Freakonomics is, undoubtedly, a brilliant book of essays which almost effortlessly uses causality to knit together seemingly disparate truths. However, for me at times it was a hard set of scenarios to grasp. The problem is not the details, but numbers. Economics, as is the case with so many branches of the sciences, relies on a strong mathematical base: understanding how figures interact and create the foundations of this and other scientific disciplines is pretty much essential. I have always struggled with maths, for as long as memory exists: words are natural, almost fluid but the same has never been true with calculations or equations.
In fact, I have nightmares sometimes over the basic inability to cope with mental arithmetic. If there is homework that involves the discipline, I’ll politely remind either son or daughter that dad’s the better person to ask. ‘In mathematics, something must be invested before anything is gained,’ writes David Berlinski in his book ‘One, Two Three’, a study of the basics of mathematical principle: ‘what is gained is never quite so palpable as what has been invested.’ Once I realised that my mind was the problem and not complexity of equations, it began a train of thought that seemed worth sharing.
When asking the question ‘Why am I terrible at maths?’ there were a lot of possible solutions, including the possibility that I might suffer from dyscalculia, which is a form of dyslexia. It is considered a specific developmental disorder, with an estimate that up to 6% of the population could suffer from some form of number ‘blindness.’ This ties in with the inability to read musical notation (despite having been taught to) and my total inability to remember people’s names, which has caused me issues for decades.
However, over time, and with practice, mathematical competence has improved. What normally tends to happen, and this was most definitely the case whenever Levitt and Dubner used numbers to make a point, I’d simply switch off and skip the sections which asked for specific concentration. This had become the way I dealt with other issues too, even when sitting and listening to mathematical discussions. Was it really my brain at fault? In the spirit of using causality to look beyond the obvious, I sought answers from my past. When did the issues with maths truly begin, and could a mental disorder be the cause?
In the early 1960’s Sir James Pitman (grandson of Sir Isaac Pitman, inventor of a shorthand system) created the Initial Teaching Alphabet (or ITA for short) which was meant to help children learn to read. It meant that, as a child, I was taught two alphabets for basic comprehension and not one: for instance, I will when tired still spell like as liek (with that middle vowel sound part of the ITA ‘phonics’ system, as you can see on the end of the third line of the picture above.) This same confusion remains after decades: I’d not linked this with possible mathematical shortcomings until very recently.
Enter RadioLab, ‘where sound illuminates ideas, and the boundaries blur between science, philosophy, and human experience.’ This WNYC podcast is much beloved by my husband, and I’ve begun to become a fan myself over time. In this case, Season 6 Episode 5 [Numbers] was the causal link required to jump from one point in a personal chronology to another. In the segment ‘Innate Numbers’ comes explanation and understanding that, as children, we have no concept of numbers whatsoever, and the strict linear progression from 1-10 has to be quite vigorously reinforced before cognition occurs.
Suddenly, I appear to have discovered a causal connection that not only makes sense, but that feels innately correct. However, thoughts are not facts, and if I want to know the real truth over whether my struggles with ITA as a child really have contributed to a disconnect with maths in subsequent decades, there are other possibilities to consider. I won’t win prizes for mental arithmetic speed any time soon: however from these initial issues, a fear and general lack of interest in mathematics no longer exists.
As I push myself into learning more about my own body, challenging how problems are dealt with, comes a deeper awareness of how reaction to stimulus occurs, using the mental tools I wield with most comfort. It is why, I suspect, poetry rhyming feels far more comfortable than the dissonance of imagery and metaphor: those things work better as prose, and poems are more fluid and natural when flowing almost as music. Then, looking at how my mind now reacts to music, there is no longer simply the enjoyment of lyrics or melody, but a rediscovery of how numbers dictate rhythm.
In this regard, mathematics is the most natural thing in the world: chord progressions and key changes are inherently built into my make-up: at 10 I was a fairly prodigious recorder player, and it was suggested I might take up the clarinet or oboe as a way not only to help with asthma, but to develop the ability… yet issues reading music effectively scuppered the dream. The bigger problem however wasn’t a technical glitch in processes, but a deeper set issue, which only now is being actively addressed.
My biggest single issue with an inability to grasp mathematics is fear.
For a very long time, exercise was the same. Intimidated by others, there was no desire to make an effort, coupled with the belief I simply wasn’t good enough. That changed when knees began to hurt not because of exertion, but simply lack of use. An exercise regime then began with thirty minutes of walking a day, and would extend after taking daughter to school, just around the corner. As the walks got longer I used maths to measure progress, thanks to the Fitbit tracker on my wrist.
That journey now means my own body weight can be lifted, that stamina and strength have been built where none existed before. I’ve lost six inches around my waist, yet weight has remained pretty much static in the last ten months. Here’s another mathematical conundrum: counting calories since the start of the year, I am undoubtedly fitter and slimmer than was the case when this began, yet the numbers say I should be thinner. If I’m being accurate with the reporting of calorie intake, who is to blame?
Well, that’s simple. All those cups of tea have a calorific content. Each snack that wasn’t recorded eventually adds up. Food dropped on the floor and then eaten does not have no calorific value, despite what your brain might try and argue as otherwise. I might be able to fool myself, but the truth remains constant and intractable. Mathematics relies on everybody playing by a very specific set of unmalleable rules. You cannot be creative and hope nobody notices. Even high profile politicians can’t do that and expect to escape scot free.
Understanding yourself is an exercise in causality. What Freakonomics has done for me is open the door into a world I knew existed, but was too afraid to explore in detail. The final piece in that puzzle has been a course in Mindfulness that was begun (and abandoned) earlier in the year, but restarted a few weeks ago. Thanks to meditation there is now an ability to quieten my mind sufficiently to eliminate everything except coping with the moment. This has busted that door to my mind off its hinges, forcing the reassessment of a ton of stuff that has tumbled out.
Only by putting all the pieces of a puzzle together will one be able to understand the picture presented. For me, mathematics was always boring, pointless and ultimately something little cared for. After reading Freakonomics, there’s no instant desire to go solve complex equations, but I did make myself go back and read anything again I glossed over due to complexity. There’s now an enthusiasm to grasp the stuff that doesn’t make sense on the first read, rather than walking away and this is most definitely a step in the right direction.
When I began the Internet of Words project, this was one of the overriding objectives: make people think. What is now apparent is that it wasn’t just a desire that could benefit other people: this is becoming a deeply personal journey into past, present and future. By challenging our shortcomings, there can often come revelations about the reasons why individuals think and act as they do. It is often the most difficult task to do so, because of the fear of so many things: rejection, disappointment and unhappiness. Except, sometimes by embracing these feelings, comes a deeper understanding of what matters most.
Mathematics no longer scares me, and its comprehension is a shortcoming I’ll work to improve upon. Like everything else, it forms a complex and unique part of what is my whole. Understanding that is never likely to happen overnight, and becomes as much a part of life as clothing choices and dinner contents. However, if there’s never the desire to think past the basic life decisions made, true development as a person is a long way off. In this regard I am more than grateful to Messrs Levitt and Dubner, for helping me take a step into a far more interesting and challenging Universe.