This example is a simple assembly language program to calculate some geometric information for each square pyramid in a series of square pyramids. Specifically, the program will find the lateral total surface area (including the base) and volume of each square pyramid in a set of square pyramids. Once the values are computed, the program finds the minimum, maximum, sum, and average for the total surface areas and volumes. All data are unsigned values (i.e., uses mul and div, not imul or idiv). This basic approach used in this example is the loop to calculate the surface areas and volumes arrays. A second loop is used to find the sum, minimum, and maximum for each array. To find the minimum and maximum values, the minimum and maximum variables are each initialized to the first value in the list. Then, every element in the list is compared to the current minimum and maximum. If the current value from the list is less than the current minimum, the minimum is set to the current value (over-writing the previous value). When all values have been checked, the minimum will represent the true minimum from the list. If the current value from the list is more than the current maximum, the maximum is set to the current value (over-writing the previous value). When all values have been checked, the maximum will represent the true maximum from the list

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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This example is a simple assembly language program to calculate some geometric
information for each square pyramid in a series of square
pyramids. Specifically, the program will find the lateral total
surface area (including the base) and volume of each square
pyramid in a set of square pyramids.
Once the values are computed, the program finds the
minimum, maximum, sum, and average for the total surface
areas and volumes.
All data are unsigned values (i.e., uses mul and div, not imul
or idiv).
This basic approach used in this example is the loop to calculate the surface areas and
volumes arrays. A second loop is used to find the sum, minimum, and maximum for
each array. To find the minimum and maximum values, the minimum and maximum
variables are each initialized to the first value in the list. Then, every element in the list
is compared to the current minimum and maximum. If the current value from the list is
less than the current minimum, the minimum is set to the current value (over-writing the
previous value). When all values have been checked, the minimum will represent the
true minimum from the list. If the current value from the list is more than the current
maximum, the maximum is set to the current value (over-writing the previous value).
When all values have been checked, the maximum will represent the true maximum
from the list.
Transcribed Image Text:This example is a simple assembly language program to calculate some geometric information for each square pyramid in a series of square pyramids. Specifically, the program will find the lateral total surface area (including the base) and volume of each square pyramid in a set of square pyramids. Once the values are computed, the program finds the minimum, maximum, sum, and average for the total surface areas and volumes. All data are unsigned values (i.e., uses mul and div, not imul or idiv). This basic approach used in this example is the loop to calculate the surface areas and volumes arrays. A second loop is used to find the sum, minimum, and maximum for each array. To find the minimum and maximum values, the minimum and maximum variables are each initialized to the first value in the list. Then, every element in the list is compared to the current minimum and maximum. If the current value from the list is less than the current minimum, the minimum is set to the current value (over-writing the previous value). When all values have been checked, the minimum will represent the true minimum from the list. If the current value from the list is more than the current maximum, the maximum is set to the current value (over-writing the previous value). When all values have been checked, the maximum will represent the true maximum from the list.
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