What does the IS_ALIGNED macro in the linux kernel do? - linux

I've been trying to read the implementation of a kernel module, and I'm stumbling on this piece of code.
unsigned long addr = (unsigned long) buf;
if (!IS_ALIGNED(addr, 1 << 9)) {
DMCRIT("#%s in %s is not sector-aligned. I/O buffer must be sector-aligned.", name, caller);
BUG();
}
The IS_ALIGNED macro is defined in the kernel source as follows:
#define IS_ALIGNED(x, a) (((x) & ((typeof(x))(a) - 1)) == 0)
I understand that data has to be aligned along the size of a datatype to work, but I still don't understand what the code does.
It left-shifts 1 by 9, then subtracts by 1, which gives 111111111. Then 111111111 does bitwise-and with x.
Why does this code work? How is this checking for byte alignment?

In systems programming it is common to need a memory address to be aligned to a certain number of bytes -- that is, several lowest-order bits are zero.
Basically, !IS_ALIGNED(addr, 1 << 9) checks whether addr is on a 512-byte (2^9) boundary (the last 9 bits are zero). This is a common requirement when erasing flash locations because flash memory is split into large blocks which must be erased or written as a single unit.
Another application of this I ran into. I was working with a certain DMA controller which has a modulo feature. Basically, that means you can allow it to change only the last several bits of an address (destination address in this case). This is useful for protecting memory from mistakes in the way you use a DMA controller. Problem it, I initially forgot to tell the compiler to align the DMA destination buffer to the modulo value. This caused some incredibly interesting bugs (random variables that have nothing to do with the thing using the DMA controller being overwritten... sometimes).
As far as "how does the macro code work?", if you subtract 1 from a number that ends with all zeroes, you will get a number that ends with all ones. For example, 0b00010000 - 0b1 = 0b00001111. This is a way of creating a binary mask from the integer number of required-alignment bytes. This mask has ones only in the bits we are interested in checking for zero-value. After we AND the address with the mask containing ones in the lowest-order bits we get a 0 if any only if the lowest 9 (in this case) bits are zero.
"Why does it need to be aligned?": This comes down to the internal makeup of flash memory. Erasing and writing flash is a much less straightforward process then reading it, and typically it requires higher-than-logic-level voltages to be supplied to the memory cells. The circuitry required to make write and erase operations possible with a one-byte granularity would waste a great deal of silicon real estate only to be used rarely. Basically, designing a flash chip is a statistics and tradeoff game (like anything else in engineering) and the statistics work out such that writing and erasing in groups gives the best bang for the buck.
At no extra charge, I will tell you that you will be seeing a lot of this type of this type of thing if you are reading driver and kernel code. It may be helpful to familiarize yourself with the contents of this article (or at least keep it around as a reference): https://graphics.stanford.edu/~seander/bithacks.html

Related

Is it safe to attempt (and fail) to write to a const on an STM32?

