Good Day! I am using CRC I am new to CRC And i referred this page and i used the code. But not getting what the value is expected. I dont know where the problem is. Can you please suggest me where the problem is? Anyway this sort of proves a point. When using CRCs there's often so many "variants" that the only important thing is that both ends use the exact same algorithm.

So perhaps for starters see what you get if you change from to A What made you think 0x was the right polynomial to use in the first place? EDIT: Oh right, I see, they have a table of "common polynomials" at the bottom of that online calculator page.

However just because they say is common does not necessarily mean it's what they use. Well I tried to see the source they were using for their web page app. I hoped it would be in Javascript and readable. But it is implemented as a PHP application so it's not easy to access their source. Given that they have a support forum I would use it to ask them exactly how the CRC16 in the web app is being calculated. If you don't get the same result it's almost certainly because of a difference in sizeof int.

I am not getting your point. But in online calculator the used polynomial value as 0x for this 0x polynomial result is 0xBB3D. But in general CRC can be done in many ways, and because it's based on modulus it's legal to cheat on the division to speed it up.

I read it. Again i will read it one more time to get it clear. If any doubt after reading it i will ask you. Then i checked this link. Why are you making your posts almost impossible to read? They work in both directions, but give different answers. What catches out most people is that if you're calculating it the usual way, LSB first, the polynomial has to be bit reversed in the algorithm.

Try using 0xA in your software and see if that works. Skip to main content. Log in or register to post comments.Simply changing the polynomial does not seem to give the right result.

I have an image attached. Is there something I should "flip", or "reverse" to in order to use the polynomial I want and get the right answer? Go to Solution. Unfortunately, there are many ways to do a CRC. Where are you getting the data point for your example? Does that source have some source code usually in C we can look at? The data is entered in the front panel. There is no C-code, just the VI. If your data source is little endian, then the bytes might need to be swapped after converting the array to unsigned word integer.

LabVIEW is big endian. After downloading the library from that site, I see that the CRC with a 0x is doing things a little differently than a "normal" CRC. I'll see if I can get some time at lunch to mess around with it.

I am not using the library from that site. I did not think about reversing the bits in the final CRC. It is kind of a pain, but it did work. United States. Turn on suggestions. Auto-suggest helps you quickly narrow down your search results by suggesting possible matches as you type.

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Forum Themes Elegant Mobile. Essentials Only Full Version. New Member. There appears to be no extra shifted in zeros. So why will this code not give me the desired answer of 0x30BA? Super Member. Because, hardware doesn't do it like software.

You have to add, or pad the hardware number to get somewhere close to what you want. After a day of trying to get the 32 crc engine going, I gave up and did it in software. If anyone can supply a software driven crc engine that matches up with the 32 hardware, post it. Starting Member. The message bytes need to be augmented with 2 bytes of zeros. Click the 'CRC' button to prepopulate the form.

Change the initial value to 0xFFFF. Now click the 'convert! The new seed is 0xEAA8. The final step is that the result needs to be reversed the entire bit result flipped about its centre to give 0x30BA.

I'm not sure if the PIC32 hardware can do this reversal for you or not. Some CRCs need the reversing, some don't. Andrew: I was almost there I realize this topic is pretty old, but I ran into a similar issue when trying to implement a bit CRC in hardware and replicating it in software.

Hopefully, I can get it to look okay. I was able to use those same values for the hardware CRC module as well. To get analogous hardware functionality to setting 'augment' to True, call your hardware CRC function once like you normally would, giving it your normal initial value and the buffer you want to check. After you get the result of that call the same function again, but pass in your previous result as the initial value and pass in a buffer of 0s the same size as the CRC polynomial for a CRC32, you can just create a Uint32 with a value of 0 and give the address of that.

I haven't tried this with a CRC16, but you should be able to modify the function to mimic the hardware in that case, too.Modules include a MCU, connectivity and onboard memory, making them ideal for designing IoT products for mass production. The component database hosts libraries for different sensors, actuators, radios, inputs, middleware and IoT services.

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CRC Series, Part 3: CRC Implementation Code in C/C++

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Export to desktop IDE.Unfortunately, the modulo-2 arithmetic used to compute CRCs doesn't map easily into software. Generally speaking, CRCs are most efficiently calculated in dedicated hardware. I'm going to complete my 3-part discussion of checksums by showing you how to implement a CRC in C. I'll start with a naive implementation and gradually improve the efficiency of the code as I go along.

For most software engineers, the overwhelmingly confusing thing about CRCs is their implementation. Knowing that all CRC algorithms are simply long division algorithms in disguise doesn't help.

Modulo-2 binary division doesn't map particularly well to the instruction sets of off-the-shelf processors. For one thing, generally no registers are available to hold the very long bit sequence that is the numerator.

For another, modulo-2 binary division is not the same as ordinary division. So even if your processor has a division instruction, you won't be able to use it. Before writing even one line of code, let's first examine the mechanics of modulo-2 binary division. We'll use the example in Figure 1 to guide us. The number to be divided is the message augmented with zeros at the end. The number of zero bits added to the message is the same as the width of the checksum what I call c ; in this case four bits were added.

What's most important to notice at this point is that we never use any of the information in the quotient, either during or after computing the CRC. So we won't actually need to track the quotient in our software implementation. Also note here that the result of each XOR with the generator polynomial is a remainder that has zero in its most significant bit.

