cuda: total global memory usage - cuda

I used cudaMalloc to allocate array of integers of size 100, i.e. total I have
int_total_bytes=100*sizeof(int),
and to allocate array of doubles of size 1000, i.e. total I have
db_total_bytes=1000*sizeof(double),...
Can I be sure that total of global memory used on gpu would be
int_total_bytes+db_total_bytes?
thanks!

Several situations can make the actual size of memory allocated larger than the calculated sizes due to padding added to achieve optimum address alignment or due to minimum block sizes.
For the two examples you give, the data sizes are compatible with natural alignment sizes and boundaries so you probably won't see much difference between calculated and actual memory used. There may still be some variation, though, if cudaMalloc uses a suballocator - if it allocates a large block from the OS (or device), then subdivides that large block into smaller blocks to fill cudaMalloc() requests.
If a suballocator is involved, then the OS will show the actual memory use as considerably larger than your calculated use, but actual use will remain stable even as your app makes multiple small allocations (which can be filled from the already allocated large block).
Similarly, the hardware typically has a minimum allocation size which is usually the same as the memory page size. If the smallest chunk of memory that can be allocated from hardware is, say, 64K, then when you ask for 3k you've got 61K that's allocated but not being used. This is where a suballocator would be useful, to make sure you use as much as you can of the memory blocks you allocate.

In addition to what dthorpe said, you can check the GPU memory usage of a process with the nvidia-smi command.

Related

CUDA memory bandwidth when reading a limited number of finite-sized chunks?

Knowing hardware limits is useful for understanding if your code is performing optimally. The global device memory bandwidth limits how many bytes you can read per second, and you can approach this limit if the chunks you are reading are large enough.
But suppose you are reading, in parallel, N chunks of D bytes each, scattered in random locations in global device memory. Is there a useful formula limiting how much of the bandwidth you'd be able to achieve then?
let's assume:
we are talking about accesses from device code
a chunk of D bytes means D contiguous bytes
when reading a chunk, the read operation is fully coalesced - those bytes are read 4 bytes per thread, by however many adjacent threads in the block are predicted by D/4.
the temporal and spatial characteristics are such that no two chunks are within 32 bytes of each other - either they are all gapped by that much, or else the distribution of loads in time is such that the L2 doesn't provide any benefit. Pretty much saying the L2 hitrate is zero. This seems evident in your statement "global device memory bandwidth" - if the L2 hitrate is not zero, you're not measuring (purely) global device memory bandwidth
we are talking about a relatively recent GPU architecture, say Pascal or newer, or else for an older architecture the L1 is disabled for global loads. Pretty much saying the L1 hitrate is zero.
the overall footprint is not so large as to thrash the TLB
the starting address of each chunk is aligned to a 32-byte boundary (&)
your GPU is sufficiently saturated with warps and blocks to make full use of all resources (e.g. all SMs, all SM partitions, etc.)
the actual chunk access pattern (distribution of addresses) does not result in partition camping or some other hard-to-predict effect
In that case, you can simply round the chunk size D up to the next multiple of 32, and do a calculation based on that. What does that mean?
The predicted bandwidth (B) is:
Bd = the device memory bandwidth of your GPU as indicated by deviceQuery
B = Bd/(((D+31)/32)*32)
And the resultant units there is chunks/sec. (bytes/sec divided by bytes/chunk). The second division operation shown is "integer division", i.e. dropping any fractional part.
(&) In the case where we don't want this assumption, the worst case is to add an additional 32-byte segment per chunk. The formula then becomes:
B = Bd/((((D+31)/32)+1)*32)
note that this condition cannot apply when the chunk size is less than 34 bytes.
All I am really doing here is calculating the number of 32-byte DRAM transactions that would be generated by a stream of such requests, and using that to "derate" the observed peak (100% coalesced/100% utilized) case.
Under #RobertCrovella's assumptions, and assuming the chunk sizes are multiples of 32 bytes and chunks are 32-byte aligned, you will get the same bandwidth as for a single chunk - as Robert's formula tells you. So, no benefit and no detriment.
But ensuring these assumptions hold is often not trivial (even merely ensuring coalesced memory reads).