So, we are experimenting with an approach to perform some matrix math. This is embedded, so memory is limited, and we will have large matrices so it helps us to keep some of them stored in flash rather than RAM.
I've written a matrix structure, two arrays (one const/flash and the other RAM), and a "modify" and "get" function. One matrix, I initialize to the RAM data, and the other matrix I initialize to the flash data, using a cast from const *f32 to *f32.
What I find is that when I run this code on my STM32 embedded processor, the RAM matrix is modifiable, and the matrix pointing to the flash data simply doesn't change (the set to 12.0 doesn't "take", the value remains 2.0).
(before change) a=2, b=2, (after change) c=2, d=12
This is acceptable behavior, by design we will not attempt to modify matrices of flash data, but if we make a mistake we don't want it to crash.
If I run the same code on my windows machine with Visual C++, however, I get an "access violation" when I attempt to run the code below, when I try to modify the const array to 12.0.
This is not surprising that Windows would object, but I'd like to understand the difference in behavior better. This seems related to CPU architecture. Is it safe, on our STM32, to let the code attempt to write to a const array and let it have no effect? Or are there side effects, or reasons to avoid this?
static const f32 constarray[9] = {1,2,3,1,2,3,1,2,3};
static f32 ramarray[9] = {1,2,3,1,2,3,1,2,3};
typedef struct {
u16 rows;
u16 cols;
f32 * mat;
} matrix_versatile;
void modify_versatile_matrix(matrix_versatile * m, uint16_t r, uint16_t c, double new_value)
{
m->mat[r * m->cols + c] = new_value;
}
double get_versatile_matrix_value(matrix_versatile * m, uint16_t r, uint16_t c)
{
return m->mat[r * m->cols + c];
}
double a;
double b;
double c;
double d;
int main(void)
{
matrix_versatile matrix_with_const_data;
matrix_versatile matrix_with_ram_data;
matrix_with_const_data.cols = 3;
matrix_with_const_data.rows = 3;
matrix_with_const_data.mat = (f32 *) constarray;
matrix_with_ram_data.cols = 3;
matrix_with_ram_data.rows = 3;
matrix_with_ram_data.mat = ramarray;
a = get_versatile_matrix_value(&matrix_with_const_data, 1, 1);
b = get_versatile_matrix_value(&matrix_with_ram_data, 1, 1);
modify_versatile_matrix(&matrix_with_const_data, 1, 1, 12.0);
modify_versatile_matrix(&matrix_with_ram_data, 1, 1, 12.0);
c = get_versatile_matrix_value(&matrix_with_const_data, 1, 1);
d = get_versatile_matrix_value(&matrix_with_ram_data, 1, 1);
but if we make a mistake we don't want it to crash.
Attempting to write to ROM will not in itself cause a crash, but the code attempting to write it is by definition buggy and may crash in any case, and will certainly not behave as intended.
It is almost entirely wrong thinking; if you have a bug, you really want it to crash during development, and not after deployment. If it silently does the wrong thing, you may never notice the bug, or the crash might occur somewhere other than in proximity of the bug, so be very hard to find.
Architectures an MMU or MPU may issue an exception if you attempt to write to memory marked as read-only. That is what is happening in Windows. In that case it can be a useful debug aid given an exception handler that reports such errors by some means. In this case the error is reported exactly when it occurs, rather than crashing some time later when some invalid data is accessed or incorrect result acted upon.
Some, but mot all STM32 parts include the MPU (application note)
The answer may depend on the series (STM32F1, STM32F4, STM32L1 etc), as they have somewhat different flash controllers.
I've once made the same mistake on an STM32F429, and investigated a bit, so I can tell what would happen on an STM32F4.
Probably nothing.
The flash is by default protected, in order to be somewhat resilient to those kind of programming errors. In order to modify the flash, one has to write certain values to the FLASH->KEYR register. If the wrong value is written, then the flash will be locked until reset, so nothing really bad can happen unless the program writes 64 bits of correct values. No unexpected interrupts can happen, because the interrupt enable bit is protected by this key too. The attempt will set some error bits in FLASH->SR, so a program can check it and warn the user (preferably the tester).
However if there is some code there (e.g. a bootloader, or logging something into flash) that is supposed to write something in the flash, i.e. it unlocks the flash with the correct keys, then bad things can happen.
If the flash is left unlocked after a preceding write operation, then writing to a previously programmed area will change bits from 1 to 0, but not from 0 to 1. It means that the flash will contain the bitwise AND of the old and the newly written value.
If the failed write attempt occurs first, and unlocked afterwards, then no legitimate write or erase operation would succeed unless the status bits are properly cleared first.
If the intended and unintended accesses occur interleaved, e.g. in interrupt handlers, then all bets are off.
Even if the values are in immutable flash memory, there can still be unexpected result. Consider this code
int foo(int *array) {
array[0] = 1;
array[1] = 3;
array[2] = 5;
return array[0];
}
An optimizing compiler might recognize that the return value should always be 1, and emit code to that effect. Or it might not, and reload array[0] from wherever it is stored, possibly a different value from flash. It may behave differently in debug and release builds, or when the function is called from different places, as it might be inlined differently.
If the pointer points to an unmapped area, neither RAM nor FLASH nor some memory mapped register, then a a fault will occur, and as the default fault handlers contain just an infinite loop, the program will hang unless it has a fault handler installed that can deal with the situation. Needless to say, overwriting random RAM areas or registers can result in barely predictable behaviour.
UPDATE
I've tried your code on actual hardware. When I ran it verbatim, the compiler (gcc-arm-none-eabi-7-2018-q2-update -O3 -lto) optimized away everything, since the variables were not used afterwards. Marking a, b, c, d as volatile resulted in c=2 and d=12, it was still considering the first array const, and no accesses to the arrays were generated. constarray did not show up in the map file at all, the linker had eliminated it completely.
So I've tried a few things one at a time to force the optimizer to generate code that would actually access the arrays.
Disablig optimization (-O0)
Making all variables volatile
Inserting a couple of compile-time memory barriers (asm volatile("":::"memory");
Doing some complex calculations in the middle
Any of these has produced varying effects on different MCUs, but they were always consistent on a single platform.
STM32F103: Hard Fault. Only halfword (16 bit) write accesses are allowed to the flash, 8 or 32 bits always result in a fault. When I've changed the data types to short, the code ran, of course without any effect on the flash.
STM32F417: Code runs, with no effects on the flash contents, but bits 6 and 7, PGPERR and PGSERR in FLASH->SR were set a few cycles after the first write attempt to constarray.
STM32L151: Code runs, with no effects on the flash controller status.

