To calculate a Chaldean-style name total, choose a written name, map every letter with one declared table, add the values and save the unreduced total before finding its single-digit root.
The method used on this page
This is a worked contemporary A–Z exercise. The method comparison guide explains how this mapping differs from the repeating Pythagorean table. “Chaldean-style” names the mapping printed below; the arithmetic and reduction policy are stated here so you can follow the example without assuming every practitioner uses identical rules. It uses a whole-name sum. We preserve the raw total and then reduce all the way to one digit, including totals such as 11, 22 or 33. This stated policy makes the example reproducible; other practitioners may attach additional rules or interpretations.
Here “Chaldean-style” identifies the letter mapping. It does not establish that this exact English alphabet table existed unchanged in antiquity, nor does a correct addition demonstrate predictive power. Keep those larger claims separate from the calculation you can verify.
| Value | Letters |
|---|---|
| 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 |
Choose the exact name before calculating
Write down whether this is an everyday name, a full recorded name or an isolated practice input. This worksheet does not decide which name is the right one for a personal reading. If a report requests a particular form, follow that report's stated convention and label your choice. Changing the input is a separate decision from correcting an addition.
Use the printed A–Z mapping consistently. Spaces, apostrophes and hyphens receive no value in this exercise. Count repeated letters each time they appear. For a character outside unaccented A–Z, record a chosen spelling or transliteration before you begin; do not silently assign it a value.
Work through Nora Vale
Nora Vale is a fictional name selected for demonstration. Count every written letter and ignore the space. Nora contributes N = 5, O = 7, R = 2 and A = 1. Its subtotal is 15. Vale contributes V = 6, A = 1, L = 3 and E = 5, also totaling 15.
Combine the unreduced subtotals: 15 + 15 = 30. Save 30 before reducing it. The digit sum is 3 + 0 = 3, so the final record is 30/3. That notation means “raw total 30, root 3.” It is not a fraction, a compatibility score or a promise about the person represented by the name.
Check by counting: Nora has four letters and Vale has four. Your worksheet should therefore have eight letter-value entries. Their sum must agree with the two subtotals combined.
Numerological meanings attached to these totals are symbolic beliefs. This worksheet checks a convention and its arithmetic; it cannot diagnose a person or predict a relationship, ability or future event.
Why the empty 9 row is not a problem
No individual letter receives 9 in this table. A group of letters can still add to 9 or reduce to it. For example, the practice string ADT contributes 1 + 4 + 4 = 9. This is simply an arithmetic demonstration, not a proposed name or a special spiritual exception.
Do not add an invented letter to a ninth row to make the reference look symmetrical. The table already covers all 26 English letters. A useful verification is to read the alphabet in order and check that each letter occurs exactly once in the mapping.
Keep both stages of the answer
For the standalone practice name Vega, the values are 6 + 5 + 3 + 1 = 15, reducing to 6. Recording only 6 loses the original 15. That may matter when you compare a report that discusses compound totals. Preserve the information without assuming that every compound interpretation is a factual prediction.
Likewise, do not reduce Nora and Vale to 6 each, add them to 12 and then report 12 as the raw full-name total. The root would still be 3, but the raw total would have been replaced by an intermediate sum. Label each stage so those different numbers cannot be confused.
Explore related methods and practical reflection in LUVIRE Guides.