[Imprint][Data Privacy Statement][E-Mail]

Back to main index. View the specification. View theorem base summary, View theorem base listing, the used properties by spec, the dependency list, the symbol table,

Signature symbols in this unit

Symbol Specification Kind Type
# .mapfMap[A, B] → Nat
. ( . )mappfMap[A, B] × A → B with λ st, a. a ∈ st
. ( . := . )mapfMap[A, B] × A × B → Map[A, B]
. + .nat-basicfNat × Nat → Nat
. +1nat-basicfNat → Nat
. +h .heapmappfMap[Ref[A], A] × Ref[A] → Map[Ref[A], A] with λ h, r. ¬ null ∈ h ∧ r ≠ null ∧ ¬ r ∈ h
. - .natpfNat × Nat → Nat with λ n, m. n ≥ m
. -- .mapfMap[A, B] × A → Map[A, B]
. --h .heapmappfMap[Ref[A], A] × Ref[A] → Map[Ref[A], A] with λ h, r. ¬ null ∈ h ∧ r ≠ null ∧ r ∈ h
. -1nat-basicpfNat → Nat with λ n. n ≠ 0
. < .nat-basicpNat × Nat
. > .natpNat × Nat
. [ . := . ]hheapmappfMap[Ref[A], A] × Ref[A] × A → Map[Ref[A], A] with λ h, r, o. ¬ null ∈ h ∧ r ≠ null ∧ r ∈ h
. [ . ]hheapmappfMap[Ref[A], A] × Ref[A] → A with λ h, r. ¬ null ∈ h ∧ r ≠ null ∧ r ∈ h
. ∈ .mapp'A × Map('A, 'B)
. ≤ .natpNat × Nat
. ≥ .natpNat × Nat
. ⊆ .mappMap('A, 'B) × Map('A, 'B)
∅mapcMap[A, B]
Mapmaps
Natnat-basics
Refpolyrefs
aheapmapvA
alloc#heapmappr : Map[Ref[A], A] → Ref[A] (nondeterministic)
bheapmapvB
cheapmapvC
dheapmapvD
hheapmapvMap[Ref[A], A]
hPheapmapvMap[Ref[A], A] → Bool
nheapmapvNat
nullpolyrefcRef[A]
rheapmapvRef[A]