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The principle of caching instructions and data is paramount in exploiting both temporal and spatial locality to create the illusion of a fast yet capacious memory Caches were first proposed by Wilkes [1965] and first implemented in the IBM System 360/85 in 1968 [Liptay, 1968] Caching is accomplished by placing a small, fast, and expensive memory between the processor and a slow, large, and inexpensive main memory, and by placing instructions and data that exhibit temporal and spatial reference locality into this cache memory References to memory locations that are cached can be satisfied very quickly, reducing average memory reference latency, while the low latency of a small cache also naturally provides high bandwidth Hence, a cache can effectively approximate the second and third memory idealisms infinite bandwidth and zero latency for those references that can be satisfied from the cache Since temporal and spatial locality are so prevalent in most programs, even small first-level caches can satisfy in excess of 90% of all references in most cases; such references are said to hit in the cache Those references that cannot be satisfied from the cache are called misses and must be satisfied from the slower, larger, memory that is behind the cache 3431 Average Reference Latency Caching can be extended to multiple levels by adding caches of increasing capacity and latency in a hierarchical fashion, using the technologies enumerated in Table 31 As long as each level of the cache is able to capture a reasonable fraction of the references sent to it, the reference latency perceived by the processor is substantially lower than if all references were sent directly to the lowest level in the hierarchy The average memory reference latency can be computed using Equation (31), which computes the weighted average based on the distribution of references satisfied at each level in the cache The latency to satisfy a reference from each level in the cache hierarchy is defined as /,, while the fraction of all references satisfied by that level is h.

This time, the -- operator is on the left side of myInt. In this case, the value of myInt is decremented before being assigned to anotherInt. The result myInt and anotherInt are both left with a value of 9.

The uses of prefix and postfix notation shows both a strength and a weakness of the C language. On the plus side, C allows you to accomplish a lot in a small amount of code. In our examples, we changed the value of two different variables in a single statement. C is powerful. On the downside, C code written in this fashion can be extremely cryptic and difficult to read for even the most seasoned C programmer. Write your code carefully.

Step 6 After allowing everything to dry, reassemble the keyboard and test it on a Windows system If the keyboard is not working properly, dismantle it and try again

In C, you can place the same variable on both the left and right sides of an assignment statement. For example, the following statement increases the value of myInt by 10:

myInt = myInt + 10;

With the near ubiquity of digital cameras, most people keep the majority of their photographs in digital form, whether on their hard drive or uploaded to a photo-sharing Web site like Flickrcom But what do you do with all of those photographs from the old days of lm cameras Sadly, you can t just shove them into your hard drive and have them magically appear on your computer Instead, atbed scanners are a popular choice for those people who wish to preserve their photographs or just share them online with friends and family There are several image-editing applications that will interface with your scanner You can often scan, import, edit, and upload from a single application!

Latency = f c , x /,

The same results can be achieved using the += operator. In other words,

myInt += 10;

The materials you need for this lab are A Windows system A scanner with the proper drivers for your operating system

myInt = myInt + 10;

myInt -= 10;

(31)

The multiplication (*) and division (/) operators each take two values and reduce them to a single value, much the same as the + and - operators do. The following statement

.

myInt = 3 * 5;

myInt = 5 / 2;