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  anchorContext: '\nWe don't need outermost parentheses\\. \\(We can write $\\lambda x.(\\lambda y.(x+y))$ instead of $(\\lambda x.(\\lambda y.(x+y)))$\\.\\)\nApplication is, by default, left associative\\. \\($f\\ x\\ y$ means "the function $f$ with inputs $x$ and $y$," i\\.e\\. $(f\\ x)\\ y$, not $f\\ (x\\ y)$\\.\\)\nThe scope of any $\\lambda$ is as large is possible\\. \\($\\lambda x.\\lambda y.x+y$ means $\\lambda x.(\\lambda y.(x+y))$, not $(\\lambda x.\\lambda y.x)+y$ or $\\lambda x.(\\lambda y.x)+y$ or anything like that\\.\\)\nWe can abbreviate sequences of $\\lambda$s\\. \\(As mentioned before, we can write $\\lambda xy.x+y$ for $\\lambda x.\\lambda y.x+y$\\.\\)\n',
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