* Wadsworth Center, Division of Molecular Medicine, New York State Department of Health, Albany, New York 12201-0509;
and Department of Biomedical Sciences, State University of New York, Albany, New York 12222
Kinetochore microtubules (kMts) are a subset of spindle microtubules that bind directly to the kinetochore to form the kinetochore fiber (K-fiber). The K-fiber in turn interacts with the kinetochore to produce chromosome motion toward the attached spindle pole. We have examined K-fiber maturation in PtK1 cells using same-cell video light microscopy/serial section EM. During congression, the kinetochore moving away from its spindle pole (i.e., the trailing kinetochore) and its leading, poleward moving sister both have variable numbers of kMts, but the trailing kinetochore always has at least twice as many kMts as the leading kinetochore. A comparison of Mt numbers on sister kinetochores of congressing chromosomes with their direction of motion, as well as distance from their associated spindle poles, reveals that the direction of motion is not determined by kMt number or total kMt length. The same result was observed for oscillating metaphase chromosomes. These data demonstrate that the tendency of a kinetochore to move poleward is not positively correlated with the kMt number. At late prometaphase, the average number of Mts on fully congressed kinetochores is 19.7 ± 6.7 (n = 94), at late metaphase 24.3 ± 4.9 (n = 62), and at early anaphase 27.8 ± 6.3 (n = 65). Differences between these distributions are statistically significant. The increased kMt number during early anaphase, relative to late metaphase, reflects the increased kMt stability at anaphase onset. Treatment of late metaphase cells with 1 µM taxol inhibits anaphase onset, but produces the same kMt distribution as in early anaphase: 28.7 ± 7.4 (n = 54). Thus, a full complement of kMts is not sufficient to induce anaphase onset. We also measured the time course for kMt acquisition and determined an initial rate of 1.9 kMts/min. This rate accelerates up to 10-fold during the course of K-fiber maturation, suggesting an increased concentration of Mt plus ends in the vicinity of the kinetochore at late metaphase and/or cooperativity for kMt acquisition.
Proper chromosome segregation during mitosis is
achieved via a complex and variable series of movements that include the rapid poleward translation of
monoorienting chromosomes, oscillation of monooriented
chromosomes toward and away from their attached spindle pole, bipolar attachment followed by congression to
the spindle equator, oscillation of congressed chromosomes around the spindle equator, and poleward migration of sister chromatids during anaphase (reviewed in
Skibbens et al., 1993 After initial attachment, kinetochore P motion is accompanied by kMt disassembly, while AP motion is accompanied by kMt assembly (reviewed in Hyman and Mitchison,
1992 One of the unresolved issues of chromosome motion is
the molecular mechanism for biasing kinetochore movement during congression. Traction fiber models postulate
that the strength of poleward force acting on the kinetochore is proportional to the length of its kinetochore fiber
(K-fiber; e.g., Hays et al., 1982 The kinetochore has also been implicated in control of
the cell cycle. In many cells, transition into anaphase is inhibited by a cell cycle checkpoint (Hartwell and Weinert,
1989 Although the kMt number is potentially an important
factor in defining the direction of kinetochore (i.e., chromosome) motion and anaphase onset, there is little reliable data on how kMt number changes with the duration
of kinetochore attachment, direction of motion, or the
stage of mitosis. In animal cells, reliable kMt counts have
been determined only on metaphase or anaphase chromosomes (e.g., Brinkley and Cartwright, 1971 Video-enhanced Light Microscopy
Stock cultures of PtK1 cells (2N = 11) were maintained in Hepes-buffered
L15 media and grown on glass coverslips, as described by Rieder et al.
(1994) Electron Microscopy
Cells were fixed for a total of 30 min in 2.5% glutaraldehyde, washed with
phosphate buffer, and postfixed for 60 min with 2% OsO4. They were then
treated for 1 min with 0.15% tannic acid and stained en bloc for 60 min
with 1% uranyl acetate. En block staining was followed by a graded ethanol dehydration series, clearing with propylene oxide, and flat embedding
in Epon (see Roos, 1973 Consecutive serial sections were viewed on an electron microscope
(model 910; Carl Zeiss, Inc., Thornwood, NY), using an accelerating voltage of 80 kV, an LaB6 filament, and the Köhler illumination system. Images of metaphase, anaphase, and taxol-treated cells were recorded at
×5,000, and those of prometaphase cells at ×3,150 or ×4,000 on electron
microscope film (S0163; Kodak, Rochester, NY). At these magnifications,
all the spindle contained in each section could be captured on a single negative, and selected areas of the negative could be enlarged to identify
kMts accurately.
