We have changed our privacy policy. In addition, we use cookies on our website for various purposes. By continuing on our website, you consent to our use of cookies. You can learn about our practices by reading our privacy policy.
© 2016 Shmoop University, Inc. All rights reserved.
Logic and Proof

Logic and Proof

Building Mathematical Statements



Mathematical statements are exactly the same as fashion statements. Except instead of clothes, we have mathematical formulas. Hopefully we won't get chilly walking down the runway.

The simplest kind of mathematical statement is an explanation of how numbers are related. For example, you might say, "x = 5" or, "4 + 7 = 35" or, "58 is the sum of two prime numbers." As you can see, some statements are true, some are false, and some are as clear as a mud smoothie.

What all of these statements have in common is that they can't be split into simpler statements—they are indivisible (with liberty and justice for all). The Greek word for indivisible is atomos, so we call these statements atoms. Unlike the atoms in chemistry, mathematical atoms can make only statements, not bombs.

People who Shmooped this also Shmooped...

Advertisement