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How Many Gematria Systems Are There?

2024-03-26 • by GematriaLab Team

When most people hear the term "gematria," they typically think of the traditional Hebrew system where letters correspond to numbers, allowing words to be assigned numerical values. However, the world of gematria is far more diverse and complex than many realize. Across different cultures, time periods, and spiritual traditions, numerous systems have developed for converting letters to numbers and extracting meaning from these numerical values. This article explores the remarkable variety of gematria systems that exist, from ancient methodologies to modern innovations, revealing how this practice extends far beyond its Hebrew origins.

An educational infographic showing different alphabets (Hebrew, Greek, English) with their corresponding numerical values.

The Classical Hebrew Systems

Hebrew gematria, with its rich history dating back thousands of years, isn't a single system but encompasses several distinct methodologies.

Mispar Hechrachi (Absolute Value)

The most common Hebrew gematria system is Mispar Hechrachi, also known as the "absolute value" method. In this system, each Hebrew letter is assigned a specific numerical value:

  • Aleph (א) = 1
  • Bet (ב) = 2
  • Gimel (ג) = 3
  • Dalet (ד) = 4
  • Heh (ה) = 5
  • Vav (ו) = 6
  • Zayin (ז) = 7
  • Chet (ח) = 8
  • Tet (ט) = 9
  • Yod (י) = 10
  • Kaf (כ) = 20
  • Lamed (ל) = 30
  • Mem (מ) = 40
  • Nun (נ) = 50
  • Samekh (ס) = 60
  • Ayin (ע) = 70
  • Peh (פ) = 80
  • Tsadi (צ) = 90
  • Qof (ק) = 100
  • Resh (ר) = 200
  • Shin (ש) = 300
  • Tav (ת) = 400

This system forms the foundation of traditional Hebrew gematria calculations and is widely used in biblical interpretation, mystical practices, and rabbinic literature.

Mispar Gadol (Major Value)

The Mispar Gadol system, also called "major value," takes into account the final forms of certain Hebrew letters that appear differently when they occur at the end of a word. These final forms (kaf, mem, nun, pe, and tsadi) receive distinct numerical values:

  • Final Kaf (ך) = 500
  • Final Mem (ם) = 600
  • Final Nun (ן) = 700
  • Final Pe (ף) = 800
  • Final Tsadi (ץ) = 900

This system allows for a more nuanced interpretation of Hebrew texts, as final letters can significantly alter a word's numerical value. For example, the word "melekh" (king, מלך) in Mispar Hechrachi equals 90 (40+30+20), but in Mispar Gadol it equals 570 (40+30+500).

Mispar Katan (Small Value)

Mispar Katan, or "small value," reduces all letters to their single-digit equivalents. Each letter's value is reduced modulo 9, with the exception that multiples of 9 remain 9 rather than becoming 0. In this system:

  • Aleph (א) = 1
  • Bet (ב) = 2
  • Gimel (ג) = 3
  • Dalet (ד) = 4
  • Heh (ה) = 5
  • Vav (ו) = 6
  • Zayin (ז) = 7
  • Chet (ח) = 8
  • Tet (ט) = 9
  • Yod (י) = 1
  • Kaf (כ) = 2

And so on, with each letter corresponding to its absolute value reduced to a single digit. This method reveals connections between words that might have very different absolute values but share the same reduced value, suggesting deeper relationships in the text.

Mispar Siduri (Ordinal Value)

The Mispar Siduri system assigns values based on the ordinal position of each letter in the Hebrew alphabet, regardless of the traditional numerical values:

  • Aleph (א) = 1
  • Bet (ב) = 2
  • Gimel (ג) = 3
  • ...
  • Shin (ש) = 21
  • Tav (ת) = 22

This approach provides yet another layer of interpretive possibilities, as words with similar traditional gematria values might have very different ordinal values, and vice versa.

Atbash

Atbash is a substitution cipher where each letter is replaced with its corresponding letter from the opposite end of the alphabet. In Hebrew, aleph (the first letter) is substituted with tav (the last letter), bet (the second letter) with shin (the second-to-last letter), and so on.

After this substitution, the standard numerical values are applied. This method appears in the biblical Book of Jeremiah, where the word "Sheshach" is an Atbash cipher for "Babel" (Babylon), suggesting its use dates back to ancient times. Atbash can reveal hidden meanings and relationships not apparent in the original text.

Albam

Albam is another substitution method where the Hebrew alphabet is divided in half, and each letter from the first half is replaced with the corresponding letter from the second half. For example, aleph (the first letter) is substituted with lamed (the twelfth letter), bet with mem, and so on.

After substitution, standard numerical values are applied. Like Atbash, Albam provides alternative readings and interpretations of texts, expanding the potential meanings hidden within Hebrew scriptures.

