User:ARsygo/Markov sample

Test. DISCLAIMER: Do not try this at home!!!

Sample 1
Let's try testing the Markov chain sample, and this is what happened when you input the E^ numbers into the Markov chained text generator:

Input: Here is a really awesome number:

(3132) gralgathor = E100#^#^##100 =

E100#^(#^#*#^#*#^#*#^#*#^#* ... *#^#*#^#*#^#*#^#*#^#)100 w/100 #^#s

Even just expanding this number to the earliest use of the default rule (Rule 5) takes extremely long. First we would expand the last #^# within the parentheses into #####...##### w/100 #s. Next, we get a hash product of #^(#^#*#^#* ... *#^#*#99)s.

ie.

E100#^(#^#*#^#* ... *#^#*#99)*#^(#^#*#^#* ... *#^#*#99)* ... #^(#^#*#^#* ... *#^#*#99)100

w/100 #^(#^#*#^#* ... *#^#*#99)s

Next only the last of these gets expanded into 100 #^(#^#*#^#* ... *#^#*#98)s, then the last of these expands to #^(#^#*#^#* ... *#^#*#97)s, etc. until we reach #^(#^#*#^#* ... *#^#) w/99 #^#s. The last #^# itself becomes #100 and we get to do the whole process over again. Eventually all of these are expanded until we get just #^(#) or #^# which finally expands to ####...#### w/100 #s. Finally at this point we get to use rule 4 and the entire expression expands to 100 arguments. However, the last argument still has an extremely complex separator between them, and the default rule can only be used when the separator between the last two arguments is a proto-hyperion (#). Furthermore the very first cascader of the very first separator is still #^(#^#*#^#* ... *#^#*#99). It will be an incredibly long time before everything is finally reduced back to 2 arguments and we solve for E100#^(#^#*#^#* ... *#^#*#99)X, where X is some unfathomable number. At that point #^(#^#*#^#* ... *#^#*#99) becomes a hash product of X #^(#^#*#^#* ... *#^#*#98)s ... feel free to scream now...

(gralgathor is roughly equivalent to Bowers' bongulus, since a gralgathor is comparable to a X^X2 array)

and of coarse, we're nowhere near done with these numbers. Next we create a family of gralgathor derivatives:

(3133) grand gralgathor = E100#^#^##100#2 = E100#^#^##gralgathor

(3134) grangol-carta-gralgathor = E100#^#^##100#100

(3135) gugold-carta-gralgathor = E100#^#^##100##100

(3136) throogol-carta-gralgathor = E100#^#^##100###100

(3137) tetroogol-carta-gralgathor = E100#^#^##100####100

(3138) godgahlah-carta-gralgathor = E100#^#^##100#^#100

(3139) gridgahlah-carta-gralgathor = E100#^#^##100#^##100

(3140) kubikahlah-carta-gralgathor = E100#^#^##100#^###100

(3141) quarticahlah-carta-gralgathor = E100#^#^##100#^####100

(3142) godgathor-carta-gralgathor = E100#^#^##100#^#^#100

...

(3143) graltrigathor = E100#^#^##100#^#^##100

(3144) graltergathor = E100#^#^##100#^#^##100#^#^##100

...

(3145) deutero-gralgathor = E100#^#^##*#^#^##100

(3146) trito-gralgathor = E100#^#^##*#^#^##*#^#^##100

(3147) teterto-gralgathor = E100#^#^##*#^#^##*#^#^##*#^#^##100 = E100#^(#^##*#)4

(3148) pepto-gralgathor = E100#^(#^##*#)5

(3149) exto-gralgathor = E100#^(#^##*#)6

(3150) epto-gralgathor = E100#^(#^##*#)7

(3151) ogdo-gralgathor = E100#^(#^##*#)8

(3152) ento-gralgathor = E100#^(#^##*#)9

(3153) dekato-gralgathor = E100#^(#^##*#)10

...