Why is string manipulation more expensive?

I've heard this so many times, that I have taken it for granted. But thinking back on it, can someone help me realize why string manipulation, say comparison etc, is more expensive than say an integer, or some other primitive?
8bit example:
1 bit can be 1 or 0. With 2 bits you can represent 0, 1, 2, and 3. And so on.
With a byte you have 2^8 possibilities, from 0 to 255.
In a string a single letter is stored in a byte, so "Hello world" is 11 bytes.
If I want to do 100 + 100, 100 is stored in 1 byte of memory, I need only two bytes to sum two numbers. The result will need again 1 byte.
Now let's try with strings, "100" + "100", this is 3 bytes plus 3 bytes and the result, "100100" needs 6 bytes to be stored.
This is over-simplified, but more or less it works in this way.
The int data type in C# was carefully selected to be a good match with processor design. Which can store an int in a cpu register, a storage location that's an easy factor of 3 faster than memory. And a single cpu instruction to compare values of type int. The CMP instruction runs in less than a single cpu cycle, a fraction of a nano-second.
That doesn't work nearly as well for a string, it is a variable length data type and every single char in the string must be compared to test for equality. So it is automatically proportionally slower by the size of the string. Furthermore, string comparison is afflicted by culture dependent comparison rules. The kind that make "ss" and "ß" equal in German and "Aa" and "Å" equal in Danish. Nothing subtle to deal with, taken care of by highly optimized table-driven code inside the CLR. It can't beat CMP.
I've always thought it was because of the immutability of strings. That is, every time you make a change to the string, it requires allocating memory for a whole new string (rather than modifying the original in place).
Probably a woefully naive understanding but perhaps someone else can expound further.
There are several things to consider when looking at the "cost" of manipulating strings.
There is the cost in terms of memory usage, there is the cost in terms of CPU cycles used, and there is a cost associated with the complexity of the code involved.
Integer manipulation (Add, Subtract, Multipy, Divide, Compare) is most often done by the CPU at the hardware level, in few (or even 1) instruction. When the manipulation is done, the answer fits back in the same size chunk of memory.
Strings are stored in blocks of memory, which have to be manipulated a byte or word at a time. Comparing two 100 character long strings may require 100 separate comparison operations.
Any manipulation that makes a string longer will require, either moving the string to a bigger block of memory, or moving other stuff around in memory to allow growing the existing block.
Any manipulation that leaves the string the same, or smaller, could be done in place, if the language allows for it. If not, then again, a new block of memory has to be allocated and contents moved.

CRC16 collision (2 CRC values of blocks of different size)

