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Ringlock Beam Shoring Calculator (Under-Beam Densification)

Under-beam densification: how many rows, which transom size the pitch lands on, jacks and braces.

Also known as beam shoring · under beam support · beam formwork support

Quick answer

With the default inputs: Beam width 0.3 m · Beam depth 0.7 m · Clear span 8 m etc.Total ringlock weight 1.01 t

Use your own dimensions ↓

Inputs

Section width, excluding flanges or slab edges
Section depth from soffit to slab underside
Clear distance between column faces
The beam soffit sits one beam depth below the slab, so this is lower than under the slab
Along the beam, multiples of 0.3 m; 0.6 or 0.9 is usual under a beam
rows
Rows across the beam width. Two rows for 300-500 mm beams, three above 600 mm, a single centred row for narrow beams
1.5 or 2.0 only; vertical braces are made in those two rises
kN
Used to select the brace class; take the maximum within one independent frame
Standard lengths in stock (tick each one your depot actually has)
Unticked lengths are never used in the make-up; keep at least one. A 3.0 m standard is listed in Table A.0.1, but many depots do not stock it.

Result

Total ringlock weight
1.01t
Clear span8.0m
Beam width300mm
Beam depth700mm
Shoring height6.0m
Beam section300×700mm
Beam self-weight line load5.25kN/m
Line load per row2.63kN/m
Self-weight per standard2.36kN
Rows along the beam9rows
Rows across the beam2rows
Total standards18bars
Even pitch300mm
Transom sizeB-SG-300
Actual pitch300mm
Pitch against beam width0mm
Actual standard length5.50m
Standard make-up per leg3000×1 + 2500×1
Lengths per leg2
Total standard splices18pcs
Standard weight485kg
Ledger levels5levels
Transverse ledgers B-SG-30045bars
Longitudinal ledgers B-SG-90080bars
Ledger weight283kg
Brace class, Table 6.2.2-1Every 3 bays
Braces on both beam faces B-XG-900x150018bars
Brace weight86kg
Head jacks B-ST-60018pcs
Base jacks B-XT-60018pcs
Head jack projection (limit 400)350mm
Base jack projection (limit 300)0mm
Jack weight155kg
Total component weight1009kg
In tonnes1.01t
Steel per metre of beam126kg/m
How this is worked out

Transoms under a beam only come in fixed lengths, so the row pitch is set by what is made, not by what you would like to draw. Ringlock ledgers start at B-SG-300 and step in 300 mm increments up to B-SG-2400. A 300 mm beam with two rows lands exactly on B-SG-300 at 1.30 kg, the leanest arrangement; at 400 or 500 mm the even pitch falls between 300 and 600 and fits neither, so the tool snaps to the nearer size and reports the difference. Snapping to 300 puts the standards inside the beam width and the bearers have to cantilever out; snapping to 600 puts them outside the beam and the head jacks go eccentric. Either way the method statement has to say which. There is no code number for how many rows go under a beam — the codes only require the spacing to come out of the design calculation, and the row count is a design outcome. So the tool does not decide for you; it takes your count and lays out the width each row carries, the size the pitch lands on and how far off it is, which is what tells you whether the arrangement can actually be built. A narrow beam of 200 to 250 mm takes a single centred row, because the shortest ledger is 300 mm and two rows will not fit inside the width. Tie the beam frame to the slab frame. Where an under-beam standard sits within 300 mm of a slab standard the site normally shares one standard and lines the ledgers up at the same level; where they are further apart the two frames stand separately but must still be tied together across the beam with ledgers, never built as two independent scaffolds — clause 6.2.9 requires the shoring either side of an opening to act as one frame, and the same reasoning applies. Braces go on both beam faces, and the tool already counts two. The class still comes from Table 6.2.2-1 using the axial force N and the height, and under a beam N is usually higher than under the slab, so take the worst standard. Beam self-weight is reference only: width times depth times 25 kN/m³, plain concrete, excluding formwork, falsework, construction load and anything coming down from the slab, with no load factors. Deciding whether N is adequate is a load-combination calculation and belongs to the method statement; this tool only takes off quantities. Beams deeper than 700 mm need through-ties on the side forms — see the through-bolt calculator; the deeper the beam the higher the pressure, and the pour rate has to be controlled to match. Standard length follows the same rule as slab shoring: the total must fall between height minus 0.85 m and height minus 0.15 m, with the remainder shared between head jack (up to 400 mm) and base jack (up to 300 mm), and ledger levels are counted with ceil plus one because the closing length needs a ledger of its own. Not included: bearers, joists, soffit and side formwork, through-ties, sole boards and coupler-tube bracing. Standards are made up from only the lengths you tick as in stock — six independent switches for 3.0 / 2.5 / 2.0 / 1.5 / 1.0 / 0.5 m, shared with the facade and shoring pages. Changing the stock changes the make-up, the splice count and the tonnage: at 6.0 m clear height the full set gives a 3000 plus a 2500, while a depot capped at 2.5 m needs 2000 plus 2000 plus 1500 — one extra splice per leg, small in tonnage on a beam frame but still to be staggered lift by lift under clause 6.3.2. This is a take-off, not a substitute for the shoring design or the method statement.

