An artist's impression of a mojo
Mojos come and mojos go. Mine seems to go missing with alarming frequency and I’m sure that somewhere out there a mountain rises up, stacked high with all the ones we have lost, rotating at different speeds, their multiple colours mingling in a psychedelic whirl. (That's how I see mojos, but I may be confusing them with yoyos.)
I’m full of admiration for those many dedicated bloggers who keep hold of theirs and come up with something new every day; I know it’s no mean feat and not something I could do. That said, this blog has somehow managed to make it to six years old today (and more than 450 posts!) How did that happen?!
When it was just a mere baby (on its first birthday) I posted…
‘I
had no idea quite what I was doing when I tentatively chose my template,
figured out something to do with widgets, typed my first post and, with my
heart in my mouth, clicked on ‘publish’.
I don’t think that much has changed, I still have no idea quite
what I’m doing - but I like doing it whenever I can. And to everyone who’s ever taken the trouble to have a look/read/listen, especially if you’re still doing so and have been kind enough to comment, a very big thank you - I really appreciate it!
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PS Today's birthday jamboree bag contains some things on the theme of six:
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PS Today's birthday jamboree bag contains some things on the theme of six:
Sneaker Pimps: Six Underground
A Six Spot Burnet moth
The Prisoner: Number 6 badge
Detail from my beetle print blouse
(seeing as they're six-legged...)
Remember this?
6 is a 'perfect number', mathematically,
because when you add up all the number's divisors
(a number by which it can be divided without leaving a remainder)
it equals the number itself.
I.e. 6 can be divided by 1, 2 and 3.
1 + 2 + 3 = 6.
Perfect numbers are rare.
(Any mention of maths on these pages is also rare)
The Prisoner: Number 6 badge
Detail from my beetle print blouse
(seeing as they're six-legged...)
6 is a 'perfect number', mathematically,
because when you add up all the number's divisors
(a number by which it can be divided without leaving a remainder)
it equals the number itself.
I.e. 6 can be divided by 1, 2 and 3.
1 + 2 + 3 = 6.
Perfect numbers are rare.
(Any mention of maths on these pages is also rare)




