Values of the error function $\operatorname{erf}(x)$
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Numbers
$x$ 
$\operatorname{erf}(x)$
0:
0
1/100:
0.01128341555584961691590952354806921094910095483011645227700648545172867371923837433659144582754544789
1/50:
0.02256457469184494422436586164740763980744316304134269234713788775598755146294564967487754873416406251
3/100:
0.03384122234173543330221665425687546522573391212059352761271413510228148862691122838856663411013894483
1/25:
0.04511110614512475208974906472922758576507467850233615121308732072451203968631542195307603338905383561
1/20:
0.05637197779701662383127111260203294529117300589267344119273562471188327147471635625239040177835714023
3/50:
0.06762159439330844207943145239124403339529636663259073851707318518991697376964676702159417921004321830
7/100:
0.07885771977089074335699703866798443882124089094977175334730330266636245696812441897990893458807849754
2/25:
0.09007812584101816072339218761611912831460673566139478223277382429372899540303609912475957914421617516
9/100:
0.1012805939146268833524981632441209898580123629456802604570183538530655994608563468929666299420431099
1/10:
0.1124629160182848922032750717439683832216962991597025475344941448175992440255313591702211741364051969
11/100:
0.1236228961994743097698385626280168657744254434649864928080061019691820107691074454069458129825913081
3/25:
0.1347583518199200692950141260580204707041366222575618968311650337806107795874974675614994143305282128
13/100:
0.1458671148356957490829576088953245695665867661475508323219585957530959616291386154036221028988602103
7/50:
0.1569470330628558008719022464756233931148761258488869609339023098357103434298365021078951186149587959
3/20:
0.1679959714273634947702095223814588196046831893377416239144383083725948064948503080082155422763848432
4/25:
0.1790118131981056711551837282869479491368888537022547515721879002296488150828537599270466040272730157
17/100:
0.1899924612018087933950819859311985917254713548396009887055483757042016742083705037559833839729605623
9/50:
0.2009358390186957926484127106222833640405508464479355228956451269192568624967239713967063032795184474
19/100:
0.2118398921577497429369472489881767042426365640120445136239950671200652463362872536664835832937077166
1/5:
0.2227025892104784541401390068001438163882690384302276056209350238883636742719121828703537237787407004
21/100:
0.2335219229821035729252630004211367817707636978961832185859068350779353807725677088855124771330212864
11/50:
0.2442959115991286848692616942611377911277691540758209551489849106256012429879674095093666744340922061
23/100:
0.2550225995922731607701785272627287336352847806365818340735067482357080170079781995873859459201885929
6/25:
0.2657000589537920297957120900254244378064907322934200005092308374590342350878876022116992286476033015
1/4:
0.2763263901682369329850682677648157120653539778923112540824719312626850838973022251851848058497413668
13/50:
0.2868997232157491520483320553692229539848022383964621890900637170700016068708735456696629421963805933
27/100:
0.2974182185470127578938819424358648173150966466924635840321253957344255691149828305388647683678405925
7/25:
0.3078800680290340166489995995722447529786162635031214712584682836689859013927899086418199024382268464
29/100:
0.3182834958609522623389919483811033373694732632935628824073991647066386659387616868080031274326381366
3/10:
0.3286267594591274276389140478667565511699180962626758226091431398537105798906180858953222226974787062
31/100:
0.3389081503107902486994993648159052518457616477100725793861462897760540646176030110862649608941684913
8/25:
0.3491259947955827573156946332417304660499009511985427008906834693860275100009850598434922727591924590
33/100:
0.3592786549743589729882539533575186226801213574668743356583371521758169829570452794685256800880954962
17/50:
0.3693645293446586372041239969721059908182425978112591715050864449302001310791175155535706944080000180
7/20:
0.3793820535623103202972999836194563114266284583836991320591688105207318713161767932919971279157068502
9/25:
0.3893297011286642047536284505503976753097780503125673494673872052460138465688897101647448305965926252
37/100:
0.3992059840429992345821437102027271869779330600622908159342517515176075918212756164121887208724181587
19/50:
0.4090094534196940449182391286758218150599858169212497184264038199912807921255174324794271362138801034
39/100:
0.4187387000697960757595577821694256947482790565607176555293235109299044935242474628082823877880095054
2/5:
0.4283923550466684551036038453201724441218629285225903834950863461133333685056718024227261581105386271
41/100:
0.4379690901554395363731300972832062099187698338527251166875649721045891983046884930592521539318082745
21/50:
0.4474676184260253198194105938973533000559435609693234075062632399949536380906002517489444159532438888
43/100:
0.4568866945495403049874420036700847312376101286503599577022501603633420177848251017407232190694555930
11/25:
0.4662251152779575393197046433772817370406354043153667747713130062981765205167662673186612896147410101
9/20:
0.4754817197869236753196815254595079821972956712348994132614927874036127787624800512357936830224169124
23/50:
0.4846553900016796550267031225717793865128918168273141866157941249324560960116037106942077945565626713
47/100:
0.4937450508860821365170915968985935168123649734287445205717162013382605264570696146233036981904627844
12/25:
0.5027496706947648945332662286283985243254240819292256909443426643246912497142355555102649284235004473
49/100:
0.5116682611885230992116967083860786431210987706011659959567177868612733816800627677132880952152221050
1/2:
0.5204998778130465376827466538919645287364515757579637000588057256471935217168535709147882187347877570
51/100:
0.5292436198411704290100703122388392977176907860254549133093325711124765530227755711448010259646034562
13/25:
0.5378986304788544311066144133890206812942603005225209640006674354743279844487974598572149268250610742
53/100:
0.5464640969351416882225326724552485345722613568159163993225501962033969582170861729163758028139940660
27/50:
0.5549392504563902604975394942240392127047994946642246497455846902628897002885317578535806903879363650
11/20:
0.5633233663251089559916883635568262739438498364139102862781996203797796069872764948290032850368583783
14/25:
0.5716157638237683956686838488901228792533218566342729407208986332249268732427622208115263141810720237
57/100:
0.5798158061639960302367819575268811364571456408024804008315802136170505011892736959647966825877390549
29/50:
0.5879229003816007439870369432696639157499081900774372862710403916989390738697014577976260395801269393
59/100:
0.5959364971979085765181885146102657420946971459497642225862466103549151955547903200512477055661333688
3/5:
0.6038560908479259225626224360567232065642733648000979055529703290184541051110738626355966614440960122
61/100:
0.6116812188758802895046874845271026097452136978892462991284875698019107747558920135856297867631261405
31/50:
0.6194114618987212605622919080882256264830816264202119860006402438118046940953319221794335075700651609
63/100:
0.6270464433381956904647362605565403783398585472633722434515933233760620459089898469182563471631831685
16/25:
0.6345858291221413138597056944538145418525253916201453375740771485627026378819945141039430283118510587
13/20:
0.6420293273556718412929464663308366308772614566660360203938861397386189916903234049771796210098791878
33/50:
0.6493766879629542227502750119250159317352038091916685693144159372092688709878545628692152771750545675
67/100:
0.6566277023003050464390844632819999594167262075715792123582825394198315505448167987229782706695970668
17/25:
0.6637822027413579854248676989151846371650913583619553993868701984904183373380406110249329617334414474
69/100:
0.6708400622350777843568868125317943326434326800342212680349185600838748610585556211781684034522866495
7/10:
0.6778011938374184729756288092441513967162881743348702789905699152489732672957347953008115161251114688
71/100:
0.6846655502174442852871153479731100279487586199486746142400601761565744813587439587328594516421352298
18/25:
0.6914331231387511388420004779077339414194646437330000201805792443311621812558686332550884361539297733
73/100:
0.6981039429170444758218957946530880992051623763979331217502620126918333723815044651550753649606104832
37/50:
0.7046780778547457776737230067552149779722247269889675730306351748651814356204042886081547438360978337
3/4:
0.7111556336535151315989378345914107773742059540965372322781333971250363687640495611107932538900989000
19/25:
0.7175367528055908467186248402029297463818509043444249931574627589296440212361735349836528079989301432
77/100:
0.7238216139648592892542733448912102329733868172572254305561036906872379595285541315765656109270468019
39/50:
0.7300104312985788312443594454865801503997252197041234730245045455493956905677023049900401724840348379
79/100:
0.7361034538206910903748637411841163834968048180819630893031797819169068863806492271484423075699770605
4/5:
0.7421009647076604861671105865029458773176895799147087268821357305984278671460148026602250357625748838
81/100:
0.7480032805977895592309944565483413775954734640100357417356631362190409945619865807610261503200987784
41/50:
0.7538107508749625071551638850398201279481196438819741807335398473998542557246687938608445221892629128
83/100:
0.7595237569377729968149011891102699226575435456536168606264651161173606772818176746048697587076493565
21/25:
0.7651427114549945346635444764467721666445595568490765686682651067396038343546281679132882874456851196
17/20:
0.7706680576083525323800827421786653057206716654583632313728539306383980535366472291126761101161471852
43/50:
0.7761002683235567156634651569473054980349504797669270494213995280060218468355971248505513805948306579
87/100:
0.7814398454905507116510919682377729044055836294414488607307190094490734440784219911233846337529513216
22/25:
0.7866873191739325400426574647653271506448699162820829584563568453803280949884171006461665673189879307
89/100:
0.7918432468144953510870024847847501440396887332375181753327516068302473139797596081720282176610263203
9/10:
0.7969082124228321285187247851418859375486580415858037650601251912906827548660705091533832461467863207
91/100:
0.8018828257659412374296260019635189465130729696176644830515030639112865514106079784239414378086190128
23/25:
0.8067677215477616776917868361338270669533791638121377779047248973999833133454611238297296114106582705
93/100:
0.8115635585845577362344382373539275058380786266570211374620730308467905943292529684212182010819600369
47/50:
0.8162710189760624509990774017640707703700428123203917491033242644889807650210631217864531473778295748
19/20:
0.8208908072732779419079344558409370966535407766481622528023957524835276685450572085813531749153681727
24/25:
0.8254236496438182671035960223618605762414075004154491537598372031745628462615521112871026704866883282
97/100:
0.8298702930356670646511151885278598428740929605884184011528710050966094214959931766546877083578706417
49/50:
0.8342315043402078805142917071167356289953916443030270087119923460922746742335643659115003636947751979
