Download Deciphering this Encrypted Text: A Complex Document and more Lecture notes Distributed Programming and Computing in PDF only on Docsity!
Ths th AotLl 'u nomfdullyan gum
LA he in ounds th (^) SDwAL aullyima und
Dn thd (^) CaSe (^) at (^) Ata all (^) th (^) henfaulky (^) touots Auivtd a'" In th ut und hilll njh att (^) nin thN Jetnd (^) Aound Aoun Andd a " at ayt Low numbu. honfauy ro Cs k i th fut Sound then (^) an (^) avalan he o (^) ni bahnn hM faulh bwuMod o narfaul
OCCs^ Auulking^ n^ thi^ tommlt all P1o cesou
Atpucatint o Agunent^ Alzovh h Auh^ pl^ cahiond Pault- Toluant^ Clok Synchia^ nNzahon
Abmi Commu^ in^ DD^ B
1 1.^ PaltTolmant^ lock^ Symehsonuzahon
tonnewsal that^ AtA^ (o^ þtoeus)^ Malnam
Mysal that^ al^ 8ynehto^ nt2ed^ th^ om^ qhdtlti Myaieal hart^ soblem,^ thy^ Musf be peuol'cally
Stnu lgnhionl'2ed.
eheodic Aynthspnizahon^ become^ eotAtly^ heuA th anin^ fallL^ a^ allpoed
Btcandeaaly Ptoces^ Can^ uok^ diffeunt^ clop valne s^ deftenent^ oceud ACtOAdn Lampol^ qhd^ muluy^
Smih (^) , wse ha th^ SUovsn^ aumphims^ Mgadng^
h (^) sylen
AL AU clos Mately t
at (^) ihally mehka^ nt^ zed^ s^ aton/. qm valel A nmfaulky ocl'^ lo^ ans^ at^ apoy'- mately t^ cOut^ Aatr A3 A nmfau DcAs^ Can^ ao^
thi (^) tdoc value qndthU nenfaulty^ Roce^ th atmasf^ a Snall lt e. A oh Aynehho^ n'^ zaton^
alsoimm houlol Aahuf t follo^ wwnj^ thValues^ Condi Hon ofs al oxin ately tqual At an i thi nDntaulk hDCeKs
ms be Anolt bound^ on^ th^ anouwh^ b^ teh nmfau es changa d Lauh^ dynthsandzakn
A faulhy hen^ Cp^ -^ Cy^36 hecanse
honfutly then^ Cp^ Cay
dfeuntu Vaun^ es^ an LocesAS bounolo^ by^ &J whn (^) P qnd^ Comut (^) hu qvtaes fn nn loc& abued theth boh^ se^ tdntca^ vaues^ t th tlecfs o n-^ m htfan^ poceu^ es
And tht^ dHnt^ M^ th^ dok^ values^ om
faulty thy^ use^ 'bounded^ y^ 38. Canstuently (^) a th ustqr (3mn)8.s^ Comutd^ tand
Stn n^ 3m,^ La^ y^ (^ 3mn)^ S^ <S MymehMD nw'zahn^ bings^ t^ e^ cfs afub C3m/n).
Thws eath close .This mpties tha^ e^ Can th^ cdos ymchionzud ibin dug Mdymuhsond zing
ousied hem (^) aften enough^ thi^ algo. TD (^) asumptiond hart^ e0n^ mad
skat anl^ ous^ l
ar (^) eaut t^ hgmt Madsg i 2
ThThe ntaLattve Consfenty notg"
Hhe Ineathvt (^) CO fenty algewhm adds kosotMen tapes mds'an^ o^ th^ tloek^ vasAnthea than tu Mtan.PAovivul, duu as a^ goodnymb, eskmat of had otohs^ t^ mlldoek (^) s dau faud docks dferent petesuy
i) t avoids th
wurk (^) mpos dfeunh valuu Aofbhiuh'caded tehnigue^ b^ obb
clo vaues th^ roceses
Compt apaxin^ aky^ hi^ da fptsxin afely^ ik^ damu^ Aut
othe focess
Ti oceus edjan (^) thy eval valuts f Thlf th olloudn^ Cmolihons^ afy C A pson/m^ akly^ t Aam valnt^ fol a^ sos^ pA^ chock^ evin^ iff tay)
bD so CeMU obtai
a anmfaulty od tha» (^) ee-ey honf
obtaand apforlnat th Cnt alol
t piocus aie henfawl t majo all ehe
th chok values f a goed lohu tval o
