Reverse engineering checksum from ascii string? - checksum

I'm currently working on reverse engineering a device I have serial protocol.
I'm mostly there however I can't figure out one part of the string.
For each string the machine returns it always has !XXXX where the XXXX varies in a hex value. From what I can find this may be CRC16?
However I can't figure out how to calculate the CRC myself to confirm it is correct.
Here's an example of 3 Responses.
U;0;!1F1B
U;1;!0E92
U;2;!3C09
The number can be replaced with a range of ascii characters. For example here's what I'll be using most often.
U;RYAN W;!FF0A
How do I calculate how the checksum is generated?

You need more examples with different lengths.
With reveng, you will want to reverse the CRC byte, e.g. 1b1f, not 1f1b. It appears that the CRC is calculated over what is between the semicolons. With reveng I get that the polynomial is 0x1021, which is a very common 16-bit polynomial, and that the CRC is reflected.
% reveng -w 16 -s 301b1f 31920e 32093c 5259414e20570aff
width=16 poly=0x1021 init=0x1554 refin=true refout=true xorout=0x07f0 check=0xfa7e name=(none)
width=16 poly=0x1021 init=0xe54b refin=true refout=true xorout=0xffff check=0xfa7e name=(none)
With more examples, you will be able to determine the initial value of the CRC register and what the result is exclusive-or'ed with.

There is a tool available to reverse-engineer CRC calculations: CRC RevEng http://reveng.sourceforge.net/
You can give it hex strings of the input and checksum and ask it what CRC algorithm matches the input. Here is the input for the first three strings (assuming the messages are U;0;, U;1; and U;2;):
$ reveng -w 16 -s 553b303b1f1b 553b313b0e92 553b323b3c09
width=16 poly=0xa097 init=0x63bc refin=false refout=false xorout=0x0000 check=0x6327 residue=0x0000 name=(none)
The checksum follows the input messages. Unfortunately this doesn't work if I try the RYAN W message. You'll probably want to try editing the input messages to see which part of the string is being input into the CRC.

Related

Efficient whole file CRC computation in the presence of small overwrites

I have a large file and I maintain crc32 checksum over its contents. If a fixed portion of the file were to change either at the start of the file or the end of the file, I can maintain crc32 checksum of the static portion and the dynamic portion and use crc32_combine to efficiently calculate the new whole file checksum. Mark Adler answered it beautifully here: CRC Calculation Of A Mostly Static Data Stream.
But if the content in the middle of the file were to change and not always at a predefined offset (and length), is there a way to efficiently compute the whole file checksum without reading the whole file?
Yes, so long as you know the before and after values of the bytes changed. And their location, of course.
Compute the exclusive-or of the before and after. That is zeros where there are no changes, and non-zero where there are changes. Then compute the raw CRC of the exclusive-or for the entire file, and then exclusive-or the result of that with the CRC.
Presumably you will have a long sequence of zeros, and some non-zero values, and then another long sequence of zeros. You can ignore the initial long sequence and just start computing the CRC of the non-zero values. Then use the same trick in the link to apply the long sequence of zeros after that to the raw CRC.

How to convert hexadecimal data (stored in a string variable) to an integer value

Edit (abstract)
I tried to interpret Char/String data as Byte, 4 bytes at a time. This was because I could only get TComport/TDatapacket to interpret streamed data as String, not as any other data type. I still don't know how to get the Read method and OnRxBuf event handler to work with TComport.
Problem Summary
I'm trying to get data from a mass spectrometer (MS) using some Delphi code. The instrument is connected with a serial cable and follows the RS232 protocol. I am able to send commands and process the text-based outputs from the MS without problems, but I am having trouble with interpreting the data buffer.
Background
From the user manual of this instrument:
"With the exception of the ion current values, the output of the RGA are ASCII character strings terminated by a linefeed + carriage return terminator. Ion signals are represented as integers in units of 10^-16 Amps, and transmitted directly in hex format (four byte integers, 2's complement format, Least Significant Byte first) for maximum data throughput."
I'm not sure whether (1) hex data can be stored properly in a string variable. I'm also not sure how to (2) implement 2's complement in Delphi and (3) the Least Significant Byte first.
Following #David Heffernan 's advice, I went and revised my data types. Attempting to harvest binary data from characters doesn't work, because not all values from 0-255 can be properly represented. You lose data along the way, basically. Especially it your data is represented 4 bytes at a time.
The solution for me was to use the Async Professional component instead of Denjan's Comport lib. It handles datastreams better and has a built-in log that I could use to figure out how to interpret streamed resposes from the instrument. It's also better documented. So, if you're new to serial communications (like I am), rather give that a go.

Calculating CRC-CCITT (Kermit) on two different sites, gives different results

I was playing around with CRC-CCITT (Kermit), and I noticed that when calculating the checksum on different sites, I got different results.
On lammertbies.nl/comm/info/crc-calculation.html the result of 123456789 was 0x8921, but on crccalc.com it was 0x2189.
In fact whatever value you enter the result on crccalc is the same as lammertbies, but with the last two characters first. So foobar on lammertbies is 0xF4E3, but on crccalc is 0xE3F4.
Which site is correct, and what is the other site doing wrong?
This is an issue of big endian versus little endian in the reported CRC value.
You can verify most implementations of CRC by appending the CRC to a string and checking the appended string for CRC == 0. Go back to both of the CRC calculator web sites, change the input to hex, enter the hex string
"3132333435363738398921"
and the Kermit CRC will be 0000, so the CRC as appended to the string would be 0x89, 0x21.

