Source: https://science.howstuffworks.com/math-concepts/pythagorean-theorem.htm
Does it make a difference to our student’s learning if we acknowledge
(or don’t acknowledge) non-European sources of mathematics? Why, or How?
I think acknowledging non-European sources of mathematics in the
classroom will make a difference in students' learning because these sources
will help students appreciate other cultures' strengths. They will be able to
make connections to their way of doing the math to different methods. It will
also build empathy among students and allow them to respect students who use
these strategies. To incorporate the non-European way of doing mathematics in
the classroom, the teacher should give an inquiry-based research project to
students before introducing a new topic. It will allow students to explore the
issue before they learn it in the classroom. It will also develop curiosity
among them.
What are your thoughts about the naming of the Pythagorean Theorem, and
other named mathematical theorems and concepts (for example, Pascal’s triangle,
……)
Although naming mathematical formulas and theorems have nothing to do
with how they are used, it helps them recognize the person who has created
these formulas. Even though I am not against it, I have some confusion about
fairness credit given to the founder of the formulas or concepts. Multiple
mathematicians founded many theorems, but their credits are only offered to
those who have written the solution properly. In my opinion, the
acknowledgement should be given to all the mathematicians who have contributed
to the answer regardless of the amount of contribution. Furthermore, many
mathematicians discovered more than one theorem or formula. If we start naming
them all after mathematician's names, it would be hard for them to remember
them. It can cause misunderstanding among students. They can easily get
confused between different concepts formed by the same mathematicians.
You have raised many interesting and helpful questions about the naming of theorems -- good!
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