Next up: Ringlock Scaffold Calculator (by component) · Ringlock Shoring Calculator (Slab Soffit)

Formula

Rows along the beamn = floor(clear span ÷ spacing along beam) + 1, one at each end
Total standardsN = rows along × rows across
Even pitchb = beam width ÷ (rows across - 1)
Actual pitchSnap b to the nearest B-SG fixed size (300-2400 in 300 mm steps)
Standard make-upComplete knapsack over the ticked lengths only (six stock sizes, each switchable), total length between height - 0.85 m and height - 0.15 m; remainder shared by head and base jacks
Ledger levelsn = ceil(actual standard length ÷ lift) + 1; the closing length needs a ledger
Transverse ledgersN = levels x rows along x (rows across - 1), sized to the actual pitch
Longitudinal ledgersN = levels x rows across x (rows along - 1), sized to the spacing along the beam
Brace class kFrom Table 6.2.2-1 by axial force N and height H, as for slab shoring
Face bracesN = 2 x [floor((rows along - 1) ÷ k) + 1] x lifts, one plane on each beam face
Top lift above 16 mBraced in every bay above 16 m, with the normal arrangement counting (lifts - 1)
Head and base jacksOne of each per standard
Beam self-weight line loadgk = width(m) x depth(m) x 25 kN/m³, plain concrete, excluding formwork, live load and load factors
Line load per rowgk ÷ rows across (kN/m)
WeightW = sum of quantity x unit mass from Table A.0.1 (kg)
Steel per metre of beamW ÷ clear span (kg ÷ m = kg/m); the clear span is the beam length on this page, not the overall frame width
A 300 x 700 beam over an 8 m clear span with 0.9 m spacing along it, two rows, 6 m shoring height and 1.5 m lifts: nine rows along the beam times two across gives 18 standards, and the 300 mm pitch lands exactly on B-SG-300. Five ledger levels give 45 transverse and 80 longitudinal ledgers, the table puts the braces at three-bay spacing for 18 braces on both faces, and 18 head jacks and 18 base jacks bring the total to about 1.01 t, or 126 kg per metre of beam. Beam self-weight is 5.25 kN/m, or 2.63 kN/m per row and 2.36 kN per standard, before formwork and live load.

How to work it out

  1. Lay out the rows along the beam: clear span divided by the spacing along the beam, rounded down, plus one, with a row at each end. The spacing along the beam can only be a multiple of 0.3 m — 0.6, 0.9 or 1.2 — because the longitudinal ledgers tying those standards together are fixed-length components. The site habit of 750 mm under a beam comes from coupler scaffolding; ringlock has no such size.
  2. Decide the number of rows across the beam. There is no code number for this: the codes only require the spacing to come out of the design, and the row count is a design outcome. Two rows for 300 to 500 mm beams, three above 600 mm, a single centred row for 200 to 250 mm. The tool does not decide, but it does show how much beam width each row carries.
  3. Work out the pitch and snap it to a size. Even pitch is beam width divided by one less than the row count; snap that to the nearest B-SG size. A 300 mm beam on two rows lands exactly on 300 and fits B-SG-300. A 400 or 500 mm beam falls between 300 and 600 and fits neither: snapping to 300 keeps the standards inside the beam and cantilevers the bearers, snapping to 600 puts them outside with eccentric jacks. Either has to be drawn.
  4. Set the standard length as for slab shoring: total between height minus 0.85 m and height minus 0.15 m, with head and base jacks taking the remainder. Note that the height here is floor to beam soffit, one beam depth lower than under the slab — do not carry over the slab figure.
  5. Count ledgers. Transverse ledgers run one per standard position along the beam, per level, per pair of adjacent rows, tying the under-beam rows together. Longitudinal ledgers run one per row, per level, per bay, along the beam. Levels are counted with ceil plus one.
  6. Brace both beam faces. One brace plane on each side, at the class from Table 6.2.2-1 as for slab shoring, continuous from base to top, so the count is two faces times planes times whole lifts. Axial force under a beam is normally higher than under the slab, so take the worst standard.

