Pythagorean Proof By High Schoolers Ne’Kiya Jackson and Calcea Johnson Holds After Peer Review; Discover 9 New Solutions

by Gee NY
YouTube via WWL-TV

In a remarkable achievement for young mathematicians, New Orleans high school students Ne’Kiya Jackson and Calcea Johnson have successfully passed peer review on a trigonometric proof of the Pythagorean theorem.

The Pythagorean theorem is a mathematical solution once thought impossible without using circular reasoning.

After rigorous scrutiny by experts, their proof has been published in The American Mathematical Monthly, a prominent journal in the field, confirming the validity of their groundbreaking work.

Not only did their initial proof withstand peer review, but Jackson and Johnson took their findings even further.

Ne’Kiya Jackson (left) and Calcea Johnson (right). Photo credit: Calcea Johnson

Building on their method, the duo developed nine additional solutions to the theorem, demonstrating a deep level of understanding and ingenuity that continues to captivate the mathematics community.

The Pythagorean theorem, a fundamental principle in geometry, has traditionally eluded proof through trigonometry without reusing its own properties, but Jackson and Johnson’s novel approach circumvents this longstanding barrier.

Their breakthrough was made possible by applying the law of sines, a critical trigonometric concept that relates the angles of a triangle to the lengths of its sides. Jackson and Johnson’s solutions have opened up new possibilities in the study of mathematical proofs, sparking discussions on the potential applications of their methods.

As peer-reviewed research, their findings contribute significantly to mathematical literature and educational discourse, especially as the two young women represent a new generation challenging conventional limitations in mathematics.

Their achievement underscores the importance of diverse voices in the field, inspiring aspiring mathematicians worldwide to pursue innovation.

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