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Ring final circuits: the three-step testWhy divide by four?
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Ring final circuits: why they get their own test
Guidance Note 3 · 2.6.6 · pp.63–68, and On-Site Guide · pp.127, 129. A ring is the one circuit with its own continuity procedure, in three steps.
| Step | What you do | What it proves |
|---|---|---|
| 1 | End to end on each conductor separately | r1, rn and r2 |
| 2 | Cross-connect line and neutral — the figure of eight | R1 + Rn at every outlet |
| 3 | Cross-connect line and cpc | R1 + R2 at every outlet |
Step 1: end to end
Three separate tests, moving your two leads onto each conductor in turn. Both leads on one conductor, so each is an r2-type test — the same method as a bonding conductor.
Worked example: a ring in 4 mm²/1.5 mm² twin and earth, 15 m
Measured r1 (line) = 0.07 Ω
rn (neutral) = 0.07 Ω
Why the same? Line and neutral are the same csa and the
same length, in the same cable.
r2 (cpc) = r1 × (line csa ÷ cpc csa)
= 0.07 × (4 ÷ 1.5)
= 0.07 × 2.67
= 0.19 Ω
Step 2: the figure of eight, line to neutral
In the consumer unit, cross-connect the two legs: the line of leg 1 to the neutral of leg 2, and the line of leg 2 to the neutral of leg 1. Connector blocks do the job.
Using the step 1 values
(0.07 + 0.07) ÷ 4 = 0.14 ÷ 4 = 0.035 = 0.04 Ω on a two-decimal meter
You take the reading at each socket with a plug-in test adapter, leads between line and neutral. On a correctly cross-connected ring they all come out the same.
Step 3: line to cpc
Same cross-connection, but now between line and cpc. This is the R1 + R2 test method.
Using the step 1 values
(0.07 + 0.19) ÷ 4 = 0.26 ÷ 4 = 0.065 = 0.07 Ω (a less precise meter may show 0.06)
Again, the same reading is expected at every outlet on the ring.
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