The Problem
I have a textfile which contains one string per line (linebreak \r\n). This file is secured using CRC16 in two different ways.
CRC16 of blocks of 4096 bytes
CRC16 of blocks of 32768 bytes
Now I have to modify any of these 4096 byte blocks, so it (the block)
contains a specific string
does not change the size of the textfile
has the same CRC value as the original block (same for the 32k block, that contains this 4k block)
Depart of that limitations I may do any modifications to the block that are required to fullfill it as long as the file itself does not break its format. I think it is the best to use any of the completly filled 4k blocks, not the last block, that could be really short.
The Question
How should I start to solve that problem? The first thing I would come up is some kind of bruteforce but wouldn't it take extremly long to find the changes that will result in both CRC values stay the same? Is there probably a mathematical way to solve that?
It should be done in seconds or max. few minutes.
There are math ways to solve this but I don't know them. I'm proposing a brute-force solution:
A block looks like this:
SSSSSSSMMMMEEEEEEE
Each character represents a byte. S = start bytes, M = bytes you can modify, E = end bytes.
After every byte added to the CRC it has a new internal state. You can reuse the checksum state up to that position that you modify. You only need to recalculate the checksum for the modified bytes and all following bytes. So calculate the CRC for the S-part only once.
You don't need to recompute the following bytes either. You just need to check whether the CRC state is the same or different after the modification you made. If it is the same, the entire block will also be the same. If it is different, the entire block is likely to be different (not guaranteed, but you should abort the trial). So you compute the CRC of just the S+M' part (M' being the modified bytes). If it equals the state of CRC(S+M) you won.
That way you have much less data to go through and a recent desktop or server can do the 2^32 trials required in a few minutes. Use parallelism.
Take a look at spoof.c. That will directly solve your problem for the CRC of the 4K block. However you will need to modify the code to solve the problem simultaneously for both the CRC of the 4K block and the CRC of the enclosing 32K block. It is simply a matter of adding more equations to solve. The code is extremely fast, running in O(log(n)) time, where n is the length of the message.
The basic idea is that you will need to solve 32 linear equations over GF(2) in 32 or more unknowns, where each unknown is a bit location that you are permitting to be changed. It is important to provide more than 32 unknowns with which to solve the problem, since if you pick exactly 32, it is not at all unlikely that you will end up with a singular matrix and no solution. The spoof code will automatically find non-singular choices of 32 unknown bit locations out of the > 32 that you provide.

instruction set emulator guide

I am interested in writing emulators like for gameboy and other handheld consoles, but I read the first step is to emulate the instruction set. I found a link here that said for beginners to emulate the Commodore 64 8-bit microprocessor, the thing is I don't know a thing about emulating instruction sets. I know mips instruction set, so I think I can manage understanding other instruction sets, but the problem is what is it meant by emulating them?
NOTE: If someone can provide me with a step-by-step guide to instruction set emulation for beginners, I would really appreciate it.
NOTE #2: I am planning to write in C.
NOTE #3: This is my first attempt at learning the whole emulation thing.
Thanks
EDIT: I found this site that is a detailed step-by-step guide to writing an emulator which seems promising. I'll start reading it, and hope it helps other people who are looking into writing emulators too.
Emulator 101
An instruction set emulator is a software program that reads binary data from a software device and carries out the instructions that data contains as if it were a physical microprocessor accessing physical data.
The Commodore 64 used a 6502 Microprocessor. I wrote an emulator for this processor once. The first thing you need to do is read the datasheets on the processor and learn about its behavior. What sort of opcodes does it have, what about memory addressing, method of IO. What are its registers? How does it start executing? These are all questions you need to be able to answer before you can write an emulator.
Here is a general overview of how it would look like in C (Not 100% accurate):
uint8_t RAM[65536]; //Declare a memory buffer for emulated RAM (64k)
uint16_t A; //Declare Accumulator
uint16_t X; //Declare X register
uint16_t Y; //Declare Y register
uint16_t PC = 0; //Declare Program counter, start executing at address 0
uint16_t FLAGS = 0 //Start with all flags cleared;
//Return 1 if the carry flag is set 0 otherwise, in this example, the 3rd bit is
//the carry flag (not true for actual 6502)
#define CARRY_FLAG(flags) ((0x4 & flags) >> 2)
#define ADC 0x69
#define LDA 0xA9
while (executing) {
switch(RAM[PC]) { //Grab the opcode at the program counter
case ADC: //Add with carry
A = X + RAM[PC+1] + CARRY_FLAG(FLAGS);
UpdateFlags(A);
PC += ADC_SIZE;
break;
case LDA: //Load accumulator
A = RAM[PC+1];
UpdateFlags(X);
PC += MOV_SIZE;
break;
default:
//Invalid opcode!
}
}
According to this reference ADC actually has 8 opcodes in the 6502 processor, which means you will have 8 different ADC in your switch statement, each one for different opcodes and memory addressing schemes. You will have to deal with endianess and byte order, and of course pointers. I would get a solid understanding of pointer and type casting in C if you dont already have one. To manipulate the flags register you have to have a solid understanding of bitwise operations in C. If you are clever you can make use of C macros and even function pointers to save yourself some work, as the CARRY_FLAG example above.
Every time you execute an instruction, you must advance the program counter by the size of that instruction, which is different for each opcode. Some opcodes dont take any arguments and so their size is just 1 byte, while others take 16-bit integers as in my MOV example above. All this should be pretty well documented.
Branch instructions (JMP, JE, JNE etc) are simple: If some flag is set in the flags register then load the PC to the address specified. This is how "decisions" are made in a microprocessor and emulating them is simply a matter of changing the PC, just as the real microprocessor would do.
The hardest part about writing an instruction set emulator is debugging. How do you know if everything is working like it should? There are plenty of resources for helping you. People have written test codes that will help you debug every instruction. You can execute them one instruction at a time and compare the reference output. If something is different, you know you have a bug somewhere and can fix it.
This should be enough to get you started. The important thing is that you have A) A good solid understanding of the instruction set you want to emulate and B) a solid understanding of low level data manipulation in C, including type casting, pointers, bitwise operations, byte order, etc.