Data Analysis
kMts were counted from digitally scanned micrographs of serial sections.
The kinetochore region of each chromosome was scanned into a 320 × 320-pixel window using a modified Dage model 81 camera (Michigan
City, IN) with an Androx ICS-400 image-processing board (Imaging Solutions Corporation, Natick, MA) in a Sun 3/260 host computer (Mountain
View, CA) (Hindus, 1992 From each kinetochore, kMts were counted at least twice, on different
days, by the same person, and the average value of the counting trials was
recorded. If the counting trials differed by more than 20%, the number
was counted again, and the best fit to all trials was recorded. The counting
error was assessed from the variation between duplicate (or in some cases
triplicate) counting trials in the following way. For each kinetochore, the variation between multiple counting trials was used to calculate a "counting standard deviation" that was then divided by the reported kMt value.
The latter operation normalized values so that counting standard deviations from different kinetochores could be averaged. The average counting standard deviation of 53 kinetochores, from three different cells, was
0.08. Since the normalized value is a fractional value (i.e., a ratio between
the counting standard deviation and kMt number), we concluded that the
counting error was 8%, or ±2.0 kMts for kinetochores with 25 kMts. To
assess possible bias introduced by having one person make all of the counts, eight other people were asked to count the number of kMts on
four metaphase kinetochores using the stated criteria. On average, the
kMt number was the same as when a single person made the counts, but
the estimated counting error was slightly higher (12%).
Distances between the spindle poles and kinetochores of monooriented
or congressing chromosomes were measured in three dimensions, using the
Sterecon software package for serial section reconstruction and quantitative measurements (Marko and Leith, 1996 For statistical analyses, the relevant data were entered into Quattro Pro
version 6.0 (Novell, Inc., Orem, Utah), and the functions for computing
averages, standard deviation, Student's t test, z test, and regression analysis were used. For comparisons of prometaphase, metaphase, anaphase,
and taxol distributions, the z test was appropriate because of the relatively
large sample sizes (n > 30). For comparisons of kMt numbers on sister kinetochores of bioriented chromosomes, the t-test was used because of the small sample sizes. Analyses involving the time course of kMt acquisition
were aided by Mathematica 2.2 (Wolfram Research, Inc., Champaign, IL).
Equations
Initially we modeled K-fiber maturation as a simple association/dissociation reaction:
; Rieder and Salmon, 1994
). A wealth
of evidence demonstrates that the forces producing these
movements are principally derived from different types of
interactions between chromosomes and spindle microtubules (Mts)1 (e.g., reviews by Rieder and Salmon, 1994
;
Desai and Mitchison, 1995
; Inoue and Salmon, 1995
).
Thus, the rapid movement observed upon initial attachment is generated from interactions between the corona of
the attaching kinetochore and the lateral surface of the
Mts (Rieder and Alexander, 1990
). The subsequent slower poleward movements (P motion) of chromosomes are
generated primarily by interactions between the kinetochore and the plus ends of kinetochore microtubules
(kMts) (Gorbsky et al., 1988
; Nicklas, 1989
; Mitchison and
Salmon 1992
; Inoue and Salmon, 1995
; and for an alternative view, see Pickett-Heaps et al., 1996
). Finally, movements of chromosomes away from their attached spindle
pole (AP motion) are caused by an antagonistic pull on
one of the kinetochores and non-kMts exerting an ejection
force along the full length of chromosomes (reviewed in
Rieder and Salmon, 1994
; Khodjakov and Rieder, 1996
).
), with addition and removal of Mt subunits during assembly and disassembly occurring primarily at the kinetochore (reviewed in Mitchison and Salmon, 1992
). For this
reason, kinetochore-Mt interactions during P and AP motion are distinct, differing both in direction of motion along
the Mt lattice and in the dynamic instability state of kMts.
At all stages of mitosis, between initial attachment and mid-anaphase, kinetochores are capable of abruptly switching
between P and AP motion (reviewed in Skibbens et al.,
1993
; Khodjakov and Rieder, 1996
). As a result, attached
kinetochores on both monooriented and bioriented chromosomes frequently oscillate between stretches of P and AP
movement without affecting a net change in chromosome position. Oscillations continue even during congression
and anaphase, but in these stages of mitosis, net chromosome displacement occurs because individual kinetochores are biased to spend a greater percentage of time
moving in one particular direction (Skibbens et al., 1993
).