Causes of Low Achieved Occupancy

Nvidia web-site mentions a few causes of low achieved occupancy, among them uneven distribution of workload among blocks, which results in blocks hoarding shared memory resources and not releasing them until block is finished. The suggestion is to decrease the size of a block, thus increasing the overall number of blocks (given that we keep the number of threads constant, of course).
A good explanation on that was also given here on stackoverflow.
Given aforementioned information, shouldn't the right course of actions be (in order to maximize performance) simply setting the size of a block as small as possible (equal to the size of a warp, say 32 threads)? That is, unless you need to make sure that a larger number of threads needs to communicate through shared memory, I assume.
Given aforementioned information, shouldn't the right course of
actions be (in order to maximize performance) simply setting the size
of a block as small as possible (equal to the size of a warp, say 32
threads)?
No.
As shown in the documentation here, there is a limit on the number of blocks per multiprocessor which would leave you with a maximum theoretical occupancy of 25% or 50% when using 32 thread blocks, depending on what hardware you run the kernel on.
Usually it is a good approach to use as small blocks as possbile but big enough to saturate device (64 or 128 threads per block depending on device) - it is not always possible since you might want to synchronize threads or communicate via shared memory.
Having large number of small blocks allows GPU to do kind of "autobalancing" and keep all SMs running.
The same applies to CPU - if you have 5 independent taks and each takes 4 seconds to finish, but you have only 4 cores then it will end after 8 seconds(during first 4 seconds 4 cores are running on first 4 tasks and then 1 core is running on last task and 3 cores are idling).
If you are able to divide whole job to 20 tasks that take 1 second then whole job will be done in 5 seconds. So having a lot of small tasks helps to utilize hardware.
In case of GPU you can have large number of active blocks (on Titan X it is 24 SM x 32 active blocks = 768 blocks) and would be good to use this power.
Anyway it is not always true that you need to fully saturate device. On many tasks I can see that using 32 threads per block (so having 50% possible occupancy) gives same performance as using 64 threads per block.
In the end all is a matter of doing some benchmarks, and choosing whatever is best for you in given case with given hardware.

Why order of dimension makes big difference in performance?

To launch a CUDA kernel, we use dim3 to specify the dimensions, and I think the meaning of each dimension is opt to the user, for example, it could mean (width, height) or (rows, cols), which has the meaning reversed.
So I did an experiment with the CUDA sample in the SDK: 3_Imaging/convolutionSeparable, simply exchage .x and .y in the kernel function, and reverse the dimensions of blocks and threads used to launch the kernel, so the meaning changes from dim(width, height)/idx(x, y) to dim(rows, cols)/idx(row, col).
The result is the same, however, the performance decreases, the original one takes about 26ms, while the modified one takes about 40ms on my machine(SM 3.0).
My question is, what makes the difference? is (rows, cols) not feasible for CUDA?
P.S. I only modified convolutionRows, no convolutionColumns
EDIT: The change can be found here.
There are at least two potential consequences of your changes:
First, you are changing the memory access pattern to the main memory so the
access is as not coalesced as in the original case.
You should think about the GPU main memory in the same way as it was
a "CPU" memory, i.e., prefetching, blocking, sequential accesses...
techniques to applies in order to get performance.
If you want to know more about this topic, it is mandatory to read
this paper. What every programmer should know about memory.
You'll find an example a comparison between row and column major
access to the elements of a matrix there.
To get and idea on how important this is, think that most -if not
all- GPU high performance codes perform a matrix transposition
before any computation in order to achieve a more coalesced memory
access, and still this additional step worths in terms on
performance. (sparse matrix operations, for instance)
Second. This is more subtle, but in some scenarios it has a deep impact on the performance of a kernel; the launching configuration. It is not the same launching 20 blocks of 10 threads as launching 10 blocks of 20 threads. There is a big difference in the amount of resources a thread needs (shared memory, number of registers,...). The more resources a thread needs the less warps can be mapped on a single SM so the less occupancy... and the -most of the times- less performance.
This not applies to your question, since the number of blocks is equal to the number of threads.
When programming for GPUs you must be aware of the architecture in order to understand how that changes will modify the performance. Of course, I am not familiar with the code so there will be others factors among these two.

Is there a way to know what's the extra space that cudaMalloc is going to reserve?