(3154) isosto-gralgathor = E100#^(#^##*#)20

(3155) trianto-gralgathor = E100#^(#^##*#)30

(3156) saranto-gralgathor = E100#^(#^##*#)40

(3157) peninto-gralgathor = E100#^(#^##*#)50 *formally pentikosto-gralgathor

(3158) exinto-gralgathor = E100#^(#^##*#)60

(3159) ebdominto-gralgathor = E100#^(#^##*#)70

(3160) ogdonto-gralgathor = E100#^(#^##*#)80

(3161) eneninto-gralgathor = E100#^(#^##*#)90

(3162) hecato-gralgathor = E100#^(#^##*#)100

( alternatively (3163) gralgathorfact )

...

(3164) gralgridgathor = E100#^(#^##*##)100

( alternatively (3165) gralgathordeuterfact )

(3166) gralkubikgathor = E100#^(#^##*###)100

( alternatively (3167) gralgathortritofact )

(3168) gralquarticgathor = E100#^(#^##*####)100

( alternatively (3169) gralgathortetrifact )

...

(3170) gralgodgathgathor = E100#^(#^##*#^#)100

(3171) gralgodgathordeusgathor = E100#^(#^##*#^#*#^#)100

(3172) gralgodgathortrucegathor = E100#^(#^##*#^#*#^#*#^#)100

(3173) gralgodgathorquadgathor = E100#^(#^##*#^#*#^#*#^#*#^#)100 = E100#^(#^##*#^##)4

(3174) gralgodgathorquidgathor = E100#^(#^##*#^##)5

(3175) gralgodgathorsidgathor = E100#^(#^##*#^##)6

(3176) gralgodgathorseptucegathor = E100#^(#^##*#^##)7

(3177) gralgodgathoroctucegathor = E100#^(#^##*#^##)8

(3178) gralgodgathornonicegathor = E100#^(#^##*#^##)9

(3179) gralgodgathordecicegathor = E100#^(#^##*#^##)10

...

(3180) gralgodgathorviginticegathor = E100#^(#^##*#^##)20

...

(3181) gralgodgathorquinquaginticegathor = E100#^(#^##*#^##)50

...

(3182) gralgathordeus = E100#^(#^##*#^##)100 = E100#^#^###2

(3183) gralgathortruce = E100#^(#^##*#^##*#^##)100 = E100#^#^###3

(3184) gralgathorquad = E100#^(#^##*#^##*#^##*#^##)100 = E100#^#^###4

(3185) gralgathorquid = E100#^#^###5

(3186) gralgathorsid = E100#^#^###6

(3187) gralgathorseptuce = E100#^#^###7

(3188) gralgathoroctuce = E100#^#^###8

(3189) gralgathornonice = E100#^#^###9

(3190) gralgathordecice = E100#^#^###10

...

(3191) gralgathorvigintice = E100#^#^###20

(3192) gralgathortrigintice = E100#^#^###30

(3193) gralgathorquadragintice = E100#^#^###40

(3194) gralgathorquinquagintice = E100#^#^###50

(3195) gralgathorsexagintice = E100#^#^###60

(3196) gralgathorseptuagintice = E100#^#^###70

(3197) gralgathoroctogintice = E100#^#^###80

(3198) gralgathornonagintice = E100#^#^###90

...

Output (order 4, text size 10000): ikahlah-carta-gralgathor = E100#^(#^##*#)7

(3184) gralgodgathor = E100#^#^##100

( altergathor = E100#^#^##100#^###6

(3168) gralgodgathor = E100#^#^##100#^#^##*#)70

(3181) gralgodgathorquadgathorvigintice = E100#^(#^#*#^##)7

(3174) graltrigathor = E100#^#^##*#^#* ... *#^#*#98)s ... *#^#*#99) becomes #100 = E100#^#^##100#^(#^##*#^#^##100#100

(3148) pepto-gralgathor = E100#^#^###4

(3146) trito-gralgathor = E100#^(#^##*#)40

(3173) grand gralgathordeusgathorsidgathordeusgathor = E100#^(#^##*#)90

(3157) peninto-gralgathor is finally pentikosto-gralgodgathor = E100#^#^#100

w/100 #s. Finally all of these numbers. Next we create a family of gralgathorsid = E100#^(#^#*#^##)9

(3197) gralgodgathorseptuagintice = E100#^(#^##*#^##)6

(3136) throogol-carta-gralgathor derivatives:

(3179) gralgathor = E100#^###10

...

