cleanup

diff --git a/helm/software/matita/contribs/dama/dama/attic/fields.ma b/helm/software/matita/contribs/dama/dama/attic/fields.ma
deleted file mode 100644 (file)
index 824fdfa..0000000
--- a/helm/software/matita/contribs/dama/dama/attic/fields.ma
+++ /dev/null
@@ -1,60 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "attic/rings.ma".
-
-record is_field (R:ring) (inv:∀x:R.x ≠ 0 → R) : Prop
-≝
- {  (* multiplicative abelian properties *)
-    mult_comm_: symmetric ? (mult R);
-    (* multiplicative group properties *)
-    inv_inverse_: ∀x.∀p: x ≠ 0. inv x p * x = 1
- }.
-
-lemma opp_opp: ∀R:ring. ∀x:R. --x=x.
-intros; 
-apply (cancellationlaw ? (-x) ? ?); 
-rewrite > (opp_inverse R x); 
-rewrite > plus_comm;
-rewrite > opp_inverse;
-reflexivity.
-qed.
-
-let rec sum (C:Type) (plus:C→C→C) (zero,one:C) (n:nat) on n  ≝
- match n with
-  [ O ⇒ zero
-  | (S m) ⇒ plus one (sum C plus zero one m)
-  ].
-
-record field : Type \def
- { f_ring:> ring;
-   inv: ∀x:f_ring. x ≠ 0 → f_ring;
-   field_properties: is_field f_ring inv
- }.
- 
-theorem mult_comm: ∀F:field.symmetric ? (mult F).
- intro;
- apply (mult_comm_ ? ? (field_properties F)).
-qed.
-
-theorem inv_inverse: ∀F:field.∀x:F.∀p: x ≠ 0. (inv ? x p)*x = 1.
- intro;
- apply (inv_inverse_ ? ? (field_properties F)).
-qed.
-
-(*CSC: qua funzionava anche mettendo ? al posto della prima F*)
-definition sum_field ≝
- λF:field. sum F (plus F) 0 1.

diff --git a/helm/software/matita/contribs/dama/dama/attic/integration_algebras.ma b/helm/software/matita/contribs/dama/dama/attic/integration_algebras.ma
deleted file mode 100644 (file)
index 1b775fa..0000000
--- a/helm/software/matita/contribs/dama/dama/attic/integration_algebras.ma
+++ /dev/null
@@ -1,368 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "attic/vector_spaces.ma".
-include "lattice.ma".
-
-(**************** Riesz Spaces ********************)
-
-record pre_riesz_space (K:ordered_field_ch0) : Type \def
- { rs_vector_space:> vector_space K;
-   rs_lattice_: lattice;
-   rs_ordered_abelian_group_: ordered_abelian_group;
-   rs_with1:
-    og_abelian_group rs_ordered_abelian_group_ = vs_abelian_group ? rs_vector_space;
-   rs_with2:
-    og_ordered_set rs_ordered_abelian_group_ = ordered_set_of_lattice rs_lattice_
- }.
-
-lemma rs_lattice: ∀K.pre_riesz_space K → lattice.
- intros (K V);
- cut (os_carrier (rs_lattice_ ? V) = V);
-  [ apply mk_lattice;
-     [ apply (carrier V) 
-     | apply (eq_rect ? ? (λC:Type.C→C→C) ? ? Hcut);
-       apply l_join
-     | apply (eq_rect ? ? (λC:Type.C→C→C) ? ? Hcut);
-       apply l_meet
-     | apply 
-        (eq_rect' ? ?
-         (λa:Type.λH:os_carrier (rs_lattice_ ? V)=a.
-          is_lattice a
-           (eq_rect Type (rs_lattice_ K V) (λC:Type.C→C→C)
-             (l_join (rs_lattice_ K V)) a H)
-           (eq_rect Type (rs_lattice_ K V) (λC:Type.C→C→C)
-             (l_meet (rs_lattice_ K V)) a H))
-         ? ? Hcut);
-       simplify;
-       apply l_lattice_properties
-     ]
-  | transitivity (os_carrier (rs_ordered_abelian_group_ ? V));
-    [ apply (eq_f ? ? os_carrier);
-      symmetry;
-      apply rs_with2
-    | apply (eq_f ? ? carrier);
-      apply rs_with1
-    ]
-  ].
-qed.
-
-coercion cic:/matita/attic/integration_algebras/rs_lattice.con.
- 
-lemma rs_ordered_abelian_group: ∀K.pre_riesz_space K → ordered_abelian_group.
- intros (K V);
- apply mk_ordered_abelian_group;
-  [ apply mk_pre_ordered_abelian_group;
-     [ apply (vs_abelian_group ? (rs_vector_space ? V))
-     | apply (ordered_set_of_lattice (rs_lattice ? V))
-     | reflexivity
-     ]
-  | simplify;
-    generalize in match
-     (og_ordered_abelian_group_properties (rs_ordered_abelian_group_ ? V));
-    intro P;
-    unfold in P;
-    elim daemon(*
-    apply
-     (eq_rect ? ?
-      (λO:ordered_set.
-        ∀f,g,h.
-         os_le O f g →
-          os_le O
-           (plus (abelian_group_OF_pre_riesz_space K V) f h)
-           (plus (abelian_group_OF_pre_riesz_space K V) g h))
-      ? ? (rs_with2 ? V));
-    apply
-     (eq_rect ? ?
-      (λG:abelian_group.
-        ∀f,g,h.
-         os_le (ordered_set_OF_pre_riesz_space K V) f g →
-          os_le (ordered_set_OF_pre_riesz_space K V)
-           (plus (abelian_group_OF_pre_riesz_space K V) f h)
-           (plus (abelian_group_OF_pre_riesz_space K V) g h))
-      ? ? (rs_with1 ? V));
-    simplify;
-    apply og_ordered_abelian_group_properties*)
-  ]
-qed.
-
-coercion cic:/matita/attic/integration_algebras/rs_ordered_abelian_group.con.
-
-record is_riesz_space (K:ordered_field_ch0) (V:pre_riesz_space K) : Prop ≝
- { rs_compat_le_times: ∀a:K.∀f:V. 0≤a → 0≤f → 0≤a*f
- }.
-
-record riesz_space (K:ordered_field_ch0) : Type \def
- { rs_pre_riesz_space:> pre_riesz_space K;
-   rs_riesz_space_properties: is_riesz_space ? rs_pre_riesz_space
- }.
-
-record is_positive_linear (K) (V:riesz_space K) (T:V→K) : Prop ≝
- { positive: ∀u:V. 0≤u → 0≤T u;
-   linear1: ∀u,v:V. T (u+v) = T u + T v;
-   linear2: ∀u:V.∀k:K. T (k*u) = k*(T u)
- }.
-
-record sequentially_order_continuous (K) (V:riesz_space K) (T:V→K) : Prop ≝
- { soc_incr:
-    ∀a:nat→V.∀l:V.is_increasing ? a → is_sup V a l →
-     is_increasing K (λn.T (a n)) ∧ tends_to ? (λn.T (a n)) (T l)
- }.
-
-definition absolute_value ≝ λK.λS:riesz_space K.λf:S.f ∨ -f.   
-
-(**************** Normed Riesz spaces ****************************)
-
-definition is_riesz_norm ≝
- λR:real.λV:riesz_space R.λnorm:norm R V.
-  ∀f,g:V. absolute_value ? V f ≤ absolute_value ? V g →
-   n_function R V norm f ≤ n_function R V norm g.
-
-record riesz_norm (R:real) (V:riesz_space R) : Type ≝
- { rn_norm:> norm R V;
-   rn_riesz_norm_property: is_riesz_norm ? ? rn_norm
- }.
-
-(*CSC: non fa la chiusura delle coercion verso funclass *)
-definition rn_function ≝
- λR:real.λV:riesz_space R.λnorm:riesz_norm ? V.
-  n_function R V (rn_norm ? ? norm).
-
-coercion cic:/matita/attic/integration_algebras/rn_function.con 1.
-
-(************************** L-SPACES *************************************)
-(*
-record is_l_space (R:real) (V:riesz_space R) (norm:riesz_norm ? V) : Prop ≝
- { ls_banach: is_complete ? V (induced_distance ? ? norm);
-   ls_linear: ∀f,g:V. le ? V 0 f → le ? V 0 g → norm (f+g) = norm f + norm g
- }.
-*)
-(******************** ARCHIMEDEAN RIESZ SPACES ***************************)
-
-record is_archimedean_riesz_space (K) (S:riesz_space K) : Prop
-\def
-  { ars_archimedean: ∃u:S.∀n.∀a.∀p:n > O.
-     absolute_value ? S a ≤
-      (inv K (sum_field K n) (not_eq_sum_field_zero K n p))* u →
-     a = 0
-  }.
-
-record archimedean_riesz_space (K:ordered_field_ch0) : Type \def
- { ars_riesz_space:> riesz_space K;
-   ars_archimedean_property: is_archimedean_riesz_space ? ars_riesz_space
- }.
-
-definition is_weak_unit ≝
-(* This definition is by Spitters. He cites Fremlin 353P, but:
-   1. that theorem holds only in f-algebras (as in Spitters, but we are
-      defining it on Riesz spaces)
-   2. Fremlin proves |x|/\u=0 \to u=0. How do we remove the absolute value?
- λR:real.λV:archimedean_riesz_space R.λunit: V.
-  ∀x:V. meet x unit = 0 → u = 0.
-  3. Fremlin proves u > 0 implies x /\ u > 0  > 0 for Archimedean spaces
-   only. We pick this definition for now.
-*) λR:real.λV:archimedean_riesz_space R.λe:V.
-    ∀v:V. 0<v → 0 < (v ∧ e).
