I get really frustrated when very well educated people bemoan the mathematics education that students get. You very rarely find a well educated mathematician going on an (ill informed) crusade about how "knowing dates in history is not useful in real life".
Much of the education a student receives is going to be used generically. In history they may not have to recall the exact facts, names, figures, dates etc but an understanding of why things happened and how things happened can be incredibly useful in understanding the world around you.
I teach mathematics and the higher level mathematics you have learned the more you appreciate just how it is involved in every single aspect of daily life. You may not CHOOSE to sit down and write an equation of motion for walking across the road but that does not mean you are not using mathematics in a variety of ways.
It can be mundane (working out change when shopping) or quite advanced and interesting maths (working out the quickest route to the shops) or involve linear algebra (some economics perhaps pertaining to the industry that is producing the goods you are going to the shops to buy).
Whatever mathematics it is it has an unreasonable effectiveness in everyday life.
Learning algebra isn't meant to instil a magical calculation machine to solve quadratic equations in a child's mind, it is meant as introduction to methods of problem solving, setting up problems, analysing them, rewording them, simplifying them.
I would be interested to hear this gentleman's opinion on whether students should be able to problem solve in the workplace.
Admittedly, there are some aspects of the curriculum I might choose to replace.
e.g. in the UK, instead of doing, say, circle theorems, I might choose to go back to learning matrices at an early age, these can be developed and used to do transformations and solving simultaneous equations at GCSE - which IS done, but only in the further mathematics A Level. While circle theorems instil a sense of pure mathematics, elements of proof and abstract maths, I still think that learning matrices would be a better stepping stone to solving problems and give a better foundation for mathematics, economics, physics, engineering etc.
Much of the education a student receives is going to be used generically. In history they may not have to recall the exact facts, names, figures, dates etc but an understanding of why things happened and how things happened can be incredibly useful in understanding the world around you.
I teach mathematics and the higher level mathematics you have learned the more you appreciate just how it is involved in every single aspect of daily life. You may not CHOOSE to sit down and write an equation of motion for walking across the road but that does not mean you are not using mathematics in a variety of ways.
It can be mundane (working out change when shopping) or quite advanced and interesting maths (working out the quickest route to the shops) or involve linear algebra (some economics perhaps pertaining to the industry that is producing the goods you are going to the shops to buy).
Whatever mathematics it is it has an unreasonable effectiveness in everyday life.
Learning algebra isn't meant to instil a magical calculation machine to solve quadratic equations in a child's mind, it is meant as introduction to methods of problem solving, setting up problems, analysing them, rewording them, simplifying them.
I would be interested to hear this gentleman's opinion on whether students should be able to problem solve in the workplace.
Admittedly, there are some aspects of the curriculum I might choose to replace.
e.g. in the UK, instead of doing, say, circle theorems, I might choose to go back to learning matrices at an early age, these can be developed and used to do transformations and solving simultaneous equations at GCSE - which IS done, but only in the further mathematics A Level. While circle theorems instil a sense of pure mathematics, elements of proof and abstract maths, I still think that learning matrices would be a better stepping stone to solving problems and give a better foundation for mathematics, economics, physics, engineering etc.


