% Mizar problem: t1_axioms,axioms,99,5 
fof(t1_axioms, conjecture,  (! [A] :  (m1_subset_1(A, k1_zfmisc_1(k1_numbers)) =>  (! [B] :  (m1_subset_1(B, k1_zfmisc_1(k1_numbers)) =>  ~ ( ( (! [C] :  (v1_xreal_0(C) =>  (! [D] :  (v1_xreal_0(D) =>  ( (r2_hidden(C, A) & r2_hidden(D, B))  => r1_xxreal_0(C, D)) ) ) ) )  &  (! [C] :  (v1_xreal_0(C) =>  (? [D] :  (v1_xreal_0(D) &  (? [E] :  (v1_xreal_0(E) &  (r2_hidden(D, A) &  (r2_hidden(E, B) &  ~ ( (r1_xxreal_0(D, C) & r1_xxreal_0(C, E)) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ).
fof(antisymmetry_r2_hidden, axiom,  (! [A, B] :  (r2_hidden(A, B) =>  ~ (r2_hidden(B, A)) ) ) ).
fof(asymmetry_r2_tarski, axiom,  (! [A, B] :  (r2_tarski(A, B) =>  ~ (r2_tarski(B, A)) ) ) ).
fof(cc10_ordinal1, axiom,  (! [A] :  (v6_ordinal1(A) =>  (! [B] :  (m1_subset_1(B, k1_zfmisc_1(A)) => v6_ordinal1(B)) ) ) ) ).
fof(cc11_ordinal1, axiom,  (! [A] :  (v8_ordinal1(A) => v7_ordinal1(A)) ) ).
fof(cc12_ordinal1, axiom,  (! [A] :  (v8_ordinal1(A) => v1_zfmisc_1(A)) ) ).
fof(cc13_ordinal1, axiom,  (! [A] :  ( ~ (v1_zfmisc_1(A))  =>  ~ (v8_ordinal1(A)) ) ) ).
fof(cc14_ordinal1, axiom,  (! [A] :  (v1_xboole_0(A) =>  ~ (v10_ordinal1(A)) ) ) ).
fof(cc16_ordinal1, axiom,  (! [A] :  ( ( ~ (v1_xboole_0(A))  &  ~ (v10_ordinal1(A)) )  =>  (! [B] :  (m1_subset_1(B, A) =>  ~ (v8_ordinal1(B)) ) ) ) ) ).
fof(cc17_ordinal1, axiom,  (! [A] :  ( ~ (v10_ordinal1(A))  => v1_setfam_1(A)) ) ).
fof(cc18_ordinal1, axiom,  (! [A] :  (v10_ordinal1(A) =>  ~ (v1_setfam_1(A)) ) ) ).
fof(cc19_ordinal1, axiom,  (! [A] :  (v1_setfam_1(A) =>  ~ (v10_ordinal1(A)) ) ) ).
fof(cc1_ordinal1, axiom,  (! [A] :  (v3_ordinal1(A) =>  (v1_ordinal1(A) & v2_ordinal1(A)) ) ) ).
fof(cc1_xreal_0, axiom,  (! [A] :  (m1_subset_1(A, k1_numbers) => v1_xreal_0(A)) ) ).
fof(cc20_ordinal1, axiom,  (! [A] :  ( ~ (v1_setfam_1(A))  => v10_ordinal1(A)) ) ).
fof(cc2_ordinal1, axiom,  (! [A] :  ( (v1_ordinal1(A) & v2_ordinal1(A))  => v3_ordinal1(A)) ) ).
fof(cc2_xreal_0, axiom,  (! [A] :  (v7_ordinal1(A) => v1_xreal_0(A)) ) ).
fof(cc3_ordinal1, axiom,  (! [A] :  (v1_xboole_0(A) => v3_ordinal1(A)) ) ).
fof(cc3_xreal_0, axiom,  (! [A] :  (v1_xreal_0(A) => v1_xcmplx_0(A)) ) ).
fof(cc4_ordinal1, axiom,  (! [A] :  (v1_xboole_0(A) => v5_ordinal1(A)) ) ).
fof(cc4_xreal_0, axiom,  (! [A] :  (v1_xreal_0(A) => v1_xxreal_0(A)) ) ).
fof(cc5_ordinal1, axiom,  (! [A] :  (v3_ordinal1(A) =>  (! [B] :  (m1_subset_1(B, A) => v3_ordinal1(B)) ) ) ) ).