99/100:
0.8385080695553698035797902305299232962708160114081313146818656479182428544180231518957287452327688742
1:
0.8427007929497148693412206350826092592960669979663029084599378978347172540960108412619833253481448885
101/100:
0.8468104962282766978863041686076234141082594736472643841908784863578301005955516643872779914895855088
51/50:
0.8508380177009420420524437976778840660316143978721324063395129668548659302075827700717726071249111324
103/100:
0.8547842114541483816123892231296959358353452976397737101879564147698516599805007172652638449460811786
26/25:
0.8586499465266514531919248626668654460047380563514542885434031069968945293133332539305828610061714657
21/20:
0.8624361060900966977652258023685725477587122516035944423694471559630969064286894498328634466315332929
53/50:
0.8661435866351080827745368258160687481000533030119235602525385489470630241007878822658870374560755289
107/100:
0.8697732971635866591326895457608820109946845355911235716621996639748042577104431856978786423767684891
27/25:
0.8733261583878895896499841394857696569589368800681813176925699750791642301928955759331695221553474234
109/100:
0.8768031019375382798568300826361674633173019661177103039166451617175207687649257267628039948814844492
11/10:
0.8802050695740816997718677663219210397108836499056247445970665456557277248401833662192631615495164677
111/100:
0.8835330124147180507320888228427598155243421670304947377033821078546341783873456266426336700878713914
28/25:
0.8867878901652546495498372958273764204844643740978586293524186411679482050841747043960627565055709769
113/100:
0.8899706703629623172547177161399835647848898200333497950815474166776402190247131633292907866162276535
57/50:
0.8930823276298567153691849139065045926861028287688189057438459665841274476185234451487993541732665371
23/20:
0.8961238429369150124195062807494641294010896040178539848877928927754560100624498233551149748640209703
29/25:
0.8990962028797120300000412797567996859758480132217073982482218361276637065898101422117330986455617777
117/100:
0.9020003989659356533538941273601990956602973915634662006767985651651893956396046171105131688411980521
59/50:
0.9048374269152168375675449676960049111984976871394121094932423997334585262083637196797279179312985373
119/100:
0.9076082859716850377904849051445008740775970580636234657936113430028881907867586130904718020909673246
6/5:
0.9103139782296353802384057757153736772278970559690271452435026559277575470452890761863933867070550002
121/100:
0.9129555079726694090813558620970696012747506019169476308775379526732730874715944106671494212698342452
61/50:
0.9155338810266468306671927786009840289580370933341010346831507295616796379696036993661477362110474246
123/100:
0.9180501041267613678927330039207521455577192246240670823282998722652509001242216320088711353932365068
31/25:
0.9205051842990296698639494852644289214490538120895198431685551064537913312675882657252512918215328682
5/4:
0.9229001282564582301365234811972811404236014387022283297936684875922200565312010874754980022358767232
63/50:
0.9252359418101294845107357012131889717632629504081461357624294436162580775197936790968396010174787594
127/100:
0.9275136292954247191001277855593757765183625771498132108251506273603220691587632629327913041349406972
32/25:
0.9297341930135781525141723199365060439175127729553581107526143533878259069071157528473572119777167125
129/100:
0.9318986326887335925542429628994563677159933197492819375594656259546100930774968502654694187920180091
13/10:
0.9340079449406524366038933275037110170528090563496185150385854356976546604380536666657335518214625125
131/100:
0.9360631227731995133795091239208006855541693973328890193952720646500702089781753524209310162575551085
33/25:
0.9380651550787113780509086070336765283193310441880330670695377569856108346022164844445485008736901222
133/100:
0.9400150261583301977545947215506223094674388139924772565383522770967563249178936565076597766877610413
67/50:
0.9419137152583653236573065925951752251458640069231850771002712693872669342979910764910363192647092018
27/20:
0.9437621961227240610658301973759199906435068795953010562896411823791291459401422001761961213541063810
34/25:
0.9455614365614330413232072209604593820323884256548841626519340183458792748456334980301657561680259722
137/100:
0.9473123980352519876997764239705558686849577966714825483614686534410801959276297161455361510644824300
69/50:
0.9490160352563625701118350757889302886974311858722972678612504132560437229954866628389488974244902714
139/100:
0.9506732958050964768277583024134814113943620706110379188239691652998454668109256842178637660114831588
7/5:
0.9522851197626488105164826915334316745996767629463686396773095080459706081143015676380516639553442601
141/100:
0.9538524393597054548472262756128691000255225858370299627274536799847129023882401728840546268896837705
71/50:
0.9553761786408961687882913039055239050559021601560252997912255829495925301479687421621351887044294479
143/100:
0.9568572531449688598504967834503666335488342938323335100497249898180241967034083082750117127424258289
36/25:
0.9582965696005647745135112931690800157171633984968252350932249451574217824427131776725556905295148891
29/20:
0.9596950256374592323774428419649744673163340035418891414648436123206143120000858830050612212991059217
73/50:
0.9610535095131180273137208641745840459140702875569275894982398265351710534297634951820433467573309193
147/100:
0.9623728998544057298868105727183025251564301210038539806349433123260945378227132892318425898432951486
37/25:
