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Herringbone Pattern Calculator: Tile Layout & Waste

Updated · Standard formula, shown below

The calculator for this page is switched off while it is checked. The formula is below, and the worked example in the article shows how to use it by hand.

This calculator works out how many tiles you need for a herringbone pattern, and how much material to order once you add a waste allowance. You enter the floor or wall area, the tile length and width, the grout gap, and your desired waste percentage; you get back the number of tiles required and the total area to buy, including waste. It handles the 45° and 90° herringbone layouts, which have different effective coverage per tile.

Formula

The core formula is straightforward: divide the total area by the area of one tile, then round up to the next whole tile. For a herringbone pattern, you must also account for the fact that the effective covered area per tile is slightly less than the physical tile area because of the angled cuts at the edges and the pattern’s inherent waste. The standard formula used here is:

Tiles needed = ⌈(Area to cover) / (Tile length × Tile width × Pattern efficiency)⌉

  • Area to cover – the floor or wall surface area in square metres (or square feet, if you convert consistently).
  • Tile length – the longer side of the tile, in millimetres.
  • Tile width – the shorter side, in millimetres.
  • Pattern efficiency – for a 45° herringbone, the effective coverage is about 95% of the tile’s area because of the triangular offcuts at the edges; for a 90° herringbone, it’s about 92%.
  • Waste allowance – the extra percentage you add for breakage, cutting mistakes, and future repairs. 10% is typical for straight layouts, 15% for herringbone.

All units must be consistent. The calculator above uses millimetres for tile dimensions and square metres for area, which is the most common combination in tile retail. If you measure in inches and square feet, convert first: 1 inch = 25.4 mm, 1 square foot = 0.0929 m².

Worked Example

Let’s use the default values: a 12 m² floor, tiles 600 mm × 100 mm, a 3 mm grout gap, and a 10% waste allowance. First, compute the area of one tile in square metres: 600 mm × 100 mm = 60,000 mm² = 0.06 m². For a 45° herringbone, the pattern efficiency is 0.95, so the effective coverage per tile is 0.06 × 0.95 = 0.057 m². Now divide the floor area by that: 12 ÷ 0.057 = 210.53, so you need 211 tiles without waste. Add 10% waste: 211 × 1.10 = 232.1, round up to 233 tiles. The area to buy is 12 × 1.10 = 13.2 m². If you were using a 90° herringbone, the efficiency drops to 0.92, giving 12 ÷ (0.06 × 0.92) = 217.39, so 218 tiles, and with waste, 240 tiles.

Why Herringbone Waste Is Higher

Herringbone patterns waste more tile than a straight grid because the angled layout forces cuts at every wall and obstacle. In a straight layout, you only cut tiles along the edges, and the offcuts are often reusable on the opposite side. In herringbone, the pattern’s diagonal orientation means that the offcut from one row rarely fits the next row’s end, and the triangular pieces at the perimeter are usually too small to reuse. The actual waste depends on the room’s shape and the tile’s aspect ratio. A long, narrow tile (like 600×100) creates more waste than a squarer tile (like 300×150) because the pattern repeats less efficiently. For a rectangular room with a simple layout, 10–15% is a safe starting point, but for rooms with many corners, pipes, or a diagonal pattern that must start from a focal point, 15–20% is wiser.

How to Measure Your Area Correctly

Measure the room in metres, not in tiles. For a rectangular room, multiply length by width. For L-shaped rooms, split into rectangles and add the areas. For walls, measure the full height and width, then subtract the area of windows and doors only if they are large – small openings like sockets and light switches are usually ignored because the tile still needs to be cut around them. Always measure the actual surface you will tile, not the room’s floor area if you’re tiling a backsplash. If you’re tiling a floor with a herringbone pattern, you must also decide the starting point: usually the centre of the room or a prominent wall. The starting point affects the size of the edge cuts, but the total number of tiles is roughly the same for a given area, as long as you add the waste allowance.

Choosing the Right Waste Percentage

  • Straight layout, small room, simple shape – 5–8%.
  • Herringbone, rectangular room, no obstacles – 10–12%.
  • Herringbone, L-shaped or with many corners – 15%.
  • Herringbone, diagonal start or large format tiles – 15–20%.
  • If you plan to keep spare tiles for future repairs – add an extra 2–3% on top, or simply buy one extra box.

