Monday, July 1, 2013
There's too much going on
Comic by Francis Burger, drawn in response to the discussions around 'Is Confusion a Form?', with Jane Guyer, Moises Lino e Silva and Kabiru Salami and others.
The Form of Life in the Studio
Zach Blas seeks to draw out questions of materiality and sociality embedded in studio-space in his response to William Kentridge's "Life in the Studio".
During his 4th Drawing Lesson on “Life in the Studio,”
William Kentridge stated that an idea is never enough--one must experiment,
make, do. It is through experimentation, Kentridge continues, that one reaches
unexpected meanings and new possibilities. But to experiment, the studio must
first be a “safe space” for uncertainty.
Kentridge’s presentation brings forth a series of
questions about when experimentation and uncertainty close down or reduce in
the artistic process. If the studio is the location of experimentation for
Kentridge, the presentation is not quite that. Kentridge works mostly from a
site of certainty: he reads and consults a notebook, and there is a visual
presentation timed to sync with his words (perhaps operated/advanced by an
assistant?). In short, there is a precision at work that is at odds with “life
in the studio.” Of course, there is room for a bit of uncertainty in the
presentation--but not much. And no questions are taken at the end, which makes
the event feel more like a performance than a talk, lecture, or lesson.
What is the studio for Kentridge? In theory, it’s a
place of irrational action, where utopia can be found and one can walk in
contemplation; the studio is receptive to what might be considered
non-knowledge, like stupidity and silliness. The studio is also a materials
repository, where paint and paper can be thrown and a multitude of photographic
equipment is at one’s disposal. The studio is not a gallery or storage
container for finished works but rather a repetitive testing area. In the end,
it’s a rather idyllic place for creative research, discovery, and the
production of the new.
In practice, (Kentridge’s) studio is more complicated.
Of course, it must exist in a specific location, such as a gentrified /
gentrifying area that brings along issues of race, class, and displacement. The
studio must also be supported by various economic factors to exist as such: a
wealthy art career permits the existence of staff and assistants, materials and
production equipment, as well as the time needed in the studio to actualize its
promise. While the artist studio can conceptually be a laboratory for creative
experimentation, it does not exist outside of economic conditions that always
bring forth questions of labor, exploitation, alienation, and reification. I
won’t say the studio is a factory (although, with some contemporary artists it
is exactly that), but the studio unavoidably incorporates aspects of the
factory.
Importantly, I am not accusing Kentridge of anything. I
am just taking his idea of the studio and pushing it further.
My question is this: if Kentridge himself said the idea
is never enough in artistic life, is “life in the studio,” as presented by
Kentridge, more idea than practice? That is, does “life in the studio,” as a
model for artistic practice, put forth certain assumptions about artistic
production, life, ability, desire, and politics as well as avoid other material
conditions of existence? I have already mentioned the economic issues that
often remain invisible yet are absolutely necessary for the studio to exist as
such, which reminds us that not all artists can / will have studios. However,
not all artists want Kentridge’s life in the studio; that model of artistic
production--bound within a permanent and enclosed space--is abandoned for
something else, such as a street, community, or public site.
Following Kentridge’s description of the artistic
process, perhaps today it is crucial to experiment, that is, make uncertain and
new, life in the studio. What would this be? To start, paints, papers,
pre-cinematic devices, and other common art materials are done away with. What
constitutes a material can be experimented with; maybe the presentation, the
seminar room, and forms of the public itself become materials. Today, such
experimental practices are most visible in art known as social practice, which
dramatically shifts the idea of the studio. Examples include autonomous,
artist-run schools like The Public School, Women on Waves’ abortion clinic on a
ship, and Toro Lab’s community interventions in Tijuana.
In short, life in the studio, as formulated by
Kentridge, is the pre-condition to artistic production. It is like Foucault’s
episteme or Ranciere’s distribution of the sensible. The form of the studio
sets the conditions for what is possible as artistic production.
Thus, life in the studio is a form that must be
constantly fractured, re-invented, so as not to stagnate and disappear into the
art world. The life in the studio requires many forms, and it is through the
many that the artist becomes practical and experimental.
