7.6 KiB
Codon supports GPU programming through a native GPU backend. Currently, only Nvidia devices are supported. Here is a simple example:
import gpu
@gpu.kernel
def hello(a, b, c):
i = gpu.thread.x
c[i] = a[i] + b[i]
a = [i for i in range(16)]
b = [2*i for i in range(16)]
c = [0 for _ in range(16)]
hello(a, b, c, grid=1, block=16)
print(c)
which outputs:
[0, 3, 6, 9, 12, 15, 18, 21, 24, 27, 30, 33, 36, 39, 42, 45]
The same code can be written using Codon's @par
syntax:
a = [i for i in range(16)]
b = [2*i for i in range(16)]
c = [0 for _ in range(16)]
@par(gpu=True)
for i in range(16):
c[i] = a[i] + b[i]
print(c)
Below is a more comprehensive example for computing the Mandelbrot set, and plotting it using NumPy/Matplotlib:
from python import numpy as np
from python import matplotlib.pyplot as plt
import gpu
MAX = 1000 # maximum Mandelbrot iterations
N = 4096 # width and height of image
pixels = [0 for _ in range(N * N)]
def scale(x, a, b):
return a + (x/N)*(b - a)
@gpu.kernel
def mandelbrot(pixels):
idx = (gpu.block.x * gpu.block.dim.x) + gpu.thread.x
i, j = divmod(idx, N)
c = complex(scale(j, -2.00, 0.47), scale(i, -1.12, 1.12))
z = 0j
iteration = 0
while abs(z) <= 2 and iteration < MAX:
z = z**2 + c
iteration += 1
pixels[idx] = int(255 * iteration/MAX)
mandelbrot(pixels, grid=(N*N)//1024, block=1024)
plt.imshow(np.array(pixels).reshape(N, N))
plt.show()
The GPU version of the Mandelbrot code is about 450 times faster than an equivalent CPU version.
GPU kernels are marked with the @gpu.kernel
annotation, and
compiled specially in Codon's backend. Kernel functions can
use the vast majority of features supported in Codon, with a
couple notable exceptions:
-
Exception handling is not supported inside the kernel, meaning kernel code should not throw or catch exceptions.
raise
statements inside the kernel are marked as unreachable and optimized out. -
Functionality related to I/O is not supported (e.g. you can't open a file in the kernel).
-
A few other modules and functions are not allowed, such as the
re
module (which uses an external regex library) or theos
module.
{% hint style="warning" %} The GPU module is under active development. APIs and semantics might change between Codon releases. {% endhint %}
Invoking the kernel
The kernel can be invoked via a simple call with added grid
and
block
parameters. These parameters define the grid and block
dimensions, respectively. Recall that GPU execution involves a grid
of (X
x Y
x Z
) blocks where each block contains (x
x y
x z
)
executing threads. Device-specific restrictions on grid and block sizes
apply.
The grid
and block
parameters can be one of:
- Single integer
x
, giving dimensions(x, 1, 1)
- Tuple of two integers
(x, y)
, giving dimensions(x, y, 1)
- Tuple of three integers
(x, y, z)
, giving dimensions(x, y, z)
- Instance of
gpu.Dim3
as inDim3(x, y, z)
, specifying the three dimensions
GPU intrinsics
Codon's GPU module provides many of the same intrinsics that CUDA does:
Codon | Description | CUDA equivalent |
---|---|---|
gpu.thread.x |
x-coordinate of current thread in block | threadId.x |
gpu.block.x |
x-coordinate of current block in grid | blockIdx.x |
gpu.block.dim.x |
x-dimension of block | blockDim.x |
gpu.grid.dim.x |
x-dimension of grid | gridDim.x |
The same applies for the y
and z
coordinates. The *.dim
objects are instances
of gpu.Dim3
.
Math functions
All the functions in the math
module are supported in kernel functions, and
are automatically replaced with GPU-optimized versions:
import math
import gpu
@gpu.kernel
def hello(x):
i = gpu.thread.x
x[i] = math.sqrt(x[i]) # uses __nv_sqrt from libdevice
x = [float(i) for i in range(10)]
hello(x, grid=1, block=10)
print(x)
gives:
[0, 1, 1.41421, 1.73205, 2, 2.23607, 2.44949, 2.64575, 2.82843, 3]
Libdevice
Codon uses libdevice
for GPU-optimized math functions. The default libdevice path is
/usr/local/cuda/nvvm/libdevice/libdevice.10.bc
. An alternative path can be specified
via the -libdevice
compiler flag.
Working with raw pointers
By default, objects are converted entirely to their GPU counterparts, which have the same data layout as the original objects (although the Codon compiler might perform optimizations by swapping a CPU implementation of a data type with a GPU-optimized implementation that exposes the same API). This preserves all of Codon/Python's standard semantics within the kernel.
It is possible to use a kernel with raw pointers via gpu.raw
, which corresponds
to how the kernel would be written in C++/CUDA:
import gpu
@gpu.kernel
def hello(a, b, c):
i = gpu.thread.x
c[i] = a[i] + b[i]
a = [i for i in range(16)]
b = [2*i for i in range(16)]
c = [0 for _ in range(16)]
# call the kernel with three int-pointer arguments:
hello(gpu.raw(a), gpu.raw(b), gpu.raw(c), grid=1, block=16)
print(c) # output same as first snippet's
gpu.raw
can avoid an extra pointer indirection, but outputs a Codon Ptr
object,
meaning the corresponding kernel parameters will not have the full list API, instead
having the more limited Ptr
API (which primarily just supports indexing/assignment).
Object conversions
A hidden API is used to copy objects to and from the GPU device. This API consists of two new magic methods:
-
__to_gpu__(self)
: Allocates the necessary GPU memory and copies the objectself
to the device. -
__from_gpu__(self, gpu_object)
: Copies the GPU memory ofgpu_object
(which is a value returned by__to_gpu__
) back to the CPU objectself
.
For primitive types like int
and float
, __to_gpu__
simply returns self
and
__from_gpu__
does nothing. These methods are defined for all the built-in types and
are automatically generated for user-defined classes, so most objects can be transferred
back and forth from the GPU seamlessly. A user-defined class that makes use of raw pointers
or other low-level constructs will have to define these methods for GPU use. Please refer
to the gpu
module for implementation examples.
@par(gpu=True)
Codon's @par
syntax can be used to seamlessly parallelize existing loops on the GPU,
without needing to explicitly write them as kernels. For loop nests, the collapse
argument
can be used to cover the entire iteration space on the GPU. For example, here is the Mandelbrot
code above written using @par
:
MAX = 1000 # maximum Mandelbrot iterations
N = 4096 # width and height of image
pixels = [0 for _ in range(N * N)]
def scale(x, a, b):
return a + (x/N)*(b - a)
@par(gpu=True, collapse=2)
for i in range(N):
for j in range(N):
c = complex(scale(j, -2.00, 0.47), scale(i, -1.12, 1.12))
z = 0j
iteration = 0
while abs(z) <= 2 and iteration < MAX:
z = z**2 + c
iteration += 1
pixels[i*N + j] = int(255 * iteration/MAX)
Note that the gpu=True
option disallows shared variables (i.e. assigning out-of-loop
variables in the loop body) as well as reductions. The other GPU-specific restrictions
described here apply as well.
Troubleshooting
CUDA errors resulting in kernel abortion are printed, and typically arise from invalid code in the kernel, either via using exceptions or using unsupported modules/objects.