English Gematria Systems: Exploring Different Methods
When people apply gematria to English, they quickly discover there is no single agreed-upon system. This article breaks down the most widely used methods, how they differ, and when you might reach for each one.
The Challenge of English Gematria
Hebrew gematria has a well-established history and a relatively standardized set of values. English gematria is a different story. The English alphabet wasn't designed with numerical encoding in mind, so practitioners over the centuries have had to construct systems from scratch — and they haven't always agreed on the best approach.
The result is a rich variety of methods, each with its own logic and its own community of users. Understanding the differences between them can save you a lot of confusion and help you pick the right tool for what you're trying to explore.
Simple English Gematria (A=1 through Z=26)
This is the most intuitive system and the one most beginners encounter first. You assign sequential values to the alphabet: A=1, B=2, C=3, all the way through Z=26. To find a word's value, you add up its letters.
The appeal is its simplicity — anyone can do the math in their head for short words. The drawback is that it wasn't designed with any particular symbolic intention, so connections can feel more arbitrary than in systems with deeper historical roots.
English Ordinal
Technically very similar to Simple English, "ordinal" gematria refers to the position of each letter in the alphabet. In practice, for standard English, this is identical to the A=1 system. Where it differs is in variant ordinal systems that start counting from different points, or that skip certain letters.
Reverse Ordinal (Z=1)
Here the alphabet runs backwards: Z=1, Y=2, X=3, and so on down to A=26. This system is sometimes used as a complement to standard ordinal gematria, with the idea that the two systems mirror each other and together reveal a fuller picture. Some researchers enjoy running both calculations and looking for patterns in the combination.
Full Reduction (Pythagorean)
In this system, all values are reduced to a single digit by adding the digits together. So A=1, B=2, ... I=9, then J=1 (1+0=1), K=2, and so on. This approach has roots in Pythagorean numerology, where single-digit numbers are seen as fundamental archetypes. The advantage is that it produces smaller, more comparable numbers. The disadvantage is that many distinct words collapse to the same value.
Francis Bacon's System
Francis Bacon — philosopher, statesman, and alleged author of the Shakespeare plays according to some theorists — reportedly developed a cipher where lowercase letters held values 1-24 and uppercase letters held values 27-52 (with the letters I/J and U/V sharing values, as was common in his era). This system shows up frequently in esoteric research into Elizabethan-era texts.
Which System Should You Use?
Honestly, it depends on what you're trying to do. For casual exploration and finding connections in modern English, Simple English (A=1) is the most accessible. For study related to Pythagorean numerology, Full Reduction makes sense. If you're researching a specific tradition or author, it's worth understanding which system they used.
Many serious practitioners run a phrase through multiple systems simultaneously — exactly what the calculator on this site does — and look for values that appear across several methods. When a number shows up consistently across different systems, that tends to feel more significant than a match in just one.