Mispar HaPanim (Face Value)

Mispar HaPanim calculates the "face value" of a word by squaring the standard gematria value. This method intensifies the numerical significance of each letter, creating a more emphatic expression of a word's energetic quality.

Mispar HaAkhor (Back Value)

Conversely, Mispar HaAkhor uses the square root of the standard gematria value, representing a more subtle or hidden aspect of the word's meaning.

Additional Hebrew Methods

Beyond these primary systems, Jewish mystical tradition includes several more specialized gematria methods:

  • Milui (Filling): Calculates the value of each letter spelled out in full
  • Kolel: Adds 1 to the total value, representing the word itself as a unified concept
  • Achbi: Substitutes each letter with another based on specific phonetic relationships
  • Avgad: Replaces each letter with the next letter in the alphabet
  • Reverse Avgad: Replaces each letter with the previous letter in the alphabet

Each of these methods provides distinct insights and interpretations, demonstrating the extraordinary complexity and subtlety of the Hebrew gematria tradition.

Greek Gematria Systems

While Hebrew gematria may be better known, Greek gematria has an equally rich tradition with its own distinct systems.

Isopsephy: The Classical Greek System

The standard Greek gematria system, known as isopsephy, assigns numerical values to the 24 letters of the Greek alphabet:

  • Alpha (Α) = 1
  • Beta (Β) = 2
  • Gamma (Γ) = 3
  • Delta (Δ) = 4
  • Epsilon (Ε) = 5
  • Digamma/Stigma (Ϝ/Ϛ) = 6 (a letter no longer used in standard Greek)
  • Zeta (Ζ) = 7
  • Eta (Η) = 8
  • Theta (Θ) = 9
  • Iota (Ι) = 10
  • Kappa (Κ) = 20
  • Lambda (Λ) = 30
  • Mu (Μ) = 40
  • Nu (Ν) = 50
  • Xi (Ξ) = 60
  • Omicron (Ο) = 70
  • Pi (Π) = 80
  • Koppa (Ϙ) = 90 (another archaic letter)
  • Rho (Ρ) = 100
  • Sigma (Σ) = 200
  • Tau (Τ) = 300
  • Upsilon (Υ) = 400
  • Phi (Φ) = 500
  • Chi (Χ) = 600
  • Psi (Ψ) = 700
  • Omega (Ω) = 800
  • Sampi (Ϡ) = 900 (an obsolete letter)

Isopsephy was widely used in ancient Greek culture, from graffiti in Pompeii to sophisticated philosophical and religious texts. Perhaps most famously, the number 666 in the Book of Revelation (written in Greek) is widely believed to be a gematria reference to Emperor Nero.

Pythagorean Gematria

The Pythagorean school developed its own numerical system for letters, focusing on the mystical properties of numbers 1-9. In this system, each letter is assigned a value from 1 to 9 based on its position:

  • 1: Alpha, Iota, Rho
  • 2: Beta, Kappa, Sigma
  • 3: Gamma, Lambda, Tau
  • 4: Delta, Mu, Upsilon
  • 5: Epsilon, Nu, Phi
  • 6: Digamma/Stigma, Xi, Chi
  • 7: Zeta, Omicron, Psi
  • 8: Eta, Pi, Omega
  • 9: Theta, Koppa, Sampi

This system, similar to the reduced Hebrew method (Mispar Katan), allowed Pythagoreans to relate names and concepts to the nine primary numbers, each with its own mystical significance. For example, the number 7 represented wisdom and contemplation, while 9 symbolized completion and divine perfection.

Arabic Abjad Numerals

The Arabic tradition includes its own form of gematria known as Abjad, which assigns numerical values to the 28 letters of the Arabic alphabet.

Standard Abjad

The basic Abjad system follows a pattern similar to Hebrew and Greek gematria:

  • Alif (ا) = 1
  • Ba (ب) = 2
  • Jim (ج) = 3
  • Dal (د) = 4
  • Ha (ه) = 5
  • Waw (و) = 6
  • Zayn (ز) = 7
  • Ha (ح) = 8
  • Ta (ط) = 9
  • Ya (ي) = 10
  • Kaf (ك) = 20
  • Lam (ل) = 30
  • Mim (م) = 40
  • Nun (ن) = 50
  • Sin (س) = 60
  • Ayn (ع) = 70
  • Fa (ف) = 80
  • Sad (ص) = 90
  • Qaf (ق) = 100
  • Ra (ر) = 200
  • Shin (ش) = 300
  • Ta (ت) = 400
  • Tha (ث) = 500
  • Kha (خ) = 600
  • Dhal (ذ) = 700
  • Dad (ض) = 800
  • Za (ظ) = 900
  • Ghayn (غ) = 1000

This system has been used extensively in Islamic mysticism, particularly in Sufi traditions, for interpreting the Quran and finding hidden meanings in sacred texts.

