Freitag, Februar 23, 2018

TableGen #3: Bits

This is the third part of a series; see the first part for a table of contents.

One of the main backend uses of TableGen is describing target machine instructions, and that includes describing the binary encoding of instructions and their constituents parts. This requires a certain level of bit twiddling, and TableGen supports this with explicit bit (single bit) and bits (fixed-length sequence of bits) types:
class Enc<bits<7> op> {
  bits<10> Encoding;

  let Encoding{9-7} = 5;
  let Encoding{6-0} = op;
}

def InstA : Enc<0x35>;
def InstB : Enc<0x08>;
... will produce records:
def InstA {     // Enc
  bits<10> Encoding = { 1, 0, 1, 0, 1, 1, 0, 1, 0, 1 };
  string NAME = ?;
}
def InstB {     // Enc
  bits<10> Encoding = { 1, 0, 1, 0, 0, 0, 1, 0, 0, 0 };
  string NAME = ?;
}
So you can quite easily slice and dice bit sequences with curly braces, as long as the indices themselves are constants.

But the real killer feature is that so-called unset initializers, represented by a question mark, aren't fully resolved in bit sequences:
class Enc<bits<3> opcode> {
  bits<8> Encoding;
  bits<3> Operand;

  let Encoding{0} = opcode{2};
  let Encoding{3-1} = Operand;
  let Encoding{5-4} = opcode{1-0};
  let Encoding{7-6} = { 1, 0 };
}

def InstA : Enc<5>;
... produces a  record:
def InstA {     // Enc
  bits<8> Encoding = { 1, 0, 0, 1, Operand{2}, Operand{1}, Operand{0}, 1 };
  bits<3> Operand = { ?, ?, ? };
  string NAME = ?;
}
So instead of going ahead and saying, hey, Operand{2} is ?, let's resolve that and plug it into Encoding, TableGen instead keeps the fact that bit 3 of Encoding refers to Operand{2} as part of its data structures.

Together with some additional data, this allows a backend of TableGen to automatically generate code for instruction encoding and decoding (i.e., disassembling). For example, it will create the source for a giant C++ method with signature
uint64_t getBinaryCodeForInstr(const MCInst &MI, /* ... */) const;
which contains a giant constant array with all the fixed bits of each instruction followed by a giant switch statement with cases of the form:
case AMDGPU::S_CMP_EQ_I32:
case AMDGPU::S_CMP_EQ_U32:
case AMDGPU::S_CMP_EQ_U64:
// more cases...
case AMDGPU::S_SET_GPR_IDX_ON: {
  // op: src0
  op = getMachineOpValue(MI, MI.getOperand(0), Fixups, STI);
  Value |= op & UINT64_C(255);
  // op: src1
  op = getMachineOpValue(MI, MI.getOperand(1), Fixups, STI);
  Value |= (op & UINT64_C(255)) << 8;
  break;
}
The bitmasks and shift values are all derived from the structure of unset bits as in the example above, and some additional data (the operand DAGs) are used to identify the operand index corresponding to TableGen variables like Operand based on their name. For example, here are the relevant parts of the S_CMP_EQ_I32 record generated by the AMDGPU backend's TableGen files:
 def S_CMP_EQ_I32 {      // Instruction (+ other superclasses)
  field bits<32> Inst = { 1, 0, 1, 1, 1, 1, 1, 1, 0, 0, 0, 0, 0, 0, 0, 0, src1{7}, src1{6}, src1{5}, src1{4}, src1{3}, src1{2}, src1{1}, src1{0}, src0{7}, src0{6}, src0{5}, src0{4}, src0{3}, src0{2}, src0{1}, src0{0} };
  dag OutOperandList = (outs);
  dag InOperandList = (ins SSrc_b32:$src0, SSrc_b32:$src1);
  bits
<8> src0 = { ?, ?, ?, ?, ?, ?, ?, ? };
  bits
<8> src1 = { ?, ?, ?, ?, ?, ?, ?, ? };
  // many more variables...
}
Note how Inst, which describes the 32-bit encoding as a whole, refers to the TableGen variables src0 and src1. The operand indices used in the calls to MI.getOperand() above are derived from the InOperandList, which contains nodes with the corresponding names. (SSrc_b32 is the name of a record that subclasses RegisterOperand and describes the acceptable operands, such as registers and inline constants.)

Hopefully this helped you appreciate just how convenient TableGen can be. Not resolving the ? in bit sequences is an odd little exception to an otherwise fairly regular language, but the resulting expressive power is clearly worth it. It's something to keep in mind when we discuss how variable references are resolved.

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