-
-(* Here we are avoiding a construction (the quotient space to define
-   f=g iff I(|f-g|)=0 *)
-record integration_riesz_space (R:real) : Type \def
- { irs_archimedean_riesz_space:> archimedean_riesz_space R;
-   irs_unit: irs_archimedean_riesz_space;
-   irs_weak_unit: is_weak_unit ? ? irs_unit;
-   integral: irs_archimedean_riesz_space → R;
-   irs_positive_linear: is_positive_linear ? ? integral;
-   irs_limit1:
-    ∀f:irs_archimedean_riesz_space.
-     tends_to ?
-      (λn.integral (f ∧ ((sum_field R n)*irs_unit)))
-       (integral f);
-   irs_limit2:
-    ∀f:irs_archimedean_riesz_space.
-     tends_to ?
-      (λn.
-        integral (f ∧
-         ((inv ? (sum_field R (S n))
-           (not_eq_sum_field_zero R (S n) (le_S_S O n (le_O_n n)))
-         ) * irs_unit))) 0;
-   irs_quotient_space1:
-    ∀f,g:irs_archimedean_riesz_space.
-     integral (absolute_value ? irs_archimedean_riesz_space (f - g)) = 0 → f=g
- }.
-
-definition induced_norm_fun ≝
- λR:real.λV:integration_riesz_space R.λf:V.
-  integral ? V (absolute_value ? ? f).
-
-lemma induced_norm_is_norm:
- ∀R:real.∀V:integration_riesz_space R.is_norm R V (induced_norm_fun ? V).
- elim daemon.(*
- intros;
- apply mk_is_norm;
-  [ apply mk_is_semi_norm;
-     [ unfold induced_norm_fun;
-       intros;
-       apply positive;
-       [ apply (irs_positive_linear ? V)
-       | (* difficile *)
-         elim daemon
-       ]
-     | intros;
-       unfold induced_norm_fun;
-       (* facile *)
-       elim daemon
-     | intros;
-       unfold induced_norm_fun;
-       (* difficile *)
-       elim daemon
-     ]
-  | intros;
-    unfold induced_norm_fun in H;
-    apply irs_quotient_space1;
-    unfold minus;
-    rewrite < plus_comm;
-    rewrite < eq_zero_opp_zero;
-    rewrite > zero_neutral;
-    assumption
-  ].*)
-qed.
-
-definition induced_norm ≝
- λR:real.λV:integration_riesz_space R.
-  mk_norm ? ? (induced_norm_fun ? V) (induced_norm_is_norm ? V).
-
-lemma is_riesz_norm_induced_norm:
- ∀R:real.∀V:integration_riesz_space R.
-  is_riesz_norm ? ? (induced_norm ? V).
- intros;
- unfold is_riesz_norm;
- intros;
- unfold induced_norm;
- simplify;
- unfold induced_norm_fun;
- (* difficile *)
- elim daemon.
-qed.
-
-definition induced_riesz_norm ≝
- λR:real.λV:integration_riesz_space R.
-  mk_riesz_norm ? ? (induced_norm ? V) (is_riesz_norm_induced_norm ? V).
-
-definition distance_induced_by_integral ≝
- λR:real.λV:integration_riesz_space R.
-  induced_distance ? ? (induced_norm R V).
-
-definition is_complete_integration_riesz_space ≝
- λR:real.λV:integration_riesz_space R.
-  is_complete ? ? (distance_induced_by_integral ? V).
-
-record complete_integration_riesz_space (R:real) : Type ≝
- { cirz_integration_riesz_space:> integration_riesz_space R;
-   cirz_complete_integration_riesz_space_property:
-    is_complete_integration_riesz_space ? cirz_integration_riesz_space
- }.
-
-(* now we prove that any complete integration riesz space is an L-space *)
-
-(*theorem is_l_space_l_space_induced_by_integral:
- ∀R:real.∀V:complete_integration_riesz_space R.
-  is_l_space ? ? (induced_riesz_norm ? V).
- intros;
- constructor 1;
-  [ apply cirz_complete_integration_riesz_space_property
-  | intros;
-    unfold induced_riesz_norm;
-    simplify;
-    unfold induced_norm;
-    simplify;
-    unfold induced_norm_fun;
-    (* difficile *)
-    elim daemon
-  ].
-qed.*)
-
-(**************************** f-ALGEBRAS ********************************)
-
-record is_algebra (K: field) (V:vector_space K) (mult:V→V→V) (one:V) : Prop
-≝
- { (* ring properties *)
-   a_ring: is_ring V mult one;
-   (* algebra properties *)
-   a_associative_left: ∀a,f,g. a * (mult f g) = mult (a * f) g;
-   a_associative_right: ∀a,f,g. a * (mult f g) = mult f (a * g)
- }.
-
-record algebra (K: field) : Type \def
- { a_vector_space:> vector_space K;
-   a_one: a_vector_space;
-   a_mult: a_vector_space → a_vector_space → a_vector_space;
-   a_algebra_properties: is_algebra ? ? a_mult a_one
- }.
-
-interpretation "Algebra product" 'times a b =
- (cic:/matita/attic/integration_algebras/a_mult.con _ a b).
-
-definition ring_of_algebra ≝
- λK.λA:algebra K.
-  mk_ring A (a_mult ? A) (a_one ? A)
-   (a_ring ? ? ? ? (a_algebra_properties ? A)).
-
-coercion cic:/matita/attic/integration_algebras/ring_of_algebra.con.
-
-record pre_f_algebra (K:ordered_field_ch0) : Type ≝
- { fa_archimedean_riesz_space:> archimedean_riesz_space K;
-   fa_algebra_: algebra K;
-   fa_with: a_vector_space ? fa_algebra_ = rs_vector_space ? fa_archimedean_riesz_space
- }.
-
-lemma fa_algebra: ∀K:ordered_field_ch0.pre_f_algebra K → algebra K.
- intros (K A);
- apply mk_algebra;
-  [ apply (rs_vector_space ? A)
-  | elim daemon
-  | elim daemon
-  | elim daemon
-  ]
- qed.
-
-coercion cic:/matita/attic/integration_algebras/fa_algebra.con.
-
-record is_f_algebra (K) (A:pre_f_algebra K) : Prop ≝ 
-{ compat_mult_le: ∀f,g:A.0 ≤ f → 0 ≤ g → 0 ≤ f*g;
-  compat_mult_meet:
-   ∀f,g,h:A.(f ∧ g) = 0 → ((h*f) ∧ g) = 0
-}.
-
-record f_algebra (K:ordered_field_ch0) : Type ≝ 
-{ fa_pre_f_algebra:> pre_f_algebra K;
-  fa_f_algebra_properties: is_f_algebra ? fa_pre_f_algebra
-}.
-
-(* to be proved; see footnote 2 in the paper by Spitters *)
-axiom symmetric_a_mult:
- ∀K.∀A:f_algebra K. symmetric ? (a_mult ? A).
-
-record integration_f_algebra (R:real) : Type \def
- { ifa_integration_riesz_space:> integration_riesz_space R;
-   ifa_f_algebra_: f_algebra R;
-   ifa_with:
-    fa_archimedean_riesz_space ? ifa_f_algebra_ =
-    irs_archimedean_riesz_space ? ifa_integration_riesz_space
- }.
-
-axiom ifa_f_algebra: ∀R:real.integration_f_algebra R → f_algebra R.
-
-coercion cic:/matita/attic/integration_algebras/ifa_f_algebra.con.

diff --git a/helm/software/matita/contribs/dama/dama/attic/ordered_fields_ch0.ma b/helm/software/matita/contribs/dama/dama/attic/ordered_fields_ch0.ma
deleted file mode 100644 (file)
index 898148d..0000000
--- a/helm/software/matita/contribs/dama/dama/attic/ordered_fields_ch0.ma
+++ /dev/null
@@ -1,151 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "attic/fields.ma".
-include "ordered_group.ma".
-
-(*CSC: non capisco questi alias! Una volta non servivano*)
-alias id "plus" = "cic:/matita/group/plus.con".
-alias symbol "plus" = "Abelian group plus".
-
-record pre_ordered_field_ch0: Type ≝
- { of_field:> field;
-   of_ordered_abelian_group_: ordered_abelian_group;
-   of_cotransitively_ordered_set_: cotransitively_ordered_set;
-   of_with1_:
-    cos_ordered_set of_cotransitively_ordered_set_ =
-     og_ordered_set of_ordered_abelian_group_;
-   of_with2:
-    og_abelian_group of_ordered_abelian_group_ = r_abelian_group of_field
- }.
-
-lemma of_ordered_abelian_group: pre_ordered_field_ch0 → ordered_abelian_group.
- intro F;
- apply mk_ordered_abelian_group;
-  [ apply mk_pre_ordered_abelian_group;
-     [ apply (r_abelian_group F)
-     | apply (og_ordered_set (of_ordered_abelian_group_ F))
-     | apply (eq_f ? ? carrier);
-       apply (of_with2 F)
-     ]
-  |
-    apply
-     (eq_rect' ? ?
-      (λG:abelian_group.λH:og_abelian_group (of_ordered_abelian_group_ F)=G.
-        is_ordered_abelian_group
-         (mk_pre_ordered_abelian_group G (of_ordered_abelian_group_ F)
-          (eq_f abelian_group Type carrier (of_ordered_abelian_group_ F) G
-          H)))
-      ? ? (of_with2 F));
-    simplify;
-    apply (og_ordered_abelian_group_properties (of_ordered_abelian_group_ F))
-  ]
-qed.
-
-coercion cic:/matita/attic/ordered_fields_ch0/of_ordered_abelian_group.con.