0.9636540654142688551661420079797907330922599786938445830833497472956189395324086772860767634295139108
149/100:
0.9648978648432042121029072375635501433975444953559980250390312201147598761639684301052541202630686603
3/2:
0.9661051464753107270669762616459478586814104792576367804499678464421328544237507262448665492802771884
151/100:
0.9672767481287116359138259912486972279263387114801117809452630514083330605991349880931072906335239739
38/25:
0.9684134969201231659313037714723430388432408229803166780701204908696888137827568402868860611291924099
153/100:
0.9695162090933356799482521009520864705959323856149323950946681907897027443166145207837939131663466496
77/50:
0.9705856898613637274489265564649486859025858338859157085103533283497592771496547089807918634096806141
31/20:
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157/100:
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79/50:
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159/100:
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8/5:
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161/100:
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81/50:
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163/100:
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41/25:
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83/50:
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167/100:
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42/25:
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169/100:
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17/10:
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171/100:
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173/100:
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87/50:
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44/25:
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177/100:
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179/100:
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181/100:
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91/50:
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183/100:
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93/50:
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189/100:
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19/10:
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191/100:
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48/25:
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193/100:
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97/50:
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49/25:
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197/100:
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99/50:
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199/100:
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2:
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201/100:
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101/50:
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203/100:
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51/25:
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41/20:
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103/50:
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207/100:
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52/25:
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209/100:
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21/10:
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211/100:
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53/25:
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213/100:
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107/50:
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43/20:
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54/25:
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217/100:
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109/50:
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219/100:
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11/5:
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221/100:
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111/50:
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223/100:
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56/25:
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9/4:
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113/50:
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227/100:
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57/25:
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229/100:
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23/10:
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231/100:
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58/25:
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233/100:
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117/50:
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59/25:
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237/100:
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119/50:
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239/100:
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12/5:
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241/100:
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121/50:
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243/100:
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61/25:
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123/50:
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247/100:
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62/25:
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249/100:
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5/2:
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251/100:
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63/25:
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253/100:
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127/50:
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51/20:
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64/25:
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257/100:
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129/50:
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259/100:
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13/5:
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261/100:
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131/50:
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263/100:
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66/25:
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53/20:
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133/50:
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267/100:
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67/25:
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269/100:
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27/10:
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271/100:
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68/25:
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273/100:
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137/50:
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11/4:
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69/25:
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277/100:
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139/50:
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279/100:
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14/5:
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281/100:
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141/50:
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283/100:
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71/25:
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57/20:
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143/50:
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287/100:
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72/25:
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289/100:
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29/10:
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291/100:
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73/25:
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293/100:
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147/50:
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59/20:
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74/25:
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297/100:
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149/50:
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299/100:
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3:
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301/100:
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151/50:
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303/100:
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76/25:
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61/20:
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153/50:
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307/100:
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77/25:
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309/100:
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31/10:
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183/50:
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371/100:
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381/100:
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383/100:
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193/50:
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201/50:
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114/25:
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231/50:
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116/25:
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233/50:
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117/25:
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0.9999999999999999999999999999999999999999999974468423506904542732550505827012153920752156545873573598
10:
0.9999999999999999999999999999999999999999999979115124162374552429992137050422113884391818806788362730
Definition
The error function is $\operatorname{erf}(x)=\frac{2}{\sqrt{\pi}}\int_0^x e^{-t^2}\,\mathrm{d}t$ [4]. This table gives its values at rational $x$ with $0\leq x\leq10$.
Parameters
$x$
—   argument ($x\geq0$)
Formulas
(1)
For real $x$, $\operatorname{erf}(x)=\frac{2}{\sqrt{\pi}}\int_0^x e^{-t^2}\,\mathrm{d}t$, $\operatorname{erfc}(x)=1-\operatorname{erf}(x)$, and $\operatorname{erfi}(x)=-i\operatorname{erf}(ix)$ [4].
(2)
The functions $\operatorname{erf}$, $\operatorname{erfi}$, $F$, $S$ and $C$ are odd, and $\operatorname{erfc}(-x)=2-\operatorname{erfc}(x)$.
