Musical drama in which a pair of aspiring musicians with unglamorous day jobs team up in a bid to find success. Nate (Alec Newman) works in the financial services industry during the day, identifying struggling companies in order to bet against them on the stock market and bring home profit. Aware of the job's inherent unpleasantness, he seeks refuge at night playing the piano and in his dreams of life as a professional musician. One night, while playing his music, he hears someone singing along on the street outside. It turns out to be Chloe (Amy Adams), a cloakroom worker from the nearby jazz club who also dreams of a better life. Recognising the beauty of Chloe's voice, Nate suggests that the pair marry their talents and become a musical duo. Will their musical relationship develop into something more?

Through a series of interviews and essays, Jobs with Justice allows the activists that have built JwJ to tell why the organisation's core principle - the power of solidarity between unions, community groups, and immigrant, student and faith organisations - continues to drive its victories at all levels.

Given $n$ general points $p_1, p_2, \ldots , p_n \in \mathbb P^r$, it is natural to ask when there exists a curve $C \subset \mathbb P^r$, of degree $d$ and genus $g$, passing through $p_1, p_2, \ldots , p_n$. In this paper, the authors give a complete answer to this question for curves $C$ with nonspecial hyperplane section. This result is a consequence of our main theorem, which states that the normal bundle $N_C$ of a general nonspecial curve of degree $d$ and genus $g$ in $\mathbb P^r$ (with $d \geq g + r$) has the property of interpolation (i.e. that for a general effective divisor $D$ of any degree on $C$, either $H^0(N_C(-D)) = 0$ or $H^1(N_C(-D)) = 0$), with exactly three exceptions.