-
-(*CSC: I am not able to prove this since unfold is undone by coercion composition*)
-axiom of_with1:
- ∀G:pre_ordered_field_ch0.
-  cos_ordered_set (of_cotransitively_ordered_set_ G) =
-   og_ordered_set (of_ordered_abelian_group G).
-
-lemma of_cotransitively_ordered_set : pre_ordered_field_ch0 → cotransitively_ordered_set.
- intro F;
- apply mk_cotransitively_ordered_set;
- [ apply (og_ordered_set F)
- | apply
-    (eq_rect ? ? (λa:ordered_set.cotransitive (os_carrier a) (os_le a))
-      ? ? (of_with1 F));
-   apply cos_cotransitive
- ]
-qed.
-
-coercion cic:/matita/attic/ordered_fields_ch0/of_cotransitively_ordered_set.con.
-
-record is_ordered_field_ch0 (F:pre_ordered_field_ch0) : Type \def
- { of_mult_compat: ∀a,b:F. 0≤a → 0≤b → 0≤a*b;
-   of_weak_tricotomy : ∀a,b:F. a≠b → a≤b ∨ b≤a;
-   (* 0 characteristics *)
-   of_char0: ∀n. n > O → sum ? (plus F) 0 1 n ≠ 0
- }.
- 
-record ordered_field_ch0 : Type \def
- { of_pre_ordered_field_ch0:> pre_ordered_field_ch0;
-   of_ordered_field_properties:> is_ordered_field_ch0 of_pre_ordered_field_ch0
- }.
-
-(*
-lemma eq_opp_x_times_opp_one_x: ∀F:ordered_field_ch0.∀x:F.-x = -1*x.
- intros;
- 
-lemma not_eq_x_zero_to_lt_zero_mult_x_x:
- ∀F:ordered_field_ch0.∀x:F. x ≠ 0 → 0 < x * x.
- intros;
- elim (of_weak_tricotomy ? ? ? ? ? ? ? ? F ? ? H);
-  [ generalize in match (le_x_zero_to_le_zero_opp_x F ? H1); intro;
-    generalize in match (of_mult_compat ? ? ? ? ? ? ? ?  F ? ? H2 H2); intro;
-*)  
-
-axiom lt_zero_to_lt_inv_zero:
- ∀F:ordered_field_ch0.∀x:F.∀p:x≠0. lt F 0 x → lt F 0 (inv ? x p).
-
-alias symbol "lt" = "natural 'less than'".
-
-(* The ordering is not necessary. *)
-axiom not_eq_sum_field_zero: ∀F:ordered_field_ch0.∀n. O<n → sum_field F n ≠ 0.
-axiom le_zero_sum_field: ∀F:ordered_field_ch0.∀n. O<n → lt F 0 (sum_field F n).
-
-axiom lt_zero_to_le_inv_zero:
- ∀F:ordered_field_ch0.∀n:nat.∀p:sum_field F n ≠ 0. 0 ≤ inv ? (sum_field ? n) p.
-
-definition tends_to : ∀F:ordered_field_ch0.∀f:nat→F.∀l:F.Prop.
- apply
-  (λF:ordered_field_ch0.λf:nat → F.λl:F.
-    ∀n:nat.∃m:nat.∀j:nat.m ≤ j →
-     l - (inv F (sum_field ? (S n)) ?) ≤ f j ∧
-     f j ≤ l + (inv F (sum_field ? (S n)) ?));
- apply not_eq_sum_field_zero;
- unfold;
- autobatch.
-qed.
-
-(*
-definition is_cauchy_seq ≝
- λF:ordered_field_ch0.λf:nat→F.
-  ∀eps:F. 0 < eps →
-   ∃n:nat.∀M. n ≤ M →
-    -eps ≤ f M - f n ∧ f M - f n ≤ eps.
-*)
-
-
-
-definition is_cauchy_seq : ∀F:ordered_field_ch0.∀f:nat→F.Prop.
- apply
-  (λF:ordered_field_ch0.λf:nat→F.
-    ∀m:nat.
-     ∃n:nat.∀N.n ≤ N →
-      -(inv ? (sum_field F (S m)) ?) ≤ f N - f n ∧
-      f N - f n ≤ inv ? (sum_field F (S m)) ?);
- apply not_eq_sum_field_zero;
- unfold;
- autobatch.
-qed.
-
-definition is_complete ≝
- λF:ordered_field_ch0.
-  ∀f:nat→F. is_cauchy_seq ? f →
-   ex F (λl:F. tends_to ? f l).

diff --git a/helm/software/matita/contribs/dama/dama/attic/reals.ma b/helm/software/matita/contribs/dama/dama/attic/reals.ma
deleted file mode 100644 (file)
index 872cfea..0000000
--- a/helm/software/matita/contribs/dama/dama/attic/reals.ma
+++ /dev/null
@@ -1,172 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "attic/ordered_fields_ch0.ma".
-
-record is_real (F:ordered_field_ch0) : Type
-≝
- { r_archimedean: ∀x:F. ∃n:nat. x ≤ (sum_field ? n);
-   r_complete: is_complete F  
- }.
-
-record real: Type \def
- { r_ordered_field_ch0:> ordered_field_ch0;
-   r_real_properties: is_real r_ordered_field_ch0
- }.
-
-definition lim: ∀R:real.∀f:nat→R.is_cauchy_seq ? f → R.
- intros;
- elim (r_complete ? (r_real_properties R) ? H);
- exact a.
-qed.
-
-definition max_seq: ∀R:real.∀x,y:R. nat → R.
- intros (R x y);
- elim (cos_cotransitive R 0 (inv ? (sum_field ? (S n)) ?) (x-y));
-  [ apply x
-  | apply not_eq_sum_field_zero ;
-    unfold;
-    autobatch
-  | apply y
-  | apply lt_zero_to_le_inv_zero 
-  ].
-qed.
-
-axiom daemon: False.
-
-theorem cauchy_max_seq: ∀R:real.∀x,y:R. is_cauchy_seq ? (max_seq ? x y).
-elim daemon.
-(*
- intros;
- unfold;
- intros;
- exists; [ exact m | ]; (* apply (ex_intro ? ? m); *)
- intros;
- unfold max_seq;
- elim (of_cotransitive R 0
-(inv R (sum_field R (S N))
- (not_eq_sum_field_zero R (S N) (le_S_S O N (le_O_n N)))) (x-y)
-(lt_zero_to_le_inv_zero R (S N)
- (not_eq_sum_field_zero R (S N) (le_S_S O N (le_O_n N)))));
-  [ simplify;
-    elim (of_cotransitive R  0
-(inv R (1+sum R (plus R) 0 1 m)
- (not_eq_sum_field_zero R (S m) (le_S_S O m (le_O_n m)))) (x-y)
-(lt_zero_to_le_inv_zero R (S m)
- (not_eq_sum_field_zero R (S m) (le_S_S O m (le_O_n m)))));
-    [ simplify;
-      rewrite > (plus_comm ? x (-x));
-      rewrite > opp_inverse;
-      split;
-       [ apply (le_zero_x_to_le_opp_x_zero R ?); 
-         apply lt_zero_to_le_inv_zero
-       | apply lt_zero_to_le_inv_zero
-       ]
-    | simplify;
-      split;
-       [ apply (or_transitive ? ? R ? 0);
-          [ apply (le_zero_x_to_le_opp_x_zero R ?)
-          | assumption
-          ]
-       | assumption
-       ]
-    ]
-  | simplify;
-    elim (of_cotransitive R 0
-(inv R (1+sum R (plus R) 0 1 m)
- (not_eq_sum_field_zero R (S m) (le_S_S O m (le_O_n m)))) (x-y)
-(lt_zero_to_le_inv_zero R (S m)
- (not_eq_sum_field_zero R (S m) (le_S_S O m (le_O_n m)))));
-     [ simplify;
-       split;
-       [ elim daemon
-       | generalize in match (le_zero_x_to_le_opp_x_zero R ? t1);
-         intro;
-         unfold minus in H1;
-         rewrite > eq_opp_plus_plus_opp_opp in H1;
-         rewrite > eq_opp_opp_x_x in H1;
-         rewrite > plus_comm in H1;
-         apply (or_transitive ? ? R ? 0);
-          [ assumption
-          | apply lt_zero_to_le_inv_zero
-          ]
-        ]
-     | simplify;
-       rewrite > (plus_comm ? y (-y));
-       rewrite > opp_inverse;
-       split;
-       [ elim daemon
-       | apply lt_zero_to_le_inv_zero
-       ]
-     ]
-  ].
-  elim daemon.*)
-qed.
-
-definition max: ∀R:real.R → R → R.
- intros (R x y);
- apply (lim R (max_seq R x y));
- apply cauchy_max_seq.
-qed.
-
-definition abs \def λR:real.λx:R. max R x (-x).
-
-lemma comparison:
- ∀R:real.∀f,g:nat→R. is_cauchy_seq ? f → is_cauchy_seq ? g →
-  (∀n:nat.f n ≤ g n) → lim ? f ? ≤ lim ? g ?.
- [ assumption
- | assumption
- | intros;
-   elim daemon
- ].
-qed.
-
-definition to_zero ≝
- λR:real.λn.
-  -(inv R (sum_field R (S n))
-   (not_eq_sum_field_zero R (S n) (le_S_S O n (le_O_n n)))).
-  
-axiom is_cauchy_seq_to_zero: ∀R:real. is_cauchy_seq ? (to_zero R).
-
-lemma technical1: ∀R:real.lim R (to_zero R) (is_cauchy_seq_to_zero R) = 0.
- intros;
- unfold lim;
- elim daemon.
-qed.
- 
-lemma abs_x_ge_O: ∀R:real.∀x:R. 0 ≤ abs ? x.
