English Gematria Systems Compared

English has no native gematria tradition. Every English gematria system in use today was reverse-engineered from Hebrew and Greek originals by occultists, numerologists, and hobbyists over the past two centuries. The result is a menu of at least six distinct systems, each assigning different numerical values to the same 26 letters. This article walks through all six, computes the same word in each one, and explains when practitioners choose one system over another. If you want to calculate values yourself as you read, open the gematria calculator in a second tab.

The Six Systems at a Glance

Before diving into details, here is the letter "M" in all six systems to illustrate how wildly values diverge:

The same letter produces values ranging from 4 to 78 depending on the system. Now let us examine each one.

1. English Ordinal (A=1, B=2, ... Z=26)

The simplest and most widely used English gematria system. Each letter equals its position in the alphabet. This is the same mapping as the letters to numbers converter on this site. The range spans 1 (A) to 26 (Z), and word values scale roughly with word length. A 5-letter word averages about 68.

English Ordinal is the default system in most online gematria calculators. When someone states a gematria value without specifying the system, they almost always mean ordinal. Its strength is transparency: the values are easy to compute mentally and verify.

2. Full Reduction (Pythagorean)

Full Reduction takes each letter's ordinal position and reduces it to a single digit by summing its constituent digits. K is the 11th letter: 1+1=2. Z is the 26th: 2+6=8. Letters A through I (positions 1-9) keep their ordinal values. J through R (10-18) reduce to 1-9. S through Z (19-26) reduce to 1-8.

This system is identical to the Pythagorean method used in Western numerology. In fact, your "expression number" in numerology is the Full Reduction total of your full name. The compressed 1-9 range means many words share the same value, which is a feature for numerologists (who assign meaning to all nine digits) and a limitation for anyone looking for unique identifiers.

3. Reverse Ordinal (Z=1, Y=2, ... A=26)

Reverse Ordinal mirrors the alphabet: Z=1, Y=2, X=3, through A=26. The system produces a complementary value set. For any letter, the Ordinal + Reverse Ordinal always equals 27. This mathematical relationship means the Reverse Ordinal total of a word can be derived from the Ordinal total if you know the number of letters (Reverse = 27 x letterCount - Ordinal).

Practitioners compare forward and reverse values for symmetry patterns. A word whose Ordinal and Reverse Ordinal values are equal would require every letter to be at position 13.5, which is impossible for a single letter. However, multi-letter words can achieve approximate symmetry when they contain a balanced mix of early and late alphabet letters.

4. Reverse Reduction

Reverse Reduction applies single-digit reduction to the Reverse Ordinal values. Z=1 stays 1. A=26 becomes 2+6=8. Like Full Reduction, the range collapses to 1-9. This is the narrowest range of all six systems and produces the highest rate of coincidental matches between words.

Of the four "standard" systems (Ordinal, Reduction, Reverse Ordinal, Reverse Reduction), this is the least commonly cited. It exists primarily as the logical completion of the matrix: if you have forward and reverse, and you have unreduced and reduced, then you have four combinations.

5. Sumerian (A=6, B=12, ... Z=156)

Sumerian gematria multiplies each letter's English Ordinal value by 6. A=6, B=12, C=18, through Z=156. Word values are correspondingly larger: "HELLO" is 312 in Sumerian versus 52 in Ordinal.

Despite its name, this system has no connection to the ancient Sumerian civilization. The Sumerians used a base-60 (sexagesimal) number system, which survives today in our 60-minute hour and 360-degree circle. Modern gematria practitioners may have chosen the x6 multiplier as a nod to sexagesimal, but the system is a 20th-century English invention.

The practical effect of the x6 multiplier is to spread values across a wider range (6-156 per letter), making coincidental matches between words rarer than in Ordinal. Sumerian gematria gained popularity in online communities because larger numbers feel more dramatic. The word "JESUS" equals 444 in Sumerian, a triple-digit repetition that attracts attention.

6. Chaldean

The Chaldean system stands apart from the other five because it does not derive from alphabetical position at all. Letters are grouped by sound vibration into eight categories:

• 1: A, I, J, Q, Y
• 2: B, K, R
• 3: C, G, L, S
• 4: D, M, T
• 5: E, H, N, X
• 6: U, V, W
• 7: O, Z
• 8: F, P

No letter maps to 9. The Chaldeans considered 9 sacred: multiply 9 by any single digit and sum the result's digits, and you always return to 9 (9x3=27, 2+7=9). This self-regenerating property made 9 too divine for ordinary letter assignment. For a full exploration of this system, see the Chaldean numerology calculator.

Chaldean numerology also differs in which name to use. Pythagorean tradition insists on the full birth certificate name. Chaldean tradition uses the name you go by in daily life. This means the input string itself differs between systems before any calculation begins.

Worked Example: "TRUTH" in All Six Systems

Let us compute the word "TRUTH" through every system.

The same five-letter word produces values from 3 (Reverse Reduction and Chaldean reduced) to 522 (Sumerian). Both Reverse Reduction and Chaldean arrive at 3 through completely different paths. Gematria practitioners would note this convergence. Statisticians would note that with six systems, convergences between at least two are common.

Worked Example: "LIGHT" in All Six Systems

Here, Reverse Reduction and Chaldean both reduce to 7. Another convergence across different system architectures. And "LIGHT" in Ordinal (56) is close to "HELLO" in Ordinal (52), the kind of near-miss that gematria explorers spend hours tracking.

When to Use Which System

There is no objectively correct system. Your choice depends on context:

For general exploration: Start with English Ordinal. It is the most transparent, the most widely referenced, and the easiest to verify. When someone cites a gematria value without naming the system, they mean Ordinal.

For numerology: Use Full Reduction (Pythagorean) or Chaldean. Western numerology books and courses use Full Reduction. Professional numerologists who consider themselves traditionalists prefer Chaldean.

For comparing forward and backward patterns: Use the full four-system set (Ordinal + Reduction + Reverse Ordinal + Reverse Reduction). The gematria calculator computes all four simultaneously.

For name analysis: Use Chaldean with your everyday name, or Full Reduction with your birth certificate name. Computing both and comparing the results is a common practice among numerology practitioners.

For large-number exploration: Use Sumerian. Its x6 multiplier spreads word values across a wider range, making individual matches rarer and therefore potentially more noteworthy when they occur.

Regardless of system, the gematria chart provides a visual reference for letter values, and the gematria comparison tool lets you run two words through all systems simultaneously.

Common Misconceptions

"English Ordinal is the original gematria"

It is not. Hebrew gematria predates any English system by over 2,000 years. English Ordinal is simply the most straightforward adaptation of the letter-position concept to the English alphabet. The original gematria used the Hebrew alphabet with its non-linear value scale (1-400).

"Sumerian gematria is from ancient Sumer"

It is not. The name is a modern marketing choice. Ancient Sumerians had their own numerical systems, but they did not practice gematria on the English alphabet, which would not exist for thousands of years.

"More systems finding the same value means a stronger connection"

This reasoning is statistically backwards. The more systems you check, the more likely you are to find at least one match. With six systems, the probability of two words sharing a value in at least one system is dramatically higher than in any single system. Finding a match in all six simultaneously would be genuinely rare and noteworthy. Finding a match in one or two out of six is expected.

Written by Jack Shi. AlphaCoder tools process every conversion locally in your browser.