Even just expanded into-gralgathor = E100#^(#^#*#^#*#99). It will be an incredibly long time before everything this number:

(3153) dekato-gralgathor = E100#^#^##100##100

...

(3180) gralgathor = E100#^(#^##*#^#^##*#^##)6

(3144) gralgathor = E100#^#^###80

(3194) gralgodgathor = E100#^(#^##*#)80

( altergathor = E100#^(#^##*#)100

(3184) gralgathornonice = E100#^#^##100

(3178) gralgathor = E100#^#^###90

...

E100#^(#^##100####100

(3172) gralgodgathor = E100#^####100

(3197) gralgodgathor = E100#^(#^##100#^#^###70

(3154) isosto-gralgathortritofact )

...

(gralgathor derivatives:

(3168) gralgathor = E100#^#^###50

(3184) gralgathorseptuce = E100#^(#^#*#^#*#^#*#^#* ... *#^#*#98)s ... *#^##)100 = E100#^(#^##*#^#* ... #^(#^#* ... *#^#*#99)*#^(#^##*#^##*#^##*#^#)100 = E100#^(#^#*#^#*#^#* ... *#^#*#^#*#^#)100

(3173) gralgathor = E100#^#^##*#^#*#^##*#^#^##100 and we get to do the whole process over again. Even just expands to #^(#^#*#^#*#^#* ... *#^#*#99) becomes #100 #s. The last two arguments and we get a hash proto-hyperion (#). Furthermore the earliest use of the last of the last of the last #^# withing is finally pentikosto-gralgathor = E100#^#^###5

(3178) gralgodgathortetrifact )

(3162) hecato-gralgathornonagintice = E100#^(#^##*#^##)20

...

(3164) gralgathorquad = E100#^#^##*####)100

(3152) eneninto-gralgathor = E100#^#^###60

(3153) dekato-gralgodgathor is some unfathor = E100#^(#^##*#^##*#^#)100

(3138) gralgathor-carta-gralgathor = E100#^(#^##*#^#*#99) becomes a proto-hyperion (#). Furthermore ever, then them, and then the separator between them, and the default rule (Rule 5) takes expand the last of the very first we would expanded into 100 #s. Finally reduced back to 2 argument still has an extremely comparator between the last arguments and we solve for E100#^(#^##*#^##*#)80

(3179) gralgathor = E100#^(#^##100#^#^###5

(3186) gralgathor = E100#^(#^##*#^##)5

(3162) hecato-gralgodgathgathorseptuagintice = E100#^#^###5

(3177) gralgodgathor = E100#^(#^##*#)7

(3176) gralgathoroctuce = E100#^#^###20

(3187) gralgathor = E100#^(#^##*#)40

... At that point we get to do the last argument still has an extremely comparator is still #^(#) or #^# which finally at this numbers. Next, we get to Bowers' bongulus, since a gralgathorseptuaginticegathor = E100#^(#^##*#^#)100

(3186) gralgathor = E100#^#^##*#^#*#^#)100 = E100#^(#^##*##)10

...

(3140) kubikahlah-carta-gralgathoroctuce = E100#^#^##)20

...

(3180) gralgathor = E100#^#^##*#)80

(3158) exinto-gralgathor derivatively (3165) gralgodgathgathor = E100#^(#^##*#)9

(3140) kubikgathor = E100#^(#^##*#^#* ... *#^#*#99)*#^(#^#*#^#*#^#*#^#*#99)s.

ie.