Zach Blas is a PhD student in Literature, Information Science + Information Studies, Visual Studies at Duke University
Zach Blas is a PhD student in Literature, Information Science + Information Studies, Visual Studies at Duke University
Thinking Through Form: Meet the 2013 JWTC Participants
Zach Blas
Zach Blas is an artist-theorist whose work engages
technology, queerness, politics, and experimental research. He is the creator
of art group Queer Technologies, a founding member of The Public School Durham,
and a PhD candidate in The Graduate Program in Literature, Information Science
+ Information Studies, and Visual Studies at Duke University. Zach has recently
exhibited and lectured at Beta-Local,
San Juan, Puerto Rico; The Banff Centre, Banff, Canada; Center for 21st Century
Studies, Milwaukee, WI; Foundation for Art and Creative Technology, Liverpool,
United Kingdom; Honor Fraser, Los Angeles, CA; The HTMlles, Montreal, Canada;
Medialab Prado, Madrid, Spain; MIX NYC, New York; transmediale, Berlin,
Germany; and Los Angeles Contemporary Exhibitions, where he co-curated the 2011
group exhibition Speculative. Zach has published writings in Leper Creativity,
No More Potlucks, Rhizome, Version, Women Studies Quarterly, and co-edited The
Transreal: Political Aesthetics of Crossing Realities. He holds a Master of
Fine Art, Design Media Arts, University
of California Los Angeles. www.zachblas.info
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| Zach Blas, Mask-Wearer |
When Art Meets Revolution
Nancy Henaku contemplates music's transnational resonances and revolutionary role in her discussion of performances by Neo Muyanga and El-Warsha.
The discussion with
Neo and the El-warsha theatre company from Egypt was entertaining and yet
intellectually provocative. For me, it seemed interesting that in our bid to
discuss the significance of art (in this
case music) in revolutions, we ended up creating a form that was totally
different from the forms of presentation that we have had so far at the
workshop. The combination of speech, music, storytelling and a question and
answer session made the session polyphonic in a way that linked up with the
discussions we had been having on the multiplicity and dynamism of forms. What
we probably did not realize was that in that session we ended up creating a
form that exemplifies our discussions on “the life of forms”.
I found the sitting
arrangement particularly striking. With musicians and audience sitting in a
circular formation, there was little or no distance between the two. Coming
from Ghana, I was quickly reminded of the Akan storytelling tradition in which
there exists an intimate and personalized distance between the performer(s) and
audience. By using such an arrangement, we (the listeners) became involved in
the performance itself even before we became aware of it. For me, my position
in the discussion was dual. On the one hand, I was part of the process of
production. On another hand, I was a processor and critic of the kind of
knowledge produced in and through the discussion. Consequently, one could say
that the arrangement tied in perfectly with the hybridity of the session— a
combination of a discussion with a rehearsal.
| El-warsha performing with Neo Muyanga |
It seemed to me
that the performances were defined by a strong link between expression and
experience. For one thing, the texture of the musical performances brought to
the fore the centrality of orality in African performing arts. This was in
consonance with the oral cultural and literary background of the performers.
Also, apart from the fact that the combination of elements from traditional
hymns, urban church hymns and traditional South African music, the South
African music played and performed during the event pointed to the idea that
the elements within the songs are in themselves a means through which these
performers or composers expressed the duality inherent within their own
identities. Also, as explained in the discussion the unison seen in the South
African toitoi music and the performance by the El-warsha company from Egypt is
a crucial expression of affective states as well as different cultural modes.
Very central to our
discussion was the role of art in protests and revolutions. The assertion that
“at the very heart of every revolution is a vast history of storytelling”
seemed very profound indeed. Music and the arts have been pivotal in all
struggles for liberation across the world. In our discussion, our reference
points were the Egyptian revolution and the Apartheid struggles, but I can
think of the African American struggles and the roles that negro spirituals,
blues, jazz and pop music have played in expressing that experience. Music indeed
remains an important form of expression in the African struggle.
I came to
appreciate in our discussion that both revolutions (the struggle for
liberation) and storytelling (arts) need each other. On the one hand,
revolutions have a way of giving life and significance to the arts and
providing a whole history of human experiences which are then
re-presented/re-created through music and other forms of artistic expression.
It seems to me that without history (experience), there can be no arts. On the
other hand, without storytelling, revolution is useless because storytelling is
not just a means for calling people to action but it is also a repository or a
re-enactment of the history created via revolution.
