Reference

Methods and ciphers

Every Hebrew, Greek, Arabic, and English gematria cipher worth knowing, with worked examples.

Methods and ciphers

There is no single gematria — there are many, grouped by alphabet (Hebrew, Greek, Arabic, English) and then by counting rule within each alphabet. The practical landscape in 2026 looks like this:

Family Method Status
Hebrew Mispar Hechrachi (Standard) The default in classical Jewish use
Hebrew Mispar Gadol (with finals) Common in Kabbalistic exegesis
Hebrew Mispar Katan (Reduction) Numerology-style; widely used informally
Hebrew Mispar Siduri (Ordinal) Modern; mostly pedagogical
Hebrew Atbash An ancient substitution cipher, used as a gematria lens
Greek Isopsephy The Greek equivalent of Mispar Hechrachi
Arabic Abjad The Arabic letter-value system
English English Ordinal A=1 … Z=26. The modern default
English English Reduction Reduce ordinal to a digit per letter
English Reverse Ordinal A=26 … Z=1
English English Sumerian / "English Gematria" Ordinal × 6

This doc walks each one with a worked example.

GeMater today implements three of these as primary methods (Simple = English Ordinal, English = English Sumerian, Jewish = a transliterated Hebrew Standard). Adding Atbash, Reduction, and Reverse Ordinal is the next planned engine extension.


Hebrew methods

The Hebrew alphabet has 22 letters. Five of them (Kaf, Mem, Nun, Pe, Tzadi) have final forms used at the end of a word — these matter for some methods and not others.

Mispar Hechrachi (Standard / Absolute)

The most-used Hebrew gematria. Letter-value table:

Letter Aleph Bet Gimel Dalet He Vav Zayin Het Tet Yud Kaf Lamed Mem Nun Samekh Ayin Pe Tzadi Qof Resh Shin Tav
Value 1 2 3 4 5 6 7 8 9 10 20 30 40 50 60 70 80 90 100 200 300 400

Worked example: תורה (Torah) = Tav (400) + Vav (6) + Resh (200) + He (5) = 611.

Mispar Gadol (with final letters)

Identical to Standard, except the five final-letter forms get values 500–900:

Final Kaf-sofit Mem-sofit Nun-sofit Pe-sofit Tzadi-sofit
Value 500 600 700 800 900

A word ending in a final form gets a different total under Gadol than under Standard. Example: אלהים (Elohim) ends in Mem-sofit, so Standard = 86, Gadol = 86 + 560 = 646 (the 40 for medial Mem is replaced by 600 for the final form). Some Kabbalists prefer Gadol because it gives every distinct written form its own number.

Mispar Katan (Reduction)

Drop the trailing zeros — every letter is reduced to a single digit. Aleph=1, Yud=1, Qof=1; Bet=2, Kaf=2, Resh=2; and so on. Equivalent to taking the digital root of each letter's Standard value and summing those roots.

Worked example: תורה = Tav(4) + Vav(6) + Resh(2) + He(5) = 17, then optionally reduced again to 8.

This is the bridge between Hebrew gematria and Pythagorean numerology; the practical content is similar.

Mispar Siduri (Ordinal)

Pure position 1–22. Aleph=1, Bet=2 … Tav=22. תורה = 22 + 6 + 20 + 5 = 53.

Mostly used as a teaching tool — easier for beginners than Standard.

Atbash

A substitution cipher, not a counting rule: swap each letter with its mirror in the alphabet (Aleph ↔ Tav, Bet ↔ Shin, Gimel ↔ Resh …). The result is a new word — and that new word can then be evaluated under any other method.

Atbash is older than most gematria — it appears in the Book of Jeremiah, where "Sheshakh" (שֵׁשַׁךְ) is Atbash for "Bavel" (בבל / Babylon). It's the canonical example of a biblical cryptogram.

For an English Atbash: CATXZG (because A↔Z, B↔Y, C↔X …, T↔G). Then take the value of XZG under English Ordinal = 24 + 26 + 7 = 57.