- intros;
- unfold abs;
- unfold max;
- rewrite < technical1;
- apply comparison;
- intros;
- unfold to_zero;
- unfold max_seq;
- elim
-     (cos_cotransitive R 0
-(inv R (sum_field R (S n))
- (not_eq_sum_field_zero R (S n) (le_S_S O n (le_O_n n)))) (x--x)
-(lt_zero_to_le_inv_zero R (S n)
- (not_eq_sum_field_zero R (S n) (le_S_S O n (le_O_n n)))));
- [ simplify;
-   (* facile *)
-   elim daemon
- | simplify;
-   (* facile *)
-   elim daemon
- ].
-qed.

diff --git a/helm/software/matita/contribs/dama/dama/attic/rings.ma b/helm/software/matita/contribs/dama/dama/attic/rings.ma
deleted file mode 100644 (file)
index d4db003..0000000
--- a/helm/software/matita/contribs/dama/dama/attic/rings.ma
+++ /dev/null
@@ -1,103 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "group.ma".
-
-record is_ring (G:abelian_group) (mult:G→G→G) (one:G) : Prop
-≝
- {  (* multiplicative monoid properties *)
-    mult_assoc_: associative ? mult;
-    one_neutral_left_: left_neutral ? mult one;
-    one_neutral_right_: right_neutral ? mult one;
-    (* ring properties *)
-    mult_plus_distr_left_: distributive_left ? mult (plus G);
-    mult_plus_distr_right_: distributive_right ? mult (plus G);
-    not_eq_zero_one_: (0 ≠ one)
- }.
- 
-record ring : Type \def
- { r_abelian_group:> abelian_group;
-   mult: r_abelian_group → r_abelian_group → r_abelian_group;
-   one: r_abelian_group;
-   r_ring_properties: is_ring r_abelian_group mult one
- }.
-
-theorem mult_assoc: ∀R:ring.associative ? (mult R).
- intros;
- apply (mult_assoc_ ? ? ? (r_ring_properties R)).
-qed.
-
-theorem one_neutral_left: ∀R:ring.left_neutral ? (mult R) (one R).
- intros;
- apply (one_neutral_left_ ? ? ? (r_ring_properties R)).
-qed.
-
-theorem one_neutral_right: ∀R:ring.right_neutral ? (mult R) (one R).
- intros;
- apply (one_neutral_right_ ? ? ? (r_ring_properties R)).
-qed.
-
-theorem mult_plus_distr_left: ∀R:ring.distributive_left ? (mult R) (plus R).
- intros;
- apply (mult_plus_distr_left_ ? ? ? (r_ring_properties R)).
-qed.
-
-theorem mult_plus_distr_right: ∀R:ring.distributive_right ? (mult R) (plus R).
- intros;
- apply (mult_plus_distr_right_ ? ? ? (r_ring_properties R)).
-qed.
-
-theorem not_eq_zero_one: ∀R:ring.0 ≠ one R.
- intros;
- apply (not_eq_zero_one_ ? ? ? (r_ring_properties R)).
-qed.
-
-interpretation "Ring mult" 'times a b =
- (cic:/matita/attic/rings/mult.con _ a b).
-
-notation "1" with precedence 89
-for @{ 'one }.
-
-interpretation "Ring one" 'one =
- (cic:/matita/attic/rings/one.con _).
-
-lemma eq_mult_zero_x_zero: ∀R:ring.∀x:R.0*x=0.
- intros;
- generalize in match (zero_neutral R 0); intro;
- generalize in match (eq_f ? ? (λy.y*x) ? ? H); intro; clear H;
- rewrite > mult_plus_distr_right in H1;
- generalize in match (eq_f ? ? (λy.-(0*x)+y) ? ? H1); intro; clear H1;
- rewrite < plus_assoc in H;
- rewrite > opp_inverse in H;
- rewrite > zero_neutral in H;
- assumption.
-qed.
-
-lemma eq_mult_x_zero_zero: ∀R:ring.∀x:R.x*0=0.
-intros;
-generalize in match (zero_neutral R 0);
-intro;
-generalize in match (eq_f ? ? (λy.x*y) ? ? H); intro; clear H;
-(*CSC: qua funzionava prima della patch all'unificazione!*)
-rewrite > (mult_plus_distr_left R) in H1;
-generalize in match (eq_f ? ? (λy. (-(x*0)) +y) ? ? H1);intro;
-clear H1;
-rewrite < plus_assoc in H;
-rewrite > opp_inverse in H;
-rewrite > zero_neutral in H;
-assumption.
-qed.
-

diff --git a/helm/software/matita/contribs/dama/dama/attic/vector_spaces.ma b/helm/software/matita/contribs/dama/dama/attic/vector_spaces.ma
deleted file mode 100644 (file)
index 5002b02..0000000
--- a/helm/software/matita/contribs/dama/dama/attic/vector_spaces.ma
+++ /dev/null
@@ -1,151 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "attic/reals.ma".
-
-record is_vector_space (K: field) (G:abelian_group) (emult:K→G→G) : Prop
-≝
- { vs_nilpotent: ∀v. emult 0 v = 0;
-   vs_neutral: ∀v. emult 1 v = v;
-   vs_distributive: ∀a,b,v. emult (a + b) v = (emult a v) + (emult b v);
-   vs_associative: ∀a,b,v. emult (a * b) v = emult a (emult b v)
- }.
-
-record vector_space (K:field): Type \def
-{ vs_abelian_group :> abelian_group;
-  emult: K → vs_abelian_group → vs_abelian_group;
-  vs_vector_space_properties :> is_vector_space ? vs_abelian_group emult
-}.
-
-interpretation "Vector space external product" 'times a b =
- (cic:/matita/attic/vector_spaces/emult.con _ _ a b).
-
-record is_semi_norm (R:real) (V: vector_space R) (semi_norm:V→R) : Prop \def
- { sn_positive: ∀x:V. zero R ≤ semi_norm x;
-   sn_omogeneous: ∀a:R.∀x:V. semi_norm (a*x) = (abs ? a) * semi_norm x;
-   sn_triangle_inequality: ∀x,y:V. semi_norm (x + y) ≤ semi_norm x + semi_norm y
- }.
-
-theorem eq_semi_norm_zero_zero:
- ∀R:real.∀V:vector_space R.∀semi_norm:V→R.
-  is_semi_norm ? ? semi_norm →
-   semi_norm 0 = 0.
- intros;
- (* facile *)
- elim daemon.
-qed.
-
-record is_norm (R:real) (V:vector_space R) (norm:V → R) : Prop ≝
- { n_semi_norm:> is_semi_norm ? ? norm;
-   n_properness: ∀x:V. norm x = 0 → x = 0
- }.
-
-record norm (R:real) (V:vector_space R) : Type ≝
- { n_function:1> V→R;
-   n_norm_properties: is_norm ? ? n_function
- }.
-
-record is_semi_distance (R:real) (C:Type) (semi_d: C→C→R) : Prop ≝
- { sd_positive: ∀x,y:C. zero R ≤ semi_d x y;
-   sd_properness: ∀x:C. semi_d x x = 0; 
-   sd_triangle_inequality: ∀x,y,z:C. semi_d x z ≤ semi_d x y + semi_d z y
- }.
-
-record is_distance (R:real) (C:Type) (d:C→C→R) : Prop ≝
- { d_semi_distance:> is_semi_distance ? ? d;
-   d_properness: ∀x,y:C. d x y = 0 → x=y
- }.
-
-record distance (R:real) (V:vector_space R) : Type ≝
- { d_function:2> V→V→R;
-   d_distance_properties: is_distance ? ? d_function
- }.
-
-definition induced_distance_fun ≝
- λR:real.λV:vector_space R.λnorm:norm ? V.
-  λf,g:V.norm (f - g).
-
-theorem induced_distance_is_distance:
- ∀R:real.∀V:vector_space R.∀norm:norm ? V.
-  is_distance ? ? (induced_distance_fun ? ? norm).
-elim daemon.(*
- intros;
- apply mk_is_distance;
-  [ apply mk_is_semi_distance;
-    [ unfold induced_distance_fun;
-      intros;
-      apply sn_positive;
-      apply n_semi_norm;
-      apply (n_norm_properties ? ? norm)
-    | unfold induced_distance_fun;
-      intros;
-      unfold minus;
-      rewrite < plus_comm;
-      rewrite > opp_inverse;
-      apply eq_semi_norm_zero_zero;
-      apply n_semi_norm;
-      apply (n_norm_properties ? ? norm)
-    | unfold induced_distance_fun;
-      intros;
-      (* ??? *)
-      elim daemon
-    ]
-  | unfold induced_distance_fun;
-    intros;
-    generalize in match (n_properness ? ? norm ? ? H);
-     [ intro;
-       (* facile *)
-       elim daemon
-     | apply (n_norm_properties ? ? norm)
-     ]
-  ].*)
-qed.
-
-definition induced_distance ≝
- λR:real.λV:vector_space R.λnorm:norm ? V.
-  mk_distance ? ? (induced_distance_fun ? ? norm)
-   (induced_distance_is_distance ? ? norm).
-
-definition tends_to :
- ∀R:real.∀V:vector_space R.∀d:distance ? V.∀f:nat→V.∀l:V.Prop.
-apply
-  (λR:real.λV:vector_space R.λd:distance ? V.λf:nat→V.λl:V.
-    ∀n:nat.∃m:nat.∀j:nat. m ≤ j →
-     d (f j) l ≤ inv R (sum_field ? (S n)) ?);
- apply not_eq_sum_field_zero;
- unfold;
- autobatch.
-qed.
-
-definition is_cauchy_seq : ∀R:real.\forall V:vector_space R.
-\forall d:distance ? V.∀f:nat→V.Prop.
