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Editorial Team
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Editorial Team
Asked: May 16, 20262026-05-16T19:43:29+00:00 2026-05-16T19:43:29+00:00

I’m writing a code for handling SMS PDUs based on all those ETSI GSM

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I’m writing a code for handling SMS PDUs based on all those ETSI GSM documentations. There is one thing I need to ask about. PDU contains a User Data Length field followed by User Data. According to GSM 03.40, the UDL field is the number of septets of user data when the uncompressed GSM default alphabet is used. However, it also says, that when the data is compressed, then the UDL is the number of octets of user data.

See the quotes:

If the TP User Data is coded using the
GSM 7 bit default alphabet, the TP
User Data Length field gives an
integer representation of the number
of septets within the TP User Data
field to follow.

[…]

If the TP User Data is coded using
compressed GSM 7 bit default alphabet
or compressed 8 bit data or compressed
UCS2 [24] data, the TP User Data
Length field gives an integer
representation of the number of octets
after compression within the TP User
Data field to follow.

The problem is that when the 7-bit data is compressed and the number of octets of the compressed user data is a multiple of 7, you don’t know whether the last 7 bits in the last octet are fill bits or a real character. I.e. 7 octets may contain either 7 or 8 7-bit characters when compression is on. And when the UDL field is the number of octets, how can you know whether those 7 octets contain 7 or 8 characters?? If UDL contained the number of septets, everything would be clear, right? So have I misunderstood the documentation or does it really work this way?

Could anyone please explain me how it really works? Thanks in advance!

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  1. Editorial Team
    Editorial Team
    2026-05-16T19:43:29+00:00Added an answer on May 16, 2026 at 7:43 pm

    So, the thing is that I misunderstood the meaning of the compression bit in the Data Coding Scheme byte. I thought it referred to the 7-bit alphabet packing method (where at least one character is stored within one byte) but it refers to Huffman compression.

    Therefore, the question above was kind of stupid. Sorry for that :-).

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