Question

Is it possible to find such a $n\in \mathbb {Z^{+}}$, for given value of $\lambda;$ $\frac {2^{10+\lambda+n}-2^{10+\lambda}-144759}{3^{10}}<349525$

score 91 · Answer 1 · 2018-06-26 13:37:25

91

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Is it possible to find such a $n\in \mathbb {Z^{+}}$, for given value of $\lambda;$ $\frac {2^{10+\lambda+n}-2^{10+\lambda}-144759}{3^{10}}<349525$

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score 3.1k · Answer 2 · 2018-07-03 02:32:48

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score 247 · Answer 7 · 2018-12-08 02:57:49

247

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score 513 · Answer 11 · 2019-02-04 22:33:35

513

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score 215 · Answer 12 · 2019-02-07 08:31:02

215

Views

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score 1.6k · Answer 13 · 2019-02-09 08:23:05

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score 20 · Answer 14 · 2019-02-27 00:28:00

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score 476 · Answer 15 · 2019-03-04 16:04:09

476

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List Question

Is it possible to find such a $n\in \mathbb {Z^{+}}$, for given value of $\lambda;$ $\frac {2^{10+\lambda+n}-2^{10+\lambda}-144759}{3^{10}}<349525$

The sum of logarithmic series

Is security of the modulus needed to maintain the "discrete logarithm problem"?

Discrete logarithm for a range

Log Power Rule (Substituting a 2^X)

In the finite field $\mathbb{F}_{101}$ ,where discrete logarithms are $L_2(3)=69$ and $L_2(5)=24$. Compute the discrete logarithm $ L_2(60)$?

Unable to solve this exponential equation - Diffie-Hellman key exchange

Is wikipedia Pollard's rho algorithm for logarithms wrong?

In Mathematics is there a discrete logarithm function?

How to do the shortcut function in ECC when N (Private Key) is Known

How can I solve this problem : $2^{x} \equiv{2070442609 \cdots 226509} \pmod {6561}$

Solve for $b$ in the equation $2^b \equiv 893 \pmod{1373}$

Geometric interpretation of the Logarithm (in $\mathbb{R}$)

Distribution of elements of a particular order in $(\mathbb{Z}/m\mathbb{Z})^*$

discrete logarithm and calculating with modulo

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