Hyp cos's 5+ entry series

Hyp cos's 5+ entry series is the group of numbers which was defined by Wikia user Hyp cos using strong array notation 
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4-entry series 	Two row series
== Chainol group ==
Name of number 	Strong array notation (definition)	Fast-growing hierarchy
chainol 	s(3,2,2,1,2) 	\(f_{\omega^2}(f_4(2))\)
chainolplex 	s(3,3,2,1,2) 	\(f_{\omega^2+1}(3)\)
chainolbiplex 	s(3,4,2,1,2) 	\(f_{\omega^2+1}(4)\)
chainoltriplex 	s(3,5,2,1,2) 	\(f_{\omega^2+1}(5)\)
chainolquadriplex	s(3,6,2,1,2) 	\(f_{\omega^2+1}(6)\)
chainbol 	s(3,2,3,1,2) 	\(f_{\omega^2+2}(2)\)
chainbolplex 	s(3,3,3,1,2) 	\(f_{\omega^2+2}(3)\)
chaintrol 	s(3,2,4,1,2) 	\(f_{\omega^2+3}(2)\)
chaintrolplex 	s(3,3,4,1,2) 	\(f_{\omega^2+3}(3)\)
== Chainprimol group ==
Name of number 	Strong array notation (definition)	Fast-growing hierarchy
chainprimol 	s(3,2,2,2,2) 	
chainprimolplex 	s(3,3,2,2,2) 	\(f_{\omega^2+\omega+1}(3)\)
chainpribol 	s(3,2,3,2,2) 	
chainpribolplex 	s(3,3,3,2,2) 	\(f_{\omega^2+\omega+2}(3)\)
chainduprimol 	s(3,2,2,3,2) 	
chainduprimolplex 	s(3,3,2,3,2) 	\(f_{\omega^2+\omega2+1}(3)\)
chaindupribol 	s(3,2,3,3,2) 	
chaindupribolplex 	s(3,3,3,3,2) 	\(f_{\omega^2+\omega2+2}(3)\)
chaintruprimol 	s(3,2,2,4,2) 	
chaintruprimolplex	s(3,3,2,4,2) 	\(f_{\omega^2+\omega3+1}(3)\)
chaintrupribol 	s(3,2,3,4,2) 	
chaintrupribolplex	s(3,3,3,4,2) 	\(f_{\omega^2+\omega3+2}(3)\)
== Pententri group==
Name of number 	Strong array notation (definition)	Fast-growing hierarchy
Duchainol 	s(3,2,2,1,3) 	
Duchainolplex 	s(3,3,2,1,3) 	\(f_{\omega^22+1}(3)\)
Duchainbol 	s(3,2,3,1,3) 	
Duchainbolplex 	s(3,3,3,1,3) 	\(f_{\omega^22+2}(3)\)
Duchainprimol 	s(3,2,2,2,3) 	
Duchainprimolplex 	s(3,3,2,2,3) 	\(f_{\omega^22+\omega+1}(3)\)
Duchainpribol 	s(3,2,3,2,3) 	
Duchainpribolplex 	s(3,3,3,2,3) 	\(f_{\omega^22+\omega+2}(3)\)
Duchainduprimol 	s(3,2,2,3,3) 	
Duchainduprimolplex	s(3,3,2,3,3) 	\(f_{\omega^22+\omega2+1}(3)\)
Duchaindupribol 	s(3,2,3,3,3) 	
Pententri 	s(3,3,3,3,3) 	\(f_{\omega^22+\omega2+2}(3)\)
== Pententet group==
Name of number 	Strong array notation (definition)	Fast-growing hierarchy
Truchainol 	s(3,2,2,1,4) 	
Truchainolplex 	s(3,3,2,1,4) 	\(f_{\omega^23+1}(3)\)
Truchainbol 	s(3,2,3,1,4) 	
Truchainbolplex 	s(3,3,3,1,4) 	\(f_{\omega^23+2}(3)\)
Truchainprimol 	s(3,2,2,2,4) 	
Truchainprimolplex 	s(3,3,2,2,4) 	\(f_{\omega^23+\omega+1}(3)\)
Truchainpribol 	s(3,2,3,2,4) 	
Truchainpribolplex 	s(3,3,3,2,4) 	\(f_{\omega^23+\omega+2}(3)\)
Truchainduprimol 	s(3,2,2,3,4) 	
Truchainduprimolplex	s(3,3,2,3,4) 	\(f_{\omega^23+\omega2+1}(3)\)
Truchaindupribol 	s(3,2,3,3,4) 	
Truchaindupribolplex	s(3,3,3,3,4) 	\(f_{\omega^23+\omega2+2}(3)\)
pententet 	s(4,4,4,4,4) 	\(f_{\omega^23+\omega3+3}(4)\)
pentenpent 	s(5,5,5,5,5) 	\(f_{\omega^24+\omega4+4}(5)\)
pentenhex 	s(6,6,6,6,6) 	\(f_{\omega^25+\omega5+5}(6)\)
== Choinol group==
Name of number 	Strong array notation (definition)	Fast-growing hierarchy
Choinol 	s(3,2,2,1,1,2) 	
Choinolplex 	s(3,3,2,1,1,2) 	\(f_{\omega^3+1}(3)\)
Choinbol 	s(3,2,3,1,1,2) 	
Choinbolplex 	s(3,3,3,1,1,2) 	\(f_{\omega^3+2}(3)\)
Choinprimol 	s(3,2,2,2,1,2) 	
Choinprimolplex 	s(3,3,2,2,1,2) 	\(f_{\omega^3+\omega+1}(3)\)
Choinpribol 	s(3,2,3,2,1,2) 	
Choinpribolplex 	s(3,3,3,2,1,2) 	\(f_{\omega^3+\omega+2}(3)\)
Choinduprimol 	s(3,2,2,3,1,2) 	
choinduprimolplex	s(3,3,2,3,1,2) 	\(f_{\omega^3+\omega2+1}(3)\)
choindupribol 	s(3,2,3,3,1,2) 	
choindupribolplex	s(3,3,3,3,1,2) 	\(f_{\omega^3+\omega2+2}(3)\)
== Choichainol group==
Name of number 	Strong array notation (definition)	Fast-growing hierarchy
Choichainol 	s(3,2,2,1,2,2) 	
Choichainolplex 	s(3,3,2,1,2,2) 	\(f_{\omega^3+\omega^2+1}(3)\)
Choichainbolplex 	s(3,3,3,1,2,2) 	\(f_{\omega^3+\omega^2+2}(3)\)
Choichainpribolplex 	s(3,3,3,2,2,2) 	\(f_{\omega^3+\omega^2+\omega+2}(3)\)
Choichaindupribolplex 	s(3,3,3,3,2,2) 	\(f_{\omega^3+\omega^2+\omega2+2}(3)\)
Choiduchaindupribolplex	s(3,3,3,3,3,2) 	\(f_{\omega^3+\omega^22+\omega2+2}(3)\)
== Hexentri group==
Name of number	Strong array notation (definition)	Fast-growing hierarchy
Hexentri 	s(3,3,1,1,1,1,2) 	\(f_{\omega^4}(3)\)
hexentet 	s(4,4,1,1,1,1,2) 	\(f_{\omega^4}(4)\)
hexenpent 	s(5,5,1,1,1,1,2) 	\(f_{\omega^4}(5)\)
hexenhex 	s(6,6,1,1,1,1,2) 	\(f_{\omega^4}(6)\)
==Sources==
Category:Numbers
Category:Numbers by Hyp cos
Category:Hyp cos series
Category:Series
Category:Quadratic omega level