I always loved Mathematics. When I was a small child I would
have my mother set sums on scrap pieces of paper – the backs of envelopes, the
torn off ends of cereal cartons- and while she beavered away ensuring the house
looked like it should have been shining off the cover of Women’s Weekly, I
would solve the additions, subtractions, multiplications and divisions.
Education was delivered differently. We sang song our tables
with no real understanding, drew a working out margin to show the thought
processes we had used, wrote pages and pages of numbers, and had daily mental
Arithmetic. Calculators, if you discount the abacus which we did not have access
to and didn’t even know about in my parochial little school, were not available
for general consumption.
I arrived at boarding school at the start of my fourth year
at high school and discovered to my horror that I couldn’t do Maths. Or so the
teacher finally convinced me. She was known to have a brilliant mind, but to be
an absolute dud in transferring knowledge to fertile minds. I laboured for
hours, filled pages and pages with working out, setting out, pondering and
solutions. But if the answer was wrong, her response was that I had not done my
work. And if I laughed, she smacked me with the ruler.
Moving in to my final years I took the basis course that I
could get away with. At the trial
external exams no-one in the class go over 15%. Thank god for my father’s foresight
in booking me some private tuition with a local teacher who helped me to get a decent
pass and restored some faith in my ability to understand.
At university I found logic –The highest form of Mathematics they say- an
discovered what it was to shift into an entirely new brain space.
There have been some light bulb Mathematical moments over
the years.
One was when the new Mathematics syllabus was being
introduced into NSW and I had the regional consultant on my staff. His
responsibility was to shift thinking about ‘thinking mathematically’. I went to
a professional learning session with him where the teacher asked people to do a
particular mathematical problem in their head and then to explain how they had
arrived at the answer. There were as many different ways of reaching the
solution as there were participants in the room. The second thing the teacher
did was give us a solution and ask us to devise the problem- The answer is 7, what is the question?
This was my sort of Mathematics.
Another was on reading Steven Hawking's And God Created the Integers, when I discovered that the square in
Pythagoras’ theorem (which I know and have applied a thousand times) actually
means a physical as well as a mathematical square. The theory suddenly made
sense.
I read somewhere that 70% of all scientific knowledge is
proven to be inaccurate or downright wrong, over a thirty year period. It doesn’t
seem to be the case with Mathematics.
This year I am doing Year
9 Maths. My granddaughter and I tackle it each week. I’m amazed that as I look
at the text book I am seeing exactly the same things I remember from my youth –
except it now has cartoons. We’re up to quadratic equations and parabolas. This
is where my confidence begins to slide and I get flashbacks to Year 10. But we are saved by a Year 11 student
demonstrating solutions on YouTube.
And we both get it.
I recall asking my high
school teacher when we would ever use parabolas in real life. She said I would
need it to build bridges.
Metaphorical or physical? I ponder.
I haven’t built one yet
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This week's Art Works
Still creating tea cosies. Now for the Epic Christmas Markets to be held on December 14 and 15. I am applying my mathematical skills, but not a quadratic equation in sight.
Pencil me in for tea |
Hmmn !! - pondering - as I remember that high school maths teacher - and the ruler - and wail as I still know buzzing of the literary mathematics other than being able to balance the books - but pythagoras theorem, quadratic equations, parabolas???? - I reach for the dictionary to rediscover long forgotten words - and that damned ruler - Ow!!!
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