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[][]\OT1/lcmss/bx/n/19.907 Motivation: \OT1/lcmss/m/n/19.907 Con-jec-ture 1 loo
ks like Van-diver's con-jec-ture, which
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[]\OT1/lcmss/m/n/19.907 The max-i-mum ra-tio $[]$ is $\OMS/lcmsy/m/n/19.907 ^^X
 \OT1/lcmss/m/n/19.907 23\OML/lcmm/m/it/19.907 :\OT1/lcmss/m/n/19.907 2$, at-ta
ined for $[]\OML/lcmm/m/it/19.907 p[] \OT1/lcmss/m/n/19.907 = 7944197$. 
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[][]\OT1/lcmss/bx/n/19.907 Sturm Bound:[] $[]\OT1/cmr/bx/n/20.74 T[]\OT1/lcmss/
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[][]\OT1/lcmss/bx/n/19.907 Question:[] \OT1/lcmss/m/n/19.907 (Ri-bet, 1997) Is 
there a prime $\OML/lcmm/m/it/19.907 p$ \OT1/lcmss/m/n/19.907 so that $[]\OML/l
cmm/m/it/19.907 p \OMS/lcmsy/m/n/19.907 j []\OT1/lcmss/m/n/19.907 (\OT1/cmr/bx/
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))$?
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\OT1/lcmss/m/sl/19.907 primes\OT1/lcmss/m/n/19.907 . They are the primes of con
-gru-ence be-tween non-$[][]([]\OML/lcmm/m/it/19.907 =\OT1/cmr/bx/n/20.74 Q\OT1
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[][]\OT1/lcmss/bx/n/19.907 Computational Ques-tion.[] \OT1/lcmss/m/n/19.907 Pus
h com-pu-ta-tion of $[][][]([](\OT1/cmr/bx/n/20.74 T[]\OT1/lcmss/m/n/19.907 (\O
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