0.6617071822671762351558311332484135817464001357909536048089442294
7958464613859763130665248076810712015170977531075941097247868058
1643721687453324207229824442327640922920607860008648053326693895
1526942028215425692085403456100394606163834472771107263924054689
7434592322069695104571767853038748238911194887130919810475594295
3120545589150326753940164393320790294473473479010132900154516660
0642731445463113650395856252896443964373900626507351434749911653
3540376378675705958829699270063500978386289740462915842777306955
7430187885803716470017544601967121335982623876512065551505953382
8281442492815931568016481658129911912468681742538796067114408338
5962036245968755328720698995275209149543768315871982607183656932
7991821337185639447759795860031495377302353537591681976432088663
8761213723743456544539160466691236289725645485547899749367949903
6787454198087305903903975046429880243733984398127096523272663805
7779297187173093916715126325857845393789259694776116795702854531
2570851202124609101739182422265676598386800760949577826879652854
4/105+17/105*2^(1/2)-2/35*3^(1/2)+1/5*ln(1+2^(1/2))+2/5*ln(2+3^(1/2))-1/15*Pi;
-----------------------------------------------------------------------------
Salem Constant
ref : D.H. Lehmer , factorization of certain cyclotomic functions,
Annals of Math, Serie 2, vol 34, 1933, pp. 461-479.
David Boyd, Small Salem numbers, Duke Math Journal, vol 44, 1977, pp. 315-328
this number is an algebraic number of the 10th degree.
1.176280818259917506544070338474035050693415806564695259830106347
0296883765485499620968301155818153946592071813793476817656271429
9390469080189480252316007759657054606241887504896232590717733457
1567548096997559812677289401128791972456983735177677402547018406
6278603009315383369626077626819915970468346466323231071265612414
2230084750982757531788114948316855868535248394324346506941148983
5604855670999941131248924651646199928894650701513975703312904628
5965316234036730870359350603811812061902043009241085523839830214
9953872876195952056739715886750661129345807575743980651247047412
2134188106798291251486337803701296891625290465195911765657939458
5147548608924166974891816070204188007795273821303291763399098187
4464693191554220975967586181179145555664298356496556596386045043
4719067256426322958012208664666341022433004123110637753690615489
2804267030782226373027706825877145786773674445329003975537521344
3969594529828030667432608207317189943453247528925058415973944040
8254461851691378006656323698981137666295496727278749361016763363
-----------------------------------------------------------------------------
sin(1) to 1024 digits.
Public-domain text, read in full here on John Shaqi.
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