Comment by Theodores

The example of git has another aspect to it - teamwork. If you are working on your lonesome then you really can have just the one branch and use git for backup purposes. You get a nice record of your work and you can roll back files to before the stage when you broke them. The rest of git beyond that seems a bit complicated, perhaps something that a genius linux developer might need but not necessary for your simple presence on the web. Heck, tarballs seem better suited to the task in hand and git really does seem to be solving a problem you think you don't have.

However, if you are working in a team with live code that needs to be updated in a formal way then the rest of git makes sense. It no longer seems to be theoretical mumbo jumbo, you have to learn this stuff to get work done and to stay on the team. At that stage you have someone such as a team lead who is able to actually teach you. It does relate to the project in hand and is not just some textbook example. You become a convert and git is solving problems you do have.

There is a slight chicken and egg with this though as you need to be able to use git to be in the team but learning it properly needs the team environment. It is like learning to play cricket all by yourself.

Maths is not something that the real world provides great examples for. Personally I get excited if I have to use basic trigonometry for work. If I have to use something like simultaneous equations I am ecstatic about it. Yet in maths education this real world 'advanced stuff' is just beginner grade. It doesn't even get a mention in the two inch thick maths textbooks from my undergraduate degree. The two inch thick maths textbook is utterly devoid of a single real world application, it is just symbols all the way.

If I was to make a TV series then it would be on the history of mathematics. In the day job I once used a formula that some Persian guy worked out 2500 years ago. I can't remember the specifics but I had a great feeling of standing on the shoulders of giants. This Persian guy didn't have a calculator, a computer, a biro, paper as we know it, the internet to quickly find answers or even the number zero. Yet his maths was neater than every example on Stack Overflow I found to help me with what I needed. So what was the problem he had to solve to come up with brilliant maths? How can we use his maths to solve problems in today's world? As soon as you start looking at maths with some incredible history telling the story it comes alive and is interesting. Importantly in this way of learning maths the actual formulas can be looked up rather than learned by rote. It is the application that matters rather than the abstract.