Standard test vector
CRC implementations are commonly verified with the ASCII input 123456789.
- Input format
- ASCII
- Input
- 123456789
- Expected CRC
- 0xD2C22F51
- Residue
- 0x00000000
Result is calculated from the current input. Check is the published verification value for the standard input 123456789. Click another algorithm to view its detail page.
Result
0x1697D06A
Check
0x1697D06A
Result
0x87315576
Check
0x87315576
Result
0x6EC2EDC4
Check
0x6EC2EDC4
Result
0x340BC6D9
Check
0x340BC6D9
Result
0xD2C22F51
Check
0xD2C22F51
/*
* Model: CRC-32 / MEF (32-bit)
* Poly: 0x741B8CD7, Init: 0xFFFFFFFF, XorOut: 0x00000000
* CRC Table C Source Code & Lookup Table Generator
*/
#include <stdint.h>
#include <stddef.h>
const uint32_t crc_table[256] = {
0x00000000, 0x9695C4CA, 0xFB4839C9, 0x6DDDFD03, 0x20F3C3CF, 0xB6660705, 0xDBBBFA06, 0x4D2E3ECC,
0x41E7879E, 0xD7724354, 0xBAAFBE57, 0x2C3A7A9D, 0x61144451, 0xF781809B, 0x9A5C7D98, 0x0CC9B952,
0x83CF0F3C, 0x155ACBF6, 0x788736F5, 0xEE12F23F, 0xA33CCCF3, 0x35A90839, 0x5874F53A, 0xCEE131F0,
0xC22888A2, 0x54BD4C68, 0x3960B16B, 0xAFF575A1, 0xE2DB4B6D, 0x744E8FA7, 0x199372A4, 0x8F06B66E,
0xD1FDAE25, 0x47686AEF, 0x2AB597EC, 0xBC205326, 0xF10E6DEA, 0x679BA920, 0x0A465423, 0x9CD390E9,
0x901A29BB, 0x068FED71, 0x6B521072, 0xFDC7D4B8, 0xB0E9EA74, 0x267C2EBE, 0x4BA1D3BD, 0xDD341777,
0x5232A119, 0xC4A765D3, 0xA97A98D0, 0x3FEF5C1A, 0x72C162D6, 0xE454A61C, 0x89895B1F, 0x1F1C9FD5,
0x13D52687, 0x8540E24D, 0xE89D1F4E, 0x7E08DB84, 0x3326E548, 0xA5B32182, 0xC86EDC81, 0x5EFB184B,
0x7598EC17, 0xE30D28DD, 0x8ED0D5DE, 0x18451114, 0x556B2FD8, 0xC3FEEB12, 0xAE231611, 0x38B6D2DB,
0x347F6B89, 0xA2EAAF43, 0xCF375240, 0x59A2968A, 0x148CA846, 0x82196C8C, 0xEFC4918F, 0x79515545,
0xF657E32B, 0x60C227E1, 0x0D1FDAE2, 0x9B8A1E28, 0xD6A420E4, 0x4031E42E, 0x2DEC192D, 0xBB79DDE7,
0xB7B064B5, 0x2125A07F, 0x4CF85D7C, 0xDA6D99B6, 0x9743A77A, 0x01D663B0, 0x6C0B9EB3, 0xFA9E5A79,
0xA4654232, 0x32F086F8, 0x5F2D7BFB, 0xC9B8BF31, 0x849681FD, 0x12034537, 0x7FDEB834, 0xE94B7CFE,
0xE582C5AC, 0x73170166, 0x1ECAFC65, 0x885F38AF, 0xC5710663, 0x53E4C2A9, 0x3E393FAA, 0xA8ACFB60,
0x27AA4D0E, 0xB13F89C4, 0xDCE274C7, 0x4A77B00D, 0x07598EC1, 0x91CC4A0B, 0xFC11B708, 0x6A8473C2,
0x664DCA90, 0xF0D80E5A, 0x9D05F359, 0x0B903793, 0x46BE095F, 0xD02BCD95, 0xBDF63096, 0x2B63F45C,
0xEB31D82E, 0x7DA41CE4, 0x1079E1E7, 0x86EC252D, 0xCBC21BE1, 0x5D57DF2B, 0x308A2228, 0xA61FE6E2,
0xAAD65FB0, 0x3C439B7A, 0x519E6679, 0xC70BA2B3, 0x8A259C7F, 0x1CB058B5, 0x716DA5B6, 0xE7F8617C,
0x68FED712, 0xFE6B13D8, 0x93B6EEDB, 0x05232A11, 0x480D14DD, 0xDE98D017, 0xB3452D14, 0x25D0E9DE,
0x2919508C, 0xBF8C9446, 0xD2516945, 0x44C4AD8F, 0x09EA9343, 0x9F7F5789, 0xF2A2AA8A, 0x64376E40,
0x3ACC760B, 0xAC59B2C1, 0xC1844FC2, 0x57118B08, 0x1A3FB5C4, 0x8CAA710E, 0xE1778C0D, 0x77E248C7,
0x7B2BF195, 0xEDBE355F, 0x8063C85C, 0x16F60C96, 0x5BD8325A, 0xCD4DF690, 0xA0900B93, 0x3605CF59,
0xB9037937, 0x2F96BDFD, 0x424B40FE, 0xD4DE8434, 0x99F0BAF8, 0x0F657E32, 0x62B88331, 0xF42D47FB,