Maghrebi Abjad

In North Africa (the Maghreb region), a variant of the Abjad system developed with different numerical assignments for certain letters, reflecting regional linguistic differences. This demonstrates how gematria systems evolve to accommodate cultural and linguistic variations while maintaining the core practice of letter-number correspondence.

English Gematria Systems

While gematria originated in languages with established letter-number relationships, numerous systems have been developed for English and other languages that don't traditionally assign numerical values to letters.

Simple English Gematria

The most straightforward English system assigns values based on position in the alphabet:

  • A = 1
  • B = 2
  • C = 3
  • ...
  • Z = 26

This system is easy to use and accessible to anyone familiar with the English alphabet, making it popular for introductory gematria practice. For example, the word "LOVE" would calculate as: L (12) + O (15) + V (22) + E (5) = 54.

English Ordinal Gematria

This is another name for the simple positional system described above, where each letter is assigned its ordinal position in the alphabet (A=1, B=2, etc.).

English Reduced Gematria

Similar to Hebrew's Mispar Katan, this system reduces all values to a single digit (1-9) by using modulo 9 arithmetic (with 9 replacing 0):

  • A, J, S = 1
  • B, K, T = 2
  • C, L, U = 3
  • D, M, V = 4
  • E, N, W = 5
  • F, O, X = 6
  • G, P, Y = 7
  • H, Q, Z = 8
  • I, R = 9

This system allows for finding connections between words that might have very different ordinal values but share the same reduced value.

English Sumerian Gematria

This system assigns values based on multiples of 6:

  • A = 6
  • B = 12
  • C = 18
  • ...
  • Z = 156

The rationale involves connecting English letters to ancient Sumerian numerical values, though this connection is largely theoretical rather than historical.

Reversed English Gematria

This system inverts the ordinal values, so:

  • A = 26
  • B = 25
  • C = 24
  • ...
  • Z = 1

This inversion can reveal alternative patterns and connections not visible in the standard ordinal system.

Jewish English Gematria

This system attempts to map the Hebrew value structure onto English letters:

  • A = 1
  • B = 2
  • C = 3
  • D = 4
  • E = 5
  • F = 6
  • G = 7
  • H = 8
  • I = 9
  • J = 10
  • K = 20
  • L = 30
  • M = 40
  • N = 50
  • O = 60
  • P = 70
  • Q = 80
  • R = 90
  • S = 100
  • T = 200
  • U = 300
  • V = 400
  • W = 500
  • X = 600
  • Y = 700
  • Z = 800

This approach attempts to bring the mathematical structure of Hebrew gematria into the English language, creating values with greater numerical range.

Other Historical Systems

Beyond the major traditions, numerous other cultures developed their own forms of gematria or gematria-like systems.

Roman Numerals as Gematria

While not traditionally considered a gematria system, Roman numerals can function similarly, with certain letters assigned specific numerical values:

  • I = 1
  • V = 5
  • X = 10
  • L = 50
  • C = 100
  • D = 500
  • M = 1000

This has occasionally been used to find numerical meanings in Latin phrases, particularly in religious contexts. A famous example is "Vicarius Filii Dei" (Vicar of the Son of God), which some have calculated as 666 by adding the Roman numeral values of certain letters.

Coptic Gematria

The Coptic language, descended from ancient Egyptian, developed its own gematria system based on the Coptic alphabet. This system followed patterns similar to Greek isopsephy, as the Coptic script evolved from Greek with additional characters for Egyptian sounds.

Tifinagh (Berber) Numerology

The indigenous Berber peoples of North Africa developed numerical associations for their traditional Tifinagh script, creating a system that could be used for divination and interpreting sacred concepts.

Runic Numerology

In Norse traditions, the Elder Futhark runes were sometimes assigned numerical values for divinatory purposes. While not identical to Middle Eastern gematria systems, this practice similarly connected written symbols with numerical values to reveal hidden meanings.

Modern and Experimental Systems

The digital age has seen an explosion of new gematria systems, some building on traditional methods and others exploring entirely new approaches.

ASCII Gematria

This modern system uses the ASCII (American Standard Code for Information Interchange) values assigned to characters in computer systems. For example, in ASCII:

  • A = 65
  • B = 66
  • a = 97
  • b = 98

This approach creates a gematria system directly tied to how computers represent text, bridging ancient practice with modern technology.

Base-10 Positional Systems

Some contemporary practitioners have developed systems where each letter position is treated as a decimal place:

  • A = 1
  • B = 2
  • ...
  • Z = 26

But instead of adding these values, they're treated as digits in a multi-digit number. So "CAB" would be 312 rather than 3+1+2=6. This creates a unique numerical signature for each word based on both letter values and their positions.

