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rackup -p 9292 config.ru 
/System/Library/Frameworks/Ruby.framework/Versions/1.8/usr/lib/ruby/1.8/rubygems/custom_require.rb:31:in `gem_original_require': ./hack_sanitation_app.rb:69: syntax error, unexpected tIDENTIFIER, expecting ')' (SyntaxError)
    commands = []
            ^
./hack_sanitation_app.rb:104: syntax error, unexpected kIF_MOD, expecting '\n' or ';'
  run! if app_file == $0
         ^
	from /System/Library/Frameworks/Ruby.framework/Versions/1.8/usr/lib/ruby/1.8/rubygems/custom_require.rb:31:in `require'
	from /Users/tel/Dropbox/proj/hacksanitation/config.ru:2
	from /Library/Ruby/Gems/1.8/gems/rack-1.4.1/lib/rack/builder.rb:51:in `instance_eval'

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  intros b c H. destruct b.
  simpl in H. rewrite -> H. reflexivity. simpl in H. 
(** There are no hard and fast rules for how proofs should be
    formatted in Coq -- in particular, where lines should be broken
    and how sections of the proof should be indented to indicate their
    nested structure.  However, if the places where multiple subgoals
    are generated are marked with explicit [Case] tactics placed at
    the beginning of lines, then the proof will be readable almost no
    matter what choices are made about other aspects of layout.

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DecodeFailure String

instance Error EncryptError where
  noMsg  = EncryptError
  strMsg = OtherEncryptError

-- | A monad transformer for building encryption pipelines and
-- methods. Within a single 'EncryptT' session, 'Nonce's are
-- guaranteed to be randomized and increasing.
newtype EncryptT m a =

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  fromEncrypted,
  newKey, getKeys,
  addKey, removeKey, removeKeyById,
  encrypt, encryptMulti, decrypt
  ) where

import Data.Encrypted.Internal

import Data.UUID

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import Data.Data

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-- | The 'Actionable' act of sending an email
module Reify.Action.Email where

import Reify.Actionable
import Reify.Receipt
import Reify.Types.Basic

import Aws
import qualified Aws.Ses as Ses

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Require Import Bool Ari

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(A : O -> O -> Set) := 
  {
    id   : forall (x : O), A x x(* ; *)
    (* comp : forall x y z, A x y -> A y z -> A x z; *)
    (* id_unit_lt : forall x (a : A x x), comp a (id x) = a; *)
    (* id_unit_rt : forall x (a : A x x), comp (id x) a = a *)
  }.

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  { id x     := ltnat_reflexive x;
    comp x y := ltnat_transitive x y }.

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data _==_ {A : Set}(x : A) : A -> Set where
  refl : x == x