I left the session
with the understanding that sorrow is not a negative force and that it is
actually through sorrow that the fuel for revolution and change is created.
Nancy Henaku is teaching assistant in the Department of English, University of Ghana
Sunday, June 30, 2013
Thinking Through Form: Meet the 2013 JWTC Participants
RitaGT
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| Source: RitaGT, Revolutionary- Composition 4 (2008) |
RitaGT
nasceu no Porto, 1980
Vive e
trabalha em Luanda, Angola.
Licenciada
em Design de Comunicação (2004) pela Faculdade de Belas-Artes da Universidade
do Porto. Realizou o Programa Erasmus na Sofia’s Fine Arts Academy, Bulgária.
Realizou o Curso avançado em Artes Visuais, Maumaus — Escola de Artes Visuais,
Lisboa e frequentou o mestrado na Malmö Art Academy — Lund University em Malmö,
Suécia. Das exposições individuais que realizou, destacam-se: A.I.R - African
Industrial Revolution na UNAP em Luanda(2012); Looting (Pilhagem), intervenção
de RitaGT no Museu do Traje (2010), Museu do Traje, Bienal de Viana do Castelo;
One Night [life] Event, Evento de uma Noite [Vida] (2009), Empty Cube, Lisboa;
Made in Europe, 10 Year Warranty (2009), Galeria Reflexus, Porto; e
Tropicalismos Luso e outras Naturezas Mortas (2007), PêSSEGOpráSEMANA, Porto.
Participa em diversas exposições colecticas, das quais de destacam: Mabaxa
(2012), Galeria Soso - Arte Contemporanea Africana, Luanda; A Filosofia do Dinheiro (2011), Museu da
Cidade; Amalia Nossa (2009/2010), CCB –
Museu Berardo, Lisboa; Opções & Futuros: Colecção da Fundação PLMJ (2007),
Arte Contempo, Lisboa; Anteciparte’07 (2007), Museu de História Natural,
Lisboa; e Prémio Rothschild (2007), Lisboa. Esteve em residência artística no
Casino Luxembourg (2005), no Luxemburgo, na ZDB (2007/08), e ao abrigo da bolsa
INOV-Art, na residência artística Capacete, Rio de Janeiro e São Paulo.
RitaGT
www.ritagt.com
www.ritagt.net
www.estudiocandonga.com
www.facebook.com/rita.gt1
Grouping Theories
Natasha Vally
Drawing on Jane Guyer's lecture "Is Confusion A Form", Natasha Vally unpacks mathematical group theory as a way of engaging varieties of form and their relationality.
Drawing on Jane Guyer's lecture "Is Confusion A Form", Natasha Vally unpacks mathematical group theory as a way of engaging varieties of form and their relationality.
The mathematics department at Wits is somewhere
called “the annex” on the third floor of central block “close to Sociology”. It
was only in my third year of a mathematics degree that I actually found the
department, by chance, and when it really wasn’t needed. The sense of confusion
and of the need to find somewhere and something at a relevant time but it being
stubbornly out of reach was how mathematics always felt to me.
This blog post won’t deal in any systematic way with
today’s not-lecture on “Confusion as a Form”. Perhaps like the speakers, I
think that to detail in a linear way the content of a lecture on confusion
would be dishonest and ill in formed. There is however reference to and
shameless phrase-borrowing from some of the themes, terms and forms that were
presented in this morning’s session.
Jane Guyer invoked mathematics and a need to engage
with the ways in which disciplines that we are less familiar with encounter
confusion. I luxuriated in Guyer’s mention of Boolean groups knowing very well
that the smugness of understanding something needed to get me through the many
anomalies and unknown categories of confusing future lectures. Groups, though,
there is a place I can fit in.
Group theory is the conductor in the orchestra of
mathematics. It is strictly taught as a method for analysing abstract and
physical systems.[i]
You spend years solving for x - listening to the music through your headphones
– and then you realise that there are organising principles which,
baton-wielding, conduct and order the possibilities of x. The x you were
solving for could not be any value that fit nicely, instead the possibilities
of its existence were bounded. Neo Muyanga, a leitmotif of the Workshop, has
an album – Dipalo – where the track names are mathematical equations. He
reminds us of the order in the tunes we drift away to and the drifting away in
the numbers we are attuned to. The reason many people tell you they like
mathematics is that a clear answer is possible. It’s a lie. The axiomatic
assumptions and background work allow for the illusion of an unambiguous answer
and it is in group theory where some of the foundations which format what is
and isn’t possible unfold.