Is there some byte combination that can be used as a separator of streams of Int16

I was given the task to specify a file format for internal use inside an application.
One of the intended requirements says:
The data section of the file should be made up of a series of streams of type Int16 values (short integers), delimited by a suitable combination of one or more bytes.
As I understand, Int16 can contain any single byte value, so I don't know how I could choose some sequence of bytes that is guaranteed not to appear incidentally inside a stream. Is there such a sequence?
(And also, if the answer is "no", what would be a good way to determine the position and size of each stream in the file?)
By "streams," I assume the request indicates that the length is unknown when the writing of the data begins.
Therefore, I'd suggest a "chunked" encoding, where each substream is parcelled out into variable-size pieces, with the length of each piece written at the beginning as a fixed size integer. An empty chunk signals the end of the substream. Normally, there would be a maximum length of a chunk to facilitate allocation of buffers for efficient reading and writing.
This is patterned after HTTP's "chunked" transfer encoding and a similar approach is used in many other formats, such as the indefinite length encoding supported by the basic encoding rules for ASN.1.
I would suggest prefixing each stream with a length field, rather than trying to use delimiters, for the reason you've already given (no suitable unique delimiter). E.g.:
<length>
<stream>
<length>
<stream>
<length>
<stream>
...
where <length> is, say, a 4 byte integer which defines the number of 16 bit elements in the following stream.

How could I guess a checksum algorithm?

Let's assume that I have some packets with a 16-bit checksum at the end. I would like to guess which checksum algorithm is used.
For a start, from dump data I can see that one byte change in the packet's payload totally changes the checksum, so I can assume that it isn't some kind of simple XOR or sum.
Then I tried several variations of CRC16, but without much luck.
This question might be more biased towards cryptography, but I'm really interested in any easy to understand statistical tools to find out which CRC this might be. I might even turn to drawing different CRC algorithms if everything else fails.
Backgroud story: I have serial RFID protocol with some kind of checksum. I can replay messages without problem, and interpret results (without checksum check), but I can't send modified packets because device drops them on the floor.
Using existing software, I can change payload of RFID chip. However, unique serial number is immutable, so I don't have ability to check every possible combination. Allthough I could generate dumps of values incrementing by one, but not enough to make exhaustive search applicable to this problem.
dump files with data are available if question itself isn't enough :-)
Need reference documentation? A PAINLESS GUIDE TO CRC ERROR DETECTION ALGORITHMS is great reference which I found after asking question here.
In the end, after very helpful hint in accepted answer than it's CCITT, I
used this CRC calculator, and xored generated checksum with known checksum to get 0xffff which led me to conclusion that final xor is 0xffff instread of CCITT's 0x0000.
There are a number of variables to consider for a CRC:
Polynomial
No of bits (16 or 32)
Normal (LSB first) or Reverse (MSB first)
Initial value
How the final value is manipulated (e.g. subtracted from 0xffff), or is a constant value
Typical CRCs:
LRC: Polynomial=0x81; 8 bits; Normal; Initial=0; Final=as calculated
CRC16: Polynomial=0xa001; 16 bits; Normal; Initial=0; Final=as calculated
CCITT: Polynomial=0x1021; 16 bits; reverse; Initial=0xffff; Final=0x1d0f
Xmodem: Polynomial=0x1021; 16 bits; reverse; Initial=0; Final=0x1d0f
CRC32: Polynomial=0xebd88320; 32 bits; Normal; Initial=0xffffffff; Final=inverted value
ZIP32: Polynomial=0x04c11db7; 32 bits; Normal; Initial=0xffffffff; Final=as calculated
The first thing to do is to get some samples by changing say the last byte. This will assist you to figure out the number of bytes in the CRC.
Is this a "homemade" algorithm. In this case it may take some time. Otherwise try the standard algorithms.
Try changing either the msb or the lsb of the last byte, and see how this changes the CRC. This will give an indication of the direction.
To make it more difficult, there are implementations that manipulate the CRC so that it will not affect the communications medium (protocol).
From your comment about RFID, it implies that the CRC is communications related. Usually CRC16 is used for communications, though CCITT is also used on some systems.
On the other hand, if this is UHF RFID tagging, then there are a few CRC schemes - a 5 bit one and some 16 bit ones. These are documented in the ISO standards and the IPX data sheets.
IPX: Polynomial=0x8005; 16 bits; Reverse; Initial=0xffff; Final=as calculated
ISO 18000-6B: Polynomial=0x1021; 16 bits; Reverse; Initial=0xffff; Final=as calculated
ISO 18000-6C: Polynomial=0x1021; 16 bits; Reverse; Initial=0xffff; Final=as calculated
Data must be padded with zeroes to make a multiple of 8 bits
ISO CRC5: Polynomial=custom; 5 bits; Reverse; Initial=0x9; Final=shifted left by 3 bits
Data must be padded with zeroes to make a multiple of 8 bits
EPC class 1: Polynomial=custom 0x1021; 16 bits; Reverse; Initial=0xffff; Final=post processing of 16 zero bits
Here is your answer!!!!
Having worked through your logs, the CRC is the CCITT one. The first byte 0xd6 is excluded from the CRC.
It might not be a CRC, it might be an error correcting code like Reed-Solomon.
ECC codes are often a substantial fraction of the size of the original data they protect, depending on the error rate they want to handle. If the size of the messages is more than about 16 bytes, 2 bytes of ECC wouldn't be enough to be useful. So if the message is large, you're most likely correct that its some sort of CRC.
I'm trying to crack a similar problem here and I found a pretty neat website that will take your file and run checksums on it with 47 different algorithms and show the results. If the algorithm used to calculate your checksum is any of these algorithms, you would simply find it among the list of checksums produced with a simple text search.
The website is https://defuse.ca/checksums.htm
You would have to try every possible checksum algorithm and see which one generates the same result. However, there is no guarantee to what content was included in the checksum. For example, some algorithms skip white spaces, which lead to different results.
I really don't see why would somebody want to know that though.

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