Two Answers for One Section
The member is a 240 by 640 glulam spanning 7.2 m across an entrance, carrying a CLT deck on its top face and hanging over a fully glazed screen. Three faces are in the room — soffit and both cheeks — and the render has been published, so the section cannot quietly grow by 80 mm in a later revision. Two calculations have to come out in its favour before anyone orders it, and the two do not agree about what the beam is.
The ambient check works on the whole 240 by 640 with an allowable bending value raised, because the load that governs it is snow and snow does not sit there for ten years. The fire check works on whatever survives an hour under the standard curve, with most of the snow gone out of the load combination and the material factor changed underneath it. One adjustment multiplies capacity upward; the other subtracts material from three sides. They move in opposite directions and they are not interchangeable, which is why an engineer who has run one of them has finished roughly half the work.
Which one governs is genuinely not predictable from experience. A long beam over glazing is usually settled by deflection, and a beam settled by deflection almost always has a comfortable fire case, because the fire situation carries no serviceability limit at all. A short, heavily loaded beam sized tight on bending is the one that fails its fire check on the second sheet — and by then the depth is on a drawing that has been through planning.
The Bonus That Belongs to the Shortest Load
Timber will carry more stress for a short time than it will carry forever, and the ANSI/AWC NDS puts that into design as a multiplier keyed to the cumulative duration a load acts. Table 2.3.2 sets the values: the lowest for permanent load, the highest for impact, and the snow entry sitting where a two-month accumulation belongs. It is not a discretionary uplift to be spent on a marginal result. It is an attribute of the load case being examined, and it belongs to that case only.
In a combination, the factor comes from the shortest-duration action present — dead plus snow is checked at snow's value, not at dead's. What gets skipped is the other half of that rule: the same member also has to be checked under permanent load alone, at the permanent factor, with no snow in the combination at all. Arithmetic decides which of the two governs, and permanent load wins whenever it is several times the snow figure. That is not exotic. A planted roof, a thick sand-cement topping, a heavy paver terrace on pedestals over a light snow region — the dead-only case governs on all of them, and the sheet that only ever shows dead plus snow has never tested it.
The Eurocode reaches the same physics down a different road, and mixing the two produces a number belonging to neither. EN 1995-1-1 modifies strength with a factor read off a grid of service class against load-duration class, so the answer depends on both how long the load acts and how wet the beam lives, and it divides by a material partial factor afterwards. Which duration class snow falls into is assigned by the National Annex rather than by the base standard, and it can differ by altitude within one country. Look it up for the jurisdiction the building is in rather than carrying it from the last project.
Two design values sit outside this multiplication entirely, and both are about to matter. Stiffness is one — the modulus used for deflection is unaffected by how long the load lasts, which is why the serviceability check gets none of this benefit. Crushing across the grain is the other, so the bearing at each end of this beam earns nothing from the fact that its governing load is snow. Beyond that, the duration factor is one link in a chain that also includes wet service, temperature, size or volume, lateral stability, flat use, incising and repetitive action. A figure with only the duration factor applied is a step in a calculation, not an allowable stress.
Write the combination next to the factor on the sheet. A reviewer who sees the snow multiplier printed with no named load case beside it cannot tell whether it was earned or assumed, and the reasonable response to that is a question rather than a signature.
Put the tabulated design value for the species and layup through the factor for the case you are actually checking, then run it again for permanent load alone — the second pass is the one that catches a heavy roof build-up over a light snow figure.
The wood's tabulated (reference) allowable design value, in whatever unit your design tables use (e.g. psi or MPa).
The shortest-duration load governing this design check, which sets the applicable CD factor.
Reference value with CD applied
1,150 (CD factor)
This applies the load-duration factor CD alone. NDS requires the full adjustment chain — wet service CM, temperature Ct, size CF/CV, beam stability CL, flat use, incising and repetitive member as applicable — before a number is a design value. Do not use this figure as a final allowable stress.
- CD factor applied
- 1.15
They open the calculator with your figures already in it
Wood Load Duration Factor (CD) Adjustment Calculator: 1,150 (CD factor) — shown in imperial, US market. The link sets both, so the result they see is the one on your screen.
What this calculation does not cover
- CD belongs to allowable stress design and to nothing else. The same member checked by LRFD uses the time effect factor lambda in its place, with different values applied against factored rather than service loads. Carrying a CD into an LRFD check, or lambda into an ASD one, mis-scales the capacity by a factor no later step in the design will flag.
