Gematria

Numerical values hidden in words

"Letters and numbers are the keys to the universe."

What is Gematria?

Gematria is the ancient art of assigning numerical values to letters and words. Practised in Hebrew, Greek and Arabic traditions, it reveals hidden correspondences between words that share the same numerical value, opening a door to the symbolic links between language and number.

Why reduce?

Every number returns to the 1–9 cycle through theosophical reduction. Reducing links the word to the corresponding vibrational principle (gates 1 to 9).

Mini-glossary

Theosophical reduction: add digits until a single digit (1–9).

Full value: sum of letters. Reduced: final digit after reduction.

Example: SACRED → 19+1+3+18+5+4 = 50 → 5+0 = 5.

The reduced value links the word to principles 1, 2, 3, 4, 5, 6, 7, 8, 9.

Challenge: find a word whose reduced value is 7

Twin words (resonance)

Value: · Reduced (1-9):
Value: · Reduced (1-9):

Short phrase: value and reduced

Value: · Reduced (1-9):

Calculate the value of a word

In the most common Western system, A equals 1, B equals 2, up to Z which equals 26. The value of a word is the sum of its letter values, often reduced to a single digit from 1 to 9 (theosophical reduction).

Latin calculation

Value:
Reduced (1-9):

Hebrew calculation

Value:
Reduced (1-9):

Latin: A=1 to Z=26, common in the West.

Hebrew: classical gematria (א=1…ת=400); final forms = same value as base letter.

Latin alphabet (A=1 to Z=26)

In the most common Western system, A equals 1, B equals 2, up to Z which equals 26. The value of a word is the sum of its letter values, often reduced to a single digit from 1 to 9 (theosophical reduction).

Hebrew Gematria

The Hebrew alphabet has 22 letters, each associated with a number. Gematria is at the heart of Kabbalistic study and the interpretation of sacred texts.

Gematria and vibration

Gematria can be seen as the frozen wave of the word: the word becomes number, the number becomes vibration. Each reduced value resonates with a Hermetic principle (1–9).

See principles 1–9