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@@ -1,5 +1,8 @@
\chapter{Concept Art (1961)}
+\fancyhead{} \fancyfoot{} \fancyfoot[LE,RO]{\thepage}
+\fancyhead[LE]{\textsc{The New Modality}} \fancyhead[RO]{\textit{Concept Art (1961)}}
+
Concept art is first of all an art of which the material is concepts, as the
material of e.g. music is sound. Since concepts are closely bound up with
language, concept art is a kind of art of which the material is language. That
@@ -101,6 +104,8 @@ irrelevant to art (and knowledge).
\section{Concept Art Version of Mathematics System 3/26/61 (6/19/61)}
+\fancyhead[LE]{\textsc{Concept Art (1961)}} \fancyhead[RO]{\textit{Concept Art Version of Mathematics System 3/26/61 (6/19/61)}}
+
An element is the adjacent area (with figure \ref{implications} in it) so long as the
apparent, perceived, ratio of the length of the vertical line to that of the
horizontal line (the element's associated ratio) does not change.
@@ -126,6 +131,8 @@ order in which one sees them.]
\section{Implications---Concept Art Version of Colored Sheet Music No. 1 3/14/61 (10/11/61)}
+\fancyhead[LE]{\textsc{Concept Art (1961)}} \fancyhead[RO]{\textit{Implications---Concept Art Version of Colored Sheet Music No. 1 3/14/61 (10/11/61)}}
+
[This is a mathematical system without general concepts of statement,
implication, axiom, and proof. Instead, you make the object, and stipulate
by ostension that it is an axiom, theorem, or whatever. My thesis is that
@@ -170,6 +177,8 @@ reduction together constitute the theorem.
\section{Concept Art: \sysname{Innperseqs} (May--July 1961)}
+\fancyhead[LE]{\textsc{Concept Art (1961)}} \fancyhead[RO]{\textit{Concept Art: \sysname{Innperseqs} (May--July 1961)}}
+
\begin{sysrules}
A \enquote{h\u{a}lpoint} iff whatever is at any point in space, in the fading rainbow halo
which appears to surround a small bright light when one looks at it through
@@ -193,6 +202,8 @@ one member.
\section{\sysname{Indeterminacy}}
+\fancyhead[LE]{\textsc{Concept Art (1961)}} \fancyhead[RO]{\textit{Concept Art: \sysname{Indeterminacy}}}
+
\begin{sysrules}
A $\ulcorner$totally determinate inn`pers\u{e}q$\urcorner$ iff an inn`pers\u{e}q in which one is aware of
(specifies) all h\u{a}lpoints.