Is it possible to use 9-bit serial communication in Linux?

RS-232 communication sometimes uses 9-bit bytes. This can be used to communicate with multiple microcontrollers on a bus where 8 bits are data and the extra bit indicates an address byte (rather than data). Inactive controllers only generate an interrupt for address bytes.
Can a Linux program send and receive 9-bit bytes over a serial device? How?
The termios system does not directly support 9 bit operation but it can be emulated on some systems by playing tricks with the CMSPAR flag. It is undocumented and my not appear in all implementations.
Here is a link to a detailed write-up on how 9-bit emulation is done:
http://www.lothosoft.ch/thomas/libmip/markspaceparity.php
9-bit data is a standard part of RS-485 and used in multidrop applications. Hardware based on 16C950 devices may support 9-bits, but only if the UART is used in its 950 mode (rather than the more common 450/550 modes used for RS-232).
A description of the 16C950 may be found here.
This page summarizes Linux RS-485 support, which is baked into more recent kernels (>=3.2 rc3).
9-bit data framing is possible even if a real world UARTs doesn't.
Found one library that also does it under Windows and Linux.
See http://adontec.com/9-bit-serial-communication.htm
basically what he wants is to output data from a linux box, then send it on let's say a 2 wire bus with a bunch of max232 ic's -> some microcontroller with uart or software rs232 implementation
one can leave the individual max232 level converter's away as long as there are no voltage potency issues between the individual microcontrollers (on the same pcb, for example, rather than in different buildings ;) up until the maximum output (ttl) load of the max232 (or clones, or a resistor and invertor/transistor) ic.
can't find linux termios settings for MARK or SPACE parity (Which i'm sure the hardware uarts actually do support, just not linux tty implementation), so we shall just hackzor the actual parity generation a bit.
8 data bits, 2 stop bits is the same length as 8 databits, 1 parity bit, 1 stop bit. (where the first stopbit is a logic 1, negative line voltage).
one would then use the 9th bit as an indicator that the other 8 bits are the address of the individual or group of microcontrollers, which then take the next bytes as some sort of command, or data, as well, they are 'addressed'.
this provides for an 8 bit transparant, although one way traffic, means to address 'a lot of things' (256 different (groups of) things, actually ;) on the same bus. it's one way, for when one would want to do 2 way, you'd need 2 wire pairs, or modulate at multiple frequencies, or implement colission detection and the whole lot of that.
PIC microcontrollers can do 9 bit serial communication with ehm 'some trickery' (the 9th bit is actually in another register ;)
now... considering the fact that on linux and the likes it is not -that- simple...
have you considered simply turning parity on for the 'address word' (the one in which you need 9 bits ;) and then either setting it to odd or even, calculate it so that the right one is chosen to make the 9th (parity) bit '1' with parity on and 8 bit 'data', then turn parity back off and turn 2 stop bits on. (which still keeps a 9 bit word length in as far as your microcontroller is concerned ;)... it's a long time ago but as far as i recall stop bits are just as long as data bits in the timing of things.
this should work on anything that can do 8 bit output, with parity, and with 2 stop bits. which includes pc hardware and linux. (and dos etc)
pc hardware also has options to just turn 'parity' on or off for all words (Without actually calculating it) if i recall correctly from 'back in the days'
