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Lab3-suppl.pdf

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Cache Lab Implementation and Blocking

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Outline ¢ Memory organization ¢ Caching

§ Different types of locality § Cache organization

¢ Cache lab § Cache Structure § getopt/fscanf/Malloc

¢ Page Replacement § LRU algorithm § FIFO algorithm

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Memory Hierarchy

Registers

L1 cache (SRAM)

Main memory (DRAM)

Local secondary storage

(local disks)

Larger, slower, cheaper per byte

Remote secondary storage (tapes, distributed file systems, Web servers)

Local disks hold files retrieved from disks on remote network servers

Main memory holds disk blocks retrieved from local disks

L2 cache (SRAM)

L1 cache holds cache lines retrieved from L2 cache

CPU registers hold words retrieved from L1 cache

L2 cache holds cache lines retrieved from main memory

L0:

L1:

L2:

L3:

L4:

L5:

Smaller, faster, costlier per byte

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SRAM vs DRAM tradeoff ¢ SRAM (cache)

§ Faster (L1 cache: 1 CPU cycle) § Smaller (Kilobytes (L1) or Megabytes (L2)) § More expensive and “energy-hungry”

¢ DRAM (main memory) § Relatively slower (hundreds of CPU cycles) § Larger (Gigabytes) § Cheaper

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Locality ¢ Temporal locality

§ Recently referenced items are likely to be referenced again in the near future

§ After accessing address X in memory, save the bytes in cache for future access

¢ Spatial locality § Items with nearby addresses tend

to be referenced close together in time § After accessing address X, save the block of memory around X in

cache for future access

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Memory Address ¢ For example, 64-bit on shark machines

§ Block offset: b bits § Set index: s bits § Tag Bits: (Address Size – b – s)

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Cache ¢ A cache is a set of 2^s cache sets

¢ A cache set is a set of E cache lines § E is called associativity § If E=1, it is called “direct-mapped”

¢ Each cache line stores a block § Each block has B = 2^b bytes

¢ Total Capacity = S*B*E

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Visual Cache Terminology E lines per set

S = 2s sets

0 1 2 B-1tagv

valid bit B = 2b bytes per cache block (the data)

t bits s bits b bits

Address of word:

tag set index

block offset

data begins at this offset

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General Cache Concepts

0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15

8 9 14 3Cache

Memory Larger, slower, cheaper memory viewed as partitioned into “blocks”

Data is copied in block-sized transfer units

Smaller, faster, more expensive memory caches a subset of the blocks

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4

4

10

10

10

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General Cache Concepts: Miss

0 1 2 3

4 5 6 7

8 9 10 11

12 13 14 15

8 9 14 3Cache

Memory

Data in block b is neededRequest: 12

Block b is not in cache: Miss!

Block b is fetched from memory

Request: 12

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12

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Block b is stored in cache • Placement policy:

determines where b goes • Replacement policy:

determines which block gets evicted (victim)

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General Caching Concepts: Types of Cache Misses ¢ Cold (compulsory) miss

§ The first access to a block has to be a miss

¢ Conflict miss § Conflict misses occur when the level k cache is large enough, but multiple

data objects all map to the same level k block § E.g., Referencing blocks 0, 8, 0, 8, 0, 8, ... would miss every time

¢ Capacity miss § Occurs when the set of active cache blocks (working set) is larger than

the cache

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Cache Simulator ¢ A cache simulator is NOT a cache!

§ Memory contents NOT stored § Block offsets are NOT used – the b bits in your address don’t

matter. § Simply count hits, misses, and evictions

¢ Your cache simulator needs to work for different s, b, e, given at run time.

¢ Use LRU – Least Recently Used replacement policy § Evict the least recently used block from the cache to make room

for the next block. § Queues ? Time Stamps ?

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Cache structure ¢ A cache is just 2D array of cache lines:

§ struct cache_line cache[S][E]; § S = 2^s, is the number of sets § E is associativity

¢ Each cache_line has: § Valid bit § Tag § LRU counter ( only if you are not using a queue )

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getopt ¢ getopt() automates parsing elements on the unix command line If function declaration is missing

§ Typically called in a loop to retrieve arguments § Its return value is stored in a local variable § When getopt() returns -1, there are no more options

¢ To use getopt, your program must include the header file #include <unistd.h>

¢ If not running on the shark machines then you will need #include <getopt.h>.

