I never learned about The Great Fire apart from 'there was once a big fire in London, which killed lots of people' which to me seems to explain the national deep-seated concern for fire safety. It was such a traumatic event that it went deep into the nation's subconscious and forms part of what 'being English' means.
DS didn't learn about it either - the cohort ahead of his did it in Y2, the cohort behind him in Y1, but somehow his cohort missed out.
So when I was helping out in Y1 I had no clue about Samual Pepys let alone how his name should be pronounced. It doesn't look like a tricky one so wouldn't have occurred to me to look up. The Y1 kids corrected me and I was astounded ;)
Re the maths, I'm continental European and we learned it 1x2, 2x2, 3x2 etc EXCEPT that we didn't really do any rote learning of tables. We did learn the multiplication facts, but not in 'tables' where you chant the multiplications in a specific order.
DS here in England was taught with arrays, where it is crystal clear that 3 rows of 4 (colums) is exactly the same (it is the exact same graphic/image and everything) as 4 columns of 3 (rows). So inversely, when you read 3x4 then the three can stand for rows or for columns, and the 4 vice versa. Saying that 3x4 must be 3 rows of 4, and that interpreting 3x4 as 3 columns of 4 would be wrong, has nothing to do with maths, is not even a linguistic question, but is purely cultural.
Just last night I came across an indication that it is still 'English' to say 3x4 is 3, 'timesed by 4', so 3+3+3+3. I was watching a video aimed at parents, explaining how multiplication is taught in schools at KS2, by Pearson (Abacus). Far from 3x4 being three lots of 4, it was explained as very important that x4 is understood as the 'x4 machine'. You can put any number through the 'x4' machine. Each number you put through the machine gets 'timesed' by 4. You can then also put it through from the other end to get the inverse operation.
When you're coming from 'clever counting' (e.g. counting in fours), and interpret 3x4 as three lots of four, then it would seem intuitive to go 1x4, 2x4, 3x4 and counterintuitive to go 4x1, 4x2, 4x3.
But when you're coming from 'clever counting' and interpret 3x4 as three, through the x4 machine, then it makes sense to go 4, through the x1 machine, 4 through the x2 machine, 4 through the x3 machine, ...
But as soon as you leave the 'clever counting' behind, then it seems intuitive again to go 1 through the x4 machine, 2 through the x4 machine, ... so 1x4, 2x4, 3x4...
So I would say that the 'x machine' lends itself to both ways, doing 4x1, 4x2, 4x3 if we are looking at what happens to 4 as it goes through bigger x-machines/gets multiplied by bigger and bigger numbers, OR 1x4, 2x4, 3x4 if we are looking at what happens to various numbers as they go through the x4 machine.