(3166) gralgathor = E100#^#^##100#^#^##*##)100

(3140) kubikahlah-carta-gralgathordecicegathor = E100#^(#^##*#)5

(3182) gralgodgathordeus = E100#^#^##*#)80

(3155) trianto-gralgathor = E100#^##100##100

(3185) gralgathor = E100#^(#^#*#^#*#^#) w/99 #^#s. Next only the last two arguments. However, the last two arguments an extremely complex separator is a proto-hyperion (#). Furthermore the very first we get just #^(#^#*#^#*#^#*#^#)100

(3180) gralgodgathor = E100#^#^##)100

(3159) ebdominto 100 arguments and we solve for E100#^(#^##*#^#* ... *#^#*#97)s, etc. until we get to do the last arguments and the last #^#s. The last #^# within the parenthese expands to ####...####100

(3146) trianto-gralgathor = E100#^#^###9

(3140) kubikahlah-carta-gralgathor = E100#^#^##100

...

(3176) gralgathor = E100#^#^###5

(3142) gralgodgathornonicegathor = E100#^(#^##*#^#*#^#* ... *#^#*#^#*#^#* ... *#^#*#98)s, then the last two arguments an extremely complex separator between the very first separator between the last arguments. However, the last two argument still has an expanding this point #^(#^#*#^##)50

(3173) gralgathor = E100#^(#^#*#^#*#99)100

(3139) gralquarticgathor = E100#^(#^##*#^#* ... *#^#*#^#*#^#* ... *#^#) w/99 #^#s

(3147) teterto-gralgathor is complex separator between the last of these number. At that point we get a hash process over again. Eventually pentikosto-gralgodgathgathor = E100#^#^###100#^#^##100#100

( alternatively (3169) gralgodgathor = E100#^#^##100##100

(3153) deuterfact )

(3143) gralgodgathor = E100#^####100

(3155) trito-gralgathor = E100#^#^###100

(3164) gralgathor = E100#^(#^##*#)7

(3146) trito-gralgathor = E100#^#^##100#^#^###4

(3152) ento-gralgodgathortrigintice = E100#^(#^##*#)9

(3155) trianto-gralgathor = E100#^(#^##*###)100 w/100 #^(#^##*#)7

(3171) graltrigathor = E100#^#^###9

(3187) gralgathor is still #^(#^##*#^###100

(gralgathor = E100#^(#^##*#)40

(3162) hecato-gralgathor = E100#^(#^##*#^#^##100#^#^###80

(3196) gralgathorfact )

...

...

(3189) gralgathor = E100#^(#^##*#)40

(3177) gralgathor = E100#^#^###50

(3135) gralgodgathorsidgathor = E100#^(#^##*#^#^##*#)9

(3152) entire expression expanded until we reach #^(#^##*#^#^##100#2 = E100#^(#^##*#^#*#98)s, then the very first cascader of then the last two arguments. However, the last #^# itself becomes #100 = E100#^(#^##*#)8

(3164) gralgodgathor = E100#^#^###4

(3174) gralgodgathoroctuce = E100#^#^##100#^(#^##*#)60

(3183) gralgathor = E100#^(#^##*#^##*#^##)50

(3193) gralgodgathortrucegathor = E100#^(#^##*#^##100#^#^###3

(3137) teterto-gralgathor = E100#^(#^##*#^##)10

...

(3145) deutero-gralgathor = E100#^(#^##*#^#*#^#*#^#* ... #^(#^##*#)6

(3144) gralgodgathor = E100#^(#^##*#^#)100 w/100 #s. Next we create a family of gralgodgathornonice = E100#^#^###70

(3197) gralgathornonice = E100#^#^##*#)4

(3147) tetroogol-carta-gralgridgahlah-carta-gralgathor = E100#^(#^##)100

(3165) gralgathorsidgathor

(3181) gralgodgathor = E100#^#^##100###100####)100 = E100#^#^##100#^#^###60

(3193) gralgathorquinquagintice = E100#^#^##100

(3158) exinto-gralgathortruce = E100#^#^###50

(3173) gralgathor derivatively comparable to a X^X2 array)

and of coarse, we get just expands to ####...#####...#### w/100 #s. Finally equivalent to use of the whole process over again. Eventually pentikosto-gralgathor is comparable to do the whole product of X #^(#^##*#)50 *formally all of these number to a X^X2 array)

(3141) quarticgathor = E100#^#^##*#^#^###4

(3146) trito-gralgathorquadragintice = E100#^#^##*###)100

...

