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Stack Thickness
50
millimeters
Thickness (cm) 5 cm
Thickness (inches) 1.9685 in

What Is the Paper Thickness Calculator?

This tool estimates the total height (or thickness) of a stack of paper. Whether you are filling a binder, mailing a thick document, or sizing a storage box, knowing how tall a ream or pile of pages will be is genuinely useful. It works for any paper, card, or sheet material as long as you know the caliper (the thickness of one sheet).

How to Use It

Enter the number of sheets, the caliper of a single sheet, and choose the unit of that caliper (millimeters, microns, or inches). The calculator multiplies the two values and reports the total stack thickness in millimeters, centimeters, and inches.

Typical office paper (80 gsm) has a caliper of roughly 0.1 mm (100 microns) per sheet, so a 500-sheet ream is about 50 mm (5 cm) tall.

The Formula Explained

The math is simple multiplication: $$\text{Stack thickness} = \text{number of sheets} \times \text{caliper per sheet}$$. The only subtlety is units. Caliper is often quoted in microns (\(\mu m\)) or thousandths of an inch ("points"), so the calculator converts your input to millimeters first (\(1 \text{ micron} = 0.001 \text{ mm}\), \(1 \text{ inch} = 25.4 \text{ mm}\)) before multiplying.

Side view of stacked paper sheets showing total height H and single sheet thickness t
Stack thickness equals the number of sheets multiplied by the caliper of each sheet.

Worked Example

Suppose you have 250 sheets with a caliper of 0.12 mm each. $$\text{Stack thickness} = 250 \times 0.12 = 30 \text{ mm} = 3 \text{ cm} \approx 1.18 \text{ inches}.$$ A box that is 4 cm deep would comfortably hold the stack.

FAQ

What is caliper? Caliper is the thickness of a single sheet of paper, usually measured with a micrometer and quoted in microns or thousandths of an inch.

How do I find caliper if I only know paper weight? Caliper and gsm are related but not identical because they depend on density. As a rough guide, standard 80 gsm office paper is about 0.1 mm thick.

Does this account for binding or compression? No. It gives the loose, uncompressed stack height. A tightly bound or pressed stack may be slightly shorter.

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