fof(cc6_ordinal1, axiom,  (! [A] :  (v7_ordinal1(A) => v3_ordinal1(A)) ) ).
fof(cc7_ordinal1, axiom,  (! [A] :  (v1_xboole_0(A) => v7_ordinal1(A)) ) ).
fof(cc8_ordinal1, axiom,  (! [A] :  (m1_subset_1(A, k4_ordinal1) => v7_ordinal1(A)) ) ).
fof(cc9_ordinal1, axiom,  (! [A] :  (v1_xboole_0(A) => v6_ordinal1(A)) ) ).
fof(commutativity_k2_xboole_0, axiom,  (! [A, B] : k2_xboole_0(A, B)=k2_xboole_0(B, A)) ).
fof(commutativity_k3_xboole_0, axiom,  (! [A, B] : k3_xboole_0(A, B)=k3_xboole_0(B, A)) ).
fof(commutativity_k8_subset_1, axiom,  (! [A, B, C] :  (m1_subset_1(B, k1_zfmisc_1(A)) => k8_subset_1(A, B, C)=k8_subset_1(A, C, B)) ) ).
fof(connectedness_r1_arytm_2, axiom,  (! [A, B] :  ( (m1_subset_1(A, k2_arytm_2) & m1_subset_1(B, k2_arytm_2))  =>  (r1_arytm_2(A, B) | r1_arytm_2(B, A)) ) ) ).
fof(connectedness_r1_xxreal_0, axiom,  (! [A, B] :  ( (v1_xxreal_0(A) & v1_xxreal_0(B))  =>  (r1_xxreal_0(A, B) | r1_xxreal_0(B, A)) ) ) ).
fof(d13_ordinal1, axiom, k5_ordinal1=k1_xboole_0).
fof(d1_arytm_3, axiom, k1_arytm_3=1).
fof(d1_numbers, axiom, k1_numbers=k6_subset_1(k2_xboole_0(k2_arytm_2, k2_zfmisc_1(k1_tarski(k5_ordinal1), k2_arytm_2)), k1_tarski(k4_tarski(k5_ordinal1, k5_ordinal1)))).
fof(d1_tarski, axiom,  (! [A] :  (! [B] :  (B=k1_tarski(A) <=>  (! [C] :  (r2_hidden(C, B) <=> C=A) ) ) ) ) ).
fof(d2_xboole_0, axiom, k1_xboole_0=o_0_0_xboole_0).
fof(d3_tarski, axiom,  (! [A] :  (! [B] :  (r1_tarski(A, B) <=>  (! [C] :  (r2_hidden(C, A) => r2_hidden(C, B)) ) ) ) ) ).
fof(d3_xboole_0, axiom,  (! [A] :  (! [B] :  (! [C] :  (C=k2_xboole_0(A, B) <=>  (! [D] :  (r2_hidden(D, C) <=>  (r2_hidden(D, A) | r2_hidden(D, B)) ) ) ) ) ) ) ).
fof(d4_xboole_0, axiom,  (! [A] :  (! [B] :  (! [C] :  (C=k3_xboole_0(A, B) <=>  (! [D] :  (r2_hidden(D, C) <=>  (r2_hidden(D, A) & r2_hidden(D, B)) ) ) ) ) ) ) ).
fof(d5_xxreal_0, axiom,  (! [A] :  (v1_xxreal_0(A) =>  (! [B] :  (v1_xxreal_0(B) =>  ( ( (r2_hidden(A, k2_arytm_2) & r2_hidden(B, k2_arytm_2))  =>  (r1_xxreal_0(A, B) <=>  (? [C] :  (m1_subset_1(C, k2_arytm_2) &  (? [D] :  (m1_subset_1(D, k2_arytm_2) &  (A=C &  (B=D & r1_arytm_2(C, D)) ) ) ) ) ) ) )  &  ( ( (r2_hidden(A, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2)) & r2_hidden(B, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2)))  =>  (r1_xxreal_0(A, B) <=>  (? [C] :  (m1_subset_1(C, k2_arytm_2) &  (? [D] :  (m1_subset_1(D, k2_arytm_2) &  (A=k4_tarski(k5_numbers, C) &  (B=k4_tarski(k5_numbers, D) & r1_arytm_2(D, C)) ) ) ) ) ) ) )  &  ~ ( ( ~ ( (r2_hidden(A, k2_arytm_2) & r2_hidden(B, k2_arytm_2)) )  &  ( ~ ( (r2_hidden(A, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2)) & r2_hidden(B, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2))) )  &  ~ ( (r1_xxreal_0(A, B) <=>  ~ ( ( ~ ( (r2_hidden(B, k2_arytm_2) & r2_hidden(A, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2))) )  &  ( ~ (A=k2_xxreal_0)  &  ~ (B=k1_xxreal_0) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ).