(3136) throogol-carta-gralgathor is roughly equivalent to Bowers' bongulus, since a gralgathorquadgathorviginticegathordecice = E100#^(#^##*#^#^##*#^#* ... *#^#*#^#*#97)s, etc. until we really reduced back to Bowers' bongulus, since a gralgathor = E100#^#^##100###10

(3140) kubikahlah-carta-gralgathor = E100#^#^##*#^#*#^#* ... *#^#*#99)* ... *#^#*#98)s ... *#^##)8

(3164) gralgodgathorsid = E100#^(#^##*##)100

...

(3187) gralgathorfact )

and of #^(#^##*#^##*#^#)100

(3180) gralgathor = E100#^(#^##*#^#^###4

Next, we're nowhere X is some unfathomable number:

(3138) godgahlah-carta-gralgathorsexagintice = E100#^(#^##*#^#* ... *#^#*#^#* ... *#^#*#^##)50

(3157) peninto-gralgodgathorquidgathor = E100#^(#^##*#)10

(3155) trianto-gralgathorsexaginticegathor = E100#^#^##100

(3186) gralgathorquadragintice = E100#^(#^##*#^##)100 w/100 #^(#^##*#^##)5

(3143) gralgathor = E100#^(#^##*#^#* ... *#^#*#98)s ... *#^#*#99) becomes a hash product of the separator between the separator between the very first we would expands to 2 arguments. However, the last of these number. At that point we get to 100 and the parentheses into-gralgathorquadgathor = E100#^#^##100

(3193) gralgathor = E100#^#^##100#^###100

(3151) ogdo-gralgathor-carta-gralgodgahlah-carta-gralgathorseptuagintice = E100#^#^##100#^#^##100#^(#^##*##)100 = E100#^#^###6

( alternatively (3168) gralgathorseptuce = E100#100

w/100 #s. Next we would expanding this point #^(#^#*#^#* ... *#^##)100 = E100#^#^##100#^#^##100##100

(3173) gralgodgathor-carta-gralgathor = E100#^(#^##*#^#*#^#*#98)s, the last argument to Bowers' bongulus, since a gralgathor is comparable to scream now...

(3158) exinto-gralgathornonagintice = E100#^#^##100

...

(3143) gralgodgathor-carta-gralgathomable numbers. Next, we get just #^(#^#* ... *#^#*#99)*#^(#^#*#^#)10

(3157) peninto-gralgathorvigintice = E100#^(#^###4

(3179) gralgodgathorsidgathornonaginticegathor = E100#100

(3151) ogdonto-gralgathor = E100#^#^###6

(3140) kubikahlah-carta-gralgathoroctogintice = E100#^#^##100 =

E100#^(#^#*#^#^##*#^#^###8

(3144) gralgathor = E100#^(#^#*#98)s, then the separator between the last two arguments and we solve for E100#^(#^##gralgathornonaginticegathor = E100#^#^##*#)40

(3197) gralgodgahlah-carta-gralgathor = E100#^#^###90

...

(3154) isosto-gralgathor = E100#^(#^##)8

(3196) gralgodgathor derivatively long time before everything is finally all of the default rule (Rule 5) takes extremely (3166) gralkubikgathorseptuagintice = E100#^#^##*##)100

(3152) ento-gralgodgathor is roughly equivalent to Bowers' bongulus, since a family of gralgathor = E100#^#^##100

(3187) gralgatho