- It multiplies whatever is typed in, including values CD is not permitted to touch. Alongside modulus of elasticity, NDS also excludes compression perpendicular to grain from load duration adjustment — so a bearing check on a sill, a plate or a beam seat run through this page comes back with a capacity the code does not actually grant, and bearing is where a wood frame most often runs short.
- The largest CD is not the governing case, and checking one combination hides that. Each combination is checked with the CD of its own shortest-duration load, so a smaller load with a lower factor can control: dead alone at 0.9 can govern a member that looks comfortable under dead plus snow at 1.15. The design check is the worst result across every combination, not the one from the biggest load.
The Ambient Sheet, on the Whole Section
With the adjusted value settled, the ambient check is short. The moment comes from the load and the span — the simple-span expression if the beam really is simply supported, which an entrance beam picking up a post from the storey above is not. The section modulus of the full 240 by 640 is just under 16.4 million cubic millimetres, and the bending stress is the moment divided by it. Everything interesting happens in the two adjustments that are specific to glued laminated timber rather than in that division.
The first is that glulam is graded as a manufactured beam, not as a piece of timber, so a large member is penalised for its volume while a poorly restrained one is penalised for its slenderness — and the NDS applies whichever of those two reductions is worse, not both stacked. Whether the second one bites depends on a site fact rather than a drawing: a CLT deck screwed down into the top face restrains the compression edge continuously, a deck merely bearing on it does not, and a beam with a rooflight slot running beside it may have long unrestrained stretches nobody meant to create. Settle that before choosing a stability factor, because it is the difference between a comfortable pass and a section change.
The second is orientation. A glulam beam is laid up with its best laminations at the extreme fibres, and unbalanced layups put the good material only in the tension face — which is why those beams carry a TOP mark from the plant, under EN 14080 in Europe and ANSI A190.1 in North America. A beam installed upside down is not the beam the design values describe. Neither is a beam run continuous over an intermediate support, where the tension fibre at the support is the top one; that condition needs a balanced layup specified at order stage, not discovered on the deck.
- Fix the load combination and the duration class first, and name it on the sheet.
- Take the moment from the real support condition, including any point load handed down from above.
- Work the section modulus of the delivered section, not the nominal size on the architect's plan.
- Apply the full adjustment chain, taking the worse of the volume and stability reductions rather than both.
- Repeat the whole check for permanent load alone at its own factor.
- Only then start the fire sheet, because it needs the section this one settled on.
Turn the moment and the section into a stress that can be argued with — and keep the number, because you are about to run it a second time on a section roughly half this size.
The maximum bending moment the beam must resist.
The beam's cross-sectional width (the narrower dimension).
The beam's cross-sectional depth (the dimension parallel to the bending load).
Actual bending stress
1,442 psi
They open the calculator with your figures already in it
Timber Beam Bending Stress Calculator: 1,442 psi — shown in imperial, US market. The link sets both, so the result they see is the one on your screen.
Add the equipment this sizes
This result is a specification — 1,442 psi — not a quantity. Put the thing it sizes into your project: how many, what you call it, and your supplier’s price.
What this calculation does not cover
- The figure returned is the stress demand on the section, not a verdict on the beam. Nothing here compares it against the bending strength of your species and grade, and none of the modification factors are applied — load duration and wet service under the NDS, kmod and the material partial factor under Eurocode 5. Under Eurocode 5 those two alone typically cut the characteristic bending strength to around 60 percent of its value, and the factors themselves are jurisdictional.
- Bending is only one of the checks a timber beam has to pass. This page does not calculate shear stress, which for a rectangular section is 3V/(2bd) and commonly governs on short heavily loaded spans, nor deflection, which usually governs on long ones and is limited by span ratios such as span/360 for imposed load depending on the jurisdiction. Bearing stress at the supports is also outside its scope.
- The flexure formula assumes the compression edge is held against sideways movement. A deep, narrow beam loaded on edge with an unrestrained compression edge can fail by lateral torsional buckling at a moment well below the one this stress figure implies is safe, which is why codes apply a beam stability factor (CL in the NDS, kcrit in Eurocode 5). No such reduction is made here.