fof(d7_arytm_3, axiom, k5_arytm_3=k2_xboole_0(k6_subset_1(a_0_0_arytm_3, a_0_1_arytm_3), k4_ordinal1)).
fof(dt_k11_arytm_3, axiom, m1_subset_1(k11_arytm_3, k5_arytm_3)).
fof(dt_k12_arytm_3, axiom,  ( ~ (v1_xboole_0(k12_arytm_3))  &  (v3_ordinal1(k12_arytm_3) & m1_subset_1(k12_arytm_3, k5_arytm_3)) ) ).
fof(dt_k1_arytm_3, axiom, $true).
fof(dt_k1_numbers, axiom, $true).
fof(dt_k1_tarski, axiom, $true).
fof(dt_k1_xboole_0, axiom, $true).
fof(dt_k1_xxreal_0, axiom, $true).
fof(dt_k1_zfmisc_1, axiom, $true).
fof(dt_k2_arytm_2, axiom, $true).
fof(dt_k2_xboole_0, axiom, $true).
fof(dt_k2_xxreal_0, axiom, $true).
fof(dt_k2_zfmisc_1, axiom, $true).
fof(dt_k3_xboole_0, axiom, $true).
fof(dt_k4_ordinal1, axiom, $true).
fof(dt_k4_tarski, axiom, $true).
fof(dt_k4_xboole_0, axiom, $true).
fof(dt_k5_arytm_3, axiom, $true).
fof(dt_k5_numbers, axiom, m1_subset_1(k5_numbers, k4_ordinal1)).
fof(dt_k5_ordinal1, axiom, $true).
fof(dt_k6_subset_1, axiom,  (! [A, B] : m1_subset_1(k6_subset_1(A, B), k1_zfmisc_1(A))) ).
fof(dt_k8_subset_1, axiom,  (! [A, B, C] :  (m1_subset_1(B, k1_zfmisc_1(A)) => m1_subset_1(k8_subset_1(A, B, C), k1_zfmisc_1(A))) ) ).
fof(dt_m1_subset_1, axiom, $true).
fof(dt_o_0_0_xboole_0, axiom, v1_xboole_0(o_0_0_xboole_0)).
fof(existence_m1_subset_1, axiom,  (! [A] :  (? [B] : m1_subset_1(B, A)) ) ).
fof(fc1_xreal_0, axiom,  ~ (v1_xreal_0(k2_xxreal_0)) ).
fof(fc2_arytm_2, axiom,  ~ (v1_xboole_0(k2_arytm_2)) ).
fof(fc2_xreal_0, axiom,  ~ (v1_xreal_0(k1_xxreal_0)) ).
fof(fc6_ordinal1, axiom,  ( ~ (v1_xboole_0(k4_ordinal1))  & v3_ordinal1(k4_ordinal1)) ).
fof(fc8_ordinal1, axiom, v7_ordinal1(k5_ordinal1)).
fof(fc9_ordinal1, axiom, v8_ordinal1(k5_ordinal1)).
fof(fraenkel_a_0_0_arytm_3, axiom,  (! [A] :  (r2_hidden(A, a_0_0_arytm_3) <=>  (? [B, C] :  ( (m1_subset_1(B, k4_ordinal1) & m1_subset_1(C, k4_ordinal1))  &  (A=k4_tarski(B, C) &  (r1_arytm_3(B, C) &  ~ (C=k1_xboole_0) ) ) ) ) ) ) ).
fof(fraenkel_a_0_1_arytm_3, axiom,  (! [A] :  (r2_hidden(A, a_0_1_arytm_3) <=>  (? [B] :  (m1_subset_1(B, k4_ordinal1) & A=k4_tarski(B, 1)) ) ) ) ).