- apply
-  (λR:real.λV: vector_space R. \lambda d:distance ? V.
-   \lambda f:nat→V.
-    ∀m:nat.
-     ∃n:nat.∀N. n ≤ N →
-      -(inv R (sum_field ? (S m)) ?) ≤ d (f N)  (f n)  ∧
-      d (f N)  (f n)≤ inv R (sum_field R (S m)) ?);
- apply not_eq_sum_field_zero;
- unfold;
- autobatch.
-qed.
-
-definition is_complete ≝
- λR:real.λV:vector_space R. 
- λd:distance ? V.
-  ∀f:nat→V. is_cauchy_seq ? ? d f→
-   ex V (λl:V. tends_to ? ? d f l).

diff --git a/helm/software/matita/contribs/dama/dama/classical_pointfree/ordered_sets.ma b/helm/software/matita/contribs/dama/dama/classical_pointfree/ordered_sets.ma
deleted file mode 100644 (file)
index 2630da7..0000000
--- a/helm/software/matita/contribs/dama/dama/classical_pointfree/ordered_sets.ma
+++ /dev/null
@@ -1,424 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "excess.ma".
-
-record is_dedekind_sigma_complete (O:excess) : Type ≝
- { dsc_inf: ∀a:nat→O.∀m:O. is_lower_bound ? a m → ex ? (λs:O.is_inf O a s);
-   dsc_inf_proof_irrelevant:
-    ∀a:nat→O.∀m,m':O.∀p:is_lower_bound ? a m.∀p':is_lower_bound ? a m'.
-     (match dsc_inf a m p with [ ex_intro s _ ⇒ s ]) =
-     (match dsc_inf a m' p' with [ ex_intro s' _ ⇒ s' ]); 
-   dsc_sup: ∀a:nat→O.∀m:O. is_upper_bound ? a m → ex ? (λs:O.is_sup O a s);
-   dsc_sup_proof_irrelevant:
-    ∀a:nat→O.∀m,m':O.∀p:is_upper_bound ? a m.∀p':is_upper_bound ? a m'.
-     (match dsc_sup a m p with [ ex_intro s _ ⇒ s ]) =
-     (match dsc_sup a m' p' with [ ex_intro s' _ ⇒ s' ])    
- }.
-
-record dedekind_sigma_complete_ordered_set : Type ≝
- { dscos_ordered_set:> excess;
-   dscos_dedekind_sigma_complete_properties:>
-    is_dedekind_sigma_complete dscos_ordered_set
- }.
-
-definition inf:
- ∀O:dedekind_sigma_complete_ordered_set.
-  bounded_below_sequence O → O.
- intros;
- elim
-  (dsc_inf O (dscos_dedekind_sigma_complete_properties O) b);
-  [ apply a
-  | apply (lower_bound ? b)
-  | apply lower_bound_is_lower_bound
-  ]
-qed.
-
-lemma inf_is_inf:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a:bounded_below_sequence O.
-   is_inf ? a (inf ? a).
- intros;
- unfold inf;
- simplify;
- elim (dsc_inf O (dscos_dedekind_sigma_complete_properties O) a
-(lower_bound O a) (lower_bound_is_lower_bound O a));
- simplify;
- assumption.
-qed.
-
-lemma inf_proof_irrelevant:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a,a':bounded_below_sequence O.
-   bbs_seq ? a = bbs_seq ? a' →
-    inf ? a = inf ? a'.
- intros 3;
- elim a 0;
- elim a';
- simplify in H;
- generalize in match i1;
- clear i1;
- rewrite > H;
- intro;
- simplify;
- rewrite < (dsc_inf_proof_irrelevant O O f (ib_lower_bound ? f i)
-  (ib_lower_bound ? f i2) (ib_lower_bound_is_lower_bound ? f i)
-  (ib_lower_bound_is_lower_bound ? f i2));
- reflexivity.
-qed.
-
-definition sup:
- ∀O:dedekind_sigma_complete_ordered_set.
-  bounded_above_sequence O → O.
- intros;
- elim
-  (dsc_sup O (dscos_dedekind_sigma_complete_properties O) b);
-  [ apply a
-  | apply (upper_bound ? b)
-  | apply upper_bound_is_upper_bound
-  ].
-qed.
-
-lemma sup_is_sup:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a:bounded_above_sequence O.
-   is_sup ? a (sup ? a).
- intros;
- unfold sup;
- simplify;
- elim (dsc_sup O (dscos_dedekind_sigma_complete_properties O) a
-(upper_bound O a) (upper_bound_is_upper_bound O a));
- simplify;
- assumption.
-qed.
-
-lemma sup_proof_irrelevant:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a,a':bounded_above_sequence O.
-   bas_seq ? a = bas_seq ? a' →
-    sup ? a = sup ? a'.
- intros 3;
- elim a 0;
- elim a';
- simplify in H;
- generalize in match i1;
- clear i1;
- rewrite > H;
- intro;
- simplify;
- rewrite < (dsc_sup_proof_irrelevant O O f (ib_upper_bound ? f i2)
-  (ib_upper_bound ? f i) (ib_upper_bound_is_upper_bound ? f i2)
-  (ib_upper_bound_is_upper_bound ? f i));
- reflexivity.
-qed.
-
-axiom daemon: False.
-
-theorem inf_le_sup:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a:bounded_sequence O. inf ? a ≤ sup ? a.
- intros (O');
- apply (or_transitive ? ? O' ? (a O));
-  [ elim daemon (*apply (inf_lower_bound ? ? ? ? (inf_is_inf ? ? a))*)
-  | elim daemon (*apply (sup_upper_bound ? ? ? ? (sup_is_sup ? ? a))*)
-  ].
-qed.
-
-lemma inf_respects_le:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a:bounded_below_sequence O.∀m:O.
-   is_upper_bound ? a m → inf ? a ≤ m.
- intros (O');
- apply (or_transitive ? ? O' ? (sup ? (mk_bounded_sequence ? a ? ?)));
-  [ apply (bbs_is_bounded_below ? a)
-  | apply (mk_is_bounded_above ? ? m H)
-  | apply inf_le_sup 
-  | apply
-     (sup_least_upper_bound ? ? ?
-      (sup_is_sup ? (mk_bounded_sequence O' a a
-        (mk_is_bounded_above O' a m H))));
-    assumption
-  ].
-qed. 
-
-definition is_sequentially_monotone ≝
- λO:excess.λf:O→O.
-  ∀a:nat→O.∀p:is_increasing ? a.
-   is_increasing ? (λi.f (a i)).
-
-record is_order_continuous
- (O:dedekind_sigma_complete_ordered_set) (f:O→O) : Prop
-≝
- { ioc_is_sequentially_monotone: is_sequentially_monotone ? f;
-   ioc_is_upper_bound_f_sup:
-    ∀a:bounded_above_sequence O.
-     is_upper_bound ? (λi.f (a i)) (f (sup ? a));
-   ioc_respects_sup:
-    ∀a:bounded_above_sequence O.
-     is_increasing ? a →
-      f (sup ? a) =
-       sup ? (mk_bounded_above_sequence ? (λi.f (a i))
-        (mk_is_bounded_above ? ? (f (sup ? a))
-         (ioc_is_upper_bound_f_sup a)));
-   ioc_is_lower_bound_f_inf:
-    ∀a:bounded_below_sequence O.
-     is_lower_bound ? (λi.f (a i)) (f (inf ? a));
-   ioc_respects_inf:
-    ∀a:bounded_below_sequence O.
-     is_decreasing ? a →
-      f (inf ? a) =
-       inf ? (mk_bounded_below_sequence ? (λi.f (a i))
-        (mk_is_bounded_below ? ? (f (inf ? a))
-         (ioc_is_lower_bound_f_inf a)))   
- }.
-
-theorem tail_inf_increasing:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a:bounded_below_sequence O.
-   let y ≝ λi.mk_bounded_below_sequence ? (λj.a (i+j)) ? in
-   let x ≝ λi.inf ? (y i) in
-    is_increasing ? x.
- [ apply (mk_is_bounded_below ? ? (ib_lower_bound ? a a));
-   simplify;
-   intro;
-   apply (ib_lower_bound_is_lower_bound ? a a)
- | intros;
-   unfold is_increasing;
-   intro;
-   unfold x in ⊢ (? ? ? %);
-   apply (inf_greatest_lower_bound ? ? ? (inf_is_inf ? (y (S n))));
-   change with (is_lower_bound ? (y (S n)) (inf ? (y n)));
-   unfold is_lower_bound;
-   intro;
-   generalize in match (inf_lower_bound ? ? ? (inf_is_inf ? (y n)) (S n1));
-   (*CSC: coercion per FunClass inserita a mano*)
-   suppose (inf ? (y n) ≤ bbs_seq ? (y n) (S n1)) (H);
-   cut (bbs_seq ? (y n) (S n1) = bbs_seq ? (y (S n)) n1);
-    [ rewrite < Hcut;
-      assumption
-    | unfold y;
-      simplify;
-      autobatch paramodulation library
-    ]
- ].
-qed.
-
-definition is_liminf:
- ∀O:dedekind_sigma_complete_ordered_set.
-  bounded_below_sequence O → O → Prop.
- intros;
- apply
-  (is_sup ? (λi.inf ? (mk_bounded_below_sequence ? (λj.b (i+j)) ?)) t);
- apply (mk_is_bounded_below ? ? (ib_lower_bound ? b b));
- simplify;
- intros;
- apply (ib_lower_bound_is_lower_bound ? b b).
-qed.  
-
-definition liminf:
- ∀O:dedekind_sigma_complete_ordered_set.
-  bounded_sequence O → O.
- intros;
- apply
-  (sup ?
-   (mk_bounded_above_sequence ?
