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Berkeley COMPSCI 61C - Lecture 9

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inst.eecs.berkeley.edu/~cs61c !UCB$CS61C$:$Machine$Structures$$Lecture$9$–$Introduction$to$MIPS$$Data$Transfer$&$Decisions$I$$2008‐02‐11$Study$finds$more$and$more$people$prefer$to$stay$indoors$with$computers$&$TVs.$This$has$been$termed$“videophilia”,$and$has$been$shown$to$be$a$cause$for$“obesity,$lack$of$socialization,$attention$disorders$and$poor$academic$performance”.$Take$a$walk,$folks!$$Lecturer$SOE$Dan$Garcia$www.sfgate.com/cgi-bin/article.cgi? f=/c/a/2008/02/10/MNHUURU6R.DTL Hi#to#Nick$Carlson$from#U$Northern$Colorado$CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(2)$Garcia,$Spring$2008$©$UCB$Review$ In$MIPS$Assembly$Language:$ Registers$replace$variables$ One$Instruction$(simple$operation)$per$line$ Simpler$is$Better,$Smaller$is$Faster$ New$Instructions:$add, addi, sub$ New$Registers:$C$Variables:$$s0$‐$$s7$Temporary$Variables:$$t0$‐$$t7$Zero:$$zeroCS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(3)$Garcia,$Spring$2008$©$UCB$Assembly$Operands:$Memory$ C$variables$map$onto$registers;$what$about$large$data$structures$like$arrays?$ 1$of$5$components$of$a$computer:$$memory$contains$such$data$structures$ But$MIPS$arithmetic$instructions$only$operate$on$registers,$never$directly$on$memory.$ Data$transfer$instructions$transfer$data$between$registers$and$memory:$ Memory$to$register$$ Register$to$memory$CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(4)$Garcia,$Spring$2008$©$UCB$Anatomy:$5$components$of$any$Computer$$Processor$Computer$Control$(“brain”)$Datapath$Registers$Memory$Devices$Input$Output$These$are$“data$transfer”$instructions…$Registers$are$in$the$datapath$of$the$processor;$$if$operands$are$in$memory,$we$must$transfer$them$to$the$processor$to$operate$on$them,$and$then$transfer$back$to$memory$when$done.$CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(5)$Garcia,$Spring$2008$©$UCB$Data$Transfer:$Memory$to$Reg$(1/4)$ To$transfer$a$word$of$data,$we$need$to$specify$two$things:$ Register:$specify$this$by$#$($0$‐$$31)$or$$symbolic$name$($s0,…,$t0,…)$ Memory$address:$more$difficult$ Think$of$memory$as$a$single$one‐dimensional$array,$so$we$can$address$it$simply$by$supplying$a$pointer$to$a$memory$address.$ Other$times,$we$want$to$be$able$to$offset$from$this$pointer.$ Remember:$“Load$FROM$memory”$CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(6)$Garcia,$Spring$2008$©$UCB$Data$Transfer:$Memory$to$Reg$(2/4)$ To$specify$a$memory$address$to$copy$from,$specify$two$things:$ A$register$containing$a$pointer$to$memory$ A$numerical$offset$(in$bytes)$ The$desired$memory$address$is$the$sum$of$these$two$values.$ Example:$8($t0)$ specifies$the$memory$address$pointed$to$by$the$value$in$$t0,$plus$8$bytes$CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(7)$Garcia,$Spring$2008$©$UCB$Data$Transfer:$Memory$to$Reg$(3/4)$ Load$Instruction$Syntax:$$ 1 2,3(4)  where$$ $ 1)$operation$name$$ $ 2)$register$that$will$receive$value$$ $ 3)$numerical$offset$in$bytes$$ $ 4)$register$containing$pointer$to$memory$ MIPS$Instruction$Name:$ lw$(meaning$Load$Word,$so$32$bits$or$one$word$are$loaded$at$a$time)$CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(8)$Garcia,$Spring$2008$©$UCB$Data$Transfer:$Memory$to$Reg$(4/4)$Example:$ lw $t0,12($s0) This$instruction$will$take$the$pointer$in$$s0,$add$12$bytes$to$it,$and$then$load$the$value$from$the$memory$pointed$to$by$this$calculated$sum$into$register$$t0$ Notes:$ $$s0$is$called$the$base$register$ $12 is$called$the$offset$ offset$is$generally$used$in$accessing$elements$of$array$or$structure:$base$reg$points$to$beginning$of$array$or$structure$(note$offset$must$be$a$constant$known$at$assembly$time)$Data$flow#CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(9)$Garcia,$Spring$2008$©$UCB$Data$Transfer:$Reg$to$Memory$ Also$want$to$store$from$register$into$memory$ Store$instruction$syntax$is$identical$to$Load’s$ MIPS$Instruction$Name:$ sw$(meaning$Store$Word,$so$32$bits$or$one$word$is$stored$at$a$time)$ Example:$ sw $t0,12($s0) $ This$instruction$will$take$the$pointer$in$$s0,$add$12$bytes$to$it,$and$then$store$the$value$from$register$$t0$into$that$memory$address$ Remember:$“Store$INTO$memory”$Data$flow#CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(10)$Garcia,$Spring$2008$©$UCB$Pointers$v.$Values$ Key$Concept:$A$register$can$hold$any$32‐bit$value.$$That$value$can$be$a$(signed)$int,$an$unsigned int,$a$pointer$(memory$addr),$and$so$on$ E.g.,$If$you$write:$add $t2,$t1,$t0 then$$t0$and$$t1$better$contain$values$that$can$be$added$ E.g.,$If$you$write:$lw $t2,0($t0) then$$t0$better$contain$a$pointer$ Don’t$mix$these$up!$CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(11)$Garcia,$Spring$2008$©$UCB$Addressing:$Byte$vs.$Word$ Every$word$in$memory$has$an$address,$similar$to$an$index$in$an$array$ Early$computers$numbered$words$like$C$numbers$elements$of$an$array:$ Memory[0], Memory[1], Memory[2], … • Computers$needed$to$access$8‐bit$bytes$as$well$as$words$(4$bytes/word)$• Today$machines$address$memory$as$bytes,$(i.e.,$“Byte$Addressed”)$hence$32‐bit$(4$byte)$word$addresses$differ$by$4$• Memory[0],$Memory[4],$Memory[8] Called#the#“address”#of#a#word#CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(12)$Garcia,$Spring$2008$©$UCB$Compilation$with$Memory$ What$offset$in$lw$to$select$A[5]$in$C?$ $4x5=20$to$select$A[5]:$byte$v.$word$$ Compile$by$hand$using$registers:$$ g = h + A[5];! $g:$$s1,$h:$$s2,$$s3:$base$address$of$A$$ 1st$transfer$from$memory$to$register:$! lw $t0,20($s3) # $t0 gets A[5]$ Add$20$to$$s3$to$select$A[5],$put$into$$t0! Next$add$it$to$h$and$place$in$g"add $s1,$s2,$t0 # $s1 = h+A[5]CS61C$L09$Introduction$to$MIPS$:$Data$Transfer$and$Decisions$(13)$Garcia,$Spring$2008$©$UCB$Notes$about$Memory$ Pitfall:$Forgetting$that$sequential$word$addresses$in$machines$with$byte$addressing$do$not$differ$by$1.$$ Many$an$assembly$language$programmer$has$toiled$over$errors$made$by$assuming$that$the$address$of$the$next$word$can$be$found$by$incrementing$the$address$in$a$register$by$1$instead$of$by$the$word$size$in$bytes.$$


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Berkeley COMPSCI 61C - Lecture 9

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