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You are here		almostsuremath.com Algebraic Probability (continued) - Almost Sure
\|	\|	thatsmaths.com Elusive Transcendentals - ThatsMaths	3.6 parsecs away Travel
\|	\|	The numbers are usually studied in layers of increasing subtlety and intricacy. We start with the natural, or counting, numbers $latex {\mathbb{N} = \{ 1, 2, 3, \dots \}}&fg=000000$. Then come the whole numbers or integers, $latex {\mathbb{Z} = \{ \dots, -2, -1, 0, 1, 2, \dots \}}&fg=000000$. All the ratios of these (avoiding division...	3.6 parsecs away Travel
\|	\|	qchu.wordpress.com The representation theory of the additive group scheme \| Annoying Precision	2.9 parsecs away Travel
\|	\|	In this post we'll describe the representation theory of theadditive group scheme$latex \mathbb{G}_a$ over a field $latex k$. The answer turns out to depend dramatically on whether or not $latex k$ has characteristic zero. Preliminaries over an arbitrary ring (All rings and algebras are commutative unless otherwise stated.) The additive group scheme $latex \mathbb{G}_a$ over...	2.9 parsecs away Travel
\|	\|	terrytao.wordpress.com 245B, Notes 12: Continuous functions on locally compact Hausdorff spaces \| What's new	3.9 parsecs away Travel
\|	\|	A key theme in real analysis is that of studying general functions $latex {f: X \rightarrow {\bf R}}&fg=000000$ or $latex {f: X \rightarrow {\bf C}}&fg=000000$ by first approximating them b	3.9 parsecs away Travel
\|	\|	github.com GitHub - riktw/LitexTang9KExperiments	22.3 parsecs away Travel
\|		Contribute to riktw/LitexTang9KExperiments development by creating an account on GitHub.	22.3 parsecs away Travel