The Story of Unshakable Mathematician Sophie Germain. Sophie Germain was an 18th century math prodigy who simply refused to accept the assigned roles for a female. Her parents, the schools, the science establishment—nothing stopped her insatiable need to understand and use mathematics. She eventually found the formula that would predict patterns of vibration. We use it today to build bridges, skyscrapers, skytrains, earthquake scenarios…anything that has a structure and can vibrate. In 1816, she became the first woman to win a grand prize from the Royal Academy of Sciences.
Cheryl Bardoe, ©2018, Little Brown and Company, ISBN 978-0-316-27820-1
Writing to a Pattern
One of the things that holds this story together is the repeated line, “But nothing stopped Sophie.” Ask students to write of something they wanted to do and worked hard to do—it can be as simple as mastering a computer program or a game, riding a bicycle, learning to type, playing an instrument, reading a map…it doesn’t have to be amazing, it just has to be a challenge.
Ask them to set up the scenario of failing at first, then having 3 tries before the final success. At each stage it would be “But nothing stopped (name of student)”.
The French Revolution and Sophie
A great way of remembering lists of things or connections of things is through mnemonics—memory devices. Most students easily remember, “In fourteen hundred and ninety-two, Christopher Columbus sailed the ocean blue,” because it rhymes. We can remember HOMES as the names of the Great Lakes—Huron, Ontario, Michigan, Erie, Superior—because we can think of them as being in your HOME country,
Well, to remember when the French Revolution was, we need to think of the song, The Marseilles, and then sing,
Louis the Sixteenth was the king of France, in 1789,
He was worth than Louis the fifteenth
He was worse than Louis the fourteenth
He was worse than Lou-o-ie the Thirteenth
He was the worst…da, da, da, da
Since Louie the First.
Why does this matter to this book? It doesn’t, except that Sophie lived in France, during the French Revolution, and it affected how she saw math—as something solid, unchanging, and true in a world that was chaotic.