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You are here		thehousecarpenter.wordpress.com Notes on proving the completeness theorem for propositional logic \| The House Carpenter
\|	\|	inquiryintoinquiry.com Praeclarum Theorema \| Inquiry Into Inquiry	1.2 parsecs away Travel
\|	\|	Introduction The praeclarum theorema, or splendid theorem, is a theorem of propositional calculus noted and named by G.W.Leibniz, who stated and proved it in the following manner. If a is b and d is c, then ad will be bc. This is a fine theorem, which is proved in this way: a is b, therefore...	1.2 parsecs away Travel
\|	\|	nickdrozd.github.io Proving the Second Incompleteness Theorem from the First \| Something Something Programming	2.1 parsecs away Travel
\|	\|	Goedel's first incompleteness theorem is the claim that any sound, consistent formal system of sufficient power is incomplete; that is, there are statements in the language of the system that can neither be proved nor disproved. Traditionally the theorem is proved by exhbiting a statement g which is provably equivalent to a statement encoding its own disprovability in the system S.	2.1 parsecs away Travel
\|	\|	alanrendall.wordpress.com The Malgrange preparation theorem \| Hydrobates	2.7 parsecs away Travel
\|	\|	The theorem of the title is about dividing smooth functions by other smooth functions or, in other words, representing a given smooth function in terms of products of other smooth functions. A large part of the account which follows is based on that in the book 'Normal Forms and Unfoldings for Local Dynamical Systems' by...	2.7 parsecs away Travel
\|	\|	lauramcinerneydotcom.wordpress.com June #blogsync - My Best Classroom Explanations \| The Echo Chamber	6.4 parsecs away Travel
\|		Reblogged on WordPress.com	6.4 parsecs away Travel