fof(fraenkel_a_1_1_axioms, axiom,  (! [A, B] :  (m1_subset_1(B, k1_zfmisc_1(k1_numbers)) =>  (r2_hidden(A, a_1_1_axioms(B)) <=>  (? [C] :  (m1_subset_1(C, k2_arytm_2) &  (A=C & r2_hidden(k4_tarski(k5_numbers, C), B)) ) ) ) ) ) ).
fof(idempotence_k2_xboole_0, axiom,  (! [A, B] : k2_xboole_0(A, A)=A) ).
fof(idempotence_k3_xboole_0, axiom,  (! [A, B] : k3_xboole_0(A, A)=A) ).
fof(idempotence_k8_subset_1, axiom,  (! [A, B, C] :  (m1_subset_1(B, k1_zfmisc_1(A)) => k8_subset_1(A, B, B)=B) ) ).
fof(l1_axioms, axiom,  (! [A] :  (v1_xreal_0(A) =>  (! [B] :  (v1_xreal_0(B) =>  ( ~ ( ( ~ ( (r2_hidden(A, k2_arytm_2) &  (r2_hidden(B, k2_arytm_2) &  (? [C] :  (m1_subset_1(C, k2_arytm_2) &  (? [D] :  (m1_subset_1(D, k2_arytm_2) &  (A=C &  (B=D & r1_arytm_2(C, D)) ) ) ) ) ) ) ) )  &  ( ~ ( (r2_hidden(A, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2)) &  (r2_hidden(B, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2)) &  (? [C] :  (m1_subset_1(C, k2_arytm_2) &  (? [D] :  (m1_subset_1(D, k2_arytm_2) &  (A=k4_tarski(k5_numbers, C) &  (B=k4_tarski(k5_numbers, D) & r1_arytm_2(D, C)) ) ) ) ) ) ) ) )  &  ~ ( (r2_hidden(B, k2_arytm_2) & r2_hidden(A, k2_zfmisc_1(k1_tarski(k5_numbers), k2_arytm_2))) ) ) ) )  => r1_xxreal_0(A, B)) ) ) ) ) ).
fof(l4_axioms, axiom, r2_tarski(k1_xboole_0, k1_tarski(k1_xboole_0))).
fof(rc10_ordinal1, axiom,  (? [A] :  ~ (v8_ordinal1(A)) ) ).
fof(rc11_ordinal1, axiom,  (? [A] :  ( ~ (v1_xboole_0(A))  &  ~ (v10_ordinal1(A)) ) ) ).
fof(rc1_ordinal1, axiom,  (? [A] :  (v1_ordinal1(A) & v2_ordinal1(A)) ) ).
fof(rc1_xreal_0, axiom,  (? [A] : v1_xreal_0(A)) ).
fof(rc2_ordinal1, axiom,  (? [A] : v3_ordinal1(A)) ).
fof(rc2_xreal_0, axiom,  (? [A] : v1_xreal_0(A)) ).
fof(rc3_ordinal1, axiom,  (? [A] :  ( ~ (v1_xboole_0(A))  &  (v1_ordinal1(A) &  (v2_ordinal1(A) & v3_ordinal1(A)) ) ) ) ).
fof(rc3_xreal_0, axiom,  (? [A] :  (v1_xcmplx_0(A) &  (v1_xxreal_0(A) &  (v2_xxreal_0(A) & v1_xreal_0(A)) ) ) ) ).
fof(rc5_ordinal1, axiom,  (? [A] : v7_ordinal1(A)) ).
fof(rc5_xreal_0, axiom,  (? [A] :  (v8_ordinal1(A) &  (v1_xcmplx_0(A) &  (v1_xxreal_0(A) & v1_xreal_0(A)) ) ) ) ).
fof(rc6_ordinal1, axiom,  (? [A] : v7_ordinal1(A)) ).
fof(rc7_ordinal1, axiom,  (? [A] :  ( ~ (v1_xboole_0(A))  & v7_ordinal1(A)) ) ).
fof(rc8_ordinal1, axiom,  (? [A] : v8_ordinal1(A)) ).
fof(rc9_ordinal1, axiom,  (? [A] : v8_ordinal1(A)) ).
fof(redefinition_k11_arytm_3, axiom, k11_arytm_3=k1_xboole_0).
fof(redefinition_k12_arytm_3, axiom, k12_arytm_3=k1_arytm_3).
fof(redefinition_k5_numbers, axiom, k5_numbers=k5_ordinal1).
fof(redefinition_k6_subset_1, axiom,  (! [A, B] : k6_subset_1(A, B)=k4_xboole_0(A, B)) ).
