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1 decimal integer ring cycle of many

Quantum Field Fractal Polarization Math Constants

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B=∈2⅄(φn1/Θn2)cn

Bn1=(φn1/Θn2)=(0/1)=0

Bn2=(φn2/Θn3)=(1/0.5)

Bn3=(φn3/Θn4)=(2/0.^6) and Bn3=(φn3/Θn4c2)=(2/0.^66) and Bn3=(φn3/Θn4c3)=(2/0.^666) and so on for variants of ncn 

Bn4=(φn4/Θn5)=(1.5/0.6)

Bn5=(φn5/Θn6)=(1.^6/0.625)

Bn6=(φn6/Θn7)=(1.6/0.^615384)

Bn7=(φn7/Θn8)=(1.625/0.^619047)

Bn8=(φn8/Θn9)=(1.^615384/0.6^1764705882352941)

Bn9=(φn9/Θn10)=(1.^619047/0.6^18)

Bn10=(φn10/Θn11)=(1.6^1762941/0.^6179775280878651685393258764044943820224719101123595505)

Bn11=(φn11/Θn12)=(1.6^18/0.6180^5)

Bn12=(φn12/Θn13)=(1.^61797752808988764044943820224719101123595505/0.6180257553648064377682403433476394849785407725322060085836909871244635193133047210300429184^54935622317596566)

Bn13=(φn13/Θn14)=(1.6180^5/0.610079575596814323607427055702917771827585941644562334217506631^294429708196286206893896551724137931034482493368673740053050397875331564986472148514588567639257)

Bn14=(φn14/Θn15)=(1.^61802575107296137339055793991416738197424034334763948497854077253214592274678111587982832/0.6^18032786885245901639344262295081967213114754098360655737749)

Bn15=(φn15/Θn16)=(1.6183^0223896551724135014/0.^618034447821681864235055724417426545086119554204660587639311043566362715298885511651469098277608915906788247213779128672745684022289766870)

Bn16=(φn16/Θn17)=(1.618^032786885245901639344262295081967213114754098360655737704918/0.^6180338134001252348152786474639949906073888541014402003757044458359423919849718221665623043206011271133375078271759549154664996869129)

Bn17=(φn17/Θn18)=(1.618034447821681864235057244174265450860192502532928064842958459979736575481256332320141843^9716312056737588652482269503546099290780141843/0.618^034055727554179566563467492260061919504643962848297213622291021671826625386996904024767801857585139318885448916408668730650154798761609907120743)

Bn18=(φn18/Θn19)=(1.^6180338134001252348152786474639949906073888541014402003757044458359423919849718221665623043206011271133375078271759549154664996869129/0.^618033963166706529538387945467591485290600334848122458741927768476441042812724228653432193255202104759626883520688830423343697679980865821573786175556087060511839272901219803874671131308299449892370246352547237502989715379095910069361396795025113609184405644582635733078210954317149007414494140157856972016264051662281750777325998564936)

Bn19=(φn19/Θn20)=(1.6180340557314241486068^11145510835913312693/0.6^1803399852)

Bn20=(φn20/Θn21)=(1.6180339631667062903611576177947859363788567328390337239894762018655823965558478832791126524754843338914135374312365462807940684046878737144223872279359005022721836881128916527146615642190863429801482898828031571394403252^5711552260224826596508012437215977038985864625687634537192059315953121262855776130112413298254006218607986127720640994977278163118631906242/0.6^180339850173579389731408733784030696144710396491869175954686643522748035812168828795907180705280467750776539375114196966928558377489493879042572629270966563128083318107071076192216334734149460990316097204458249588890919057189841037822035446738534624520372738900054814544125708021194957061940434862050063950301479992691394116572263840672391741275351726658139959802667641147451123698154577014434496619769778914672026310981)

Bn21=(φn21/Θn22)=(1.6^1803399852/0.^618033990175597086556377392580881937778781548190390153012252272598949805205804302410931059793348766303427248602563378691208853255039241149568065044322737281915193947264411947377336118796228332674609000056462085709446106939190333690926542826492010614872113375868104567782733894190051380497995595957314663203658743153972107729659533623172039975156682287843712946756253175992321156343515329456270114)

and so on for ∈Bn1=2⅄(φn1/Θn2)ncn equations beyond Bn21 that differs from equations such as ∈Bn1of 2⅄(2φn1/2Θn2)ncn or ∈Bn1of 2⅄(1φn1/2Θn2)ncn and ∈Bn1of 2⅄(2φn1/1Θn2)ncn of ∈2⅄ᐱB(nφncn/nΘncn) sets

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