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	Fix errors in the manual found by Ivan Zuboff - libzahl - big integer library
	git clone git://git.suckless.org/libzahl
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	---
	commit cf4b5d338225ac30d8f7434768c45619928bf3bf
	parent aeb5e44a98cb4158528206c079654357b1c75b16
	Author: Mattias Andrée <[email protected]>
	Date: Wed, 30 Nov 2016 10:55:09 +0100

	Fix errors in the manual found by Ivan Zuboff

	Signed-off-by: Mattias Andrée <[email protected]>

	Diffstat:
	M doc/not-implemented.tex \| 17 +++++++++--------
	M doc/number-theory.tex \| 2 +-

	2 files changed, 10 insertions(+), 9 deletions(-)
	---
	diff --git a/doc/not-implemented.tex b/doc/not-implemented.tex
	@@ -2,11 +2,12 @@
	\label{chap:Not implemented}

	In this chapter we maintain a list of
	-features we have chosen not to implement,
	-but would fit into libzahl, had we not have
	-our priorities straight. Functions listed
	-herein will only be implemented if it is
	-shown that it would be overwhelmingly
	+features we have chosen not to implement at
	+the moment, but may add when libzahl matures,
	+but to a separate library that could be made
	+to support multiple bignum libraries. Functions
	+listed herein will only be implemented if it
	+is shown that it would be overwhelmingly
	advantageous. For each feature, a sample
	implementation or a mathematical expression
	on which you can base your implementation is
	@@ -25,9 +26,9 @@ and therefore do not fit into libzahl,
	and will not be included in this chapter.
	Operators and functions that grow so
	ridiculously fast that a tiny lookup table
	-constructed to cover all practical input
	-will also not be included in this chapter,
	-nor in libzahl.
	+can be constructed to cover all practical
	+input will also not be included in this
	+chapter, nor in libzahl.

	\vspace{1cm}
	\minitoc
	diff --git a/doc/number-theory.tex b/doc/number-theory.tex
	@@ -208,7 +208,7 @@ It is certain that {\tt a} is not prime.
	If and only if {\tt NONPRIME} is returned, a
	value will be assigned to {\tt w} — unless
	{\tt w} is {\tt NULL}. This will be the witness
	-of {\tt a}'s completeness. If $a \le 2$, it
	+of {\tt a}'s completeness. If $a \le 1$, it
	is not really composite, and the value of
	{\tt a} is copied into {\tt w}.