Model Ship Rigging Calculator
Calculate thread diameter, rigging lengths, and ratline counts for scale model ship building.
About this calculator
Rigging a scale model ship means shrinking real ropes and mast heights down to a size where thread and wire can stand in convincingly, and this calculator handles both conversions. Mainmast height in the model is simply the real mast height (converted from feet to inches) divided by your scale denominator. Thread diameter assumes real ship's rope ran about 1.5 inches in diameter — a reasonable average for many rigging lines — scales that down by the same denominator, and converts the result to millimeters, since thread and wire are typically sold in metric diameters. Total rigging length is estimated by treating shrouds (the lines bracing the mast side-to-side) as roughly 1.2 times the model mast height each, since they run at a diagonal from deck to masthead rather than straight up, and stays (the fore-and-aft bracing lines) as roughly 1.5 times mast height, since they typically run at an even shallower angle over a longer span.
Ratline count — the horizontal rope rungs sailors climbed — is derived by scaling down your real-world ratline spacing and dividing that into 70% of the model mast height, reflecting that ratlines typically only run up the lower shrouds rather than the full mast to the truck. A rig-complexity score from 1–10 combines shroud and stay counts with ratline count as a rough gauge of how much rigging work lies ahead. These are practical modeler's approximations, not scaled tension or rope-physics calculations, so expect to adjust thread diameter and lengths against reference photos of your specific vessel.
Inputs
Results
Thread Diameter (mm)
0.4
Ratline Count
67
How to Use This Calculator
- Enter Scale (1:X), Mainmast Height (real feet), and Shroud Count.
- Set Stay Count and Ratline Spacing (real inches).
- Review Thread Diameter (mm) and Ratline Count.
- Use Model Mast Height () and Total Rigging Length () to inform your decision.
- Use the chart to visualize the results and explore different scenarios by adjusting inputs.
How the result changes with Scale (1:X)
| Scale (1:X) | Thread Diameter (mm) | Ratline Count |
|---|---|---|
| 48 | 0.79 | 67 |
| 72 | 0.53 | 67 |
| 144 | 0.26 | 67 |
| 240 | 0.16 | 67 |
What each input means
- Scale (1:X)
- Model scale denominator (e.g., 96 for 1:96 scale)
- Mainmast Height (real feet)
- Real-world height of the main mast in feet
- Shroud Count
- Total number of shroud lines (both sides)
- Stay Count
- Number of forestays and backstays
- Ratline Spacing (real inches)
- Real-world spacing between ratlines (horizontal rope rungs)
How this is calculated
Worked example, using the default values
- Identify Input Parameters4 parametersScale (1:X) = 96, Mainmast Height (real feet) = 120, Shroud Count = 12, Stay Count = 6 = 5 input(s) provided
- Calculate Thread DiameterThread Diameter0.4 = 0.4
- Calculate Ratline CountRatline Count67 = 67
- Calculate Model Mast HeightModel Mast Height15 = 15
- Calculate Total Rigging LengthTotal Rigging Length351 = 351
Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
Why does the calculator use different multipliers for shroud length (1.2x) and stay length (1.5x)?
Shrouds run diagonally from the deck to a point on the mast, so their actual length is somewhat longer than the mast height itself — the calculator approximates that with a 1.2x multiplier. Stays run fore-and-aft over a longer, shallower angle across the ship's length, so they're modeled as 1.5x mast height to reflect that steeper multiplier for the longer diagonal run.
Why is thread diameter converted to millimeters instead of staying in inches?
The calculator assumes real ship's rope averaged about 1.5 inches in diameter, scales that down by your model's scale denominator, and then converts to millimeters because model-building thread and rigging wire are almost always sold by metric diameter, making the output directly usable when shopping for materials.
How is Ratline Count calculated, and why isn't it just mast height divided by spacing?
It scales your real-world ratline spacing down by the model's scale denominator, then divides that into 70% of the model's mast height rather than the full height — reflecting that ratlines (the rope rungs sailors climbed) typically only run up the lower shrouds and stop well short of the masthead on real vessels, not the entire mast to the truck.
What does the Rig Complexity score actually measure?
It combines shroud count plus stay count divided by 3, added to ratline count divided by 20, then caps the result at 10 — so it's a rough composite of how many individual lines and rungs you'll need to rig, not a measure of knot difficulty or historical accuracy. A ship with many shrouds/stays or dense ratlines will score higher, signaling more time-intensive rigging work ahead.
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