Cost model – TARGET_RTX_COSTS
The compiler often has different options for how it can optimize and emit the code. For example, dividing a 32-bit integer by the constant value 3
i = i / 3;
can be generated as a division instruction, but division instructions are slow, so it may be better to generate this as the equivalent ofi = (((int64_t)i * 0x55555556) >> 32) - (i >> 31);which gives the same result. GCC decides which to generate by preparing RTL for the different alternatives, and queries the target’s cost function (if implemented) to determine which is the cheapest. Which alternatives are tried depends on which insns are defined in the target description, and what constraints the insns have, but the compiler will, in this case, ask for the costs of subexpressions of the form
(truncate:SI (lshiftrt:DI (mult:DI (sign_extend:DI (reg:SI 88)) (const_int 0x55555556)) (const_int 32)))and compares their combined costs with
(div:SI (reg:SI 88) (const_int 3))
Implementing this cost function is relatively easy for simple architectures – it consists of a switch case for each operation returning the cost expressed as the number of
nop
instructions (which usually means the number of cycles)static bool machine_rtx_costs (rtx x, machine_mode mode, int outer_code, int opno, int *total, bool speed) { switch (GET_CODE (x)) { case CONST_INT: *total = 0; return true; case AND: case IOR: case XOR: *total = COSTS_N_INSNS (GET_MODE_SIZE (mode) > UNITS_PER_WORD ? 2 : 1); return false; case ABS: *total = COSTS_N_INSNS (FLOAT_MODE_P (mode) ? 1 : 3); return false; // ... default: return false; } } #undef TARGET_RTX_COSTS #define TARGET_RTX_COSTS machine_rtx_costsReturning
true
from cost function means that it has written the cost of the whole RTL expression x
to *total
, and returning false
means just for the first operation in the expression (in which case the cost function will be called separately on the arguments).The cost function gets complicated fast as the CPU gets more complex with different costs depending on how the operations combine with other operations. For example, an addition may have different cost if it can be done as part of the addressing mode in a memory operation
(set (reg:SI 90) (mem:SI (plus:SI (reg:SI 88) (reg:SI 89))))compared to if it is a normal addition
(set (reg:SI 90) (plus:SI (reg:SI 88) (reg:SI 89)))But the cost function does not need to be too exact – there are many optimizations running after the optimization passes calling the cost function (and it is not obvious what the cost even mean for superscalar out-of-order CPUs anyway...).
Cost model – more configuration options
There are about 30 additional macros guiding performance-related decisions during compilation. These cover various properties such as relative cost of different addressing modes and registers, how expensive branches are compared to arithmetic operations, and when the compiler should unroll/inlinememcpy
instead of calling the function in the library.See “Describing Relative Costs of Operations” in “GNU Compiler Collection Internals” for a list of these macros.
Peephole optimizations
Thedefine_peephole2
definition in the target description takes a sequence of insns and transforms them to a new sequence of insns, working in essentially the same way as define_expand
. This is used to take advantage of target-specific instructions that the generic peep-hole optimizations cannot do.But there is in general not much need to write peephole optimizations – the insns describes exactly what they do in the RTL pattern, so GCC can reason about the insns and combine them when possible. So missing peephole optimizations are in general deficiencies in the machine description, such as missing
define_insn
, too conservative constraints (so that GCC does not believe the transformation is allowed), incorrect cost model (so it seems to be slower), etc.Tuning optimization passes for the target architecture
GCC lets the user enable or disable optimization passes (using-f
-options) and change different thresholds (using --param
) when compiling. The default value for all of these can be set by macros in the target-specific configuration file gcc/common/config/machine/machine-common.c
.TARGET_OPTION_OPTIMIZATION_TABLE
is used to enable or disable optimization passes at the various optimization levels. For example, this code snippet from the i386 backend enables -free
for -O2
and higher optimization levels, and disables -fschedule-insns
for all optimization levelsstatic const struct default_options machine_option_optimization_table[] = { /* Enable redundant extension instructions removal at -O2 and higher. */ { OPT_LEVELS_2_PLUS, OPT_free, NULL, 1 }, /* Turn off -fschedule-insns by default. It tends to make the problem with not enough registers even worse. */ { OPT_LEVELS_ALL, OPT_fschedule_insns, NULL, 0 }, { OPT_LEVELS_NONE, 0, NULL, 0 } }; #undef TARGET_OPTION_OPTIMIZATION_TABLE #define TARGET_OPTION_OPTIMIZATION_TABLE machine_option_optimization_table
TARGET_OPTION_DEFAULT_PARAMS
is used to set the default value for --param
parameters. For example, the default value of the parameter l1_cache_line_size
is modified asstatic void machine_option_default_params (void) { set_default_param_value (PARAM_L1_CACHE_LINE_SIZE, 16); } #undef TARGET_OPTION_DEFAULT_PARAMS #define TARGET_OPTION_DEFAULT_PARAMS machine_option_default_params
The backend may need to change the default values for other options affecting how the compiler works. For example, it makes sense to make
-fno-delete-null-pointer-checks
the default for a microcontroller where address 0
is a valid address. This can be done by using TARGET_OPTION_INIT_STRUCT
static void machine_option_init_struct (struct gcc_options *opts) { opts->x_flag_delete_null_pointer_checks = 0; } #undef TARGET_OPTION_INIT_STRUCT #define TARGET_OPTION_INIT_STRUCT machine_option_init_struct
Further reading
All functionality is described in “GNU Compiler Collection Internals”:- Section 17.16 describes the cost model.
- Section 16.18.2 describes
define_peephole2
. - Section 17.3 describes macros for setting target-specific values for options and optimizations.
This is such a brilliant way of dividing by 3. Thanks for sharing.
ReplyDeleteMelih