![]() The sensor technology is meant to speed the flow of. Gallery Click here to view the image gallery for Red Revert. Red reverts also known as revert reds occur when vehicles, including bicycles, cause sensors in the road to trigger a traffic light change. The Red Revert acts similar to the Miraculous Ladybug superpower, with the only difference is that when used to reverse the damage, it shoots a circular wave that expands at fast speeds reversing the damage more quicker.The Red Miraculous user throws up their fist to shoot a blast of Red energy from the top and utilize it to cause a circular wave of Red Aura to speed and reverse the damage by expanding the circle across Paris, usually reversing any type of damage and erasing the memory of the akumatized villain having no memory of what happened to them during their fight with the Red Miraculous owner. End Σ2_ΣSSn1_enc_complete.Once the akumatized villain has been defeated, the Red Miraculous holder must first de-evilize them by capturing their akuma, using their Red Aura magic to reverse them into a butterfly, then they can throw up their fist sending a energy wave upwards fixing and reversing the damage, including erasing the akumatized villain's memory. Theorem Σ2_ΣSSn1_enc_sound : fo_form_fin_dec_SAT ( Σ2_ΣSSn1_enc n A). Hint Resolve finite_t_sum finite_t_bool finite_t_prod : core. intros j Hj rewrite ( phi_x _ Hj) red auto. fold i rewrite phi_i intros | x ] | ( x1, x2) ] simpl try tauto. * fold i rewrite phi_i unfold d simpl auto. assert ( D : lmax ( fol_vars A) -> tauto. Let phi_x j : In j ( fol_vars A) -> ψ j = inl ( inr ( φ j)). Let ψ n : Y := if eq_nat_dec i n then d else inl ( inr ( φ n)). | inl ( inr x1), inl ( inr x2) => inr ( x1, x2 ) | inl ( inl true), inl ( inr x) => inl ( inr x) exact ( match ( vec_head v), ( vec_head ( vec_tail v)) with Let MSSn1 : fo_model ( Σn1 ( S ( S n))) Y. Variable ( n : nat) ( A : fol_form Σ2) ( X : Type) ( M2 : fo_model Σ2 X) ( φ : nat -> X) Definition Σ2_ΣSSn1_enc := fol_lconj ( map ( PSSn1 n d) ( fol_vars A)) ⟑ PSSn1 n d 0 ⟑ Σ2_ΣSSn1 n d A. exists x revert G2 apply HA simpl auto. * apply HB auto intros apply H, in_app_iff auto. * apply HA auto intros apply H, in_app_iff auto. by winger 1294 Tiny silver rocket with two burn animations, one flaming tail and the. by Sirea 2536 Valentines day icon set for everyone, who is in love. vec split v with x1 vec split v with x2 vec nil v clear v. Join Facebook to connect with Red Revert and others you may know. by Erik 3510 All letters in the alphabet. induction A as v | b A HA B HB | A HA ] intros d φ ψ H2 H3 H. Theorem Σ2_ΣSSn1_correct A : ( forall x, In x ( fol_vars A) -> R ( φ x) ( ψ x) ) -> fol_sem M2 φ A fol_sem MSSn1 ψ ( Σ2_ΣSSn1 d A). ( H3 : forall y, P ( f ( ψ d) y) -> exists x, R x y). ( H2 : forall x, exists y, R x y /\ P ( f ( ψ d) y)) Variable ( d : nat) ( φ : nat -> X) ( ψ : nat -> Y) Let f y1 y2 := fom_syms MSSn1 tt ( y1 # vec_set_pos ( fun _ => y2)). Let Q x1 x2 := fom_rels M2 tt ( x1 # x2 # ø). Variable ( Y : Type) ( MSSn1 : fo_model ( Σn1 ( S ( S n))) Y). Variable ( X : Type) ( M2 : fo_model Σ2 X). | fol_quant fol_ex A => ∃ PSSn1 n ( S d) 0 ⟑ Σ2_ΣSSn1 ( S d) A end. | fol_quant fol_fa A => ∀ PSSn1 n ( S d) 0 ⤑ Σ2_ΣSSn1 ( S d) A | fol_bin b A B => fol_bin b ( Σ2_ΣSSn1 d A) ( Σ2_ΣSSn1 d B) | fol_atom r v => PSSn1 n ( Σrel_var ( vec_head v)) ( Σrel_var ( vec_head ( vec_tail v))) Fixpoint Σ2_ΣSSn1 ( d : nat) ( A : fol_form Σ2) : fol_form ( Σn1 ( S ( S n))) := match A with Local Definition PSSn1 n ( x y : nat) := fol_atom ( Σn1 ( S ( S n))) tt ( in_fot _ ( ar_syms ( Σn1 ( S ( S n)))) tt ( £ x # vec_set_pos ( fun _ => £ y)) )# ø). Definition Σn1 ( n : nat) : fo_signature. (* * From binary singleton to a n-ary function and a unary relation *) Local Notation ø := vec_nil. From Undecidability.TRAKHTENBROT Require Import notations utils fol_ops fo_sig fo_terms fo_logic fo_sat. ![]() From .Utils Require Import utils_tac utils_list utils_nat finite. ![]()
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