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54 lines
1.8 KiB
Plaintext
54 lines
1.8 KiB
Plaintext
------------------------------ MODULE RoutingIsolationHarness ------------------------------
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EXTENDS Naturals, Sequences, FiniteSets
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(******************************************************************************
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* RoutingIsolationHarness.tla
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*
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* Roadmap R3: Routing/session-key isolation.
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*
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* Minimal model of DM session key construction with optional identity linking.
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* We model:
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* - a set of peers (senders)
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* - dmScope policy
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* - identityLinks relation that explicitly allows collapsing sessions
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*
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* Property: distinct peers should map to distinct session keys unless explicitly
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* identity-linked.
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******************************************************************************)
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CONSTANTS
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Peers,
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DmScope, \* "main" | "per-peer"
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IdentityLinks \* SUBSET (Peers \X Peers)
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ASSUME
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/\ Peers /= {}
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/\ DmScope \in {"main","per-peer"}
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/\ IdentityLinks \subseteq (Peers \X Peers)
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\* Symmetric closure of identity links
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Linked(a,b) == <<a,b>> \in IdentityLinks \/ <<b,a>> \in IdentityLinks \/ a=b
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\* Canonical session key for a peer
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\* - main scope collapses all DMs into one session
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\* - per-peer scope gives each peer its own session unless identity-linked
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SessionKey(p) ==
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IF DmScope = "main" THEN "main"
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ELSE
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\* choose a representative for the identity-link equivalence class
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CHOOSE r \in Peers: \A q \in Peers: Linked(p,q) <=> Linked(r,q)
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\* Invariant: if two peers are not linked, their session keys differ (when per-peer).
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Inv_NoUnlinkedCollapse ==
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DmScope = "per-peer" =>
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\A p1 \in Peers: \A p2 \in Peers:
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(~Linked(p1,p2)) => (SessionKey(p1) /= SessionKey(p2))
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\* Trivial behavior for TLC
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VARIABLE dummy
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Init == dummy = 0
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Next == dummy' = dummy
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Spec == Init /\ [][Next]_<<dummy>>
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=============================================================================
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