0xF8E4FEA9, 0x6E713A63, 0x03ACC760, 0x953903AA, 0xD8173D66, 0x4E82F9AC, 0x235F04AF, 0xB5CAC065,
0x9EA93439, 0x083CF0F3, 0x65E10DF0, 0xF374C93A, 0xBE5AF7F6, 0x28CF333C, 0x4512CE3F, 0xD3870AF5,
0xDF4EB3A7, 0x49DB776D, 0x24068A6E, 0xB2934EA4, 0xFFBD7068, 0x6928B4A2, 0x04F549A1, 0x92608D6B,
0x1D663B05, 0x8BF3FFCF, 0xE62E02CC, 0x70BBC606, 0x3D95F8CA, 0xAB003C00, 0xC6DDC103, 0x504805C9,
0x5C81BC9B, 0xCA147851, 0xA7C98552, 0x315C4198, 0x7C727F54, 0xEAE7BB9E, 0x873A469D, 0x11AF8257,
0x4F549A1C, 0xD9C15ED6, 0xB41CA3D5, 0x2289671F, 0x6FA759D3, 0xF9329D19, 0x94EF601A, 0x027AA4D0,
0x0EB31D82, 0x9826D948, 0xF5FB244B, 0x636EE081, 0x2E40DE4D, 0xB8D51A87, 0xD508E784, 0x439D234E,
0xCC9B9520, 0x5A0E51EA, 0x37D3ACE9, 0xA1466823, 0xEC6856EF, 0x7AFD9225, 0x17206F26, 0x81B5ABEC,
0x8D7C12BE, 0x1BE9D674, 0x76342B77, 0xE0A1EFBD, 0xAD8FD171, 0x3B1A15BB, 0x56C7E8B8, 0xC0522C72
};
uint32_t calculate_crc(const uint8_t *data, size_t length) {
uint32_t crc = 0xFFFFFFFF;
for (size_t i = 0; i < length; i++) {
#if 1
uint8_t idx = (uint8_t)(crc ^ data[i]);
crc = (crc >> 8) ^ crc_table[idx];
#else
uint8_t idx = (uint8_t)((crc >> 24) ^ data[i]);
crc = (crc << 8) ^ crc_table[idx];
#endif
}
return crc ^ 0x00000000;
}CRC-32/MEF uses the Koopman polynomial in Metro Ethernet Forum specifications.
CRC-32/MEF is a 32-bit CRC model defined by polynomial 0x741B8CD7, an initial register value of 0xFFFFFFFF, and final XOR 0x00000000. It processes reflected input bytes and reports a reflected output.
Documented application context for this model includes Metro Ethernet, MEF, Network protocols. The calculator above applies this exact parameter set to the current input; the published Check value below is instead the fixed verification result for ASCII 123456789.
CRC implementations are commonly verified with the ASCII input 123456789.
A model is identified by its complete parameter set, not its polynomial alone.
Continue with the main calculator, browse the algorithm catalog, compare models in the Algorithm Reference section, or generate a lookup table.
| Parameter | Value | Meaning | Reference |
|---|---|---|---|
| Width | 32 bits | CRC register and result width | Read guide |
| Poly | 0x741B8CD7 | Generator polynomial without the leading term | Read guide |
| Init | 0xFFFFFFFF | Initial CRC register value | Read guide |
| RefIn | Yes | Reflect each input byte before processing | Read guide |
| RefOut | Yes | Reflect the register before XOR Out | Read guide |
| XorOut | 0x00000000 | Final value XORed with the CRC register | Read guide |
| Check | 0xD2C22F51 | CRC of ASCII “123456789” | Read guide |
| Residue | 0x00000000 | Expected residue after appending a valid CRC | Read guide |
For the standard ASCII test input 123456789, the check value of CRC-32/MEF is 0xD2C22F51.
CRC-32/MEF uses the 32-bit polynomial 0x741B8CD7.
For CRC-32/MEF, RefIn is Yes and RefOut is Yes.
The closest published model by parameter overlap is CRC-32/JAMCRC, differing from CRC-32/MEF in polynomial.