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Two
Approaches
to Gene Regulation
by John W. Little, PhD
We are interested
in the process of gene regulation — how cells turn their genes
on and off. We study this process in bacteria and their viruses. These
model organisms are easy to study: they grow rapidly, and are good
systems for both our favorite approaches, genetics and biochemistry.
In addition, they show interesting gene regulatory behaviors, as described
below.
We take two diverse approaches to studying gene regulation. One, a
standard approach for biochemists, is often called “reductionist”.
In this approach, a system is analyzed in ever finer and finer detail,
focusing progressively on mechanisms by which the regulation works.
The other approach, a relatively new one for us and one that is becoming
trendy throughout biology, is often termed “systems behavior”.
In this approach, one looks at the behavior of the overall system,
seeking to understand and predict how the interactions among its components
lead to the overall observed behavior of the system. A familiar example
is the operation of a thermostat to maintain a constant temperature
in a home.
Mechanisms
of gene regulation — the
SOS regulatory system
This bacterial
regulatory system controls the cellular response to treatments that
damage DNA. It is controlled by two proteins — a “repressor”
called LexA that turns off a group of about 40 “SOS genes”
during normal cell growth, and a second protein called RecA that is
activated when the cellular DNA is damaged. Activated RecA inactivates
LexA by stimulating a specific proteolytic cleavage of LexA; this
reaction cuts LexA into two fragments, which are no longer active
as a repressor. This turns on the SOS genes for as long as the RecA
remains activated.
Our major contribution to this field has been
to figure out how LexA cleavage works. RecA, it turns out, acts indirectly
to stimulate a latent self-cleavage activity of LexA. That is, LexA
has a built-in self-destruction capability, but this is normally held
in check as described below. Our evidence shows that LexA has an active
site, like any enzyme, which contains a binding pocket for the substrate
and a catalytic center to carry out the chemistry of cleavage at a
specific bond. Although we do not yet understand how RecA stimulates
LexA self-cleavage, the following structural evidence provides a tempting
and testable model.
We recently determined the crystal structures of several
forms of LexA, together with colleagues at the University of British
Columbia (Vancouver, Canada). These structures support a model to
help us understand why LexA cleavage does not occur in an uncontrolled
way. We see two forms of the LexA molecule (see Figure 1): A “cleavable”
(C) form, in which the cleavage site is positioned in the active site
in a way that allows rapid cleavage of the protein to occur, and a
“non-cleavable” (NC) form, in which the cleavage site
lies distant from the active site. We believe that the latter form
normally predominates in the cell, preventing cleavage, and that RecA
acts in some way to stabilize the cleavable conformation, perhaps
by binding tightly to it. This would greatly speed the rate of cleavage.
To help understand how RecA acts, we are currently trying to determine
where RecA binds on the LexA molecule, partly in collaboration with
Prof. Vicki Wysocki (Department of Chemistry).
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Fig. 1:
Two forms of LexA. The active site and cleavage site are depicted
in white; the red portion of the molecule moves into the active
site in the form on the right. |
Systems
behavior of phageλ
Complex gene
regulatory circuits have many interlocking components, each of which
influences the action of several others. These interactions give rise
to “systems behavior” such as negative feedback (like
a thermostat), positive feedback (like a microphone in front of a
speaker), and non-linearity. These factors make the operation of such
circuits very difficult to intuit. Phageλ is one of the best-understood
regulatory circuits: Most or all of the components are known; their
interactions are understood; and the consequences of these interactions
are known. Importantly, however, λ has all of the systems behaviors
mentioned above, making it difficult to predict the behavior of mutants
(which alter components and/or their interactions). λ also
has several other “systems” properties. Its genes can
be expressed in either of two stable patterns, making a so-called
“bistable switch”; it can switch from one stable state
to the other (the “genetic switch”); and the genetic switch
has “threshold behavior” (Fig. 2), that is, it responds
poorly to a low level of stimulus, but at a particular set-point,
response abruptly becomes efficient.
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Fig. 2:
Threshold behavior of the phage lambda genetic switch. At
higher stimulus,
the switch becomes efficient (as detected by an increase in
the output).
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We are studying
the λ circuitry in three different ways: First, we are removing
one or several of the components that are believed to make the circuitry
work properly; second, we are analyzing systems properties, such as
threshold behavior, to determine how these operate and how their behavior
is determined; and finally, we are carrying out computer simulation
of the λ circuit, in collaboration with Prof. Adam Arkin (U.C.
Berkeley) with the goal of making a computer model that can predict
the properties of mutants in the circuitry.
When we remove several different components of the
circuitry that the textbooks say are important, we find that we can
compensate for their loss by other changes in the system. These findings
suggest that complex systems evolved by first making a simple ground
plan, and then elaborating this in a later stage by adding refinements
that gave more optimal behavior. In this view, the components we have
removed are such refinements. These studies also show that the circuitry
is "robust" — it can tolerate quantitative or qualitative
changes in the components without destroying its operation. We believe
that robustness is also important in the evolution of complex circuitry.
We can isolate mutants that alter the set-point for the threshold
behavior; these mutations alter one of several components. These studies
help show how the set-point is controlled, and support the idea that
this set-point has evolved to an optimal value. Finally, our computer
simulations, still in progress, have developed a model that has bistable
behavior; this behavior is altered by changes that we know experimentally
to affect the operation of the circuitry. We hope soon to add the
genetic switch to this model.
Biological
Sciences West
P.O. Box 210088 ·Tucson, AZ 85721-0088
Tel: (520) 621-9185 FAX (520) 621-9288
Department
of Biochemistry and Molecular Biophysics
The University of Arizona
Updated June 1,
2004
http://www.biochem.arizona.edu/
All contents copyright ©2001 - 2004. All rights reserved.
cherylr@u.arizona.edu
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