Where it goes wrong

Material and cost

Under-beam ringlock is rented by the tonne-day or square-metre-day, but in practice it is hired as one frame together with the slab shoring, because quoting the beam strip alone makes no sense for delivery and collection. One thing to watch when comparing quotes: densifying under beams raises the average quantity for the whole frame, which is captured when the depot prices by tonne and easily lost when it prices by area, so state the basis in the contract.

On site

Basis

FAQ

How should I set the pitch under a 400 or 500 mm wide beam?
This is the awkward band for ringlock beam shoring. The even pitch is 400 or 500 mm, but ledgers only come in 300, 600, 900 and so on. Snapping to 300 keeps both rows inside the beam width with the head jacks directly under the soffit, but the bearers then have to cantilever 50 to 100 mm each side to catch the side forms; snapping to 600 puts the standards outside the beam and loads the head jacks eccentrically, where clause 6.2.4 wants the bearer centred on the jack. Two things are done on site: either go to three rows at 200 to 250 mm pitch, which is not a ringlock ledger size and needs short members or coupler tube, or keep the 600 pitch with the standards outside and use double-channel bearers to bring the load back. Whichever you choose, it has to be drawn in the method statement rather than left to a verbal instruction to tighten up under the beam. The tool shows you the deviation so you know how far the arrangement sits from a standard component.
Why can't I enter 750 mm spacing under a beam when that is what we use on site?
Because 750 mm is not a ringlock ledger size. The B-SG series in Table A.0.1 runs 300, 600, 900, 1200, 1500, 1800, 2100 and 2400 in 300 mm steps, with no 750. The habit comes from coupler scaffolding, where 6 m tube is cut to length and couplers go wherever you put them, so 750 is perfectly possible there. Ringlock is different: the end connectors are fixed, and a ledger either engages the rosette or it does not. Laying out at 0.75 m and ordering 0.9 m members leaves 150 mm in every bay, which accumulates to 1.5 m over ten bays and makes the last member impossible to fit. If you genuinely need 750 mm you are in coupler territory, which is a different system. The practical spacings along a beam are 600, 900 and 1200 mm.
Should the beam frame be tied to the slab frame?
Yes, and it is a favourite thing for inspectors to look at. Under-beam standards and slab standards follow different grids, and if the two frames are built independently with only the beam side form between them, the beam and slab are loaded together at the pour while the two frames settle and sway differently — the beam soffit drops first. Clause 6.2.9 requires the shoring around an opening to act as one frame; it is written about openings, but the reasoning is the same for overall integrity. There are two practical routes: where an under-beam standard sits within 300 mm of the nearest slab standard, share one standard and align the ledgers at the same level; where they are further apart, build them separately but tie the two frames together across the beam with ledgers at every lift. The two outer faces of the beam frame also both need vertical braces, which the tool already counts.
Can I use the 2.36 kN self-weight figure directly to look up the brace class?
No, it is far short. That figure is only the concrete self-weight of the beam carried by one standard. Four things are missing: formwork and falsework weight (soffit and side forms plus bearers and joists, typically 0.5 to 0.75 kN/m²), construction load from pumping and vibration, load coming down from the slab either side over half a bay each, and the load factors of 1.3 for permanent and 1.5 for variable actions. Combined, the design axial force under a beam is commonly 15 to 30 kN, an order of magnitude above the self-weight figure. The tool therefore labels it as reference only: it tells you the order of magnitude is sensible, it does not set the brace class. Use the N from the shoring design, taken as the maximum within one independent frame.
When the beam and slab are poured together, what gets missed in the shoring take-off?
The standards under a beam carry not only the beam but half a slab bay on each side, and that is the usual omission. Take the under-beam frame as carrying the beam plus the affected slab width — beam width plus half a bay each side, so 3.6 m of slab on a 3.6 m bay — total the load over that strip and divide by the number of under-beam standards to get the axial force. Under-beam standards are also spaced tighter than slab standards, 0.6 to 0.9 against 1.2, so the two frames differ in stiffness and must be tied together with ledgers as described above, or the beam soffit settles first and the side forms crack first. On beams deeper than 700 mm the through-ties in the side forms and the soffit shoring are two separate failure modes: a soffit collapse is a shoring shortfall, a blowout is a tie shortfall, and both have to be checked.

Cite this page

Use this format in reports, method statements or coursework. The link is permanent.

Building Calculator. Ringlock Beam Shoring Calculator (Under-Beam Densification). 2026-10-25. https://jianzhujisuan.com/en/ringlock-beam-shoring

Results are estimating aids only and are not a design basis. Construction and final accounts must follow the drawings, the applicable standards and an approved method statement. Anything affecting structural safety, shoring or falsework must be checked by a suitably qualified engineer.