32528680409897695265152076541938056429617775037838
42477034169745357141688754466614766850847279648458
46570622777433415111929975121204331040549229806244
30619707801248858339640108442089549726785366033283
48370824846333642251242034255438554747923490542487
36973241215506297769504957694032259884052732383383
87007735474942066252923855687547595283673618969505
03254975105475685582904264280288223133583017113458
61975019784420232041785756047105885909576234677056
50430778775853587154899385008551889511670055906314
64963846456224224185199851310612230676179904894428
48831782517506544346538425133271300230240438306247
26219830610476018589074943812150970837649929489684
83123978975240059120343706965306631739923470616819
68172026390046232808553407601396429236442012304767
82267038336232588525467626853636782615075340531593
37313071457898910856926960637345974288402225005290
15520998884042809345391721847580917037513060813642
09848557290766958284218557360999719764035404970757
03445820150158257028881134452044496425524101031249
67662635529318143494937932601048277243418470639942
89534462222004129934514220744814190333789315550685
22756309684544363912187670081612847742123338998836
14812382079042635267202161427485062261887583694841
91172479483300041582873400512340189492090287674178
65440211256360975020769150161031730685245191308694
91594569139279624592810899540762589954635485223854
48757994147093065077267684512505887349957817689055
28225674785956202175853620241580733897536259435693
19362751420235075212169619136721223793548343218975
75221937495115660983627436716746887603997456876267
78025082784567540835581457350675069310164155301861
75479366277294083492223487189377371193343564738314
47218094113538389434288346905494847215674948971663
57418853498986877125372894967217015374967204028920
-----------------------------------------------------------------------------
Champernowne constant, the natural integers concatenated.
this is a NORMAL number in base 10, Ref: D.G. Champernowne, The Construction
of decimals normal in the scale 10, Journal of the London Math. Soc, 8,
(1933).
Public-domain text, read in full here on John Shaqi.
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