I think many people knows what I am thinking. The whole world knows I am not seeking independence, therefore is many Tibetan disappointed, and also some of our supporters - many Indians, many Europeans, many Americans are also disappointed because I am not seeking independence.
We seldom realize, for example that our most private thoughts and emotions are not actually our own. For we think in terms of languages and images which we did not invent, but which were given to us by our society.
I think it's important that we run that tension between the way things are, in terms of the way we're governed, and the way we sort of become complacent.
Little thinks, in the field, yon red-cloaked clown, Of thee, from the hill-top looking down; And the heifer, that lows in the upland farm, Far-heard, lows not thine ear to charm; The sexton tolling the bell at noon, Dreams not that great Napoleon Sto
When you take a tree that is rooted in the ground, and transfer it from one place to another, the tree will no longer bear fruit. And if it does, the fruit will not be as good as it was in its original place. This is a rule of nature. I think if I had left my country, I would be the same as the tree.
Sometimes during a show or a film, while you're shooting it, you'll think, "This is great, it's going to be fantastic, the script is incredible, and the actors are great, and everything is working out brilliantly." And then you see it, and you kind of go, "Oh god, it's not as good as I thought it was," and it doesn't get an audience to watch it. It only does a couple of festivals and then dies and whatever.
Incline us oh God! to think humbly of ourselves, to be severe only in the examination of our own conduct, to consider our fellow-creatures with kindness, and to judge of all they say and do with that charity which we would desire from them ourselves.
Arithmetic starts with the integers and proceeds by successively enlarging the number system by rational and negative numbers, irrational numbers, etc... But the next quite logical step after the reals, namely the introduction of infinitesimals, has simply been omitted. I think, in coming centuries it will be considered a great oddity in the history of mathematics that the first exact theory of infinitesimals was developed 300 years after the invention of the differential calculus.
I think the trick with knowledge is to “acquire it, and forget all except the perfume” - because it is noisy and sometimes drowns out one's own “brain voices”. The perfume part is important because it will help find the knowledge again to help get to the destinations the inner urges pick.