Guide
Spans and Load Paths: How Weight Gets to the Ground
Published July 19, 2026
Every span table, every header size, every footing diameter on this site's framing calculators is answering the same underlying question in a different form: how much weight does this specific member actually have to carry? The idea behind that question is called tributary area, and once it clicks, a lot of framing decisions that look arbitrary from the outside — why this post is bigger than that one, why moving a single post to dodge an obstacle can matter more than it looks like it should — stop looking arbitrary at all.
This page explains the idea. It doesn't replace an engineer's calculation for anything genuinely load-bearing, and it says so plainly rather than pretending a conceptual page is a substitute for a stamped design — but understanding the idea is what makes the header size calculator, floor joist calculator and deck footing calculator make sense as more than a black box that spits out a number.
Tributary area: the idea behind every span table
A structural member doesn't carry the load of the whole building — it carries the load of the area around it that has no other member closer to share the job. That area is its tributary area, and the general rule for finding it is simple: measure half the distance to the next supporting member in every direction, and that's the boundary. A floor joist's tributary width is half the distance to the neighboring joist on each side, which — since both neighbors contribute their own half — works out to the full spacing between joists. A post supporting a beam has a tributary area bounded by half the distance to the next post along the beam in each direction, and half the distance to whatever's supported on the other side.
Point load versus distributed load
A distributed load is spread evenly along a member's length — the weight of a floor's furniture and occupants pressing down along a joist, expressed as a weight per square foot or per linear foot. A point load is concentrated at a single spot — a post landing on a beam, a beam landing on a footing. These aren't just two ways of describing the same thing; they get checked differently, because a member handling a concentrated point load needs enough local bearing capacity right at that spot, not just enough overall capacity averaged along its length.
How a load path continues, beam to post to footing
A load path is the chain a building's weight actually travels down through, from a roof or floor to the ground, and at every step the load changes form: joists collect a distributed load and hand it to a beam as a series of near-point loads; the beam collects those and hands its full reaction down to each post as a single point load; each post hands that point load to its footing; and the footing spreads that point load back out as a distributed pressure across its own bearing area on the soil below. Every member in that chain has to be sized for everything accumulated above it, not just its own local load — a beam carrying four joist bays is carrying the tributary load of all four, and the post beneath it is carrying the beam's full reaction from both directions the beam spans.
Where moving one post matters
Take a deck beam running 24 feet, supported by three posts — one at each end and one in the middle. With the middle post centered at the 12 foot mark, it carries a tributary width of 12 feet (half the distance to each end post), and each end post carries 6 feet. Now shift that middle post to the 16 foot mark to dodge a tree root or an existing footing — the middle post's own tributary width doesn't actually change; it's still splitting the same 24 foot beam and still ends up carrying 12 feet either way. What changes is the two end posts: the one nearer the new position now carries 8 feet of tributary width instead of 6, a 33% increase, while the other drops to 4 feet.
That's the genuinely non-obvious part — moving the post you can see doesn't change its own load nearly as much as it changes the load on the posts you didn't touch. A footing sized for a 6 foot tributary width now quietly carrying 8 feet of load is exactly the kind of change that's invisible on the finished deck and very much not invisible to the footing underneath it.
What this page explains, and what an engineer decides
Tributary area and load path are the concept; sizing an actual header, joist, beam or footing for a real structure is an engineering calculation that accounts for species and grade of lumber, live and dead load requirements, soil bearing capacity, and local code — all of which vary by jurisdiction and by the specific structure. This page, and the calculators it supports, are tools for understanding and estimating, not a substitute for a licensed professional's design on anything structural, especially where a load path has been altered from a standard, tabulated configuration the way the moved-post example above illustrates.
FAQ
Does tributary area apply to roof framing the same way it applies to a deck?
Yes, the same principle governs rafters, ridge beams and the walls or posts beneath them — a rafter's tributary width feeds the ridge and the wall plate, which feed the studs below, which feed the foundation, following the identical half-distance-to-the-next-support logic all the way down.
Why does a beam supporting more joist bays need to be a bigger size, not just a longer one?
Because it's carrying more accumulated tributary load, not just spanning more distance — a longer beam over the same joist spacing is handling more total weight from more joists, which requires more depth or a stronger species to resist bending and deflection, independent of the length itself.
Is tributary area the same thing as the area a footing calculator asks for?
Related but not identical — a footing calculator like the deck footing calculator takes a post's tributary area as one of its inputs and converts it to a load, then sizes the footing to spread that load across enough soil-bearing area, which depends on soil type as well as the load itself.
Can I roughly estimate whether a load path change is significant without an engineer?
The tributary-area math itself is straightforward arithmetic you can do by hand, as the moved-post example shows, and it's worth doing before assuming a layout change is harmless. Whether the resulting change is within a member's actual capacity is the part that needs an engineer or a code-compliant span table, not a rough estimate.
Does a point load always need a bigger member than the same total weight distributed evenly?
Generally yes, for the member receiving that concentrated load at a single spot — a distributed load spreads stress along the whole member, while a point load concentrates stress at one location, which is why posts, beams and footings are checked specifically at their bearing points rather than assumed adequate just because the total weight seems reasonable.