So we never lose any information when the next message bit is shifted into the remainder. Listing 1 contains a naive software implementation of the CRC computation just described. It simply attempts to implement that algorithm as it was described above for this one particular generator polynomial.

Even though the unnecessary steps have been eliminated, it's extremely inefficient. Multiple C statements at least the decrement and compare, binary AND, test for zero, and left shift operations must be executed for each bit in the message. Given that this particular message is only eight bits long, that might not seem too costly.

But what if the message contains several hundred bytes, as is typically the case in a real-world application? You don't want to execute dozens of processor opcodes for each byte of input data. Before we start making this more efficient, the first thing to do is to clean this naive routine up a bit. In particular, let's start making some assumptions about the applications in which it will most likely be used.

First, let's assume that our CRCs are always going to be 8-,or bit numbers. In other words, that the remainder can be manipulated easily in software. That means that the generator polynomials will be 9, 17, or 33 bits wide, respectively. At first it seems we may be stuck with unnatural sizes and will need special register combinations, but remember these two facts:. Since we already have the information in the uppermost bit and we don't need it for the XOR, the polynomial can also be stored in an 8-,or bit register.

We can simply discard the most significant bit. The register size that we use will always be equal to the width of the CRC we're calculating. As long as we're cleaning up the code, we should also recognize that most CRCs are computed over fairly long messages. The entire message can usually be treated as an array of unsigned data bytes. The CRC algorithm should then be iterated over all of the data bytes, as well as the bits within those bytes. The result of making these two changes is the code shown in Listing 2.By using our site, you acknowledge that you have read and understand our Cookie PolicyPrivacy Policyand our Terms of Service.

Stack Overflow for Teams is a private, secure spot for you and your coworkers to find and share information. I try to create a code that would read data from RFID reader module. When the RFID reader is put in automatic mode, it automatically sends 11 bytes every time it reads a tag. Last two bytes E5 68 are the CRC16 checksum for the message. I tried putting everything together in one piece, but I do not have much experience with C programing and my code does not work.

What I would like to do is learn how to use manufacturer code in working example - means how to get crc16 calculated. Last two bytes E5 68 are crc You are probably right about the Data16[] I will change this later today and let you know what current status is.

CRC-16 (Modubs) 0x8005 for PIC32

Thanks for helping :. I used a length of the data that excludes the checksum. So the length in the frame data is 0x0B or 11 and since the checksum is 2 bytes, I used 11 - 2 or 9 for the length. From the documentation you referenced there are two types of frames or messages whose formats are as follows:.

Learn more. Asked 3 months ago. Active 3 months ago. Viewed times. Could you please help me with this? Richard Chambers You need to describe in more detail what is not working. What is the test data that you are using, what should the calculated CRC be for that test data, and what is the calculated CRC that you are getting? One problem that I see is your initialization of the variable Data16 which looks like it is supposed to be a series of hex numbers but is instead a character text string of digits and characters.

So you need to check that values.

That data looks to be: 01 - module address, 0B or 11 is the frame length in bytes, 03 is the command, 01 06 87 DB C7 FF is the parameters and E5 68 is the checksum. Or is this an Answer frame with the 03 being the Answer and the FF is the operation code instead? Is the checksum supposed to be on the entire frame of all 11 bytes? There is a change that could be made, to use the frame length - 2, Data[1] for the number of bytes in case the frame format should change. Active Oldest Votes.By using our site, you acknowledge that you have read and understand our Cookie PolicyPrivacy Policyand our Terms of Service.

Stack Overflow for Teams is a private, secure spot for you and your coworkers to find and share information. I have this block of C code that I can not for the life of me understand. I need to calculate the CRC for a certain byte array I send to the method and it should give me the msb most significant byte and the lsb least significant byte. I was also given a C written app to test some functionality and that app also gives me a log of what is sent and what is received via COM port.

What is weird is that I entered the hex string that I found in the log into this online calculatorbut it gives me a different result. This is the hex string that I convert to byte array and send to the method: 02 00 04 a0 00 01 01 Any code guru out there capable of translating that C method to C?

Apparently I'm not capable of such sourcery. Causing bugs, by the looks of it. It is only used to grab one of the two bytes of the FCS, but the code is written in an endianess-dependent way. Endianess is very important when dealing with checksum algorithms, since they were originally designed for hardware shift registers, that require MSB first, aka big endian. In addition, CRC often means data communication, and data communication means possibly different endianess between the sender, the protocol and the receiver.

I would guess that this code was written for little endian machines only and the intent is to XOR with the ms byte. Corrected code should be something like:.

Для непонимающих.

See this. Yeah it is sometimes called that. I'd double check that. Overall, be careful with this code. Whoever wrote it didn't have much of a clue about endianess, integer signedness and implicit type promotions.

It is amateur-level code. You should be able to find safer, portable professional versions of the same CRC algorithm on the net. You have to know if this algorithm is designed for little or big endian. You have to do 8 iterations, from 0 to 7. No, it doesn't. Learn more. CRC 0x polynominal, from C to C. SOS Ask Question.

Asked 3 years, 8 months ago. Active 3 years, 8 months ago. Viewed times. I took a stab at translating the method to Cbut I don't understand certain aspects: What is pucPTR doing there it's not beeing used anywhere else? What do the 2 lines of code mean, under the first for?