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Let's begin by discussing how we can calculate CPU time taken per instruction. The formula combines execution cycles and memory stall cycles. Can anyone tell me what those statistics might include?
Do you mean the total cycles and how long the CPU waits?
Exactly! The CPU time formula looks like this: CPU Time = Execution Cycles + (Memory Stall Cycles × Clock Cycle Time). Remember the acronym 'EMC' for Execution, Memory, and Clock. Can anyone explain what memory stall cycles are?
They are the cycles when the CPU is waiting for data because of a miss, right?
Correct! Good job, Student_2. Now let's move into stall cycles and how we calculate those using memory accesses, miss rates, and penalties.
Now, let's take the example of a CPU running at 200 MHz. Given that the cycle time is 5 ns and the base CPI is 1.1, how would we calculate the total CPI?
We need to consider instruction execution and potentially memory stalls caused by cache misses.
Exactly! With 30% memory access required, how do we calculate the average number of stalls?
We would take 30% as data operations, and the miss rate to get the stalls!
Similarly, let's compute the average CPI by adding the base CPI with stall calculations. Does anyone have the figures for calculating those?
Let's shift focus to how effective memory access times work during paging. Why is it significant to understand page faults and their rates?
Because if the page fault rate is too high, then our access times increase significantly, right?
Exactly! Can anyone remind me of the consequences of exceeding a certain page fault rate?
It affects the effective memory access time.
Well done! Managing the page fault rate is key to keeping the performance at bay. Now, how is the effective memory access time calculated?
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The section illustrates the relationship between memory access times and CPU instruction execution, detailing the impact of cache hits and misses as well as page faults on overall performance. It uses examples to demonstrate calculations for cycles per instruction based on various miss rates and penalties.
This section highlights the critical relationship between memory access time and CPU performance, specifically focusing on how it affects instruction execution times. The text begins with the basic formula for CPU time per instruction, which consists of the execution cycles and memory stall cycles. The CPU time can be calculated as:
Memory stall cycles occur when the CPU has to wait for data or instructions, which can be calculated as:
To elucidate this, the section provides an example of a processor running at 200 MHz with a cycle time of 5 ns and a base cycles per instruction (CPI) of 1.1. With various instruction percentages and miss rates, we see how effective CPI increases due to memory stalls.
The section also discusses effective memory access times in paging systems, clarifying how page fault rates influence performance. It provides a scenario where the memory access time was deemed acceptable if the page fault rate remained below a threshold, illustrating the importance of managing these rates effectively to maintain CPU performance.
In summary, the effects of memory access times on CPU performance are profound. Higher miss rates lead to increased stall cycles, which can degrade performance significantly. Thus, optimizing memory access is crucial in CPU instruction processing.
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So, CPU time taken by taken per instruction; let us say CPU time is given by the CPU execution clock cycles. So, the number of times the CPU is doing work and the number of time slots in which the CPU is doing work (number of cycles in which the CPU is doing work + the memory stall clock cycles × clock cycle time).
CPU time can be defined as the total time that the CPU spends executing instructions, which is measured in clock cycles. This total time includes two components: the cycles during which the CPU is actively processing instructions and the cycles where it is stalled waiting for data from memory. Memory stall cycles occur when the CPU needs to access data or instructions that are not immediately available. These stalls significantly affect overall performance.
Imagine a librarian (the CPU) trying to work through a stack of books (instructions) but occasionally stops because they need to find a particular book that is stored away in a different section (memory data). The time taken for the librarian to get the book represents the memory stall cycles, while the actual reading of books represents the active processing cycles.
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And now the memory stall cycles; again the memory stall cycles again will be given by memory accesses into miss rate into miss penalty; what will be the memory stall cycles number of memory accesses for instructions or data among these accesses; what is the rate at which I miss the miss rate; what is the amount of which let us say in the cache how many are missed in the memory how many I miss so, that I have to go to the lower level of the memory at a particular level of memory what is the miss rate and if I have a miss what is the amount of penalty that I have to incur.
Memory stall cycles can be calculated by multiplying the number of memory accesses by the miss rate, which is the frequency of cache misses. When a cache miss occurs, it incurs a penalty, which is the extra time taken to retrieve the data from a slower memory level. This penalty can vary based on how many levels of memory the data has to travel through, significantly affecting performance.
Consider again the librarian, who must occasionally check the library's electronic catalog for books not currently on the shelves. If the book's location is incorrect (a cache miss), the librarian has to go to a different library (lower memory level), which takes additional time (miss penalty). Each incorrect location contributes to a longer wait.
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So, how do I get the average CPI, average cycles required per instruction is the Base CPI (base number of cycles required per instruction) + Average number of stalls per instruction how do I get that?
