3blue1brownNon-newtonian calculus
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What is it like to discover and develop a whole field of mathematics? This entry answers that question by walking you through the thoughts and reasoning that could lead to discovering a field of mathematics called Non-Newtonian calculus.
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This was fun exposition to read because of how you comprehensively broke down the operations of what makes a derivative and an anti-derivative and played with it. To be honest, I’ll need to read this a few more times to also be able to play with what you’ve made. After reading through this document some few passes, does then that mean this calculus you’ve defined reside best on a non-cartesian plane? Overeall, neat work, I hope you decide to try and create an animation of what happens when we introduce “OR” (via Def 1.4). These individual scores contributed to your Ranking score: Motivation: 9 Clarity: 5 Novelty: 9 Memorability:10
The approach of the writer is just marvellous. Though it’s not an intro to calculus, this is an excellent article for someone who knows the basic definition of calculus. This is also really really good for someone who wants to learn to play with mathematics and to really understand how mathematics should be learnt. 👍
Very much similar to my article’s philosophy towards learning mathematics. Great job.
A well-reasoned exploration of properties, feels like a cute research project. It felt a bit long-winded though.
An interesting extension of calculus.
it’s a looooooooong read. effort went in for sure. but this is allmost a full afternoon activity.
Basically a textbook, does nothing to keep me hooked.
It was interesting to see how anyone can rediscover maths, and also the paths that were taken to reach to conclusions. It was enjoyable to see the generalisation and the thought put into it.