(3)
The Fresnel integrals $S$ and $C$, with $S(x)=\int_0^x\sin(\pi t^2/2)\,\mathrm{d}t$ and $C(x)=\int_0^x\cos(\pi t^2/2)\,\mathrm{d}t$, satisfy $C(x)+iS(x)=\frac{1+i}{2}\operatorname{erf}\!\left(\frac{\sqrt{\pi}}{2}(1-i)x\right)$ [3].
Comments
(4)
The probability integral $\alpha(x)$ is $\operatorname{erf}(x/\sqrt{2})$ [6]. The standard-normal tail $Q(x)$ is $\tfrac12\operatorname{erfc}(x/\sqrt2)$ [1]. The curve $t\mapsto(C(t),S(t))$ is Cornu's spiral, also called the Euler spiral or clothoid, for this Fresnel normalisation [7] [3].
(5)
Negative arguments are not listed separately. Values at negative arguments follow from (2).
(6)
At $x=0$ the value is exact, $\operatorname{erf}(0)=0$, and is stored as the integer rather than as a hundred places of one.
Programs
(P1)
Sage
import numberdb.sage as numberdb
from sage.rings.rational_field import QQ
from sage.rings.real_arb import RealBallField

field = RealBallField(numberdb.bits(100, losing=64))
x = field(QQ(1))
x.erf()
(P2)
Python
import mpmath

mpmath.mp.dps = 100
mpmath.erf(1)
Links
Similar tables
Values of the complementary error function $\operatorname{erfc}(x)$ —   $\operatorname{erfc}=1-\operatorname{erf}$
Values of the imaginary error function $\operatorname{erfi}(x)$ —   $\operatorname{erfi}(x)=-i\operatorname{erf}(ix)$
Values of Dawson's integral $F(x)$ —   the same Gaussian integrand, with $e^{+t^2}$
Values of the Fresnel sine integral $S(x)$ —   $C(x)+iS(x)$ is an error function of a complex argument (3)
Values of the Fresnel cosine integral $C(x)$ —   $C(x)+iS(x)$ is an error function of a complex argument (3)
Values of the exponential integral —   stores $\operatorname{Ei}(x)$ and $E_1(x)$, with exponential kernels $e^t/t$ and $e^{-t}/t$ rather than the Gaussian kernel $e^{-t^2}$
Values of the sine integral $\operatorname{Si}(x)$ —   stores $\operatorname{Si}(x)=\int_0^x\sin(t)/t\,\mathrm{d}t$, with linear phase in place of the Fresnel quadratic phase
Values of the cosine integral $\operatorname{Ci}(x)$ —   stores $\operatorname{Ci}(x)=\gamma+\log x+\int_0^x(\cos(t)-1)/t\,\mathrm{d}t$, with linear phase in place of the Fresnel quadratic phase
Values of the hyperbolic sine integral $\operatorname{Shi}(x)$ —   stores $\operatorname{Shi}(x)=\int_0^x\sinh(t)/t\,\mathrm{d}t$ at rational arguments
Values of the hyperbolic cosine integral $\operatorname{Chi}(x)$ —   stores $\operatorname{Chi}(x)=\gamma+\log x+\int_0^x(\cosh(t)-1)/t\,\mathrm{d}t$ at rational arguments
Values of the Gamma function at rational numbers —   contains $\Gamma(1/2)=\sqrt{\pi}$, the normalising constant in $\operatorname{erf}$ and $\operatorname{erfc}$
Data properties
Entries are of type: real number
Table is complete: no (it holds $\operatorname{erf}(x)$ at every $x$ of two decimal places with $0\leq x\leq10$)
How they were obtained:

Each value was computed as a ball with arb at numberdb.bits(digits, losing=64) bits, and checked against mpmath at 150 decimal digits, against the identities in (2) and against the OEIS value at $x=1$, $\operatorname{erf}(1)$ [5].

more

The value at $x=0$ is exact and is checked to lie in the computed ball rather than taken from it.