Typo *bachelors or masters degreeRead more
Typo *bachelors or masters degreeRead more
I installed the latest version of TWRP and LineageOS on my BQ Aquaris U Plus and followed all instructions. Somehow, both TWRP (twrp-3.2.1-0-tenshi) and LineageOS (lineage-14.1-20180127-nightly-tenshi-signed) are flipped upside down. As far as my search has led me, I have to edit the /system/build.prop and add the line ro.sf.hwrotation=0 However, I am not able toRead more
I didn’t graduate with a professional job like everyone else, and didn’t reach the class average salary.. although, my resume was stronger than most of my peers. I am struggling with an hourly job (production) that I applied for in my industry. They are not letting me work on easy jobs because they don’t trustRead more
Let $ p$ be a prime number. For every $ n \in \mathbb N$ , let $ A_{p,n}:=\{\deg P(X) : P(X)\in \mathbb Z[X]$ is monic and $ p^n|P(m), \forall m \in \mathbb Z$ $ \}$ ; then how to show that $ A_{p,n}$ is non-empty ? If we define $ f(n,p):=\min A_{p,n}$ , then howRead more
Hi there, I´m new on here and a bit unsure weather this is the best place to post this, but I need some advice. I recently graduated with a bachelor in economics and administration with a major in marketing, but am having a hard time finding a job. Which is why I am now lookingRead more
Given $ n=2^{k}p^{r}q^{m}$ we need to find $ d\in\Bbb Z$ with $ d|n$ such that each $ a_i$ is in $ \{0,\pm1\}$ in $ $ f_{d,n}(x)=\frac{x^n-1}{\Phi_{d}(x)}=a_0+a_1x+\dots+a_{deg(f_{d,n}(x))}x^{deg(f_{d,n}(x))}$ $ and $ \forall c\not\equiv c’\bmod(1+deg(f_{d,n}(x)))$ we have $ $ \pi_c(f_{d,n}(x))\neq \pi_{c’}(f_{d,n}(x))$ $ where $ \pi_{c}(f_{d,n}(x))$ is $ c$ right cyclic shift of $ $ \begin{bmatrix}a_0&a_1&\dots&a_{deg(f_{d,n}(x))-1}&a_{deg(f_{d,n}(x))}\begin{matrix}0&\dots&0\end{matrix}\end{bmatrix}\in\{0,\pm1\}^{n}$ $ (we haveRead more
My end goal is to have a ATP license and fly cargo for UPS or FedEx (or someone), getting there is not my actual question. Like it says above, besides having all my ratings and certifications, what kind of degree do airlines look for when they hire? Do they want Associates or Bachelors? Do theyRead more
Consider the elementary cellular automaton called Rule 110 (famous for being Turing complete): It induces a map $ R: \mathbb{N} \to \mathbb{N}$ such that the binary representation of $ R(n)$ is the one of $ n$ after the application of Rule 110. For examples, $ R(0)=0$ , $ R(1)=3$ , $ R(2)=6$ and $ R(3)=7$Read more
Let (E) be an elliptic curve $ y^2=x^3-x-1$ over $ \mathbb{F}_3$ , $ a_0=1$ , $ a_n$ is the number of positive divisor of degree $ n\geq 1$ . $ a_1$ in this case is the number of points of E, i.e., $ a_1=1$ only a point $ \infty$ . The Zeta function $ Z(t)=\sum_{n=0}^{\infty}a_nRead more
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