Comparative Guts

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Comparative
Guts

Die geometrische Darstellung des Stomachion-Diagramms — Das quadratische Blatt ist in geometrische Figuren, meist Dreiecke, unterteilt. Das Blatt ist mit einem 12x12 Gitternetz versehen, das mit feinen schwarzen gestrichelten Linien ausgeführt ist. Das Gitternetz besteht also aus 144 Quadraten. Vor diesen Hintergrund bilden durchgehende, breitere und schwarze Linien die geometrischen Figuren. Vier Linien durchschneiden die gesamte Fläche des quadratischen Blatts. Eine vertikale Senkrechte halbiert es in zwei Rechtecke. Diese wiederum werden durch Diagonalen in je zwei rechtwinklige Dreiecke geteilt. Im Rechteck links verläuft die Diagonale von links unten nach rechts oben, im Rechteck rechts von rechts unten nach links oben. Eine weitere Linie verläuft diagonal von links oben nach rechts unten über das quadratische Blatt. Sie schneidet die Diagonale im linken Rechteck und die vertikale Senkrechte. Außerdem teilt sie das Quadrat in zwei gleichschenklige Dreiecke. Die rechten Winkel dieser Dreiecke befinden sich links unten und rechts oben. Kürzere Linien unterteilen die so entstandenen Dreiecke in weitere unregelmäßige Dreiecke, zwei unregelmäßige Vierecke und ein unregelmäßiges Fünfeck. Sowohl in den beiden Rechtecken als auch in den beiden gleichschenkligen Dreiecken befinden sich sieben geometrische Figuren. —— The geometric representation of the Stomachion diagram — The square sheet is divided into geometric figures, mostly triangles. The sheet has a 12x12 grid with fine black dotted lines. The grid thus consists of 144 squares. Overlaid on this grid background, there are continuous, broader, and black lines that form the geometric figures. Four lines cut through the entire surface of the square sheet. A vertical perpendicular line divides it into two rectangles. These, in turn, are divided by diagonal lines into two right-angled triangles each. In the rectangle on the left, the diagonal runs from the bottom left to the top right. In the rectangle on the right, the diagonal runs from the bottom right to the top left. Across the entire square sheet, another line runs diagonally from the top left to the bottom right. It intersects the diagonal in the left rectangle and the vertical perpendicular. It also divides the entire square sheet into two isosceles triangles. The right angles of these triangles are at the bottom left and top right. Shorter lines divide the triangles, thus creating further irregular triangles, two irregular squares, and an irregular pentagon. There are seven geometric figures in both of the two rectangles and the two isosceles triangles.  

Exploring the Inside of the Body
through Time and Space

This is a comparative exhibition about the human body, and in particular about one body part, the ‘guts’. For these purposes, ‘guts’ refers to everything found inside the lower torso, the organs and parts traditionally linked to nutrition and digestion, but also endowed with emotional, ethical, and metaphysical significance, depending on the representation and narrative.

By offering access to culturally, socially, historically, and sensorially different experiential contexts, Comparative Guts allows the visitor a glimpse into the variety and richness of embodied self-definition, human imagination about our (as well as animal) bodies’ physiology and functioning, our embodied exchange with the external world, and the religious significance of the way we are ‘made’ as living creatures. This dive into difference is simultaneously an enlightening illustration of what is common and shared among living beings.

The ‘guts’ are treated here in as neutral and universal a fashion as possible: not necessarily as functional parts of an organism or as a medical item, but as realities experienced in various ways. The most basic distinction is the sensed, volumetric one: solids for the fleshy organs (such as those referred to in English as the liver and the stomach), coils for the intestines and other parts endowed with complexity, folds, and fluidity, and wholes for the guts understood as part of a coherent whole, be it continuous or assembled.