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Fault-Tolerance in Token Ring Stabilization with Two-Phase Commit Protocol

Explore the concepts of fault-tolerance in a token ring stabilization system using a Two-Phase Commit Protocol. Understand how processes handle votes, decisions, and phases to ensure reliable operation despite faults.

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Fault-Tolerance in Token Ring Stabilization with Two-Phase Commit Protocol

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  1. Lecture 4:Fault-Tolerance Anish Arora CSE 6333

  2. Token Ring Stabilization .  .  .  …  .  . 0 1 2 N-1 N begin x.0 = x.N  x.0 := (x.0 + 1 mod 2) x.0 = x.N  x.0 := x.0 + 1 ▯ x.(i+1)  x.i  x.(i+1) := x.i end where 0  i and i < N and x.i is binary valued • Binary token ring is not stabilizing • Integer token ring is stabilizing

  3. Atomic Commitment Protocol Specification • Each process casts one of two votes, Yes or No, then reaches one of two decisions, Commit or Abort, such that a process reaches a Commit decision iff all processes voted Yes • Faults may stop or restart processes

  4. Two-Phase Commit Protocol For each process j, let • ph.j be the current phase of j; ph.j is 0 initially, 1 after j has cast its vote, and 2 after j has reached a decision • v.j be the vote of j; v.j is true iff the vote is Yes • d.j be the decision of j; d.j is true iff the vote is Yes • up.j be the current status of j; up.j is true iff j is executing

  5. Two-Phase Commit Protocol program Two-phase constant X : set of ID; c: X; var ph: array X of 0..2; up, v, d: array X of Boolean; process j: X; parameter k: X; begin j=c  up.j  ph.j = 0  ph.j , v.j := 1 , ? ▯ j=c  up.j  ph.j = 1 ∧ (l  X: up.l  ph.l = 1  v.l)  ph.j , d.j := 2 , true ▯ j=c  up.j  ph.j = 1  ( l  X: up.l  ph.l=2  (ph.l=1  v.l))  ph.j , d.j := 2, false ▯ jc  up.j ∧ ph.j = 0  (up.c  ph.c=1)  ph.j , v.j := 1 , ? ▯ jc  up.j  ph.j = 0  ¬up.c  ph.j , d.j := 2, false ▯ jc  up.j  ph.j < ph.k  (up.k  ph.k = 2)  ph.j , d.j := 2, d.k end faults F true up.j := ¬up.j

  6. Two-Phase Commit Protocol Program Two-phase is F-tolerant for S, where S = ph.c=0  (j : ph.j = 0  (ph.j = 2  d.j))  ph.c=1  (j : ph.j  2  ¬d.j)  (ph.c=2  d.c)  (j : ph.j  0  v.j  (ph.j  2  d.j))  (ph.c=2  d.c)  (j : ph.j  2  ¬d.j )

  7. Impossibility of robust commit In an asynchronous system election is impossible if even one site fails (halts) Worse, agreement on a single bit-value is impossible Fisher, Lynch, Paterson

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