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Malta IBAN Check Digits: Calculation & Verification

The check digits of a Malta IBAN are the two digits at positions 3 and 4 (after the country code). In the example MT84MALT011000012345MTLCAST001S, they are 84. They detect keying errors using the MOD 97 algorithm.

What Are IBAN Check Digits?

Check digits (positions 3–4 of the IBAN) validate the integrity of the account number. They are computed per ISO 13616 using the modulo 97-10 algorithm. Any single-character error or adjacent-character transposition will be detected.

MT
CC
84
Check
MALT011000012345MTLCAST001S
BBAN

MOD 97 Algorithm: Steps

  1. 1Move the first 4 characters (country code + check digits) to the end of the IBAN.
  2. 2Replace each letter with its numeric value (A=10, B=11, … Z=35).
  3. 3Compute the remainder of dividing this large number by 97.
  4. 4The result must equal 1 for a valid IBAN.

Step-by-Step Example

Example IBAN:MT84MALT011000012345MTLCAST001S
Step 1 — Rearrange
Moving "MT84" to the end:
MALT011000012345MTLCAST001SMT84
Step 2 — Letter substitution
Replacing letters (country code and alphabetic BBAN chars):
221021290110000123452229211210282900128222984
M=22T=29
Step 3 — Modulo 97
Computing the modulo:
22102129011000012345… mod 97 = 1
Result
✓ Valid IBAN (remainder = 1)

Errors Detected by MOD 97

Detected
  • ✓Any single digit/letter error
  • ✓Transposition of two adjacent characters
Not detected (generally)
  • ~Some twin errors

Why It Matters

The MOD 97 algorithm detects ~99.96% of simple typing errors. For a 31-character Malta IBAN, the probability of incorrectly accepting an invalid IBAN is 1/97 ≈ 1%.

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