Loops - Loops - 2026.1 English - UG1603

AI Engine-ML Kernel and Graph Programming Guide (UG1603)

Document ID
UG1603
Release Date
2026-07-08
Version
2026.1 English

The AI Engine has a zero-overhead loop structure that does not incur any branch control overhead for comparison and branching. This reduces the inner loop cycle count. Pipelining allows the compiler to add pre-amble and post-amble so that the instruction pipeline is always full during loop execution. With a pipelined loop, a new iteration can start before the previous one ends to achieve higher instruction level parallelism.

The following figure shows the assembly code of a zero-overhead loop.

Note: The figure shows two vector loads, one vector store, one scalar instruction, two data moves, and one vector instruction in order in different slots.
Figure 1. Assembly Code of Zero-Overhead Loop

The following pragmas work together to direct the compiler to pipeline the loop and inform it that the loop always executes at least three times.

for (int i=0; i<N; i+=2)
   chess_prepare_for_pipelining
   chess_loop_range(3,)

The chess_loop_range(<minimum>, <maximum>) tells the compiler that the corresponding loop is executed at least <minimum> times, and at most <maximum> times. <minimum> and <maximum> are non-negative constant expressions, or can be omitted. When omitted, <minimum> defaults to 0, and <maximum> defaults to the maximum preset in the compiler. While <maximum> is not relevant for the pipeline implementation, <minimum> guides the pipeline implementation.

The <minimum> number defines how many loop iterations execute at a minimum each time the loop executes. This tunes the software pipeline to allow at least that many iterations to execute in parallel if possible. It also determines that checking the boundaries for the loop is not necessary before the <minimum> number of iterations are executed.

The loop range pragma is unnecessary if the loop range is a compile time constant. In general, the AI Engine compiler reports the theoretical number best suited for optimum pipelining of an algorithm. If the range specification is not optimal, the compiler issues a warning and suggest the optimal range. Towards that end, you can initially set the <minimum> to one [chess_loop_range(1,)] and observe the theoretical best suited <minimum> being reported by the compiler.

Warning in "matmul_vec16.cc", line 10: (loop #39)
further loop software pipelining (to 4 cycles) is feasible with `chess_prepare_for_pipelining'
but requires a minimum loop count of 3
... consider annotating the loop with `chess_loop_range(3,)' if applicable,
... or remove the current `chess_loop_range(1,)` pragma

At this point, you can update the <minimum> number to the reported optimum.

This second part of the pipeline implementation can potentially cause deadlocks in the AI Engine kernels if the <minimum> number of iterations is not achieved. For this reason, you must ensure that the number of iterations is always at least the number specified in the chess_loop_range directive.

The compiler also provides C++ compatible attribute syntax. You can specify the directives starting with prefix chess_ as attributes in a C++ attribute list: [[chess::]]. Refer to the following example:

[[chess::prepare_for_pipelining, chess::min_loop_count(3)]]
for (int i=0; i<N; i+=2)

Loop carried dependencies impact the vectorization of code. If an inner loop dependency cannot be removed, a strategy to step out a level and manually unroll where there are (effectively) multiple copies of the inner loop running in parallel.

Try to avoid sequential load operations to fill a vector register completely before use. You can interleave loads with vector operation functions so MAC operations and loads can execute in the same cycle.

In certain use cases loop rotation, which rotates the instructions inside the loop, can be beneficial. Instead of loading data into a vector at the start of a loop, consider loading a block of data for the first iteration before the loop, and then for the next iteration near the end of the loop. This adds additional instructions but shortens the dependency length of the loop, helping to achieve an ideal loop with a potentially lower loop range.