- My favorite mathematician is born this month. Who is he? Here’s a hint – “my brain is open.”
- March 17 celebrates the anniversary of one of the most lopsided business deals in all of mathematical history. Who did it involve? What was the deal?

Click here to find the answers to these questions and more: March

Looking for a different month? Click here for all 12 months.

]]>- In 1650, which famous mathematician catches a cold while tutoring the Queen of Sweden? (He dies 10 days later.)

Click here to find the answers to these questions and more: February

Looking for a different month? Click here for all 12 months.

]]>- What famous mathematician was born on January 23?

Click here to find the answers to these questions and more: January

Looking for a different month? Click here for all 12 months.

]]>- In 1742, Euler presents the first concise statement of what famous theorem?
- In 1908,
*Scientific American*offers $500 to anyone who can come up with “a simple explanation” of what famous idea?

Click here to find the answers to these questions and more: December

Looking for a different month? Click here for all 12 months.

]]>Here is the Twitter address: @musingsonmath

Follow @musingsonmath

Enjoy!

]]>Should we start a petition????

]]>Why is it that so many people have no idea what mathematics is really about? Why is it that the general public views math as boring and ugly? Because most people view mathematicians as human calculators, computing gigantic multiplication problems in their heads. While, in some rare cases, this is certainly true, I have learned from some brilliant mathematicians who couldn’t even master their times tables.

What the general public doesn’t realize is that mathematics is so much more than computation. It is about discovering patterns and relationships between ideas. In many cases, there is something beautiful when a mathematical idea makes a clever connection between two concepts, especially when it is unexpected.

Recently, in an OP-ED piece in the New York Times, Manil Suri attempts to explain what mathematics is about and why it is something to appreciate, much in the same way one appreciates art or music. As he puts it in his piece, “you can appreciate art without acquiring the ability to paint, or enjoy a symphony without being able to read music. Math also deserves to be enjoyed for its own sake, without being constantly subjected to the question, ‘When will I use this?'”

Click here to read his article titled “How to Fall in Love with Math.” You will not be disappointed.

]]>Three weeks from today, math-lovers around the world will be enjoying a new look at Paul Erdős! June 25th is the release date of the newest book on Paul Erdős, THE BOY WHO LOVED MATH: The Improbable Life of Paul Erdős by Deborah Heiligman with illustrations by LeUyen Pham.

I can’t wait! Click here to read the first review of the book. Click here to see some amazing illustrations and read an article about the book in the New York Times. 21 days and counting …

]]>Happy Birthday to Carl Friedrich Gauss! Born on April 30, 1777 in Brunswick, Germany, Gauss is considered by most to be the greatest mathematician of all time.

Like many great mathematicians, Gauss showed his incredible mental abilities at a young age. Before the age of three, Gauss taught himself to read by simply asking his parents for the pronunciations of the letters. By the age of three, Gauss had a mastery of arithmetic as is often retold in the story of him finding a mistake in the arithmetic of his father’s payroll calculations. During his teen years, Gauss was improving upon the proofs of Newton, Euler and Lagrange, determined to make the proofs more rigorous in nature. In fact, this effort forever changed the way mathematical proofs are written.

However, despite all of these early achievements, Gauss was still considering a career in linguistics instead of mathematics. Thankfully, for the sake of mathematics, this changed on March 30, 1796. It is on this day that Gauss wrote in his diary that he had discovered a solution to one of the greatest unsolved problems of Euclidean geometry, the construction of regular polygons. So impressed with the solution to this problem, Gauss decided to dedicate his life to mathematics. It wasn’t long before Gauss would impress himself again. On April 8, 1796, Gauss proved the Law of Quadratic Reciprocity. His favorite of all the theorems, he is credited with at least a half-dozen proofs of it during his lifetime.

As Gauss’ life continued, so did his achievements. Too many to mention specifically, Gauss made groundbreaking contributions in Number Theory, Differential Geometry, Statistics, the Method of Least Squares, Complex Analysis and non-Euclidean Geometry. In 1801, Gauss published Disquisitiones Arithmeticae, considered by many to be one of the greatest achievements in all of mathematics. Beyond mathematics, Gauss also rewrote physics with major contributions to the fields of electricity and magnetism. As if that weren’t enough, Gauss was also a bit of an inventor. He is credited with inventing the heliotrope to help with his job as a surveyor. And, with colleague Wilhelm Weber, he was the first to invent the telegraph.

If there is to be one major criticism of Gauss, it is with his reluctance to publish his discoveries. Gauss, ever the perfectionist, did not like to publish many of the results of his research, fearing that they were never perfect enough. Or, as Gauss would describe it later in life, “pauca sed matura” (few, but ripe). In fact, most of what Gauss discovered was not known until after his death when colleagues went through his mathematical diary. Looking at this as a major travesty to mathematics, it is the opinion of the famous mathematician, historian and mathematical romantic E.T. Bell that Gauss’ reluctance to publish his discoveries set mathematics back at least 50 years.

If you are interested in learning more about Gauss, please check out some of these resources:

- Carl Friedrich Gauss biography from the MacTutor History of Mathematics archive
- Carl Friedrich Gauss biography from scienceworld.wolfram.com with links to his mathematical discoveries
- Carl Friedrich Gauss biography from Wikipedia
- Gauss quotations from the MacTutor History of Mathematics archive
- Topics named after Gauss – Wikipedia entry
- Men of Mathematics by E.T. Bell (Click here to read my brief synopsis.)
- Gauss: Titan of Science by G. Waldo Dunnington (Click here to read my brief synopsis.)

If you would like to see my mathematical collection, some of which is dedicated to Gauss, you can click here.

]]>Kudos to Google!

Today marks the 306th birthday of Leonhard Euler and, thanks to Google, millions of non-math people are being exposed to some of his incredible achievements through this great doodle.

If you are interested in reading more about Euler, here are some great resources:

- Euler biography biography from the MacTutor History of Mathematics archive
- Euler biography from The Euler International Mathematical Institute
- Euler: The Master of Us All by William Dunham (Click here to read my brief synopsis.)
- If you would like to see my mathematical collection, some of which is dedicated to Euler, you can click here.
- Lastly, here is a small post I wrote last year about Euler on his birthday.

Happy Birthday, Euler!

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