-     (λi.inf ?
-       (mk_bounded_below_sequence ?
-         (λj.b (i+j)) ?)) ?));
-  [ apply (mk_is_bounded_below ? ? (ib_lower_bound ? b b));
-    simplify;
-    intros;
-    apply (ib_lower_bound_is_lower_bound ? b b)
-  | apply (mk_is_bounded_above ? ? (ib_upper_bound ? b b));
-    unfold is_upper_bound;
-    intro;
-    change with
-     (inf O
-  (mk_bounded_below_sequence O (\lambda j:nat.b (n+j))
-   (mk_is_bounded_below O (\lambda j:nat.b (n+j)) (ib_lower_bound O b b)
-    (\lambda j:nat.ib_lower_bound_is_lower_bound O b b (n+j))))
-\leq ib_upper_bound O b b);
-    apply (inf_respects_le O);
-    simplify;
-    intro;
-    apply (ib_upper_bound_is_upper_bound ? b b)
-  ].
-qed.
-
-
-definition reverse_dedekind_sigma_complete_ordered_set:
- dedekind_sigma_complete_ordered_set → dedekind_sigma_complete_ordered_set.
- intros;
- apply mk_dedekind_sigma_complete_ordered_set;
-  [ apply (reverse_ordered_set d)
-  | elim daemon
-    (*apply mk_is_dedekind_sigma_complete;
-     [ intros;
-       elim (dsc_sup ? ? d a m) 0;
-        [ generalize in match H; clear H;
-          generalize in match m; clear m;
-          elim d;
-          simplify in a1;
-          simplify;
-          change in a1 with (Type_OF_ordered_set ? (reverse_ordered_set ? o)); 
-          apply (ex_intro ? ? a1);
-          simplify in H1;
-          change in m with (Type_OF_ordered_set ? o);
-          apply (is_sup_to_reverse_is_inf ? ? ? ? H1)
-        | generalize in match H; clear H;
-          generalize in match m; clear m;
-          elim d;
-          simplify;
-          change in t with (Type_OF_ordered_set ? o);
-          simplify in t;
-          apply reverse_is_lower_bound_is_upper_bound;
-          assumption
-        ]
-     | apply is_sup_reverse_is_inf;
-     | apply m
-     | 
-     ]*)
-  ].
-qed.
-
-definition reverse_bounded_sequence:
- ∀O:dedekind_sigma_complete_ordered_set.
-  bounded_sequence O →
-   bounded_sequence (reverse_dedekind_sigma_complete_ordered_set O).
- intros;
- apply mk_bounded_sequence;
-  [ apply bs_seq;
-    unfold reverse_dedekind_sigma_complete_ordered_set;
-    simplify;
-    elim daemon
-  | elim daemon
-  | elim daemon
-  ].
-qed.
-
-definition limsup ≝
- λO:dedekind_sigma_complete_ordered_set.
-  λa:bounded_sequence O.
-   liminf (reverse_dedekind_sigma_complete_ordered_set O)
-    (reverse_bounded_sequence O a).
-
-notation "hvbox(〈a〉)"
- non associative with precedence 45
-for @{ 'hide_everything_but $a }.
-
-interpretation "mk_bounded_above_sequence" 'hide_everything_but a
-= (cic:/matita/classical_pointfree/ordered_sets/bounded_above_sequence.ind#xpointer(1/1/1) _ _ a _).
-
-interpretation "mk_bounded_below_sequence" 'hide_everything_but a
-= (cic:/matita/classical_pointfree/ordered_sets/bounded_below_sequence.ind#xpointer(1/1/1) _ _ a _).
-
-theorem eq_f_sup_sup_f:
- ∀O':dedekind_sigma_complete_ordered_set.
-  ∀f:O'→O'. ∀H:is_order_continuous ? f.
-   ∀a:bounded_above_sequence O'.
-    ∀p:is_increasing ? a.
-     f (sup ? a) = sup ? (mk_bounded_above_sequence ? (λi.f (a i)) ?).
- [ apply (mk_is_bounded_above ? ? (f (sup ? a))); 
-   apply ioc_is_upper_bound_f_sup;
-   assumption
- | intros;
-   apply ioc_respects_sup;
-   assumption
- ].
-qed.
-
-theorem eq_f_sup_sup_f':
- ∀O':dedekind_sigma_complete_ordered_set.
-  ∀f:O'→O'. ∀H:is_order_continuous ? f.
-   ∀a:bounded_above_sequence O'.
-    ∀p:is_increasing ? a.
-     ∀p':is_bounded_above ? (λi.f (a i)).
-      f (sup ? a) = sup ? (mk_bounded_above_sequence ? (λi.f (a i)) p').
- intros;
- rewrite > (eq_f_sup_sup_f ? f H a H1);
- apply sup_proof_irrelevant;
- reflexivity.
-qed.
-
-theorem eq_f_liminf_sup_f_inf:
- ∀O':dedekind_sigma_complete_ordered_set.
-  ∀f:O'→O'. ∀H:is_order_continuous ? f.
-   ∀a:bounded_sequence O'.
-   let p1 := ? in
-    f (liminf ? a) =
-     sup ?
-      (mk_bounded_above_sequence ?
-        (λi.f (inf ?
-          (mk_bounded_below_sequence ?
-            (λj.a (i+j))
-            ?)))
-        p1).
- [ apply (mk_is_bounded_below ? ? (ib_lower_bound ? a a));
-   simplify;
-   intro;
-   apply (ib_lower_bound_is_lower_bound ? a a)
- | apply (mk_is_bounded_above ? ? (f (sup ? a)));
-   unfold is_upper_bound;
-   intro;
-   apply (or_transitive ? ? O' ? (f (a n)));
-    [ generalize in match (ioc_is_lower_bound_f_inf ? ? H);
-      intro H1;
-      simplify in H1;
-      rewrite > (plus_n_O n) in ⊢ (? ? ? (? (? ? ? %)));
-      apply (H1 (mk_bounded_below_sequence O' (\lambda j:nat.a (n+j))
-(mk_is_bounded_below O' (\lambda j:nat.a (n+j)) (ib_lower_bound O' a a)
- (\lambda j:nat.ib_lower_bound_is_lower_bound O' a a (n+j)))) O);
-    | elim daemon (*apply (ioc_is_upper_bound_f_sup ? ? ? H)*)
-    ]
- | intros;
-   unfold liminf;
-   clearbody p1;
-   generalize in match (\lambda n:nat
-.inf_respects_le O'
- (mk_bounded_below_sequence O' (\lambda j:nat.a (plus n j))
-  (mk_is_bounded_below O' (\lambda j:nat.a (plus n j))
-   (ib_lower_bound O' a a)
-   (\lambda j:nat.ib_lower_bound_is_lower_bound O' a a (plus n j))))
- (ib_upper_bound O' a a)
- (\lambda n1:nat.ib_upper_bound_is_upper_bound O' a a (plus n n1)));
-   intro p2;
-   apply (eq_f_sup_sup_f' ? f H (mk_bounded_above_sequence O'
-(\lambda i:nat
- .inf O'
-  (mk_bounded_below_sequence O' (\lambda j:nat.a (plus i j))
-   (mk_is_bounded_below O' (\lambda j:nat.a (plus i j))
-    (ib_lower_bound O' a a)
-    (\lambda n:nat.ib_lower_bound_is_lower_bound O' a a (plus i n)))))
-(mk_is_bounded_above O'
- (\lambda i:nat
-  .inf O'
-   (mk_bounded_below_sequence O' (\lambda j:nat.a (plus i j))
-    (mk_is_bounded_below O' (\lambda j:nat.a (plus i j))
-     (ib_lower_bound O' a a)
-     (\lambda n:nat.ib_lower_bound_is_lower_bound O' a a (plus i n)))))
- (ib_upper_bound O' a a) p2)));
-   unfold bas_seq;
-   change with
-    (is_increasing ? (\lambda i:nat
-.inf O'
- (mk_bounded_below_sequence O' (\lambda j:nat.a (plus i j))
-  (mk_is_bounded_below O' (\lambda j:nat.a (plus i j))
-   (ib_lower_bound O' a a)
-   (\lambda n:nat.ib_lower_bound_is_lower_bound O' a a (plus i n))))));
-   apply tail_inf_increasing
- ].
-qed.
-

diff --git a/helm/software/matita/contribs/dama/dama/classical_pointfree/ordered_sets2.ma b/helm/software/matita/contribs/dama/dama/classical_pointfree/ordered_sets2.ma
deleted file mode 100644 (file)
index 7e74cbb..0000000
--- a/helm/software/matita/contribs/dama/dama/classical_pointfree/ordered_sets2.ma
+++ /dev/null
@@ -1,127 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "classical_pointfree/ordered_sets.ma".
-
-theorem le_f_inf_inf_f:
- ∀O':dedekind_sigma_complete_ordered_set.
-  ∀f:O'→O'. ∀H:is_order_continuous ? f.
-   ∀a:bounded_below_sequence O'.
-    let p := ? in
-     f (inf ? a) ≤ inf ? (mk_bounded_below_sequence ? (λi. f (a i)) p).
- [ apply mk_is_bounded_below;
-    [2: apply ioc_is_lower_bound_f_inf;
-        assumption
-    | skip
-    ] 
- | intros;
-   clearbody p;
-   apply (inf_greatest_lower_bound ? ? ? (inf_is_inf ? ?));
-   simplify;
-   intro;
-   letin b := (λi.match i with [ O ⇒ inf ? a | S _ ⇒ a n]);
-   change with (f (b O) ≤ f (b (S O)));
-   apply (ioc_is_sequentially_monotone ? ? H);
-   simplify;
-   clear b;
-   intro;
-   elim n1; simplify;
-    [ apply (inf_lower_bound ? ? ? (inf_is_inf ? ?));
-    | apply (or_reflexive O' ? (dscos_ordered_set O'))
-    ]
- ].
