1oo2, 2oo3 Voting Architecture.
Voting architecture, MooN notation describes how a safety instrumented function, SIF determines whether to actuate based on multiple sensor or final-element channels. 1oo2, one out of two means one of two channels voting for actuation is sufficient. 2oo2 means both channels must vote for actuation. 2oo3 means two of three channels must vote, used to balance the need to detect a real demand against the risk of spurious trips. Voting architecture is one of the primary design choices in IEC 61511 SIL verification. It affects both the achieved SIL, through PFDavg and the spurious-trip rate.
What 1oo2, 2oo3 Voting Architecture means.
The MooN notation reads as 'M out of N', M channels of N must vote for the SIF to actuate. The choice of voting architecture trades dangerous undetected failure probability against spurious trip frequency. 1oo2 is conservative for dangerous undetected failures, both channels must fail to disable the SIF but doubles the spurious-trip rate compared to 1oo1, either channel failing spuriously trips the SIF. 2oo3 is the workhorse for SIL 3 SIFs because it balances both. Two of three sensors must vote, so a single sensor failure does not trip the SIF, and two sensors must fail to disable the SIF. Higher-order voting, 3oo4, 2oo4 is rare in process industry but appears in nuclear and certain offshore applications.
How does voting architecture affect PFDavg.
1oo1. PFDavg ≈ lambda_du × T, 2. Single point of failure. 1oo2. PFDavg ≈, lambda_du × T^2, 3 plus β × lambda_du × T, 2. Both channels must fail. The common-cause term, β term dominates the long-term PFDavg. 2oo2. PFDavg ≈ 2 ×, lambda_du × T, 2 lambda_du × T. Worse than 1oo1 for dangerous failures, either channel failing disables the SIF. 2oo3. PFDavg ≈, lambda_du × T^2 × 3 plus β × lambda_du × T, 2. Same dangerous-failure performance as 1oo2 but improved spurious-trip resistance, single channel failure does not spuriously trip.
How does voting architecture affect spurious trip rate.
1oo1. STR ≈ lambda_su, single-channel spurious failure rate. 1oo2. STR ≈ 2 × lambda_su, either channel failing trips. 2oo2. STR ≈, lambda_su × T^2, both channels must spuriously fail. 2oo3. STR ≈ 3 ×, lambda_su × T^2, two of three channels must spuriously fail. The 2oo3 architecture combines the spurious-trip resistance of 2oo2 with the dangerous-failure performance of 1oo2. This is why 2oo3 dominates SIL 3 SIF designs.
What about voting on final elements.
Voting also applies to final elements, the actuators that respond to the SIF logic-solver output. A 1oo2 final-element voting means either of two valves closing is sufficient to achieve the safety action. Both valves are arranged in series. A 2oo3 final-element voting requires two of three valves to close. Three valves arranged in series with logic that demands two-of-three closure. Final-element voting is less common than sensor voting because of the cost and complexity of redundant final elements. It is typically applied on SIL 3 SIFs where the final element is the dominant PFDavg contributor.
Common questions
What is the difference between 1oo2 and 1oo2D.
Can different channels use different technology in a 2oo3 architecture.
What is the common-cause beta factor.
When is 1oo1 acceptable for a SIL 2 SIF.
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