The average cycles per instruction (CPI) can be calculated by adding a baseline CPI, which represents the ideal situation with no stalls, to the average number of stalls incurred per instruction. This calculation helps determine how efficient the CPU can perform in practice compared to the theoretical maximum performance.
Think of a race where the baseline time (Base CPI) represents the fastest time a runner would take without obstacles. However, if runners face delays (stalls), such as having to navigate around hurdles on the track, their total time (CPI) increases as a result of these obstacles.
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So, we can understand that although the base CPI that that everything is a hit if everything is a hit, then I require only 1.1 cycles per instruction, but due to the overheads caused by the misses in the memory in the cache misses in the cache, and because I have to go to the memory, sometimes 10 percent of the times in case of data and 1 percent of the times in case of instructions the effective cycle time for each instruction the effective amount of time required to execute each instruction becomes 3.1 cycles.
In the example, the ideal scenario assumes that all memory accesses succeed without stalls, leading to a base CPI of 1.1. However, real-life memory access scenarios experience cache misses, contributing to additional cycles and ultimately affecting the effective CPI, which rises to 3.1 due to these delays. This highlights how performance can degrade with inefficiencies in memory access.
Imagine you're cooking a dish and while you're mixing ingredients (execution), you suddenly discover that you are out of an essential ingredient (cache miss). Each time you have to run to the grocery store (memory access) to fetch that ingredient takes extra time, making the overall time to complete your dish much longer than if you had all the ingredients ready without any interruptions.
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Effective memory access time is the hit time. So, memory hit time + memory miss rate × memory miss penalty this is also called the AMAT or the average memory access time as we just told we said that the page table is held in registers.
Effective memory access time (AMAT) measures how quickly the memory can be accessed, factoring in both successful hits and the penalties incurred during misses. The page table's position in registers means that the access time to it is negligible, allowing for quicker memory operations. Calculating AMAT helps in understanding how frequent misses impact the overall speed of memory access.
Think of a waiter in a restaurant. The time taken for the waiter to serve you (hit time) when there's an available dish on the menu can be quick. However, if you keep asking for dishes that are out of stock (misses), the wait time increases due to the need to go to the kitchen to check or even prepare another dish, which is the penalty for the misses.
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So, therefore, what this means is that if the page fault rate is at most 5.88 ×10−6. So, I have one page fault every 5.88 ×10−6 accesses if the page fault rate is as low as this.
Establishing a maximum acceptable page fault rate is essential to maintain effective memory access time. A very low page fault rate (like 5.88 ×10−6) ensures that the system can maintain quick memory access, meaning the processor doesn’t experience frequent stalls waiting for data. This is crucial for optimizing performance and minimizing latency within programs.
Imagine a factory assembly line where each worker represents a memory access. If too many workers (page faults) suddenly go missing, it slows down the entire production line. However, if only a few employees regularly need to take short breaks (acceptable fault rate), the assembly line keeps functioning efficiently.
Learn essential terms and foundational ideas that form the basis of the topic.
Key Concepts
Memory Access Time: The time taken to read from or write to memory, vital for CPU performance.
Cache Miss: An event when the data requested is not found in the cache, incurring additional access time.
Page Fault Rate: A critical factor affecting effective memory access times in a paging system.
See how the concepts apply in real-world scenarios to understand their practical implications.
An example of a CPU with a base CPI of 1.1 experiencing 10% memory accesses and consequences of memory stalls resulting in increased effective CPI.
A scenario where a page fault rate exceeding a certain threshold results in substantially increased memory access time, demonstrating the relationship between fault rate and performance.
Use mnemonics, acronyms, or visual cues to help remember key information more easily.
When the CPU waits, it stalls in its fate; Memory access time is what we relate.
Imagine a library (CPU) where you often ask for books (data), but sometimes the librarian (cache) says the book is not on the shelf (cache miss). Each time you wait longer, you realize how important it is to keep the most popular books close by.
Remember 'CPI - Connect, Pause, Increase' to recall that higher CPI may lead to performance pauses from stalls.
Review key concepts with flashcards.
Review the Definitions for terms.
Term: CPI
Definition:
Cycles per Instruction, which indicates the average number of clock cycles each instruction takes to execute.
Term: Memory Stall Cycles
Definition:
The number of cycles during which the CPU is waiting for memory access due to cache misses.
Term: Page Fault
Definition:
An event that occurs when a program accesses a page not currently mapped to physical memory.
Term: Miss Rate
Definition:
The rate at which requests for data in cache result in misses, meaning the data needs to be fetched from lower levels of memory.
Term: Miss Penalty
Definition:
The additional time taken to fetch a data block from a second-level cache or main memory after a miss.
Term: Effective Memory Access Time
Definition:
The average time taken to access memory, including both hits and misses, typically influenced by miss rates and penalties.