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Posted on April 27, 2022 (Updated on July 23, 2025)

How is levenshtein distance calculated?

Space & Navigation

Decoding Levenshtein Distance: Or, How to Tell if “Kitten” is Basically “Sitting”

Ever wondered how computers figure out if two words are kinda, sorta the same? Or how spellcheck knows you meant “embarrassed” even when you type “embaressed?” The secret sauce is often something called the Levenshtein distance. It’s a way of measuring how different two strings of text are, and it’s surprisingly useful in all sorts of places.

So, what is Levenshtein distance? Simply put, it’s the minimum number of single-character changes you need to make to turn one string into another. Think of it like this: how many steps does it take to morph “kitten” into “sitting?” You’re allowed to insert letters, delete them, or swap them out.

Let’s break it down. To get from “kitten” to “sitting,” you’d:

  • Change the “k” to an “s”: kitten → sitten
  • Change the “e” to an “i”: sitten → sittin
  • Add a “g” at the end: sittin → sitting
  • That’s three changes. So, the Levenshtein distance between “kitten” and “sitting” is 3. The smaller the distance, the more alike the words are. Zero means they’re identical twins!

    Okay, But How Do You Actually Calculate It?

    This is where it gets a little geeky, but stick with me. The most common way to calculate Levenshtein distance is with something called dynamic programming. Basically, we build a grid (or matrix, if you want to sound fancy) and fill it in step-by-step.

    Imagine a spreadsheet. Across the top, you write out one word, and down the side, you write the other. The numbers in the spreadsheet tell you the Levenshtein distance between the prefixes of the two words.

    Here’s the gist:

  • Get Set Up: Create that grid. If you’re comparing “ke” and “h,” your grid will be 3 rows tall and 2 columns wide (plus one extra row and column for the starting zeros). The first row and column get filled with the numbers 0, 1, 2, 3, and so on.
  • Fill ‘Er Up: Now, for each cell in the grid, you look at the cell to the left, the cell above, and the cell diagonally above and to the left. If the letters for that row and column are the same, you take the diagonal number. If they’re different, you take the smallest of those three numbers and add 1. That “1” represents the cost of an insertion, deletion, or substitution.
  • Bottom Right is the Magic Number: Once you’ve filled in the whole grid, the number in the bottom-right corner is your Levenshtein distance!
  • Let’s picture that “ke” and “h” example again:

    h01k11e22

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