fof(redefinition_k8_subset_1, axiom,  (! [A, B, C] :  (m1_subset_1(B, k1_zfmisc_1(A)) => k8_subset_1(A, B, C)=k3_xboole_0(B, C)) ) ).
fof(redefinition_r2_tarski, axiom,  (! [A, B] :  (r2_tarski(A, B) <=> r2_hidden(A, B)) ) ).
fof(reflexivity_r1_tarski, axiom,  (! [A, B] : r1_tarski(A, A)) ).
fof(reflexivity_r1_xxreal_0, axiom,  (! [A, B] :  ( (v1_xxreal_0(A) & v1_xxreal_0(B))  => r1_xxreal_0(A, A)) ) ).
fof(spc1_boole, axiom,  ~ (v1_xboole_0(1)) ).
fof(spc1_numerals, axiom,  (v2_xxreal_0(1) & m1_subset_1(1, k4_ordinal1)) ).
fof(symmetry_r1_arytm_3, axiom,  (! [A, B] :  ( (v3_ordinal1(A) & v3_ordinal1(B))  =>  (r1_arytm_3(A, B) => r1_arytm_3(B, A)) ) ) ).
fof(symmetry_r1_xboole_0, axiom,  (! [A, B] :  (r1_xboole_0(A, B) => r1_xboole_0(B, A)) ) ).
fof(t17_xboole_1, axiom,  (! [A] :  (! [B] : r1_tarski(k3_xboole_0(A, B), A)) ) ).
fof(t1_arytm_0, axiom, r1_tarski(k2_arytm_2, k1_numbers)).
fof(t1_boole, axiom,  (! [A] : k2_xboole_0(A, k1_xboole_0)=A) ).
fof(t1_numerals, axiom, m1_subset_1(k1_xboole_0, k4_ordinal1)).
fof(t1_subset, axiom,  (! [A] :  (! [B] :  (r2_tarski(A, B) => m1_subset_1(A, B)) ) ) ).
fof(t1_xboole_1, axiom,  (! [A] :  (! [B] :  (! [C] :  ( (r1_tarski(A, B) & r1_tarski(B, C))  => r1_tarski(A, C)) ) ) ) ).
fof(t1_xtuple_0, axiom,  (! [A] :  (! [B] :  (! [C] :  (! [D] :  (k4_tarski(A, B)=k4_tarski(C, D) =>  (A=C & B=D) ) ) ) ) ) ).
fof(t20_arytm_2, axiom,  (r2_tarski(k11_arytm_3, k2_arytm_2) & r2_tarski(k12_arytm_3, k2_arytm_2)) ).
fof(t2_arytm_0, axiom,  (! [A] :  (m1_subset_1(A, k2_arytm_2) =>  ( ~ (A=k11_arytm_3)  => r2_hidden(k4_tarski(k11_arytm_3, A), k1_numbers)) ) ) ).
fof(t2_boole, axiom,  (! [A] : k3_xboole_0(A, k1_xboole_0)=k1_xboole_0) ).
fof(t2_subset, axiom,  (! [A] :  (! [B] :  (m1_subset_1(A, B) =>  (v1_xboole_0(B) | r2_tarski(A, B)) ) ) ) ).
fof(t2_tarski, axiom,  (! [A] :  (! [B] :  ( (! [C] :  (r2_hidden(C, A) <=> r2_hidden(C, B)) )  => A=B) ) ) ).
fof(t3_arytm_0, axiom,  (! [A] :  ~ ( (r2_hidden(k4_tarski(k11_arytm_3, A), k1_numbers) & A=k11_arytm_3) ) ) ).
fof(t3_boole, axiom,  (! [A] : k4_xboole_0(A, k1_xboole_0)=A) ).
fof(t3_subset, axiom,  (! [A] :  (! [B] :  (m1_subset_1(A, k1_zfmisc_1(B)) <=> r1_tarski(A, B)) ) ) ).
fof(t3_xboole_0, axiom,  (! [A] :  (! [B] :  ( ~ ( ( ~ (r1_xboole_0(A, B))  &  (! [C] :  ~ ( (r2_hidden(C, A) & r2_hidden(C, B)) ) ) ) )  &  ~ ( ( (? [C] :  (r2_hidden(C, A) & r2_hidden(C, B)) )  & r1_xboole_0(A, B)) ) ) ) ) ).