-qed.
-
-theorem le_to_le_sup_sup:
- ∀O':dedekind_sigma_complete_ordered_set.
-  ∀a,b:bounded_above_sequence O'.
-   (∀i.a i ≤ b i) → sup ? a ≤ sup ? b.
- intros;
- apply (sup_least_upper_bound ? ? ? (sup_is_sup ? a));
- unfold;
- intro;
- apply (or_transitive ? ? O');
-  [2: apply H
-  | skip
-  | apply (sup_upper_bound ? ? ? (sup_is_sup ? b))
-  ].
-qed. 
-
-interpretation "mk_bounded_sequence" 'hide_everything_but a
-= (cic:/matita/classical_pointfree/ordered_sets/bounded_sequence.ind#xpointer(1/1/1) _ _ a _ _).
-
-lemma reduce_bas_seq:
- ∀O:ordered_set.∀a:nat→O.∀p.∀i.
-  bas_seq ? (mk_bounded_above_sequence ? a p) i = a i.
- intros;
- reflexivity.
-qed.
-
-(*lemma reduce_bbs_seq:
- ∀C.∀O:ordered_set C.∀a:nat→O.∀p.∀i.
-  bbs_seq ? ? (mk_bounded_below_sequence ? ? a p) i = a i.
- intros;
- reflexivity.
-qed.*)
-
-axiom inf_extensional:
- ∀O:dedekind_sigma_complete_ordered_set.
-  ∀a,b:bounded_below_sequence O.
-   (∀i.a i = b i) → inf ? a = inf O b.
-   
-lemma eq_to_le: ∀O:ordered_set.∀x,y:O.x=y → x ≤ y.
- intros;
- rewrite > H;
- apply (or_reflexive ? ? O).
-qed.
-
-theorem fatou:
- ∀O':dedekind_sigma_complete_ordered_set.
-  ∀f:O'→O'. ∀H:is_order_continuous ? f.
-   ∀a:bounded_sequence O'.
-    let pb := ? in
-    let pa := ? in
-     f (liminf ? a) ≤ liminf ? (mk_bounded_sequence ? (λi. f (a i)) pb pa).
- [ letin bas ≝ (bounded_above_sequence_of_bounded_sequence ? a);
-   apply mk_is_bounded_above;
-    [2: apply (ioc_is_upper_bound_f_sup ? ? H bas)
-    | skip
-    ]
- | letin bbs ≝ (bounded_below_sequence_of_bounded_sequence ? a);
-   apply mk_is_bounded_below;
-    [2: apply (ioc_is_lower_bound_f_inf ? ? H bbs)
-    | skip
-    ] 
- | intros;
-   rewrite > eq_f_liminf_sup_f_inf in ⊢ (? ? % ?);
-    [ unfold liminf;
-      apply le_to_le_sup_sup;
-      intro;
-      rewrite > reduce_bas_seq;
-      rewrite > reduce_bas_seq;
-      apply (or_transitive ? ? O');
-       [2: apply le_f_inf_inf_f;
-           assumption
-       | skip
-       | apply eq_to_le;
-         apply inf_extensional;
-         intro;
-         reflexivity
-       ]
-    | assumption
-    ]
- ].
-qed.

diff --git a/helm/software/matita/contribs/dama/dama/classical_pointwise/sets.ma b/helm/software/matita/contribs/dama/dama/classical_pointwise/sets.ma
deleted file mode 100644 (file)
index f03c3e7..0000000
--- a/helm/software/matita/contribs/dama/dama/classical_pointwise/sets.ma
+++ /dev/null
@@ -1,104 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "nat/nat.ma".
-include "logic/connectives.ma".
-
-
-definition set   ≝   λX:Type.X → Prop.
-
-definition member_of : ∀X.set X → X → Prop≝ λX.λA:set X.λx.A x.
-
-notation "hvbox(x break ∈ A)" with precedence 60
-for @{ 'member_of $x $A }.
-
-interpretation "Member of" 'member_of x A =
- (cic:/matita/classical_pointwise/sets/member_of.con _ A x).
- 
-notation "hvbox(x break ∉ A)" with precedence 60
-for @{ 'not_member_of $x $A }.
-
-interpretation "Not member of" 'not_member_of x A =
- (cic:/matita/logic/connectives/Not.con
-  (cic:/matita/classical_pointwise/sets/member_of.con _ A x)).
-
-definition emptyset : ∀X.set X ≝  λX:Type.λx:X.False.
-
-notation "∅︀" with precedence 100 for @{ 'emptyset }.
-
-interpretation "Emptyset" 'emptyset =
- (cic:/matita/classical_pointwise/sets/emptyset.con _).
-
-definition subset: ∀X. set X → set X → Prop≝ λX.λA,B:set X.∀x. x ∈ A → x ∈ B.
-
-notation "hvbox(A break ⊆ B)" with precedence 60
-for @{ 'subset $A $B }.
-
-interpretation "Subset" 'subset A B =
- (cic:/matita/classical_pointwise/sets/subset.con _ A B).
- 
-definition intersection: ∀X. set X → set X → set X ≝ 
- λX.λA,B:set X.λx. x ∈ A ∧ x ∈ B.
-
-notation "hvbox(A break ∩ B)" with precedence 70
-for @{ 'intersection $A $B }.
-
-interpretation "Intersection" 'intersection A B =
- (cic:/matita/classical_pointwise/sets/intersection.con _ A B).
- 
-definition union: ∀X. set X → set X → set X ≝ λX.λA,B:set X.λx. x ∈ A ∨ x ∈ B.
-
-notation "hvbox(A break ∪ B)" with precedence 65
-for @{ 'union $A $B }.
-
-interpretation "Union" 'union A B =
- (cic:/matita/classical_pointwise/sets/union.con _ A B).
-
-definition seq ≝ λX:Type.nat → X.
-
-definition nth ≝  λX.λA:seq X.λi.A i.
-
-notation "hvbox(A \sub i)" with precedence 100
-for @{ 'nth $A $i }.
-
-interpretation "nth" 'nth A i =
- (cic:/matita/classical_pointwise/sets/nth.con _ A i).
-
-definition countable_union: ∀X. seq (set X) → set X ≝ 
- λX.λA:seq (set X).λx.∃j.x ∈ A \sub j.
-
-notation "∪ \sub (ident i opt (: ty)) B" with precedence 65
-for @{ 'big_union ${default @{(λ${ident i}:$ty.$B)} @{(λ${ident i}.$B)}}}.
-
-interpretation "countable_union" 'big_union η.t =
- (cic:/matita/classical_pointwise/sets/countable_union.con _ t).  
-
-definition complement: ∀X. set X \to set X ≝ λX.λA:set X.λx. x ∉ A.
-
-notation "A \sup 'c'" with precedence 100
-for @{ 'complement $A }.
-
-interpretation "Complement" 'complement A =
- (cic:/matita/classical_pointwise/sets/complement.con _ A).
- 
-definition inverse_image: ∀X,Y.∀f: X → Y.set Y → set X ≝
- λX,Y,f,B,x. f x ∈ B.
-
-notation "hvbox(f \sup (-1))" with precedence 100
-for @{ 'finverse $f }.
-
-interpretation "Inverse image" 'finverse f =
- (cic:/matita/classical_pointwise/sets/inverse_image.con _ _ f).

diff --git a/helm/software/matita/contribs/dama/dama/classical_pointwise/sigma_algebra.ma b/helm/software/matita/contribs/dama/dama/classical_pointwise/sigma_algebra.ma
deleted file mode 100644 (file)
index 580fe96..0000000
--- a/helm/software/matita/contribs/dama/dama/classical_pointwise/sigma_algebra.ma
+++ /dev/null
@@ -1,40 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "classical_pointwise/topology.ma".
-
-record is_sigma_algebra (X:Type) (A: set X) (M: set (set X)) : Prop ≝
- { siga_subset: ∀B.B ∈ M → B ⊆ A;
-   siga_full: A ∈ M;
-   siga_compl: ∀B.B ∈ M → B \sup c ∈ M;
-   siga_enumerable_union:
-    ∀B:seq (set X).(∀i.(B \sub i) ∈ M) → (∪ \sub i B \sub i) ∈ M
- }.
-
-record sigma_algebra : Type ≝
- { siga_carrier:> Type;
-   siga_domain:> set siga_carrier;
-   M: set (set siga_carrier);
-   siga_is_sigma_algebra:> is_sigma_algebra ? siga_domain M
- }.
-
-(*definition is_measurable_map ≝
- λX:sigma_algebra.λY:topological_space.λf:X → Y.
-  ∀V. V ∈ O Y → f \sup -1 V ∈ M X.*)
-definition is_measurable_map ≝
- λX:sigma_algebra.λY:topological_space.λf:X → Y.
-  ∀V. V ∈ O Y → inverse_image ? ? f V ∈ M X.
-

diff --git a/helm/software/matita/contribs/dama/dama/classical_pointwise/topology.ma b/helm/software/matita/contribs/dama/dama/classical_pointwise/topology.ma
deleted file mode 100644 (file)
index 72c9dbb..0000000
--- a/helm/software/matita/contribs/dama/dama/classical_pointwise/topology.ma
+++ /dev/null
@@ -1,45 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "classical_pointwise/sets.ma".
-
-record is_topology (X) (A: set X) (O: set (set X)) : Prop  ≝
- { top_subset: ∀B. B ∈ O → B ⊆ A;
-   top_empty: ∅︀ ∈ O;
-   top_full: A ∈ O;
-   top_intersection: ∀B,C. B ∈ O → C ∈ O → B ∩ C ∈ O;
-   top_countable_union:
-     ∀B.(∀i.(B \sub i) ∈ O) → (∪ \sub i (B \sub i)) ∈ O
- }.