- The calculation uses the full uncut rectangle you type in. Notches, birdsmouths, bolt holes and drilled service holes reduce the section modulus, and a notch on the tension face adds a stress concentration that simply reducing the depth does not represent, which is why code rules restrict notch depth and position. Enter actual dressed dimensions as well: a nominal 2x10 measures 1.5 by 9.25 inches (38 by 235 mm), and using the nominal figures understates the bending stress by about a third.
- Depth must be the dimension in the plane of the load, not just the larger one. Entering a 100 by 300 mm joist the wrong way round — 300 wide by 100 deep, as if laid flat — triples the reported stress, and the calculator cannot tell which orientation you meant. Every box follows the unit switch — the moment in kN·m or kip·ft, the section in millimetres or inches — and the stress comes back in MPa or psi.
Stiffness Earns Nothing From Duration
The deflection check gets no benefit from the snow being short. Stiffness is excluded from the duration adjustment, so the beam is exactly as flexible under a two-month load as under a permanent one, and the number that comes out of the elastic calculation is the number. What duration does change is creep, handled separately: the NDS multiplies the long-term component of deflection before adding the short-term part, and EN 1995-1-1 does the equivalent with a deformation factor tied to service class, producing a final deflection rather than an instantaneous one. Snow contributes little to that; the deck, the topping and the beam's own weight contribute all of it, for the life of the building.
Over glazing the limit that matters is rarely the code one. A roof beam satisfying the usual ratio can still drop enough to close a movement gap onto a glazed head, and the glazing supplier publishes a head deflection allowance that is normally tighter than anything in the structural code — that allowance is the governing figure, and it is a contractual one. Beyond the arithmetic there is the line itself: a beam running above a long horizontal transom is compared directly against it by every visitor, and precamber is the only cheap answer. Camber is manufactured in and marked, so it has to be on the order rather than in the hope, and a cambered beam set the wrong way up is a defect that arrives on the lorry.
Run the elastic deflection against the ratio first, then hold the result against the glazing supplier's stated head allowance — on a beam over a screen that second limit is usually the one that decides the depth.
The uniformly distributed load along the beam's length.
The beam's clear span between supports.
The glulam's modulus of elasticity, from the manufacturer's grade stamp or design values.
The beam cross-section's moment of inertia about the bending axis.
The applicable code deflection limit, as a fraction of the span.
Calculated deflection
0.582 in
The deflection this beam works out to is below the L/360 limit for the span entered shown with it — you entered it from the deflection ratio you chose. Being under one limit is not a design. Nothing else is checked here — not the other limit states, not the connections, not the member the load arrives from.
- Allowable limit
- 0.65 in
They open the calculator with your figures already in it
Glulam Beam Deflection Checker: 0.5816 in — shown in imperial, US market. The link sets both, so the result they see is the one on your screen.
Add the equipment this sizes
This result is a specification — 0.582 in — not a quantity. Put the thing it sizes into your project: how many, what you call it, and your supplier’s price.
What this calculation does not cover
- The formula is the simply supported, uniformly loaded case only, Δ = 5wL⁴/(384EI). A cantilever of the same length and load deflects about nine and a half times as much, a beam continuous over a central support roughly two-fifths as much, and a central point load deflects a simple span about 1.6 times as much as the same total load spread evenly, so smearing a post or girder reaction into an equivalent uniform load understates the answer by around a third.
- This is the instantaneous elastic deflection. Timber creeps under sustained load, and the codes deal with it by multiplying the permanent share of the deflection before it is compared with the total-load limit, typically by about 1.5 in (38 mm) dry service and 2.0 when the timber is wet or green, with the exact factor jurisdictional.
- One deflection is compared against one denominator, but a floor is normally required to satisfy two separate checks: live load alone against the tighter limit and dead plus live against the looser one. Nothing on the page can tell which load has been typed in, so an L/360 pass on a total load is merely conservative while an L/240 pass on live load alone is not the floor check any code recognises. Meeting L/360 also says nothing about how a long-span floor feels underfoot, because perceived bounce is a vibration problem governed by frequency and mass rather than by this ratio.
- Only bending deflection is calculated. Shear deformation is left out, and in timber it is not trivial because the shear modulus is roughly one-sixteenth of E: on a deep beam with a span-to-depth ratio below about 15 it can add ten per cent or more. Whether your input already allows for it depends on whether the supplier publishes a true modulus or an apparent one that carries a shear allowance.
