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Basic Blocks in Compiler Design
  • Difficulty Level : Easy
  • Last Updated : 03 Jul, 2020

Basic Block is a straight line code sequence which has no branches in and out branches except to the entry and at the end respectively. Basic Block is a set of statements which always executes one after other, in a sequence.

The first task is to partition a sequence of three-address code into basic blocks. A new basic block is begun with the first instruction and instructions are added until a jump or a label is met. In the absence of jump control moves further consecutively from one instruction to another. The idea is standardized in the algorithm below:

Algorithm:
Partitioning three-address code into basic blocks.

Input: A sequence of three address instructions.

Process: Instructions from intermediate code which are leaders are determined. Following are the rules used for finding leader:



  1. The first three-address instruction of the intermediate code is a leader.
  2. Instructions which are targets of unconditional or conditional jump/goto statements are leaders.
  3. Instructions which immediately follows unconditional or conditional jump/goto statements are considered as leaders.

For each leader thus determined its basic block contains itself and all instructions up to excluding the next leader.

Example:
Intermediate code to set a 10*10 matrix to an identity matrix:

1)  i=1        //Leader 1 (First statement)
2)  j=1             //Leader 2 (Target of 11th statement)
3)  t1 = 10 * i     //Leader 3 (Target of 9th statement) 
4)  t2 = t1 + j
5)  t3 = 8 * t2
6)  t4 = t3 - 88
7)  a[t4] = 0.0
8)  j = j + 1
9)  if j <= goto (3)       
10) i = i + 1                    //Leader 4 (Immediately following Conditional goto statement)
11) if i <= 10 goto (2)
12) i = 1                        //Leader 5 (Immediately following Conditional goto statement)
13) t5 = i - 1                   //Leader 6 (Target of 17th statement) 
14) t6 = 88 * t5
15) a[t6] = 1.0
16) i = i + 1
17) if i <= 10 goto (13) 

The given algorithm is used to convert a matrix into identity matrix i.e. a matrix with all diagonal elements 0 and all other elements as 1. Steps (3)-(6) are used to make elements 0 and step (14) is used to make an element 1. These steps are used recursively by goto statements.

There are 6 Basic Blocks in the above code :
B1) Statement 1
B2) Statement 2
B3) Statement 3-9
B4) Statement 10-11
B5) Statement 12
B6) Statement 13-17

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