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As you'll come to understand, converting hex numbers to decimal is a good deal easier than going the other way The general method is to do what we've been doing all along in the number-dissection Figures 21, 22, and 23: Derive the value represented by each individual column in the hex number, and then add up the total of all the column values in decimal Let's try an easy one The hex number is 7A2 Start at the right column This is the units column in any number system You have 2 units, so enter 2 into your calculator Now store that 2 into memory (Or press the SUM button, if you have a SUM button) So much for units Keep in mind that what you're really doing is keeping a running tally of the values of the columns in the hex number Move to the next column to the left Remember that each column represents a value 16 times the value of the column to its right So, the second column from the right is the 16s column (Refer to Table 26 if you lose track of the column values) The 16s column has an A in it A in hex is decimal 10 The total value of that column, therefore, is 16 x 10, or 160 Perform that multiplication on your calculator, and add the product to the 2 that you stored in memory (Again, the SUM button is a handy way to do this if your calculator has one) Remember what you're doing: evaluating each column in decimal and keeping a running total Now, move to the third column from the right This one contains a 7 The value of the third column is 16 16, or 256 Multiply 256 7 on your calculator, and add the product to your running total You're done Retrieve the running total from your calculator memory The total should be 1954, which is the decimal equivalent of 7A2H Okay let's try it again, more quickly, with a little less natter and a much larger number: C6F0DBH 1 First, evaluate the units column B 1 = 11 1 = 11 Start your running total with 11 2 Evaluate the 16s column D 16 = 13 16 = 208 Add 208 to your running total 3 Evaluate the 256s column 0 256 = 0 Move on 4 Evaluate the 4,096s column F 4,096 = 15 4,096 = 61,440 Add it to your running total 5 Evaluate the 65,536s column 6 65,536 = 393,216 Add it to the running total 6 Evaluate the 1,048,576s column C 1,048,576 = 12 1,048,576 = 12,582,912 Add it to your total The running total should be 13,037,787 Finally, do it yourself without any help for the following number: 1A55BEH.

The basic usage of C o u n t down E v e n t looks something like this:

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There are a fair number of conditional jump instructions, of which I'll discuss only the most common in this book Their number is increased by the fact that almost every conditional jump instruction has an alter ego: a jump when the specified condition is not set to 1 The JZ instruction provides a good example JZ jumps to a new location in the code segment if the Zero flag (ZF) is set to 1 JZ's alter ego is JNZ (Jump if Not Zero) JNZ jumps to a label if ZF is 0 and falls through if ZF is 1 This may be confusing at first, because JNZ jumps when ZF is equal to 0 Keep in mind that the name of the instruction applies to the condition being tested and not necessarily the binary bit value of the flag In the previous code example, JZ jumped when the DEC instruction decremented a counter to zero The condition being tested is something connected with an earlier instruction, not simply the state of ZF Think of it this way: A condition raises a flag "Raising a flag" means setting the flag to 1 When one of numerous instructions forces an operand to a value of zero (which is the condition), the Zero flag is raised The logic of the instruction refers to the condition, not to the flag As an example, let's improve the little loop shown on page 333 I should caution you that its first

f i n a l ly { c Dec rement ( ) ; }) ;

.

c Wa it ( ) ; }

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