Just because you're used to so many languages that replicate normal mathematical notation with infix arithmetic doesn't mean that's the only way, nor does it mean that it is the best way. I don't know lisp, but I believe that what you meant was (+ 1 1).
There's no reason why infix notation should be considered superior to prefix notation. It's only due to historical reasons that it's so common. Just yesterday, I was reading some proofs about formulas written in formal languages, and some of the proofs were superflously complicated because they chose to use infix and other colloquial rules - if S-Expressions were to be used, the proofs would have been elementary - just to be clear, the proofs weren't specifically about languages using infix notation, but because infix syntax was involved, they did get more complicated.
>>10 If Lisp had gone postfix they could have eliminated most of the parens
Nope, 3 2 1 - + in postfix notation can be written as + - 1 2 3 in prefix notation.
Lisp parens are there because of code=data=cons cells and making variable arity of functions possible.
The second result was proved by Cantor in 1878, but only became intuitively apparent in 1890, when Giuseppe Peano introduced the space-filling curves, curved lines that twist and turn enough to fill the whole of any square, or cube, or hypercube, or finite-dimensional space. These curves can be used to define a one-to-one correspondence between the points in the side of a square and those in the square.