Reciprocal expansions (1/n) in radix 9:

n₁₀	n	1/n	period

`1`	`1`	`1`	`0`
`2`	`2`	`0.(4)`	`1`
`3`	`3`	`0.3`	`0`
`4`	`4`	`0.(2)`	`1`
`5`	`5`	`0.(17)`	`2`

`6`	`6`	`0.1(4)`	`1`
`7`	`7`	`0.(125)`	`3`
`8`	`8`	`0.(1)`	`1`
`9`	`10`	`0.1`	`0`
`10`	`11`	`0.(08)`	`2`

`11`	`12`	`0.(07324)`	`5`
`12`	`13`	`0.0(6)`	`1`
`13`	`14`	`0.(062)`	`3`
`14`	`15`	`0.(057)`	`3`
`15`	`16`	`0.0(53)`	`2`

`16`	`17`	`0.(05)`	`2`
`17`	`18`	`0.(04678421)`	`8`
`18`	`20`	`0.0(4)`	`1`
`19`	`21`	`0.(042327518)`	`9`
`20`	`22`	`0.(04)`	`2`

`21`	`23`	`0.0(376)`	`3`
`22`	`24`	`0.(03612)`	`5`
`23`	`25`	`0.(03462311507)`	`11`
`24`	`26`	`0.0(3)`	`1`
`25`	`27`	`0.(0321385675)`	`10`

`26`	`28`	`0.(031)`	`3`
`27`	`30`	`0.03`	`0`
`28`	`31`	`0.(028)`	`3`
`29`	`32`	`0.(02712148617674)`	`14`
`30`	`33`	`0.0(26)`	`2`

`31`	`34`	`0.(025457228114052)`	`15`
`32`	`35`	`0.(0247)`	`4`
`33`	`36`	`0.0(24073)`	`5`
`34`	`37`	`0.(02338655)`	`8`
`35`	`38`	`0.(022741)`	`6`

`36`	`40`	`0.0(2)`	`1`
`37`	`41`	`0.(021628238)`	`9`
`38`	`42`	`0.(021158254)`	`9`
`39`	`43`	`0.0(206)`	`3`
`40`	`44`	`0.(02)`	`2`

`41`	`45`	`0.(0187)`	`4`
`42`	`46`	`0.0(183)`	`3`
`43`	`47`	`0.(017852074728331226435)`	`21`
`44`	`48`	`0.(01751)`	`5`
`45`	`50`	`0.0(17)`	`2`

`46`	`51`	`0.(01675605248)`	`11`
`47`	`52`	`0.(01645322611305147068034)`	`23`
`48`	`53`	`0.0(16)`	`2`
`49`	`54`	`0.(015780654528403267142)`	`21`
`50`	`55`	`0.(0155187337)`	`10`

`51`	`56`	`0.0(15257363)`	`8`
`52`	`57`	`0.(015)`	`3`
`53`	`58`	`0.(01467116248278742177264061)`	`26`
`54`	`60`	`0.01(4)`	`1`
`55`	`61`	`0.(0142255058)`	`10`

`56`	`62`	`0.(014)`	`3`
`57`	`63`	`0.0(137084656)`	`9`
`58`	`64`	`0.(01351068753782)`	`14`
`59`	`65`	`0.(01331742386225304105437280677)`	`29`
`60`	`66`	`0.0(13)`	`2`

`61`	`67`	`0.(01285)`	`5`
`62`	`68`	`0.(012673558506471)`	`15`
`63`	`70`	`0.0(125)`	`3`
`64`	`71`	`0.(01234568)`	`8`
`65`	`72`	`0.(012184)`	`6`

`66`	`73`	`0.0(12036)`	`5`
`67`	`74`	`0.(01178285332)`	`11`
`68`	`75`	`0.(01164327)`	`8`
`69`	`76`	`0.0(11507034623)`	`11`
`70`	`77`	`0.(011365)`	`6`

`71`	`78`	`0.(01123606754045056303372022473146181)`	`35`
`72`	`80`	`0.0(1)`	`1`
`73`	`81`	`0.(010878)`	`6`
`74`	`82`	`0.(010758564)`	`9`
`75`	`83`	`0.0(1064278246)`	`10`

