"Everyone is so busy giving the classical education to the students that I'm not sure people have taken the time to actually tell them why it matters..." Rebekah Merkle knows which high school classes you like and which you roll your eyes at, which books you enjoy and which you kinda skim. That's because she went through this whole thing called classical education, too: She was a guinea pig in one of the very first classical Christian schools in the country. Written for students by a (former) student, Classical Me, Classical Thee is lighthearted and--most importantly for you busy high-schoolers--very short. It has a simple goal: to explain why you students are doing what you do in class. (SPOILER: Grades aren't the point--you won't use your knowledge of the Iliad Book 5 every year until you die.) What you do in class is a drill -- and nobody drills for the sake of the drill. You do drills so that you can win the game. The real tragedy, though, would be if you didn't know you were doing drills... or didn't know there was a game at all. Grades aren't the point. So drill to win.

The swooning Victorian ladies and the 1950s housewives genuinely needed to be liberated. That much is indisputable. So, First-Wave feminists held rallies for women's suffrage. Second-Wave feminists marched for Prohibition, jobs, and abortion. Today, Third-Wave feminists stand firmly for nobody's quite sure what. But modern women--who use psychotherapeutic antidepressants at a rate never before seen in history--need liberating now more than ever. The truth is, feminists don't know what liberation is. They have led us into a very boring dead end. Eve in Exile sets aside all stereotypes of mid-century housewives, of China-doll femininity, of Victorians fainting, of women not allowed to think for themselves or talk to the men about anything interesting or important. It dismisses the pencil-skirted and stiletto-heeled executives of TV, the outspoken feminists freed from all that hinders them, the brave career women in charge of their own destinies. Once those fictionalized stereotypes are out of the way--whether they're things that make you gag or things you think look pretty fun--Christians can focus on real women. What did God make real women for?

Including suggestions for further reading and entertaining tit-bits of information on the classics, A Classical Education is a must for anyone feeling let down by modern schooling.

"Rebekah Merkle knows which high school classes you like and which you roll your eyes at, which books you enjoy and which you kinda skim. That's because she went through this whole thing called classical education, too: She was a guinea pig in one of the very first classical Christian schools in the country. Written for students by a (former) student, Classical Me, Classical Thee is lighthearted and--most importantly for you busy homeschoolers--very short. It has a simple goal: to explain why you students are doing what you do in class. (SPOILER: Grades aren't the point--you won't use your knowledge of the Iliad Book 5 every year until you die.) What you do in class is a drill--and nobody drills for the sake of the drill. You do drills so that you can win the game. The real tragedy, though, would be if you didn't know you were doing drills... or didn't know there was a game at all. Grades aren't the point. So drill to win. This new updated edition of the book is specially geared for homeschoolers, and will help all students see the big picture of the crazy things they do all day"--

“One of the best critiques of current K-12 mathematics education I have ever seen, written by a first-class research mathematician who elected to devote his teaching career to K-12 education.” —Keith Devlin, NPR’s “Math Guy” A brilliant research mathematician reveals math to be a creative art form on par with painting, poetry, and sculpture, and rejects the standard anxiety-producing teaching methods used in most schools today. Witty and accessible, Paul Lockhart’s controversial approach will provoke spirited debate among educators and parents alike, altering the way we think about math forever. Paul Lockhart is the author of Arithmetic, Measurement, and A Mathematician’s Lament. He has taught mathematics at Brown University, University of California, Santa Cruz, and to K-12 level students at St. Ann’s School in Brooklyn, New York.

Repairing the Ruins is a collection of essays about classical education.

One of the most important—and beautiful—mathematical solutions ever devised, Noether’s theorem touches on every aspect of physics. "In the judgment of the most competent living mathematicians, Fräulein Noether was the most significant creative mathematical genius thus far produced since the higher education of women began."—Albert Einstein The year was 1915, and the young mathematician Emmy Noether had just settled into Göttingen University when Albert Einstein visited to lecture on his nearly finished general theory of relativity. Two leading mathematicians of the day, David Hilbert and Felix Klein, dug into the new theory with gusto, but had difficulty reconciling it with what was known about the conservation of energy. Knowing of her expertise in invariance theory, they requested Noether’s help. To solve the problem, she developed a novel theorem, applicable across all of physics, which relates conservation laws to continuous symmetries—one of the most important pieces of mathematical reasoning ever developed. Noether’s “first” and “second” theorem was published in 1918. The first theorem relates symmetries under global spacetime transformations to the conservation of energy and momentum, and symmetry under global gauge transformations to charge conservation. In continuum mechanics and field theories, these conservation laws are expressed as equations of continuity. The second theorem, an extension of the first, allows transformations with local gauge invariance, and the equations of continuity acquire the covariant derivative characteristic of coupled matter-field systems. General relativity, it turns out, exhibits local gauge invariance. Noether’s theorem also laid the foundation for later generations to apply local gauge invariance to theories of elementary particle interactions. In Dwight E. Neuenschwander’s new edition of Emmy Noether’s Wonderful Theorem, readers will encounter an updated explanation of Noether’s “first” theorem. The discussion of local gauge invariance has been expanded into a detailed presentation of the motivation, proof, and applications of the “second” theorem, including Noether’s resolution of concerns about general relativity. Other refinements in the new edition include an enlarged biography of Emmy Noether’s life and work, parallels drawn between the present approach and Noether’s original 1918 paper, and a summary of the logic behind Noether’s theorem.