Phonetic Gematria

Rather than assigning values to written letters, phonetic gematria assigns values to speech sounds (phonemes). This approach attempts to capture the vibrational essence of spoken words regardless of spelling variations across languages.

Multilingual Integrated Systems

Some modern practitioners have developed systems that attempt to integrate values across multiple languages, creating correspondence tables that allow for cross-linguistic gematria analysis. These systems try to harmonize Hebrew, Greek, Arabic, and English values to find patterns that transcend individual language boundaries.

AI-Generated Gematria

The newest frontier involves using artificial intelligence to discover patterns in existing gematria systems and potentially generate new ones based on detected linguistic and mathematical relationships. This approach represents a meeting of ancient mystical practice with cutting-edge technology.

Cultural and Practical Variations

Beyond specific named systems, gematria practice varies considerably across different cultural contexts.

Rabbinic vs. Kabbalistic Approaches

Within Jewish tradition, rabbinic scholars tend to use gematria as one of many interpretive tools for understanding Torah text, while Kabbalists may employ it as a primary method for uncovering cosmic secrets and divine names. These different emphases lead to variations in how the same base systems are applied.

Sufi Mystical Practices

In Islamic Sufi traditions, the Abjad system is often used for constructing protective talismans, determining auspicious times for activities, and exploring the inner dimensions of Quranic verses. Different Sufi orders may have their own specific methods for applying the basic Abjad values.

Western Occult Adaptations

Western esoteric traditions, especially since the Renaissance, have incorporated gematria into broader magical systems, often blending Hebrew, Greek, and Latin approaches. Groups like the Hermetic Order of the Golden Dawn developed their own adaptations of traditional gematria for magical workings and spiritual development.

New Age and Contemporary Spiritual Applications

Modern spiritual practitioners often take a syncretic approach, borrowing elements from multiple gematria traditions and adapting them to contemporary concerns. This might involve analyzing names of political figures, interpreting news headlines, or exploring personal spiritual questions through various numerical systems.

Theoretical Considerations

The multiplicity of gematria systems raises fascinating questions about their nature and purpose.

Why So Many Systems?

The proliferation of gematria systems across cultures and time periods reflects several factors:

  1. Linguistic necessity: Different languages require different approaches to letter-number correspondence
  2. Cultural adaptation: As gematria spread across cultures, it was adapted to local numerical and linguistic traditions
  3. Interpretive flexibility: Multiple systems allow for discovering connections that might not be visible in a single system
  4. Spiritual specialization: Different systems may be seen as more appropriate for different spiritual purposes or textual analyses

Rather than indicating arbitrariness, the diversity of systems speaks to gematria's adaptability as a tool for exploring the relationship between language, number, and meaning.

Mathematical Properties of Different Systems

Different gematria systems exhibit distinct mathematical properties that affect the patterns they reveal:

  • Value range: Systems with larger numerical ranges (like standard Hebrew or Jewish English) create greater differentiation between words
  • Distribution patterns: Some systems create more even distribution of values across words, while others tend to cluster values in certain ranges
  • Coincidence frequency: Reduced systems (like Mispar Katan or English Reduced) naturally produce more numerical matches between different words
  • Structural resonance: Some systems may better capture phonetic or semantic relationships between words that share numerical values

These mathematical differences mean that each system has its own strengths and weaknesses for different types of analysis.

A comparative visualization showing the same word calculated in different gematria systems with branching pathways and numerical results.

Conclusion: The Living Tradition of Gematria

So, how many gematria systems are there? The answer depends on how we define distinct "systems" versus variations or applications of the same basic approach. Conservatively, we can identify at least 30-40 well-documented historical and contemporary systems across major cultural traditions. More liberally, considering all variations, experimental approaches, and culturally specific adaptations, the number easily exceeds 100.

This remarkable diversity reflects gematria's nature as a living tradition that continues to evolve across cultures and time periods. Far from being limited to Hebrew practices, gematria represents a cross-cultural human tendency to find meaningful connections between language, number, and spiritual significance.

As we've seen, each system offers a different lens for examining the numerical properties of words and texts, potentially revealing connections and patterns not visible through other methods. Rather than seeking a "correct" or "authentic" gematria system, many contemporary practitioners value this diversity, using multiple systems to gain a more complete understanding of the numerical dimensions of language.

In our increasingly interconnected world, the various gematria traditions continue to cross-pollinate, with practitioners drawing inspiration from multiple cultural sources. This ongoing evolution ensures that gematria remains a vibrant practice, bridging ancient wisdom with contemporary insights and continuing to reveal the mysterious relationships between words, numbers, and meaning.

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