§ Better Advice: Run on Shark Machines !

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getopt ¢ A switch statement is used on the local variable holding the return value from getopt()

§ Each command line input case can be taken care of separately § “optarg” is an important variable – it will point to the value of the

option argument

¢ Think about how to handle invalid inputs

¢ For more information, § look at man 3 getopt § http://www.gnu.org/software/libc/manual/html_node/Getopt.ht

ml

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getopt Example int main(int argc, char** argv){

int opt,x,y;

/* looping over arguments */ while(-1 != (opt = getopt(argc, argv, “x:y:"))){

/* determine which argument it’s processing */ switch(opt) {

case 'x':

x = atoi(optarg); break;

case ‘y': y = atoi(optarg); break;

default: printf(“wrong argument\n"); break;

} }

}

¢ Suppose the program executable was called “foo”. Then we would call “./foo -x 1 –y 3“ to pass the value 1 to variable x and 3 to y.

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fscanf ¢The fscanf() function is just like scanf() except it can specify a stream to read from (scanf always reads from stdin)

§ parameters: § A stream pointer § format string with information on how to parse the file § the rest are pointers to variables to store the parsed data

§ You typically want to use this function in a loop. It returns -1 when it hits EOF or if the data doesn’t match the format string

¢ For more information, § man fscanf § http://crasseux.com/books/ctutorial/fscanf.html

¢ fscanf will be useful in reading lines from the trace files. § L 10,1 § M 20,1

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fscanf example FILE * pFile; //pointer to FILE object

pFile = fopen ("tracefile.txt",“r"); //open file for reading

char identifier; unsigned address; int size; // Reading lines like " M 20,1" or "L 19,3"

while(fscanf(pFile,“ %c %x,%d”, &identifier, &address, &size)>0) {

// Do stuff }

fclose(pFile); //remember to close file when done

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Malloc/free ¢ Use malloc to allocate memory on the heap

¢ Always free what you malloc, otherwise may get memory leak § some_pointer_you_malloced = malloc(sizeof(int)); § Free(some_pointer_you_malloced);

¢ Don’t free memory you didn’t allocate

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Page Replacement Algorithms ¢ When cache is full, a cached data should be replaced with the

new data § The new data is referred right now and just used § To find a space to hold the new data, choose a data which was

previously cached as a victim § The victim data is least likely used

¢ Algorithms § First-In-First-Out (FIFO) Algorithm § Optimal Algorithm § Least Recently Used (LRU) Algorithm

¢ Implementation of the algorithms in the cachelab § LRU should be implemented by default § FIFO and optimal algorithms could be implemented for extra credits

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First-In-First-Out (FIFO) Algorithm ¢ Reference string: 7,0,1,2,0,3,0,4,2,3,0,3,0,3,2,1,2,0,1,7,0,1 ¢ Cache: 3 pages

§ Totally 15 pages faults occurred

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Optimal Algorithm ¢ Replace page that will not be used for longest period of

time ¢ Used for measuring how well your algorithm performs

§ Totally 9 page faults occurred

¢ Issue: how do you know this? § Can�t read the future

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Least Recently Used (LRU) Algorithm ■ Use past knowledge rather than future

§ Replace page that has not been used in the most amount of time

■ Associate time of last use with each page

§ 12 faults – better than FIFO but worse than OPT ■ Generally good algorithm and frequently used ■ But how to implement?

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LRU Implementation ¢ Counter implementation

§ Every page entry has a counter; every time page is referenced through this entry, copy the clock into the counter

§ When a page needs to be changed, look at the counters to find smallest value § Search through table needed

¢ Stack implementation § Keep a stack of page numbers in a double link form: § Page referenced:

§ move it to the top § requires 6 pointers to be changed

§ But each update more expensive § No search for replacement

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LRU Implementation Example with Stack

2

1

0

4

7

stack before

a

7

2

1

4

0

stack after

b

reference string

4 7 0 7 1 0 1 2 1 2 27

a b

1