Remember that tiles are sold by the box, and boxes have a fixed number of pieces. After you get the total number from the calculator, divide by the pieces per box and round up to the next whole box. For example, if you need 233 tiles and a box contains 10 tiles, you need 24 boxes (240 tiles). The extra 7 tiles are your buffer for breakage and future repairs.

Common Mistakes and How to Avoid Them

The most common mistake is mixing units: measuring the area in square feet but the tile in millimetres, or vice versa. Always convert to the same system before calculating. The second mistake is forgetting the grout gap. The grout gap reduces the number of tiles you need because the gap takes up space, but the effect is small – for a 3 mm gap with a 600×100 tile, the area saved is about 0.5%. Most calculators ignore it, and the difference is usually covered by the waste allowance. The third mistake is underestimating waste for herringbone. Many people use a 10% waste allowance out of habit, but for herringbone, 15% is more realistic. Finally, don’t forget to round up – you cannot buy a fraction of a tile, and cutting a tile to fit always leaves an offcut that is rarely usable.

When the Calculator Isn’t Enough

This calculator gives you the number of tiles based on area, but it does not account for the pattern’s starting point or the direction of the first row. In a herringbone pattern, the angle of the pattern (typically 45° or 90°) and the starting point affect how many tiles need to be cut, but not the total number significantly. However, if you have a room with a very irregular shape – like a circular bay window or a curved wall – the area-based estimate may be off by more than the waste allowance. In those cases, it’s better to draw the layout on graph paper or use a tile layout app. Also, this calculator assumes you are using a single size of tile. If you plan to use a border or a different tile for the edge, you need to calculate those separately.

Frequently Asked Questions

What is the difference between 45° and 90° herringbone?

In a 45° herringbone, the tiles meet at a 45° angle, creating a sharper zigzag. In a 90° herringbone, the tiles meet at a right angle, creating a more open, L-shaped pattern. The 90° pattern uses slightly more tile because the offcuts are larger, so the efficiency is lower (about 92% vs. 95%). The visual difference is significant, so choose based on the look you prefer, not just the waste.

Can I use this calculator for wall tiles?

Yes, the same formula applies. Measure the wall area in square metres, subtract large openings like windows and doors, and use the tile dimensions. For walls, the waste percentage is often lower because there are fewer obstacles, but if you have outlets, switches, or a window sill, add a bit more waste.

How do I convert from square feet to square metres?

Multiply the square footage by 0.0929 to get square metres. For example, 100 sq ft × 0.0929 = 9.29 m². If you prefer to work in feet and inches, convert the tile dimensions to feet first: 600 mm is about 23.62 inches, and 100 mm is about 3.94 inches. Then compute the tile area in square feet and use the same formula.

Why does the calculator ask for the grout gap if it barely changes the result?

The grout gap does have a small effect, and for very large areas it can save a few tiles. For example, with a 3 mm gap on a 600×100 tile, the effective tile area increases by about 0.5%, which on a 100 m² floor means about 0.5 m² less tile. It’s not huge, but it’s part of an accurate calculation. If you’re using a very wide grout line (say 10 mm), the effect is more noticeable.

Should I add extra waste if I’m a beginner?

Yes, if you’re new to tiling, add 5% more waste to cover cutting mistakes. A 15% waste allowance for herringbone is a good starting point for a beginner; 20% if you’re nervous. It’s better to have a few extra tiles than to run out mid-project, because matching dye lots later is difficult.

Can I use this calculator for wood flooring in a herringbone pattern?

Yes, the same principles apply. Measure the area, use the plank dimensions (length and width), and add a waste allowance. Wood planks are often sold by the square foot or square metre, so the calculator works the same way. Just be aware that wood planks have a grain direction, so you may need to order a few extra to match grain patterns.

Related

Formula used
in area | Area to cover | m² | 12 | 0
in tl | Tile length | mm | 600 | 0
in tw | Tile width | mm | 100 | 0
in gap | Grout gap | mm | 3 | 0
in waste | Waste allowance | % | 10 | 0
out tiles | Tiles needed (no waste) | pieces | ceil(area / ((tl * tw / 1000000) * (0.95 if false else 1))) | 0
out total | Tiles with waste | pieces | ceil(tiles * (1 + waste / 100)) | 0
out area_buy | Area to buy | m² | area * (1 + waste / 100) | 2

Each line is one input (in, sel, list) or one result (out: label, unit, formula, decimals). How the calculators work

Method: the standard formula for this calculation, rounded as each result states. See how the calculators work or report an error.