When I use cudaMalloc (100) it reserves more than 100 B (According to some users here it's due to granularity issues and housekeeping information.
Is it possible to determine how big this space will be based on the Bytes I need to reserve?
Thank you so much.
EDIT: I'll explain why I need to know.
I want to apply the convolution algorithm over huge images on the GPU. To do so, since there isn't enough memory on the GPU to hold it, I need to split the image in batches of rows an call the kernel several times.
In fact, I need to send 2 images, the OnlyRead matrix and the Results matrix.
I want to calcule a priori the max number of rows I can send to the device according to the amount of free memory.
The first cudaMalloc executes successfully, but the problem appears when trying to execute the second CudaMalloc since the first reserve took more Bytes than expected.
What I'm doing now is considering the free memory amount a 10% less than what it is... but that's just a magical number that came from nowhere..
"Is there a way to know what's the extra space that cudaMalloc is going to reserve?"
Not without violating CUDA's platform guarantees, no. cudaMalloc() returns a pointer to the requested amount of memory. You can't make any assumptions about the amount of memory that happens to be valid after the end of the requested amount - the CUDA allocator already makes use of suballocators, and unlike CPU-based memory allocators, the data structures to track free lists etc. are not interleaved with the allocated memory. So for example, it would be unwise to assume that the CUDA runtime's guarantees about the alignment of the returned pointers mean anything other than that returned pointers will have a certain alignment.
If you study the CUDA runtime's behavior, that will shed light on the behavior of that particular CUDA runtime, but the behavior may change with future releases and break your code.

Increasing block size decreases performance

In my cuda code if I increase the blocksizeX ,blocksizeY it actually is taking more time .[Therefore I run it at 1x1]Also a chunk of my execution time ( for eg 7 out of 9 s ) is taken by just the call to the kernel .Infact I am quite amazed that even if I comment out the entire kernel the time is almost same.Any suggestions where and how to optimize?
P.S. I have edited this post with my actual code .I am downsampling an image so every 4 neighoring pixels (so for eg 1,2 from row 1 and 1,2 from row 2) give an output pixel.I get a effective bw of .5GB/s compared to theoretical maximum of 86.4 GB/s.The time I use is the difference in calling the kernel with instructions and calling an empty kernel.
It looks pretty bad to me right now but I cant figure out what am I doing wrong.
__global__ void streamkernel(int *r_d,int *g_d,int *b_d,int height ,int width,int *f_r,int *f_g,int *f_b){
int id=blockIdx.x * blockDim.x*blockDim.y+ threadIdx.y*blockDim.x+threadIdx.x+blockIdx.y*gridDim.x*blockDim.x*blockDim.y;
int number=2*(id%(width/2))+(id/(width/2))*width*2;
if (id<height*width/4)
{
f_r[id]=(r_d[number]+r_d[number+1];+r_d[number+width];+r_d[number+width+1];)/4;
f_g[id]=(g_d[number]+g_d[number+1]+g_d[number+width]+g_d[number+width+1])/4;
f_b[id]=(g_d[number]+g_d[number+1]+g_d[number+width]+g_d[number+width+1];)/4;
}
}
Try looking up the matrix multiplication example in CUDA SDK examples for how to use shared memory.
The problem with your current kernel is that it's doing 4 global memory reads and 1 global memory write for each 3 additions and 1 division. Each global memory access costs roughly 400 cycles. This means you're spending the vast majority of time doing memory access (what GPUs are bad at) rather than compute (what GPUs are good at).
Shared memory in effect allows you to cache this so that amortized, you get roughly 1 read and 1 write at each pixel for 3 additions and 1 division. That is still not doing so great on the CGMA ratio (compute to global memory access ratio, the holy grail of GPU computing).
Overall, I think for a simple kernel like this, a CPU implementation is likely going to be faster given the overhead of transferring data across the PCI-E bus.
You're forgetting the fact that one multiprocessor can execute up to 8 blocks simultaneously and the maximum performance is reached exactly then. However there are many factors that limit the number of blocks that can exist in parallel (incomplete list):
Maximum amount of shared memory per multiprocessor limits the number of blocks if #blocks * shared memory per block would be > total shared memory.
Maximum number of threads per multiprocessor limits the number of blocks if #blocks * #threads / block would be > max total #threads.
...
You should try to find a kernel execution configuration that causes exactly 8 blocks to be run on one multiprocessor. This will almost always yield the highest performance even if the occupancy is =/= 1.0! From this point on you can try to iteratively make changes that reduce the number of executed blocks per MP, but therefore increase the occupancy of your kernel and see if the performance increases.
The nvidia occupancy calculator(excel sheet) will be of great help.