The Lattice Multiplication Calculator is a clever way to visualize multiplication using a grid. Also known as the gelosia method, it breaks the multiplication process into small manageable steps and lays it all out in a diagonally-organized box. You get to see every digit pairing, partial product, and carry-over, all neatly arranged in a grid that actually looks pretty cool.
Just enter two whole numbers, and the tool instantly builds the lattice grid and fills in the multiplication diagonals. You’ll see each mini product split into tens and ones, just like you’d write on paper. There’s even an option to show the diagonal sum steps and final answer, or to keep it minimal and just display the grid.
Everything updates live no need to hit reload. As soon as you type, the output flashes and re-renders. You can copy the full output or save it to a file. It’s a handy learning tool and a slick way to review multiplication logic.
How to Use:
- Enter Numbers
- Type any two whole numbers into the input boxes (e.g.
23
and45
) - Only digits are accepted no commas, decimals, or symbols
- Type any two whole numbers into the input boxes (e.g.
- Adjust Your Options
- Show diagonal sums: Includes the total steps and final answer
- Trim trailing zeros: Removes unnecessary padding from the total
- View the Grid and Result
- The grid will draw immediately
- You’ll see digits multiplied, split into upper/lower diagonal cells
- The bottom of the grid displays the calculated answer if the toggle is on
- Use the Controls
- Calculate: Manually refreshes the output
- Copy Output: Copies grid and answer to clipboard
- Export Output: Saves result as
.txt
file
What Lattice Multiplication Calculator can do:
This tool gives you a fully structured multiplication grid, perfect for learning, teaching, or reviewing math in a more visual way. You can see every part of the multiplication from partial products to final carry-over. Whether you’re trying to explain it to a student or just want to understand your math better, the lattice method is both effective and fun.
Example:
Input:
23 × 45
Output:
2 3
+-----+
4 |0\8|1\2|
+-----+
5 |1\0|1\5|
+-----+
= 1035
Common Use Cases:
Use this for homework help, math demonstrations, or simply to understand long multiplication in a more structured way. It’s popular among visual learners, teachers using alternative methods, and anyone who likes watching math play out step-by-step. Whether you’re teaching or learning, it’s a fun and useful addition to your toolbox.