furthermore, the 9th bit the pic datasheet speaks about, actually IS the parity bit as in RS-232 specifications. just that you're free to turn it off or on. (on PIC's anyway - in linux it's a bit more complicated than that)
(nothing a few termios settings on linux won't solve i think... just turn it on and off then... we've made that stuff do weirder things ;)
a pic microcontroller actually does exactly the same, just that it's not presented like 'what it actually is' in the datasheet. they actually call it 'the 9th bit' and things like that. on pc's and therefore on linux it works pretty much the same way tho.
anyway if this thing should work 'both ways' then good luck wiring it with 2 pairs or figuring out some way to do collission detection, which is hell a lot more problematic than getting 9 bits out.
either way it's not much more than an overrated shift register. if the uart on the pc doesn't want to do it (which i doubt), just abuse the DTR pin to just shift out the data by hand, or abuse the printer port to do the same, or hook up a shift register to the printer port... but with the parity trick it should work fine anyway.
#include<termios.h>
#include<stdio.h>
#include<sys/types.h>
#include<sys/stat.h>
#include<fcntl.h>
#include<unistd.h>
#include<stdint.h>
#include<string.h>
#include<stdlib.h>
struct termios com1pr;
int com1fd;
void bit9oneven(int fd){
cfmakeraw(&com1pr);
com1pr.c_iflag=IGNPAR;
com1pr.c_cflag=CS8|CREAD|CLOCAL|PARENB;
cfsetispeed(&com1pr,B300);
cfsetospeed(&com1pr,B300);
tcsetattr(fd,TCSANOW,&com1pr);
};//bit9even
void bit9onodd(int fd){
cfmakeraw(&com1pr);
com1pr.c_iflag=IGNPAR;
com1pr.c_cflag=CS8|CREAD|CLOCAL|PARENB|PARODD;
cfsetispeed(&com1pr,B300);
cfsetospeed(&com1pr,B300);
tcsetattr(fd,TCSANOW,&com1pr);
};//bit9odd
void bit9off(int fd){
cfmakeraw(&com1pr);
com1pr.c_iflag=IGNPAR;
com1pr.c_cflag=CS8|CREAD|CLOCAL|CSTOPB;
cfsetispeed(&com1pr,B300);
cfsetospeed(&com1pr,B300);
tcsetattr(fd,TCSANOW,&com1pr);
};//bit9off
void initrs232(){
com1fd=open("/dev/ttyUSB0",O_RDWR|O_SYNC|O_NOCTTY);
if(com1fd>=0){
tcflush(com1fd,TCIOFLUSH);
}else{printf("FAILED TO INITIALIZE\n");exit(1);};
};//initrs232
void sendaddress(unsigned char x){
unsigned char n;
unsigned char t=0;
for(n=0;n<8;n++)if(x&2^n)t++;
if(t&1)bit9oneven(com1fd);
if(!(t&1))bit9onodd(com1fd);
write(com1fd,&x,1);
};
void main(){
unsigned char datatosend=0x00; //bogus data byte to send
initrs232();
while(1){
bit9oneven(com1fd);
while(1)write(com1fd,&datatosend,1);
//sendaddress(223); // address microcontroller at address 223;
//write(com1fd,&datatosend,1); // send an a
//sendaddress(128); // address microcontroller at address 128;
//write(com1fd,&datatosend,1); //send an a
}
//close(com1fd);
};
somewhat works.. maybe some things the wrong way around but it does send 9 bits. (CSTOPB sets 2 stopbits, meaning that on 8 bit transparant data the 9th bit = 1, in addressing mode the 9th bit = 0 ;)
also take note that the actual rs232 line voltage levels are the other way around from what your software 'reads' (which is the same as the 'inverted' 5v ttl levels your pic microcontroller gets from the transistor or inverter or max232 clone ic). (-19v or -10v (pc) for logic 1, +19/+10 for logic 0), stop bits are negative voltage, like a 1, and the same lenght.
bits go out 0-7 (and in this case: 8 ;)... so start bit -> 0 ,1,2,3,4,5,6,7,
it's a bit hacky but it seems to work on the scope.
Can a Linux program send and receive 9-bit bytes over a serial device?
The standard UART hardware (8251 etc.) doesn't support 9-bit-data modes.
I also made complete demo for 9-bit UART emulation (based on even/odd parity). You can find it here.
All sources available on git.
You can easily adapt it for your device. Hope you like it.

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