- 
-record topological_space : Type ≝
- { top_carrier:> Type;
-   top_domain:> set top_carrier;
-   O: set (set top_carrier);
-   top_is_topological_space:> is_topology ? top_domain O
- }.
-
-(*definition is_continuous_map ≝
- λX,Y: topological_space.λf: X → Y.
-  ∀V. V ∈ O Y → (f \sup -1) V ∈ O X.*)
-definition is_continuous_map ≝
- λX,Y: topological_space.λf: X → Y.
-  ∀V. V ∈ O Y → inverse_image ? ? f V ∈ O X.
-
-record continuous_map (X,Y: topological_space) : Type ≝
- { cm_f:> X → Y;
-   cm_is_continuous_map: is_continuous_map ? ? cm_f
- }.

diff --git a/helm/software/matita/contribs/dama/dama/constructive_pointfree/lebesgue.ma b/helm/software/matita/contribs/dama/dama/constructive_pointfree/lebesgue.ma
deleted file mode 100644 (file)
index c7e5d7c..0000000
--- a/helm/software/matita/contribs/dama/dama/constructive_pointfree/lebesgue.ma
+++ /dev/null
@@ -1,31 +0,0 @@
-(**************************************************************************)
-(*       ___                                                              *)
-(*      ||M||                                                             *)
-(*      ||A||       A project by Andrea Asperti                           *)
-(*      ||T||                                                             *)
-(*      ||I||       Developers:                                           *)
-(*      ||T||         The HELM team.                                      *)
-(*      ||A||         http://helm.cs.unibo.it                             *)
-(*      \   /                                                             *)
-(*       \ /        This file is distributed under the terms of the       *)
-(*        v         GNU General Public License Version 2                  *)
-(*                                                                        *)
-(**************************************************************************)
-
-
-
-include "metric_lattice.ma".
-include "sequence.ma".
-include "constructive_connectives.ma".
-
-(* Section 3.2 *)
-
-(* 3.21 *)
-
-
-(* 3.17 *)
-
-
-(* 3.20 *)
-lemma uniq_sup: ∀O:ogroup.∀s:sequence O.∀x,y:O. is_sup ? s x → is_sup ? s y → x ≈ y.
-intros; 
\ No newline at end of file

diff --git a/helm/software/matita/contribs/dama/dama/doc/DIMOSTRAZIONE b/helm/software/matita/contribs/dama/dama/doc/DIMOSTRAZIONE
deleted file mode 100644 (file)
index 197c3ff..0000000
--- a/helm/software/matita/contribs/dama/dama/doc/DIMOSTRAZIONE
+++ /dev/null
@@ -1,126 +0,0 @@
-############### Costruttivizzazione di Fremlin ######################
-
-Prerequisiti:
- 1. definizione di exceeds
- 2. definizione di <= in termini di < (sui reali)
- 2. definizione di sup forte (sui reali)
-
-========================================
-
-Lemma: liminf f a_n <= limsup f a_n
-Per definizione di <= dobbiamo dimostrare:
-  ~(limsup f a_n < liminf f a_n)
-Supponiamo limsup f a_n < liminf f a_n.
-Ovvero inf_n sup_{k>n} f a_k < sup_m inf_{h>m} f a_h
-? Quindi esiste un l tale che
-       inf_n sup_{k>n} f a_k + l/2 = sup_m inf_{h>m} f a_h - l/2
-? Per definizione di inf forte abbiamo
-       esiste un n' tale che
-         sup_{k>n'} f a_k < inf_n sup_{k>n} + l
-                         = sup_m inf_{h>m} f a_h - l/2
-? Per definizione di sup forte abbiamo
-       esiste un n'' tale che
-         sup_{k>n'} f a_k < sup_m inf_{h>m} f a_h - l/2 < inf_{h>n''} f a_k
-  Sia N il max tra n' e n''. Allora:
-    sup_{k>N} f a_k < sup_{k>n'} f a_k < inf_{h>n''} f a_k < inf_{h>N} f a_k
-  Assurdo per lemma precedente.
-Qed.
-
-=======================================
-
-Lebesgue costruttivo:
-  a_n bounded da b ovvero \forall n, a_n < b
-  f strongly monotone ovvero f x < f y => y -<= x
-  liminf f a_n # limsup f a_n => liminf a_n < (o #) limsup a_n
-Dimostrazione:
-  per ipotesi
-   liminf f a_n # limsup f a_n
-  quindi
-   liminf f a_n > limsup f a_n \/ liminf f a_n < limsup f a_n.
-  per casi:
-    Caso 1:
-      Usiamo il lemma liminf f a_n <= limsup f a_n => assurdo
-    Caso 2:
-      Usiamo Fatou e Fatou rovesciato:
-        f (liminf a_n) <= liminf (f a_n)  (per fatou)
-                      <  limsup (f a_n)  (per ipotesi)
-                      <= f (limsup a_n)  (per fatou rovesciato)
-      Per monotonia forte della f otteniamo:
-          limsup a_n -<= liminf a_n
-      (Da cui:
-          liminf a_n # limsup a_n)
-Qed.
-
-############### Costruttivizzazione di Weber-Zoli ######################
-
-Prerequisiti:
- 1. does_not_approach_zero x_n =
-     \exists delta. \exists sottosuccessione j.
-      \forall n. x_(j n) > delta
- 2. does_not_have_sup = ??? (vedi prerequisito ????? sotto da soddisfare)
- 3. sigma_and_esaustiva su [a,b] x_n =
-     d(a_n,x) does_not_approach_zero => a_n does_not_have_sup x
- ????? inf x_i does_not_have_sup x => liminf x_i # x
-
-=======================================
-
-Sviluppi futuri:
- Spezzare sigma_and_esaustiva in sigma + esaustiva o qualcosa del
- genere. Probabilmente sigma diventa
-   d(a,a_1) ~<= \bigsum_{i=n}^\infty d(a_n,a_{n+1})  =>
-   a_n does_not_have_sup a
- La prova del lemma 5 in versione positiva e' ancora da fare.
- L'esaustivita' deve essere rimpiazzata da un concetto tipo located.
-
-=======================================
-
-Due carabinieri:
- a_n <= x_n <= b_n
- d(x_n,x) does_not_approach_zero =>
-  d(a_n,x) does_not_approach_zero \/
-  d(b_n,x) does_not_approach_zero
-Dimostrazione:
- Per ipotesi esiste un \delta e una sottosuccessione y tale che
-   \delta <  d(y_n,x)
-          <= d(y_n,a_n) + d(a_n,x)
-          <= d(b_n,a_n) + d(a_n,x)
-          <= d(b_n,x) + 2d(a_n,x)
- We conclude (?????? costruttivamente vero per > 0 e vero classicamente)
-  d(b_n,x) > \delta/4 \/ d(a_n,x) > \delta/4
- and thus
-  d(a_n,x) does_not_approach_zero \/
-  d(b_n,x) does_not_approach_zero
-Qed.
-
-=======================================
-
-Lebsegue costruttivo:
- x_n in [a,b], a_n <= x_n <= b_n per ogni n
- d sigma_and_esaustiva su [a,b];
- d(x_n,liminf x_n) does_not_approach_zero \/
- d(x_n,limsup x_n) does_not_approach_zero =>
- liminf x_n # limsup x_n   (possiamo concludere che eccede? forse no)
-Dimostrazione:
- Fissiamo un x tale che d(x_n,x) does_not_approach_zero.
- Per ipotesi d(x_n,x) does_not_approach_zero
- Siano a_n := inf_{i>=n} x_i e b_n := sup_{i>=n} x_i.
- Per i due carabinieri:
-  d(a_n,x) does_not_approach_zero \/ d(b_n,x) does_not_approach_zero
- Per definizione di sigma_and_esaustiva su [a,b]
-  a_n does_not_have_sup x \/ b_n does_not_have_inf x
- Quindi, per definizione di liminf e limsup e per ?????????
-  liminf x_n # x \/ limsup x_n # x
- Facendo discharging di x concludiamo
-  \forall x t.c. d(x_n,x) does_not_approach zero,
-  liminf x_n # x \/ limsup x_n # x
- Per ipotesi possiamo istanziare x con liminf x_n oppure con
- limsup x_n.
- Nel primo caso otteniamo
-  liminf x_n # liminf x_n \/ limsup x_n # liminf x_n
- Poiche' la prima ipotesi e' falsa concludiamo
-  limsup x_n # liminf x_n
- Nel secondo caso otteniamo
-  liminf x_n # limsup x_n \/ limsup x_n # limsup x_n \/ 
- Poiche' la seconda ipotesi e' falsa concludiamo anche in questo caso
-  limsup x_n # liminf x_n
-Qed.

diff --git a/helm/software/matita/contribs/dama/dama/doc/NotaReticoli.pdf b/helm/software/matita/contribs/dama/dama/doc/NotaReticoli.pdf
deleted file mode 100644 (file)
index 76a6842..0000000
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+++ /dev/null
@@ -1,3078 +0,0 @@
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diff --git a/helm/software/matita/contribs/dama/dama/root b/helm/software/matita/contribs/dama/dama/root
index c57405b9448b54c4919bd8f57d79fcc38415ac43..c12f54b7e208e5626353d2436440fbab8bbed16e 100644 (file)
--- a/helm/software/matita/contribs/dama/dama/root
+++ b/helm/software/matita/contribs/dama/dama/root
@@ -1 +1 @@
-baseuri=cic:/matita/
+baseuri=cic:/matita/dama