`76`	`84`	`0.(010528572)`	`9`
`77`	`85`	`0.(010417742826167)`	`15`
`78`	`86`	`0.0(103)`	`3`
`79`	`87`	`0.(010204081735725521428582756234705112245)`	`39`
`80`	`88`	`0.(01)`	`2`

`81`	`100`	`0.01`	`0`
`82`	`101`	`0.(0088)`	`4`
`83`	`102`	`0.(00870381165468410674302831263517527332244)`	`41`
`84`	`103`	`0.0(086)`	`3`
`85`	`104`	`0.(00851622)`	`8`

`86`	`105`	`0.(008425482358615113217)`	`21`
`87`	`106`	`0.0(08336458055243)`	`14`
`88`	`107`	`0.(00825)`	`5`
`89`	`108`	`0.(00816422017338440356778807246687155044853211)`	`44`
`90`	`110`	`0.0(08)`	`2`

`91`	`111`	`0.(008)`	`3`
`92`	`112`	`0.(00782747124)`	`11`
`93`	`113`	`0.0(077483686343166)`	`15`
`94`	`114`	`0.(00767155750602523478462)`	`23`
`95`	`115`	`0.(007605103362241457)`	`18`

`96`	`116`	`0.0(0753)`	`4`
`97`	`117`	`0.(007456685583881432203305)`	`24`
`98`	`118`	`0.(007384772258646133521)`	`21`
`99`	`120`	`0.0(07324)`	`5`
`100`	`121`	`0.(0072543618)`	`10`

`101`	`122`	`0.(00718571137432604726766848817031775145628416212204)`	`50`
`102`	`123`	`0.0(07128176)`	`8`
`103`	`124`	`0.(00706255286568112)`	`17`
`104`	`125`	`0.(007)`	`3`
`105`	`126`	`0.0(068433)`	`6`

`106`	`127`	`0.(00678053124138821083576475)`	`26`
`107`	`128`	`0.(00672765720828441075115340302238518362687433246347131)`	`53`
`108`	`130`	`0.00(6)`	`1`
`109`	`131`	`0.(006616540363860220517312128)`	`27`
`110`	`132`	`0.(0065572474)`	`10`

`111`	`133`	`0.0(065086726)`	`9`
`112`	`134`	`0.(006452)`	`6`
`113`	`135`	`0.(00640501381102772205654412418824838750778611668323447647)`	`56`
`114`	`136`	`0.0(063486773)`	`9`
`115`	`137`	`0.(0063042027317812237455)`	`22`

`116`	`138`	`0.(00625034371841)`	`14`
`117`	`140`	`0.0(062)`	`3`
`118`	`141`	`0.(00615365643112602047218140338)`	`29`
`119`	`142`	`0.(006111801322370264475054)`	`24`
`120`	`143`	`0.0(06)`	`2`

`121`	`144`	`0.(00602)`	`5`
`122`	`145`	`0.(00587)`	`5`
`123`	`146`	`0.0(0583)`	`4`
`124`	`147`	`0.(005781728703235)`	`15`
`125`	`148`	`0.(00574346681775616486360378831454220711327240252851)`	`50`

`126`	`150`	`0.0(057)`	`3`
`127`	`151`	`0.(005658515024857262111752168447328707012428131050825534223614348)`	`63`
`128`	`152`	`0.(0056227845116734)`	`16`
`129`	`153`	`0.0(055766245387103681416)`	`21`
`130`	`154`	`0.(005542)`	`6`

`131`	`155`	`0.(00550671827313876774351332610242301762235684042852544164108030737)`	`65`
`132`	`156`	`0.0(05463)`	`5`
`133`	`157`	`0.(005428715)`	`9`
`134`	`158`	`0.(00538587161)`	`11`
`135`	`160`	`0.00(53)`	`2`

`136`	`161`	`0.(00532158)`	`8`
`137`	`162`	`0.(00528011570232504651104122082441748836087731865638423778476680644714)`	`68`
`138`	`163`	`0.0(05248016756)`	`11`
`139`	`164`	`0.(005217275676831487745332642412580228722350406361843034417807515510282)`	`69`
`140`	`165`	`0.(005177)`	`6`