- The result is movement from the beam's unloaded shape, not sag below level. Glulam is routinely manufactured with camber, roof beams commonly to something like 1.5 times the dead-load deflection, so the installed beam finishes higher than this figure implies. On a shallow-pitch roof the same deflection is what starts ponding, where water collects in the sag and deepens it, and that feedback loop cannot be represented by a linear elastic formula.
- The moment of inertia is taken as a single constant for the whole span, so a tapered or pitched glulam, a notched end, or a section drilled for services is stiffer on this page than it is on site.
An Hour Off the Outside
The fire sheet starts by rebuilding the member. Under the reduced cross-section method of EN 1995-1-2, a notional charring rate for the product and its characteristic density is multiplied by the required period to give a char depth, and a further zero-strength allowance is deducted behind it to account for timber hot enough to have lost its stiffness without having burned. Both the rate and the allowance are read from the standard being designed to. The NDS gives the American equivalent in its Chapter 16, with a different charring model and a different treatment of the heated zone, and AWC Technical Report 10 sets that method out in full. A rate borrowed from one document and an allowance borrowed from the other produce a residual section that belongs to neither.
Then count faces, one dimension at a time. This beam sits under a deck, so the fire reaches its soffit and both cheeks but not its top: the width loses material from two sides, the depth from one. Take a rate of 0.7 mm per minute and a 7 mm allowance — illustrative values, not a licence to skip the table — and each exposed face costs 49 mm at sixty minutes. The 240 width becomes 142. The 640 depth becomes 591, because only the soffit is exposed.
The consequence is worse than those numbers look, because section modulus goes with the square of the depth. The residual 142 by 591 gives about 8.3 million cubic millimetres against the 16.4 million you started with — the beam has lost roughly half its bending capacity and a little under half its area in an hour, while looking, from the outside, like a slightly smaller beam. That is the single figure worth carrying out of this page.
The load side moves the other way, which is the only reason any of this works. Fire is an accidental situation, so the combination is not the strength one: companion actions come in at reduced factors under EN 1990 or under the extraordinary-event provisions of ASCE/SEI 7, and much of the snow that governed the ambient sheet is simply not in it. The material side moves too. The reduced cross-section method pairs the smaller section with a material factor of unity, carrying the whole strength reduction in the geometry rather than applying a second penalty on top; the NDS route converts reference design values toward average member strength before the fire check, which means the adjusted stress from your ambient sheet cannot be reused here. Fire design is not the ambient calculation with a smaller beam typed into it.
Two things belong on the sheet at the end. One is the residual dimension itself, with the face count it assumed, because a beam later exposed on a fourth side by a demolished partition is a different calculation. The other is the headroom between that residual and the smallest section the check still passes at, expressed as a thickness that may come off the visible face over the life of the building — the number a facilities manager needs before anyone sands a water stain out of the soffit. And the whole notional model rests on the member holding its geometry while it burns, which a beam whose adhesive line opens under heat does not do: where a lamination can fall away the exposed surface renews itself, the rate ceases to be the tabulated one, and the standards send that product down a different route entirely.
What an hour of fire leaves of the beam
- Char layer — carbon with no structural value, its depth the notional charring rate multiplied by the period the fire strategy requires Mass Timber Char Depth & Residual Section Calculator
- Zero-strength layer — timber hot enough to have lost stiffness without burning, deducted behind the char line by the reduced cross-section method
- Residual section — the member the fire case is checked on, holding roughly half the section modulus of the beam that was delivered Timber Beam Bending Stress Calculator
Run the width and the depth as two separate passes, because a beam under a deck loses two char depths across its width and only one off its depth — and the difference between those two answers is what the residual bending check needs.
The period the element has to survive under the standard fire, as consented.
The notional rate tabulated for this product and density in the standard you are designing to.
Depth of heat-damaged timber just inside the char line that the reduced cross-section method discounts.
The width, depth or panel thickness being checked, before any fire loss.
How many opposite faces of this particular dimension the fire can reach.
The smallest residual the engineer's fire check still passes at — from the design, not from this page.
Residual section dimension
5.69 in
The headroom shown is the total that may come off this face across the life of the building, not per visit. Record what is removed at each remedial pass, because two light sandings a year apart are indistinguishable from one heavy one by the time it matters.
- Notional char depth
- 1.65 in
- Effective loss per exposed face
- 1.9 in
- Surface removable before the residual reaches the required minimum
- 0.94 in
- Proportion of the original dimension surviving
- 59.93 %
They open the calculator with your figures already in it
Mass Timber Char Depth & Residual Section Calculator: 5.69 in — shown in imperial, US market. The link sets both, so the result they see is the one on your screen.
