The allure of parallelograms lies not just in their visual symmetry, but also in the elegant relationships between their sides and angles. One of the foundational theorems about parallelograms states ...

This is an updated version of a story first published on May 5, 2024. For many high school students returning to class, it may seem like geometry and trigonometry were created by the Greeks as a form ...

Carl Rogers is well known for his three conditions of unconditional positive regard, empathy, and congruence, but less well understood is what these look like in practice. Rogers was not proposing a ...

Nernst's theorem—a general experimental observation presented in 1905 that entropy exchanges tend to zero when the temperature tends to zero—has been directly linked to the second principle of ...

MONTREAL, June 3, 2025 /CNW/ -- Congruence Therapeutics, a computationally-driven biotechnology company building a unique pipeline of correctors for diseases of protein misfolding, including ...

Emmy Noether was a mathematician who discovered perhaps the most profound idea in contemporary physics. Noether’s theorem, which she formulated in 1915, says that symmetries in the universe give rise ...

In 2022, two high school students created a trigonometric proof of the Pythagorean Theorem—something that’s only ever been accomplished by a few professional mathematicians. Now, a new article not ...

You will never be able to prove every mathematical truth. For me, this incompleteness theorem, discovered by Kurt Gödel, is one of the most incredible results in mathematics. It may not surprise ...

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What began as a bonus question in a high school math contest has resulted in a staggering 10 new ways to prove the ancient mathematical rule of Pythagoras' theorem. "There are no trigonometric proofs ...

Pythagoras Theorem: The Pythagoras Theorem is a fundamental principle in geometry, attributed to the ancient Greek mathematician Pythagoras. This theorem establishes a relationship between the sides ...

WHAT is the minimum knowledge of the theory of numbers that every mathematician should have ? The question must be elaborated. “Should”, because ignorance is likely to detract from his efficiency ...