0 0 42 24 6 31 24 24 0 0 1 228 30 22 57.7 Matches\n3 Clubs 3 Leagues 143.3 19 1 0 148 68 7 167 91 108 0 0 2 228 30 22 57.7\n1 League 112.3 13 1 0 96 44 1 136 67 84 0 0 1\n1 League 23.6 4 0 0 42 24 6 31 24 24 0 0 1 228 30 22 57.7\n1 League 7.3 2 0 0 10 0 0 0 0 0 0 0 0\n112.3 13 1 0 96 44 1 136 67 84 0 0 1\n23.6 4 0 0 42 24 6 31 24 24 0 0 1 228 30 22 57.7\n7.3 2 0 0 10 0 0 0 0 0 0 0 0\nYou are here: FB Home Page > Players > Teun Koopmeiners


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YD VQ Sujeto mata a una niña con un hacha; se vengó porque descubrieron que la acosaba - Mexico Noticias\nSujeto mata a una niña con un hacha; se vengó porque descubrieron que la acosaba\nUn hombre mata a una niña con un hacha; se quería vengar porque descubrieron que la acosaba desde hace varios meses\nNueva Delhi, India.- El pasado lunes, 12 de julio, un hombre mató a su vecina, una adolescente de 16 años, como venganza de que el padre de la menor lo golpeó, tras enterarse de que llevaba varios meses acosándola.\nLos hechos ocurrieron en Nueva Delhi, India, cuando Pradeep, de 21 años, fue atacó en el rostro a la menor con un hacha, pese a que la víctima fue llevada al hospital rápidamente, falleció por la gravedad de sus heridas.\nDespués de que la policía realizó las indagatorias adecuadas, descubrieron que el atacante era Pradeep, tras encontrar las grabaciones de una cámara de seguridad que se encontraba donde fue registrado el ataque.\nTras indagar más, averiguaron que meses atrás, el imputado había tenido una disputa que derivó en violencia física con el padre de la víctima, un vendedor de frutas que se había dado cuenta de que Pradeep estuvo acosando a su hija desde hacía algún tiempo, por lo que lo confrontó.\nEsto no le gustó para nada al imputado, quien esperó unos meses más para comprar una hacha y acechar a la joven hasta que estuviera sola y perpetrar su ataque.\nAcusan a Violeta Isfel de "prepotente y soberbia" tras demanda por su excocinero


Fr 8. Jan 2021, 23:32\nDi 12. Jan 2021, 10:02\nMo 11. Jan 2021, 00:31\nFr 15. Jan 2021, 11:44\nFr 15. Jan 2021, 15:28


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