Other Hebrew methods worth knowing

There are at least 20 more named Hebrew methods (TorahCalc lists ~25): Mispar Boneeh (running sum), Mispar Kidmi (triangular numbers), AtBach, AlBam, Mispar Meshupach, etc. They are mostly variations on substitution and accumulation. For practical use cases outside Kabbalah, the five above cover the field.


Greek isopsephy

The Greek alphabet shares the Phoenician root with Hebrew, and its letter-numbers parallel it:

Letter Α Β Γ Δ Ε Ϝ Ζ Η Θ Ι Κ Λ Μ Ν Ξ Ο Π Ϟ Ρ Σ Τ Υ Φ Χ Ψ Ω Ϡ
Value 1 2 3 4 5 6 7 8 9 10 20 30 40 50 60 70 80 90 100 200 300 400 500 600 700 800 900

Three archaic letters (digamma Ϝ, koppa Ϟ, sampi Ϡ) are kept as numerals only, so the full table covers 1–900 the same way Hebrew Gadol does.

Worked example: Ἰησοῦς (Iēsoûs, Jesus) = 10 + 8 + 200 + 70 + 400 + 200 = 888. (Yes, the contrast with 666 in Revelation is the point.)


Arabic abjad

Letter ا ب ج د ه و ز ح ط ي ك ل م ن س ع ف ص ق ر ش ت ث خ ذ ض ظ غ
Value 1 2 3 4 5 6 7 8 9 10 20 30 40 50 60 70 80 90 100 200 300 400 500 600 700 800 900 1000

The Arabic table reaches 1000 because Arabic has 28 letters. Worked example: الله (Allāh) = 1 + 30 + 30 + 5 = 66.

Sufi commentary and chronogram poetry both use abjad heavily.


English methods

There is no single "English gematria" — there are several, all of them modern (19th–21st century). The four most-used:

English Ordinal

A=1, B=2, …, Z=26. The cleanest cipher; the closest English analogue to Mispar Siduri.

Worked example: TORAH = 20 + 15 + 18 + 1 + 8 = 62.

(In GeMater, this is the "Simple" method.)

English Reduction (a.k.a. Full Reduction, Pythagorean)

Reduce each ordinal value to a single digit (so J=1, S=1, T=2, B=2, K=2, …).

Worked example: TORAH = 2 + 6 + 9 + 1 + 8 = 26.

This is essentially Pythagorean numerology applied to gematria conventions.

Reverse Ordinal

A=26, B=25, …, Z=1. The mirror of English Ordinal.

Worked example: TORAH = 7 + 12 + 9 + 26 + 19 = 73.

English Sumerian / "English Gematria"

English Ordinal × 6.

Worked example: TORAH = 62 × 6 = 372.

This cipher was popularised by R. A. Waterman in the 1990s and adopted by the "Gematria Effect" decoder community. The × 6 makes English sums fall in a numeric range roughly comparable to Hebrew Standard, which is the reason it caught on.

(In GeMater, this is the "English" method.)

Why so many?

Because none of them are objectively "right" — English wasn't a sacred language with a thousand-year tradition of letter-number identity. Every English cipher is an inference about what the Hebrew/Greek systems were for, then a reconstruction of an analogous tool. The Crowley camp, the Pythagorean-numerology camp, the decoder-community camp, and the linguists each made different choices, and all those choices persist.


Quick reference: methods GeMater exposes

GeMater label Industry name Formula Range
Simple English Ordinal letter position 1 (A) – 26 (Z)
English English Sumerian position × 6 6 (A) – 156 (Z)
Jewish Hebrew Standard (transliterated to A–Z) Hebrew letter-value mapped onto Latin letters 1 – 900
Atbash (planned) Atbash mirror-substitute, then sum ordinals per-letter 1–26
Reduction (planned) English Reduction digital root of each ordinal, summed per-letter 1–9
Reverse (planned) Reverse Ordinal 27 − ordinal, summed per-letter 1–26

The "Jewish" mapping in our engine is a transliteration shortcut so users can type Latin letters and get a Hebrew-flavoured result; it isn't a substitute for typing in Hebrew script. (Hebrew-script input is a future feature.)

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