Add the equipment this sizes
This result is a specification — 5.69 in — not a quantity. Put the thing it sizes into your project: how many, what you call it, and your supplier’s price.
What this calculation does not cover
- One dimension at a time. A three-sided beam needs two runs — width at two faces, depth at one — and the residual capacity check uses both results together.
- Notional charring assumes the member keeps its shape and no layer falls away; products where a lamella can debond char faster and are covered by different provisions in the standards.
Where the Section Was Already Missing
Everything above assumed a rectangle. Exposed beams rarely stay rectangular: a notch at the bearing to drop the soffit level with a steel beam beside it, a birdsmouth where a rafter lands, a rebate for a blind box, a hole drilled for a sprinkler drop during second fix. A notch cut into the tension face at the end of a member does not merely reduce the depth in proportion; the NDS handles it at 3.4.3 by amplifying shear stress relative to the net depth by the square of the depth ratio, which is why a notch that removes a fifth of the depth does far more than a fifth of the damage. EN 1995-1-1 arrives somewhere similar through a notched-beam factor that falls away sharply with notch depth and rewards a tapered notch over a square one. Glulam gets less latitude than sawn timber here, and a tension-face notch in a glulam bending member is a question for the manufacturer before it is a calculation.
A hole through an exposed beam also gives the fire a fresh surface to work on. Char advances from every face the fire can reach, and a service penetration left open at both ends is two more faces in the middle of the span, in the region where the moment is highest. That is why penetrations through exposed members belong in the machine file and the fire strategy together, not in a coordination drawing issued after the beam was designed.
The rule that follows is simple and worth writing into the induction pack: nothing is cut into an exposed structural member after the fire case is signed without the engineer re-running it. Both sheets assumed a section. A saw changes the section on both.
Before arguing about whether a notch at the seat is acceptable, see what it does to the shear stress at the net depth — the squared relationship makes the answer larger than the geometry suggests.
The full, un-notched depth of the beam.
How deep the end notch is cut into the beam, measured from the notched face.
Shear stress amplification factor
1.452 ×
- Net depth after notch
- 9.75 in
They open the calculator with your figures already in it
Timber Beam Notch Reduction Factor Calculator: 1.45 × — shown in imperial, US market. The link sets both, so the result they see is the one on your screen.
What this calculation does not cover
- This returns the amplification factor on its own. It never asks for the shear force at the support, the beam breadth or the species allowable shear value, so it cannot say whether the notched beam is adequate — a 1.44 factor is harmless on a lightly loaded joist and decisive on one already sitting close to its allowable shear stress.
- The factor multiplies the shear stress worked out on the net depth below the notch — 3V ÷ 2b·dn — not on the full section. Apply it to a gross-section stress of 3V ÷ 2bd instead and the answer falls short by a further full-depth to net-depth ratio: for the 300 mm (12 in) beam with a 50 mm (2 in) notch used as the example, the correct stress is 20 per cent higher than that mistake gives.
- Nothing here enforces how deep a notch is allowed to be. The inputs will accept a 150 mm (6 in) notch in a 300 mm (12 in) joist and return 4.00 without objection, whereas end notches in sawn bending members are normally capped near a quarter of the depth, with a shallower limit away from the support and no notching through the middle third of the span; the exact fractions depend on the code and edition you are working to.
- The squared ratio assumes a square notch with a sharp re-entrant corner and gives no credit for tapering or bevelling the cut, which is the usual way of easing that stress concentration. It also frames the problem as a shear stress, when the failure that governs is a split running along the grain from the corner in tension perpendicular to the grain — a seasoning check already present at that corner can start it below the calculated stress.
- The provision behind this factor is written for solid rectangular sawn timber. Glulam, LVL and I-joists are governed by separate rules — I-joist flanges must not be notched at all, and tension-face notches in glulam have their own provisions — yet the calculator will still return a number if you type those dimensions in.
- An end notch also moves the bearing onto the underside of the cut, and compression perpendicular to the grain over that shortened seat is not checked here at all. A notch that passes the shear amplification check can still crush at the support.