There is something romantic about Mobius strips
which several of the talks on confusion elegantly knotted into their analyses.
Geometry is a more obviously tangible and visceral mathematics. The lack of
beginnings and ends appeals to our attraction to the undoing of binaries. It
also makes for the writing of good papers and art because we like punctuation
and lists of words: beginnings/ends, rise/fall, day/night, (dis)order. But we
should also keep an eye on the beginnings and ends, partly because they are
created and movable and thus open to subversion. This too has been a theme of
the workshop – what are the possibilities of using the discomfort of anomalous
forms to politically intervene to shift meanings and action? These are social
and material considerations.
| Source: cdninstructables.com |
Avoid the temptation to shut down when you see the
letters and symbols below which float outside of words and vocabularies that
you may be familiar with. Group theory invokes what Filip de Boeck, in his
paper read by Guyer, calls amalgamation,
where the theory tries to knot equations into the meta-discourse of the group. There
are four rules to qualify something as a group. They display many of the
concepts and themes raised when discussing confusion and order. What the
overview of group theory is intended to do is to foreground the disciplinary
similarities in the categorisations which we use to express belonging and
exclusion in numerous fields. It is not in any way mathematically rigorous.
If you can remember, take for example the equation
2 + x = 3
The task is to figure out what x is. Because we need
to do the same to either side of the equation (to maintain the equivalence), we
get
2 + x -2 = 3 -2
So, x = 1
But this was based on a presumption that we were
letting x be a positive number. If x only belonged to the category of negative
numbers then there would be no x to satisfy the equation: we couldn’t subtract
anything from 2 to give us 3.
What needs to be taken away from this is that a
decision is made (provided/accepted/imposed) as to what “things” x can and
cannot be.
Now, to generalise this
Say you have a • x = b
Then in group theory you ask these questions: What objects are a and b? To what class of objects is x allowed to belong? What is the operation
symbolized by the dot (•)?
The four “rules” that a mathematical sentence need to obey to be a group are:
- CLOSURE:
If a and b are in the group then a • b is also in the
group.
If two elements are part of a form and you perform
an action on these elements then the result is part of the form
- ASSOCIATIVITY:
If a, b and c are in the group then (a • b) • c = a • (b
• c).
If you perform an action on elements constituting a form
then as long as the sequence of elements remain the same, the order of their
grouping does not affect their belonging to that form
- IDENTITY:
There is an element e of the group such that for any element a
of the group
a • e = e • a = a.
There
is something in a form that when acting on an element gives you the result of
that element itself
- INVERSES:
For any element a of the group there is an element a-1
such that
- a
• a-1
= e
and - a-1
• a = e
Oi.
The point should be apparent though. These are some of the sorts of questions we ask when we think through forms, their content, their thingness and thinghood, their political and material ramifications and the important question of what happens when they are not actually an acceptable group, what happens to the thing x then? Struggling with different groups of theories may allow for a new way of getting to know the lives of forms we’ve been introduced to so far.
[i] Group
theory is an abstraction of symmetry, the notion that an object
of study may look the same from different points of view. While it is
relevant here, it may involve more mathematics than I can remember and more
symbols than Word easily makes available.
Natasha Vally is a PhD student at WiSER, University of the Witwatersrand
Friday, June 28, 2013
Thinking Through Form: Meet the 2013 JWTC Participants
Kim Gurney
Kim Gurney is a visual artist, independent
curator and freelance writer. She is affiliated to University of Cape Town's
African Centre for Cities (www.africancentreforicites.net) where she
contributes to a Public Culture Lab and University of Johannesburg's Research
Centre: Visual Identities in Art and Design (VIAD). Kim is happy to breathe
thinner air again at the JWTC after recently relocating from Johannesburg to
Cape Town but regrets the lack of an external brain hard drive! In between
workshop sessions, she is thinking about public space in Johannesburg, curating
a July emerging artists' exhibition, penning an article on 'cities of
tomorrow', making artwork that links financial hoax to language (www.kimgurney.com/fine-art)
and writing a paper about artists and uncertainty for a forthcoming conference.
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