`141`	`166`	`0.0(05147068034016453226113)`	`23`
`142`	`167`	`0.(00511747826467027601635455681523085)`	`35`
`143`	`168`	`0.(005078330162571)`	`15`
`144`	`170`	`0.0(05)`	`2`
`145`	`171`	`0.(00502208838668)`	`14`

`146`	`172`	`0.(004884)`	`6`
`147`	`173`	`0.0(048562174687310823436)`	`21`
`148`	`174`	`0.(004828732)`	`9`
`149`	`175`	`0.(00480264145274851667867377112856571618840862474361403722102151177603231727)`	`74`
`150`	`176`	`0.0(0476584123)`	`10`

`151`	`177`	`0.(0047404255372873457511165)`	`25`
`152`	`178`	`0.(004714281)`	`9`
`153`	`180`	`0.0(04678421)`	`8`
`154`	`181`	`0.(004653821413078)`	`15`
`155`	`182`	`0.(004628577020727541083223374364)`	`30`

`156`	`183`	`0.0(046)`	`3`
`157`	`184`	`0.(004570868375082256528740560616426221072)`	`39`
`158`	`185`	`0.(004546485362812710658741373116802505567)`	`39`
`159`	`186`	`0.0(04523350756858436553813203)`	`26`
`160`	`187`	`0.(0045)`	`4`

`161`	`188`	`0.(004466778386432155271351708040201)`	`33`
`162`	`200`	`0.00(4)`	`1`
`163`	`201`	`0.(004422332730740685462133725317352631283028745217804864566113824765118347207850188)`	`81`
`164`	`202`	`0.(0044)`	`4`
`165`	`203`	`0.0(0436776186)`	`10`

`166`	`204`	`0.(00434640532678650336601415131708258161122)`	`41`
`167`	`205`	`0.(00432524714520378262233057340335008651505301407675344661256806710184131116028164617)`	`83`
`168`	`206`	`0.0(043)`	`3`
`169`	`207`	`0.(004273552832211480760138417687066345625)`	`39`
`170`	`208`	`0.(00425311)`	`8`

`171`	`210`	`0.0(042327518)`	`9`
`172`	`211`	`0.(004212685628752506108)`	`21`
`173`	`212`	`0.(00418281871126310743715456027248427667720648847060701776257814517343286164046122116824)`	`86`
`174`	`213`	`0.0(04163228472566)`	`14`
`175`	`214`	`0.(004143722325540507357680175862)`	`30`

`176`	`215`	`0.(0041244857)`	`10`
`177`	`216`	`0.0(04105437280677013317423862253)`	`29`
`178`	`217`	`0.(00407655453618664627838848123343527022426105)`	`44`
`179`	`218`	`0.(00405784424150223236433277122730537752862506301318574373460670721410853368401725468807621)`	`89`
`180`	`220`	`0.0(04)`	`2`

`181`	`221`	`0.(004022121618406234283560130663650573207138718)`	`45`
`182`	`222`	`0.(004)`	`3`
`183`	`223`	`0.0(03876)`	`5`
`184`	`224`	`0.(00385823512)`	`11`
`185`	`225`	`0.(003841578722123407)`	`18`

`186`	`226`	`0.0(038241787621533)`	`15`
`187`	`227`	`0.(0038068332788117412232016530644248547275)`	`40`
`188`	`228`	`0.(00378072824745711684231)`	`23`
`189`	`230`	`0.00(376)`	`3`
`190`	`231`	`0.(003747046175565228)`	`18`

`191`	`232`	`0.(00373136446360632231747611153683050717860248084301240421451202106705455033472270162355800756274)`	`95`
`192`	`233`	`0.0(03714826)`	`8`
`193`	`234`	`0.(00368852)`	`8`
`194`	`235`	`0.(003673342741885215546147)`	`24`
`195`	`236`	`0.0(036573)`	`6`

`196`	`237`	`0.(003642381128767516255)`	`21`
`197`	`238`	`0.(00362660241740157186107727065177643422128274378478852622864714873170278116182371124546676061451041)`	`98`
`198`	`240`	`0.0(03612)`	`5`
`199`	`241`	`0.(003586501557820645458280405625172471272111521844628770072841032267414020275708123513550525542231438)`	`99`
`200`	`242`	`0.(0035721754)`	`10`