The Ends, Which Neither Sheet Flatters
Both checks so far were about the middle of the span, and both of the adjustments that made them work stop at the bearing. Crushing across the grain gets no duration benefit at all, so the seat carries the same allowable under snow as it would under a permanent load, on an area that is small, fixed by the detail, and frequently reduced further by a chamfer or a drip. The NDS does allow a bearing length increase for short bearings away from the member end, and EN 1995-1-1 has its own factor for bearing perpendicular to grain, but neither is generous and neither applies at the very end of a beam. Where the seat is a steel shoe, check what the beam is actually sitting on rather than the plan size of the plate.
Fire treats the ends worst of all, because steel conducts and timber does not. An exposed angle, a slotted plate with its bolt heads showing, a hanger with its flange in the room — each is a path for heat into the middle of a member whose surface is otherwise protecting itself by charring. EN 1995-1-2 deals with connections as their own problem, requiring them to be designed or protected for the period rather than assumed to inherit the member's rating, and the usual answers are a concealed plate with the bolt holes plugged to a defined depth, an increased side and end distance, or a cover board. The plug depth is fire cover; a fixer who leaves the holes open has removed part of the fire design without touching the structure.
The other thing the ends do is move. A glulam shrinks and swells far more across its depth than along its length, so a deep beam restrained at both ends by rigid steel connections builds splitting stress in itself as the building dries out. Detailing one end to slide, keeping fastener groups compact in the depth direction, and letting the beam reach service moisture content before it is locked in are what stop a check appearing along the glue line of a beam that passed every calculation on both sheets.
Two Sheets That Are Supposed to Disagree
The output of this exercise is not a section. It is two justifications for the same section, each naming its own load combination, its own adjustments and its own geometry, filed together so the next engineer can see which one governed. Where they nearly tie, say so — a beam passing its fire case by a few millimetres of residual depth is a beam with no capacity for a later change of use, and that is worth a sentence in the report rather than a shrug.
What the building operator inherits from the second sheet is a maintenance instruction disguised as a number. The residual section, the face count it assumed, and the thickness that may still come off the visible face are all facts somebody will need in year eight, when a leak stains the soffit and a contractor offers to sand it out. Record them once, in the handover, and the answer takes ten minutes instead of a re-analysis.
None of the arithmetic on this page is a design value on its own. The duration factor is one link in an adjustment chain; the residual dimension is geometry that still has to be put through a capacity check under the fire combination; the deflection figure is elastic and unaged. Work each route from a single document throughout, and let the locally adopted code and the project fire strategy settle what may be exposed in the first place.
| What is being fixed | Ambient, snow governing | Sixty-minute fire case |
|---|---|---|
| Section used | Full 240 by 640 as delivered | Residual 142 by 591 after char and the zero-strength allowance |
| Section modulus | About 16.4 million mm³ | About 8.3 million mm³ — roughly half |
| Load combination | Strength combination with snow as the leading action | Accidental combination, companion actions reduced |
| Strength adjustment | Duration factor for the shortest load in the combination, plus the rest of the chain | Reduction carried by the lost section; material factor of unity in the reduced cross-section method |
| Deflection | Often governs over glazing; stiffness gets no duration benefit | Not checked — the fire situation has no serviceability limit |
| Bearing across the grain | No duration benefit; area fixed by the seat detail | Connection needs its own protection, plugged holes and cover |
| What the sheet produces | A section, and the case that governed it | A residual dimension and the thickness left for future refinishing |
What each sheet needs before it can start
Neither check can begin from the architect's plan alone. This is the information each one is waiting on, and the order it usually arrives in.
- The product, layup and TOP mark — Strength class, whether the layup is balanced, and which face was manufactured as the tension face — an unbalanced beam over a continuous support is the wrong beam.
- The governing load combination, named — Duration factor and combination are one statement, not two. The permanent-load-only case gets its own line whether or not it governs.
- Restraint to the compression edge, as built — A deck screwed into the top face restrains it; a deck bearing on it does not. This is the input that decides whether the stability reduction bites.
- Required fire period and the number of exposed faces — Off the fire strategy, not the product literature, and per dimension — width and depth usually see different face counts.
- Charring rate and zero-strength allowance from one document — Both figures come from the same standard as the rest of the fire route. Mixing the Eurocode and the NDS gives a residual section belonging to neither.
- The glazing head deflection allowance — Where the beam sits over a screen, the supplier's figure is usually tighter than the code ratio and is the one that sets the depth.
Opens the calculators above on one screen with the dimensions from this article already filled in. Quantities only — this site publishes no price list, because local prices vary too much to publish honestly.