nuan Vaue appoim^ aktl.^ qual oo os As^ bthatun
Diutubutd Pl StkwM 142) Dstbukd (^) u 3ykn^ a^ MomUu^ managemert^ Conpo hen a^ dstibut^ d^ oeati Aysn Ct ditibutd^ Ayskun^ tha^ psoviclu!a uneol i of^ th^ m^ ncha»th. A Machine hslds^ th^ haud^ fu^ 'u^ calud Aevel machht^ hat^ acceites^ th^ tea Calld (^) client Cnoats o DFS
Neholk Aansoaent. PAovids th qm^ funuhon^ al^ CapabaUku^ t^ auu^ u diutybukd ov a netsok^ a^ t^ 4k^ f^ a
imt haia MalnAa^ yukm^ does^ acuss^ &
Aiding at^ ecabon t locakn Uss olp^ noho ha^ be^ anaii^ o^ locoakjen
acle hem
Hgh Availasi idy shduld hat th^ q ey atus^ & iMespeuhv he^ hyical^ ApCationn Suskn ails^ Agua Achuded^ ath^ kes^ Juh batkupt mauhnand^ hould^ not^ Aunlh^ in t unavalla b U
DES AAchute1tulc a Canbe otd at (^) anyan mathiht qnd^ Comutahba Can be^ fetfrumt d (^) at Ma He Ct^ fot^ hrghet^ fumant^ e^ velal^ mathin^ es,^ Atfuud Aelves dudi'cated^ ttpte^ bs^ and min? bAag^ qd^ A^ ctueal opetatonA
Com Mn'cabbm Lotaf Nehotk SurL Cache Sv o etuhl DES
unound mocntComputkL^ a^
ed (^) fi Compuhh
Thue hathw'ns ufeuud^ a^ clienks SaLnes ovidsd^ d^ h Nami Sevel Cahe
ho Ahane idtnbco(^ suo.ufyo^ mhanigm
oluffexent mehod^ nqms
d Con caktnalr the het to^ tt^ nam^ o t^ le^ haeon^ thos di Moun
hg m ALMacr d'lttos Onts tocal^ ditestey gobal (^) dtethy ) Concaknat (^) th het nqm th^ ngm that hest (^) a AFoath Aimpl^ qnd ua^ thantfus (^) Cornucs^ that t namc uni^ gune t 90al hthoot MOun* DS^ nak^ s^ qno^ disutosieu^ m^ a^ tAas^
dvu( suuh dweetoaes onb^ hdd,local^ D^ dhuy RoM Kch ksho^ aa (iy MountAmoh (^) Cowl sx Rases that^ hot^ notu
Locahbn - Mantb alent
pcab
Aft mOunting faen^ ud
nam ham dos nono^ al ofack a
Fhis CanCan^ allo^ nuolvt namL^ th^ duu
Co bulhin Ontt mounk^ th^ btcomes^ ocah Aanspanen NQme^ doluhlom (^) Amle ai) gt whal (^) uoM AL inth^ Byttm^ balong.^ a^ Atny^ a^ nqm
. Ltm'tahon Hain untqae Ays kmkola (^) ungms yuu- ingu Compubh^ gau L^ Copeunbf fauiäitus
schem is^ aatb'cal fri Atibukd^ y^ om^4 hat EmCompas heeoeneonl ennomm^ endk^ and^ dt^ 9D sa rcal aLa Conttrt Sum ide u into Solvetu (^) pieblem namis pahhonin ngml Conher^ e^0 ap Cal, 61ganizabbmal sptufie b^ hact Natml Asoluhlem^ donL bhin^ that^ Conert
Cteruhahb und^ b^ anbhe^ Conu^ henc^ all
hai Commm Inthal^ ContentAd ult
unnl Ayskr^ idl^ 9lobal^ namla
L Nam Content + Namt Jocal Conkt aml (^) StLvL PAoces (^) tha maps namus objus^ uch^ as nd diutove Smplemnkahon otions ) Sing nam SuL ALL clwenb b snd thern avs tsa sing nami Je- ohge and Auln^ bily & (^) pemanit
maps ngme SAmh nplment maljol in Aingu nane^ LL DAAba (a P hame SeLvl (^) ashes (^) t endr'Lt (^) yckm Ú afaukd. Botaneck qnd (^) devonsly (^) dgat th (^) patfmante
Usng a wu thiough (^) ole'g psoddes high^ sltaly(148) Al (^) ittes (^) nguskd thi^ pplt^ tationd^ ad^ end
aso Caued th^ Alvt^ immed'alely.
