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Theorem bounded-any-postfix
bounded≤(λ r. ∃ n1. n1 ≥ n ∧ r = f(n1)) ⊦ bounded≤(λ r. ∃ n1. n1 ≥ n0 ∧ r = f(n1))
Type: A user defined theorem
Validity: The proof is valid.
Features:
Comment:
Used by:
Used by units in proved state:
Proof exists?: Yes
View
the proof
Infos about the proof
Proved?: Yes
Interactions: 33
Proof steps: 58
Used lemmas:
Used spec theorems:
real-supinf
/
boundedle-def
real-supinf
/
upperbound-def
nat
/
anti
Used simplifier rules:
nat
/
ge
nat
/
let
real-abs
/
le-def
real-abs
/
lels-03
nat-basic
/
f
nat
/
le-def
nat
/
zero-01
nat-basic
/
succ
nat
/
lels-03
nat
/
elim-sub
nat-basic
/
c
nat-basic
/
a
nat
/
succ-01
nat-basic
/
l-02
nat-basic
/
s-04
nat-basic
/
l-01
nat
/
eq-01
nat-basic
/
add-base
nat
/
ler
nat
/
anti
nat
/
lels
real-basic
/
trans
real-basic
/
irref
nat
/
lep-02
nat
/
lels-02