; Pickett-Heaps, 1986
; Fuge,
1989
). In support of this model, Hays and Salmon (1990)
found in meiotic grasshopper spermatocytes that when
one kinetochore of a fully congressed chromosome is partially destroyed by microbeam irradiation, the chromosome moved toward the pole attached to the undamaged
sister, with the final ratio of distances from the two poles
being inversely proportional to the ratio of the number of
kMts on each kinetochore. The authors interpreted this
data to reveal that the poleward force generated at each
kinetochore is proportional to the length of the K-fiber
times the number of kMts. On the other hand, Hyman and
Mitchison (1991a,b) argue from in vitro results that the
tendency of a kinetochore to move P decreases with the
acquisition of kMts. In their model, a minus-end motor
that is active during initial attachment is turned off as the
attached kinetochore of a monooriented chromosome acquires more kMts. When that chromosome becomes bioriented, the previously unattached sister kinetochore is initially more strongly biased toward P motion than its sister
because of a lower kMt number. This results in net displacement toward the spindle equator, and hence congression. In contrast to both of these models, Rieder and Salmon (1994; see also Khodjakov and Rieder, 1996
) argue
that tension created by polar ejection forces, as well as the
antagonistic pull of the sister kinetochore, causes a kinetochore to switch out of the P-moving state. In their model,
the polar ejection forces provide sufficient information
about location on the spindle to explain congression, and
the number of kMts in each K-fiber is relatively unimportant.
) that monitors unattached kinetochores (Rieder et al.,
1994
, 1995). This checkpoint also appears to be sensitive to
treatments that disrupt spindle Mt structure or interfere
with Mt dynamic instability (e.g., Jordan et al., 1992
; Wendell et al., 1993
; Rieder et al., 1994
). For example, treatment of HeLa cells with concentrations of vinblastine that
inhibit Mt dynamic instability without promoting Mt disassembly blocks entry into anaphase without major disruption of spindle organization (Wendell et al., 1993
). One of
the few structural differences detected in the spindles of
treated cells was that K-fibers had 30% fewer kMts. These
results suggest that a full complement of kMts might be required to pass the checkpoint, and that this may be the
mechanism by which damping dynamic instability inhibits
anaphase onset (Rieder et al., 1994
).
; Roos, 1973
; McIntosh et al., 1975
; Rieder, 1981a
; Cassimeris et al., 1990
; McDonald et al., 1992
), and no one attempted to correlate
the direction of chromosome motion with Mt numbers on
sister kinetochores. In this report, we present a comprehensive examination of K-fiber maturation during the
course of mitosis in PtK1 cells. Same-cell correlative video
light microscopy/serial-section EM was used to correlate
the number of kMts per kinetochore with the direction of
chromosome motion, length of the K-fiber, duration that
kinetochores were attached to the spindle, and the stage of
mitosis. We also examined metaphase cells that were inhibited from entering anaphase by treatment with taxol.
The results demonstrate that the P motion of the leading
kinetochore on a congressing chromosome can be induced
and sustained by only one or several Mts, even when the trailing kinetochore is attached to its pole by many more
Mts. Therefore, the tendency of a kinetochore to move P
is not positively correlated with kMt numbers. We also
found that a full complement of kMts is not sufficient to
overcome the checkpoint controlling the metaphase/
anaphase transition.
Materials and Methods
. For light microscopic observation, coverslips were mounted with
VALAP, in culture media, on perfusion chambers (reviewed by Rieder
and Cole, 1997
). Chromosome motion in mitotic cells was recorded by
time-lapse video, using differential interference contrast, on a Nikon Microphot FX (Melville, NY), with a 60× (NA = 1.4) objective, as described
by Waters et al. (1993)
. The recording rate was 15 frames/min, and the culture was maintained at 37°C using a block heater for the specimen stage.
Some cells were treated with 1 µM taxol (Calbiochem Corp., San Diego,
CA) in media containing 1% DMSO. At the appropriate time, cells were
rapidly fixed by perfusion with 2.5% glutaraldehyde in 0.1 M phosphate
buffer. As reported by Rieder and Alexander (1990)
, all motion ceased within one frame after the fixative reached the cell. After fixation, low
magnification frames were recorded, and the position of the filmed cell
was marked on the glass coverslip with an objective scribe. Coverslips
were then transferred to small chambers and processed for EM. Tracking
records were plotted from measurements of the distance between a kinetochore and its associated spindle pole in successive frames of the video
record, as described by Khodjakov and Rieder (1996)
.