cent Aash th^ Latll^ Ifrmabjan^ u^ loct Deloyed L^ o^ anothel^ ateuabivt^ poliy at (^) AAre Atde^ ModiftaHens^ dus
ane feted at^ see^ aft
Son
4 Cache Constukny
datuumints (^) Caches at mouintalnd^ when Mulbp lent^ may be^ actes^ th^ Aam dlient tiakd afpvoaeh a)á) ma ient - initlaked Cona/s ncy ekm, th cllert iu cheup h th 8eLvel t vey that eah (^) Caht y Consent b) Depending (^) oCts.kny 0 quiud, he Ca Cae 'u Costnt
m th urel Ment (^) Dd (^) v uy hat on e (^) atuus, a (^) hven tetval, o m hen (^) th opentd.
c) his ' Alatvey iob cot inpumt w but (^) Augauu vens At hat Je tn duk (^) that (^) hel Cauhs^ a^ ns mai cio us ut Cowd duulu th (^) Com SeLvel nh' akd Afpsoauh
a) m haed t e a t
lens
Conss ln cuy acenkal (^) authoif sda dn^ vali^ d^ Cahs thu Cose tu (^) tac nfrunahen Cachd a o st
envel Mus about all lent that (^) have RnD shih^ ass shls^ al^ Cuent
Cachnd
As well (^) shelhe (^) rn (^) Madin a
c) U abov^ hevrmahon, thu &vti ablu (^) dukut sen Mading (^) dnd vatin Arents (^) Cumut th enh And i (^) Atnd (^) Ma Wenls (^) hen nvalda (^) hd Calhe (^) enkes (^) and ajaln est^ hen
Coluhon )Do not (^) MU (^) Cath (^) myalidabe Aeuit f Aod d., ) PAaui dutgn allous. (^) b Ahan Cabud data
teu f^ Sualab^ l hMads,^ mPk, Semanhius xpeckd (^) AUmanh A Mad ntn da abud thi Latu PoMLl (^) opton a Alad dnd 90 ADugh th vu Dtadvanae Commun'Cation^ Ovenhiod muhankM
os advanta P no alay aallable
Mechanitm Bullding Dutuibukd Au syalens
dy Mounhy_ A A nun (^) hamsm allows ths^ bindng (^) ruthet of duffeaent nam Aat (^) frm (^) a (^) kingle hienasthi. Cal ham pau Anama (^) ApaL (o a (^) tolechin (^) o (^) u) Can (^) be (^) boundud k5o Mounkd at (^) heunal (^) hod (^) o (^) a a Apau an uaf^ na
bnn mtd^ frertnd falls d RUNL man^ tamM^ hu^ theu^ (ald^ th (^) num Bun Artnds
dv
mtunt rinb SuelZ Nam iekanth ap1dahu malnai^ n
1) A ah^ lient^ has^ ndiwtualL
mDunt (^) Myuuk Ayen Tas onk embay t Aun^ ncAok
AF e ve n^ Case^ ese^ a
Clien Jul unical^ namt^ )att Afen mountud (^) infraiut thloath, ntdonl eviy cltnnttdt b ufdaya t meunt
ti (^) Case (^) Cached data (^) ho kd fo be (L54) Coutl attmat Hooev Vald Cache (^) etuls (^) Impov manu Aubb tunt ala thonh^ wng^ th^ Cot^ ommalnoing Cathe Cmskny as o abplCatons that Can ubluze hins aw ALLovel af discoytng. hat
aN heseshe h Can Cached (^) data a invald
4 Bulk Data Thanafe
.TebulR of th duloy tAansfeung^ daa^ ove^ e hetouk dw Cos^ ehng Comunicaken pob tols Thansfwiovhiadd data atm bulkLoth^ dutselrs qndh^ psototliensCol^ pyeces-
bul bul da (^) tARfer mulbpl^ Con&euhvt^ data bansfehud faom ure s e-ds iut. ea (^) Neferenud enk. ovhtad hongh obtahy aag
nd dn acies (^0) Muhple numbl f lohs th Gn pbon
. Entyphien se^ Cnidy^ in^ dstar. butd yakn
Fhe Ntedhav and (^) Sth Aoedeu t AeCy
DSM tw CMen neuhansm ( T (^) Communcatu th eatheauh (^) ototha es ka Slsh fr auhen cahm
Cumeuahm h hdp an (^) SLt unotat nt Sent An lain (wntnty pted ) knt to elm &
ha Camelsatian y here enby Hes
Dutbutd had (^) memby Dutbnked Ahad memoy (^) uan abitiauken wd hain. dala (^) behsten (^) Computths hat do not sha Physia men PAocens atts (^) DsM (^) ads (^) qnd (^) ubdaku ts pheato Se (^) 61dinay hem (^) oth in he addaus hace DSM PAocus^1 bsmalcasmenoy in add as ahaui of fuoce
OCLUsin DsM
PhyaicalMenoM PhyatcalMemo Phyica
Memes
