
| Pengarang | : | - |
| Nama Majalah/Jurnal | : | Derap Bethesda |
| Volume / Edisi | : | (No. 11) |
| Halaman | : | 6-8 |
| Abstrak | : | Abstrak tidak tersedia. |
| Pengarang | : | - |
| Nama Majalah/Jurnal | : | Ave Maria: Per Mariam Ad Jesum |
| Volume / Edisi | : | (No. 32) |
| Halaman | : | 31-36 |
| Abstrak | : | - |
| Pengarang | : | - |
| Nama Majalah/Jurnal | : | Ave Maria: Per Mariam Ad Jesum |
| Volume / Edisi | : | (No. 32) |
| Halaman | : | 27-30 |
| Abstrak | : | - |
| Pengarang | : | Pastor Karl Maria Harrer |
| Nama Majalah/Jurnal | : | Ave Maria: Per Mariam Ad Jesum |
| Volume / Edisi | : | (No. 32) |
| Halaman | : | 25-26 |
| Abstrak | : | - |
| Pengarang | : | Zebua Manahati |
| Nama Majalah/Jurnal | : | Derap Bethesda |
| Volume / Edisi | : | (No. 11) |
| Halaman | : | 2-5 |
| Abstrak | : | - |
| Pengarang | : | - |
| Nama Majalah/Jurnal | : | Ave Maria: Per Mariam Ad Jesum |
| Volume / Edisi | : | (No. 32) |
| Halaman | : | 21-24 |
| Abstrak | : | - |
| Pengarang | : | - |
| Nama Majalah/Jurnal | : | Derap Bethesda |
| Volume / Edisi | : | (No. 11) |
| Halaman | : | 1 |
| Abstrak | : | - |
| Pengarang | : | Thress Emir |
| Nama Majalah/Jurnal | : | Ave Maria: Per Mariam Ad Jesum |
| Volume / Edisi | : | (No. 32) |
| Halaman | : | 18-20 |
| Abstrak | : | - |
| Pengarang | : | - |
| Nama Majalah/Jurnal | : | The American Mathematical Monthly |
| Volume / Edisi | : | 132 (No. 3) |
| Halaman | : | 237-250 |
| Abstrak | : | We use an idea of Pólya and Szegö to give a common basis to Vieta’s formula, Fabius function and the partition function. Moreover our construction leads also to a function considered by Hallström, Bowen and Macintyre, which has, as a particular value, the Kepler-Bouwkamp constant, and to a function considered by Zondadari, that vanishes only at prime numbers. |
| Pengarang | : | - |
| Nama Majalah/Jurnal | : | The American Mathematical Monthly |
| Volume / Edisi | : | 132 (No. 3) |
| Halaman | : | 218-236 |
| Abstrak | : | We derive the Cardano formula of cubic equations by completing the cube, and provide radical solutions to some algebraic equations of degree greater than 3 by completing powers. The main idea of completing the cube and higher powers arises from David Harrison’s center theory of higher degree forms. Elementary criteria and solving algorithms for such algebraic equations are presented, and the computation amounts to solving linear equations and quadratic equations. |