If you are contemplating a particular translation project, please contact Erik Tou (etou@uw.edu) or Dominic Klyve (klyved@cwu.edu). Use "Euler Translation Notice" as your subject heading. Once your message has been received, the Active Translations list will be updated (see below). If you decide to discontinue a translation, please contact the archive so that it can be returned to "open" status.

Index Number | Submit Date | Title/Description | Translator(s) | Contact |

E22 | 20 Aug 2015 | On the communication of motion in collisions | Ryan Blais | reblais2005 at gmail dot com |

E59 | 4 Feb 2013 | Theorems concerning the reduction of integral formulas to the quadrature of the circle | Troy Goodsell | goodsellt at byui dot edu |

E61 | 19 Jul 2011 | On sums of series of reciprocals from powers of natural numbers from another discussion... | Emil Sargsyan | emilsar at gmail dot com |

E63 | 19 Jul 2011 | Demonstration of the sum of the following series: 1 + 1/4 + 1/9 + 1/16 ... | Emil Sargsyan | emilsar at gmail dot com |

E133 | 24 Jun 2016 | De superficie conorum scalenorum aliorumque corporum conicorum | Dan Curtin | curtin at nku dot edu |

E140 | 24 Aug 2010 | On the vibration of strings | Rob Bradley | bradley at adelphi dot edu |

E192 | 16 Feb 2016 | Solutio problematis geometrici | Pedro Pereira | pedro underscore gambiab at hotmail dot com |

E200 | 21 Jul 2011 | Attempt at a metaphysical demonstration of the general principle of equilibrium | Michael Saclolo | mikeps at stedwards dot edu |

E220 | 30 Apr 2011 | Reflections on a problem of geometry dealt with by certain geometers which nevertheless is impossible | James Swenson | swensonj at uwplatt dot edu |

E242 | 6 May 2016 | Proof of a theorem of Fermat that every number whether whole or fraction is the sum of four or fewer squares | Paul Bialek | pbialek at tiu dot edu |

E270 | 7 Nov 2014 | The solution of a problem about searching for three numbers, of which the sum and not only their product but the sum of their products two apiece, are square numbers | Mark R. Snavely and Phil Woodruff | msnavely at carthage dot edu |

E271 | 14 Sep 2016 | Demonstration of a new method in the theory of arithmetic | Sarah Nelson | sarah dot nelson at lr dot edu |

E325 | 27 Feb 2013 | Easy solutions to some difficult geometric problems | John Lang | langkids at rushmore dot com |

E369 | 10 Feb 2012 | How very large numbers are to be tested for whether they are prime or not | Jonathan Bayless | BaylessJ at husson dot edu |

E400 | 24 Sep 2015 | Thoughts on the three body problem | Justin Barhite | jbarhite at carthage dot edu |

E506 | 3 Aug 2011 | Elucidations about a most elegant method, which the illustrious de la Grange used in the integration of the differential equation dx/√X = dy/√Y | Alan Wiederhold | alan wiederhold at sjcd dot edu |

E543 | 29 Nov 2016 | Problematis cuiusdam Pappi Alexandrini constructio | Cynthia Huffman | cjhuffman at pittstate dot edu |

E610 | 29 Sep 2016 | Novae demonstrationes circa divisores numerorum formae xx+nyy | Torger Olson | tjolson at email dot wm dot edu |

E613 | 21 Mar 2017 | Dilucidationes in capita postrema calculi mei differentalis de functionibus inexplicabilibus | Itay Barasch | itaybarasch at gmail dot com |

E696 | 26 Aug 2010 | On the cases in which the form x^{4} + kxxyy + y^{4} is permitted to be reduced to a square | Michael Saclolo | mikeps at stewards dot edu |

E755 | 26 Aug 2010 | On cases for which the formula x^{4} + mxxyy + y^{4} can be reduced to a square | Michael Saclolo | mikeps at stewards dot edu |

E758 | 30 Sep 2013 | De binis formulis speciei xx + myy et xx + nyy inter se concordibus et discordibus | Allan MacLeod | allan dot macleod at uws dot ac dot uk |

E773 | 22 Jul 2014 | A solution of a most difficult problem, in which the two forms aaxx + bbyy et aayy + bbxx must be rendered into squares | Chris Goff | cgoff at pacific dot edu |

E810 | 8 Feb 2012 | Enodatio insignis cuiusdam paradoxi circa multiplicationem angulorum observati | Allen Rogers | allenr at elmhurst dot edu |

E850 | 5 May 2012 | Recherches sur la découverte des courants de la mer | Kristen McKeen Thomas | kthomas dot mathedit at gmail dot com |