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This statement calls factorial() again, passing a value of n-1, or 2, as the parameter. This second call of factorial() is pictured in the center of Figure 11-2.

It s important to understand that this second call to factorial() is treated just like any other function call that occurs in the middle of a function. The calling function s variables are preserved while the called function runs. In this case, the called function is just another copy of factorial().

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fetch the next instruction and at the same time increments the PC in preparation for fetching the next sequential instruction When a branch instruction is fetched in the IF stage and then decoded to be such an instruction in the ID stage, the IF stage can be stalled until the branch instruction traverses the ALU stage, in which both the branch condition and the target address are generated In the next cycle, corresponding to the MEM stage of the branch instruction, the branch condition is used to load the branch target address into the PC via the right side of the PC multiplexer if the branch is taken This results in a four-cycle penalty whenever a branch instruction is encountered Alternatively, the branch instruction can be assumed to be not taken, and the IF stage continues to fetch subsequent instructions along the sequential path In the case when the branch instruction is determined to be taken, the PC is updated with the branch target during the MEM stage of the branch instruction, and the sequential instructions in the IF, ID, RD, and ALU stages are invalidated and flushed from the pipeline In this case, the fourcycle penalty is incurred only when the branch is actually taken If the branch turns out to be not taken, then no penalty cycle is incurred 224 Commercial Pipelined Processors

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This second call of factorial() takes a value of 2 as a parameter. The if statement compares this value to 1 and, since 2 is greater than 1, executes the statement:

.

num *= factorial( num - 1 );

This statement calls factorial() yet again, passing num-1, or 1, as a parameter. The third call of factorial() is portrayed on the rightmost side of Figure 11-2. The third call of factorial() starts with an if statement. Since the input parameter was 1, the if statement fails. Thus, the recursion termination condition is reached. Now, this third call of factorial() returns a value of 1. At this point, the second call of factorial() resumes, completing the statement:

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