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"Mahasiswa kerap kali memiliki kebiasaan buruk yang dapat merusak kesehatan. Padahal, kini Indonesia tengah menghadapi Masyarakat Ekonomi ASEAN, sehingga dibutuhkan tubuh yang sehat dan kuat. Media Online di Indonesia yang membahas tentang kesehatan bagi remaja masih sangat minim. Hal ini membuat media online yang mudah diakses seperti e-magazine bersegmentasi mahasiswa dibutuhkan. Dengan adanya e-magazine Hale, mahasiswa diharapkan mendapatkan informasi seputar kesehatan sehingga meninggalkan kebiasaan buruknya yang dapat merusak kesehadan dan mulai hidup sehat. E-magazine Hale merupakan media kesehatan online.

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Student often practicing unhealthy habits that affects their longterm health condition. Indonesia is now facing ASEAN Economic Community (AEC), that requires healthy workers to be able to compete with foreign workers. Online media in Indonesia for student is very limited so that e-magazine Hale is needed. With e-magazine Hale presence, that aims to serve an information about health and also educate the student about healthy lifestyle, will somehow bring student to adopt a healthy lifestyle. E-magazine Hale is a monthy online media about health that segemented for student.

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"Misalkan G = (V, E) adalah suatu graf dengan himpunan simpul V(G) dan himpunan busur E(G), serta |V(G)| menyatakan banyak simpul dan |E(G)| menyatakan banyak busur. Pelabelan dari graf G adalah suatu pemetaan f dari himpunan simpul atau busur ke suatu himpunan label yang umumnya berisi bilangan bulat positif. Suatu pelabelan dari graf G disebut pelabelan total jika domain dari pemetaan tersebut adalah himpunan simpul dan himpunan busur. Suatu pelabelan dari graf G disebut pelabelan total busur antiajaib-(a,d) jika terdapat bijeksi f dari gabungan V(G) dan E(G) ke himpunan {1, 2, …, |V(G)|+|E(G)|} sedemikian sehingga himpunan dari bobot busur {f(u)+f(uv)+f(v) | uv ∈ E(G)} sama dengan {a, a+d, …, a+(|E(G)|-1)d} untuk suatu bilangan bulat a > 0 dan d ≥ 0. Suatu pelabelan total busur antiajaib-(a,d) pada graf G disebut super jika label pada simpul adalah 1, 2, …, |V(G)|. Pada studi literatur ini, diberikan bukti lengkap dari pelabelan total super busur antiajaib-(a,d) dari gabungan dua graf lintasan dengan banyak simpul yang sama.

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Let G = (V, E) be a graph with vertex set V(G) and edge set E(G), where |V(G)| denotes the number of vertices and |E(G)| denotes the number of edges. A labeling of graph G is a mapping f from the vertex set or the edge set to a set of labels, which usually is positive integers. A labeling is called total labeling if the domain of the mapping is the union of vertex set and edge set. A labeling of graph G is called (a,d)-edge antimagic total labeling if there exists a bijection f from the union of V(G) and E(G) to the set {1, 2, …, |V(G)|+|E(G)|} such that the set of edge weights {f(u)+f(uv)+f(v)│uv ∈ E(G) } is {a, a+d, …, a+(|E(G)|-1)d} for some positive integer a > 0 and d ≥ 0. An (a,d)-edge antimagic total labeling of G is called super if the labels on the vertices are 1, 2, …, |V(G)|. This literature study will include complete proof of super (a,d)-edge antimagic total labeling of disjoint union of two paths."

"As the decisions made in the corridors of power bring the world to the brink of oblivion, five families from across the globe are brought together in an unforgettable tale of passion and conflict during the Cold War. When Rebecca Hoffmann, a teacher in East Germany, finds herself pursued by the secret police, she discovers that she has been living a lie. Her younger brother, Walli, longs to escape across the Berlin Wall to Britain to become part of the burgeoning music scene. In the United States, George Jakes, a bright young lawyer in the Kennedy administration, is a fierce supporter of the Civil Rights movement - as is the woman he is in love with, Verena, who works for Martin Luther King, Jr. Boarding a Greyhound bus in Washington to protest against segregation, they begin a fateful journey together. Russian activist, Tania Dvorkin, narrowly evades capture for producing an illegal news sheet. Her actions are made all the more perilous as her brother, Dimka, is a rising star in the heart of the Communist Party in the Kremlin. From the deep south of America to the vast expanses of Siberia, from the shores of Cuba to the swinging streets of Sixties London, Edge of Eternity is a sweeping tale of the fight for individual freedom in a world gripped by the mightiest clash of superpowers anyone has ever known."