Is that yours, all ready for tomorrow's recycling?
Is that yours, all ready for tomorrow's recycling?
That's not his street, or mine before you ask .Is that yours, all ready for tomorrow's recycling?
Only because he can't remember the safe word." Magnu doth protest too much, methinks "
Hope it’s not me! I normally put the wipers on for a fellow Elgrand driver.He should have bought an Alphard..
I bet you're hoping the binmen aren't late this week
NismoOnly because he can't remember the safe word.
By now she couldn't wait to get away
I was. I thought the 'expert' would have loved the chance to partake in a driving conversation.Not surprised.
There’s a limit point on cornersIn a Tesco queue earlier, and some guy was joking about woman drivers, specifically reversing. The woman he (and then I) was talking to was a self proclaimed expert driver. Great she said he was. I asked her if she heels and toes and rev matches downshifts. She looked at me blankly. Not having a clue what I was on about. I then asked her if she analysed the road conditions before setting out today and adjusted her driving style accordingly? I asked her how does she find using the limit point on corners. By now she couldn't wait to get away
There’s a limit point on corners
I did Topology in uni MathsA limit point of a set S in a topological space X is a point x (which is in X, but not necessarily in S) that can be "approximated" by points of S in the sense that every neighbourhood of x with respect to the topology on X also contains a point of S other than x itself. Note that x does not have to be an element of S.
If you say soA limit point of a set S in a topological space X is a point x (which is in X, but not necessarily in S) that can be "approximated" by points of S in the sense that every neighbourhood of x with respect to the topology on X also contains a point of S other than x itself. Note that x does not have to be an element of S.
That is exactly was he said to her at the queue.A limit point of a set S in a topological space X is a point x (which is in X, but not necessarily in S) that can be "approximated" by points of S in the sense that every neighbourhood of x with respect to the topology on X also contains a point of S other than x itself. Note that x does not have to be an element of S.