fof(t4_boole, axiom,  (! [A] : k4_xboole_0(k1_xboole_0, A)=k1_xboole_0) ).
fof(t4_subset, axiom,  (! [A] :  (! [B] :  (! [C] :  ( (r2_tarski(A, B) & m1_subset_1(B, k1_zfmisc_1(C)))  => m1_subset_1(A, C)) ) ) ) ).
fof(t4_subset_1, axiom,  (! [A] :  (! [B] :  (m1_subset_1(B, k1_zfmisc_1(A)) =>  ~ ( ( ~ (B=k1_xboole_0)  &  (! [C] :  (m1_subset_1(C, A) =>  ~ (r2_tarski(C, B)) ) ) ) ) ) ) ) ).
fof(t5_arytm_0, axiom, r1_xboole_0(k2_arytm_2, k2_zfmisc_1(k1_tarski(k11_arytm_3), k2_arytm_2))).
fof(t5_arytm_1, axiom,  (! [A] :  (m1_subset_1(A, k2_arytm_2) =>  (! [B] :  (m1_subset_1(B, k2_arytm_2) =>  ( (r1_arytm_2(A, B) & B=k11_arytm_3)  => A=k11_arytm_3) ) ) ) ) ).
fof(t5_subset, axiom,  (! [A] :  (! [B] :  (! [C] :  ~ ( (r2_tarski(A, B) &  (m1_subset_1(B, k1_zfmisc_1(C)) & v1_xboole_0(C)) ) ) ) ) ) ).
fof(t6_arytm_1, axiom,  (! [A] :  (m1_subset_1(A, k2_arytm_2) =>  (! [B] :  (m1_subset_1(B, k2_arytm_2) =>  (A=k11_arytm_3 => r1_arytm_2(A, B)) ) ) ) ) ).
fof(t6_boole, axiom,  (! [A] :  (v1_xboole_0(A) => A=k1_xboole_0) ) ).
fof(t73_xboole_1, axiom,  (! [A] :  (! [B] :  (! [C] :  ( (r1_tarski(A, k2_xboole_0(B, C)) & r1_xboole_0(A, C))  => r1_tarski(A, B)) ) ) ) ).
fof(t7_boole, axiom,  (! [A] :  (! [B] :  ~ ( (r2_tarski(A, B) & v1_xboole_0(B)) ) ) ) ).
fof(t84_zfmisc_1, axiom,  (! [A] :  (! [B] :  (! [C] :  (! [D] :  ~ ( (r1_tarski(B, k2_zfmisc_1(C, D)) &  (r2_hidden(A, B) &  (! [E] :  (! [F] :  ~ ( (r2_hidden(E, C) &  (r2_hidden(F, D) & A=k4_tarski(E, F)) ) ) ) ) ) ) ) ) ) ) ) ).
fof(t87_zfmisc_1, axiom,  (! [A] :  (! [B] :  (! [C] :  (! [D] :  (r2_hidden(k4_tarski(C, D), k2_zfmisc_1(A, B)) <=>  (r2_hidden(C, A) & r2_hidden(D, B)) ) ) ) ) ) ).
fof(t8_arytm_2, axiom,  (! [A] :  (m1_subset_1(A, k1_zfmisc_1(k2_arytm_2)) =>  (! [B] :  (m1_subset_1(B, k1_zfmisc_1(k2_arytm_2)) =>  ~ ( ( (? [C] :  (m1_subset_1(C, k2_arytm_2) & r2_tarski(C, B)) )  &  ( (! [C] :  (m1_subset_1(C, k2_arytm_2) =>  (! [D] :  (m1_subset_1(D, k2_arytm_2) =>  ( (r2_tarski(C, A) & r2_tarski(D, B))  => r1_arytm_2(C, D)) ) ) ) )  &  (! [C] :  (m1_subset_1(C, k2_arytm_2) =>  (? [D] :  (m1_subset_1(D, k2_arytm_2) &  (? [E] :  (m1_subset_1(E, k2_arytm_2) &  (r2_tarski(D, A) &  (r2_tarski(E, B) &  ~ ( (r1_arytm_2(D, C) & r1_arytm_2(C, E)) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ) ).
fof(t8_boole, axiom,  (! [A] :  (! [B] :  ~ ( (v1_xboole_0(A) &  ( ~ (A=B)  & v1_xboole_0(B)) ) ) ) ) ).