). After curing, scribe marks were transferred to
the Epon, the glass coverslips were removed by etching, and the resulting preparations were trimmed and glued onto an Epon block for sectioning (Rieder, 1981b
). Silver-gray serial thin sections (~75 nm thick) were collected on Formvar-coated slot grids and subsequently stained with uranyl
acetate and lead citrate.
). The enlargements used were obtained by fitting the camera with a 105-mm lens and an auto extension ring. The image
pixel size was typically 2.7, 3.0, and 4.7 nm, respectively, for images recorded at ×5,000, ×4,000, and ×3,150. These values correspond to 13.5, 12.0, and 14.7 µm on the film. Objects of the appropriate size and shape were identified as kMts if they came within 50 nm of the outer kinetochore plate or were embedded in the corona material and had an image
density at least one third the density of the brightest kMts in the same digitized image. The analysis was aided by varying image contrast and by
placing images of the same kinetochore from neighboring serial sections
side by side on the computer monitor (Silicon Graphics, Mountain View,
CA, INDY). If the same kMt was identified in neighboring serial sections,
it was only counted in one section.
). Electron micrographs of the
serial section series were first examined on a light box to determine which
sections contained the midpoints of the spindle poles and the kinetochores. The corresponding micrographs were then digitized (pixel size = 20-30 nm) in sequence with enough of the intervening sections to enable
alignment in Sterecon. The depth dimension of the resulting image stack
was adjusted for the excluded sections, using an assumed section thickness
of 75 nm. Coordinates for the centers of poles and kinetochores were obtained within the resulting Sterecon reconstruction and were used to calculate three-dimensional (3D) distance vectors using the standard distance formula.
(1)
For this model, the rate at which kinetochores acquire kMts is
![]() |
(2) |
where A is the concentration of free Mt plus ends, B is the number of unoccupied sites on a kinetochore, C is the number of occupied sites (i.e., the
number of kMts), and k1 and k1 are the association and dissociation rate
constants. Since the growth of free Mts is continually initiated from the
spindle pole in large excess of the number of kMts, to a first approximation, the concentration of free Mt plus ends is independent of the course of the reaction. In addition, the number of unoccupied binding sites, B, can
be determined from the number of occupied sites, C, and the total binding
capacity (number of kMts bound at saturation), S, which is a constant.
Substituting these identities and rearranging, the rate equation becomes
![]() |
(3) |
![]() |
(4) |
The solution to Eq. 3 is
![]() |
(5) |
Since there are no kMts on the kinetochore until it becomes attached, C is 0 at time zero, and the initial rate of this pseudo-first order reaction is linear:
![]() |
(6) |
At equilibrium, the forward and reverse reactions must be balanced and, after rearrangement, the rate equation becomes
![]() |
(7) |
For the more complex model, where the association rate increases with time, we estimated the variation of k1 with time empirically:
![]() |
(8) |
By fitting our data to this function, we found that a = 0.05735, b = 0, and c = 0.00013. Modification of Eq. 3 to include the time dependence of k1 results in
![]() |
(9) |
Substituting the above constants a and c, as well as the previously determined saturation value and dissociation constant, results in the curve illustrated in Fig. 6 c.
Table IV. Variation of kMt Numbers with the Stage of Mitosis and Taxol Treatment |
A total of 36 mitotic cells were filmed, fixed at the appropriate time, and processed for subsequent serial section
analysis. Mts were scored as kMts if they came within 50 nm
of the kinetochore outer plate or were embedded into the
corona material and had at least one third the density of
the brightest kMts in the same digitized image (Fig. 1). All
counts were determined at least in duplicate, as described
in Materials and Methods, and from the multiple counting
trials of 53 different kinetochores, the counting error was
estimated to be 8%, or ±2.0 per 25 kMts.
Mt Numbers on Sister Kinetochores of Congressing Chromosomes
As a monooriented chromosome becomes bioriented, the newly attaching kinetochore is expected to have fewer Mts than its sister because the latter has been attached to the spindle for a longer time. However, the extent of this disparity has not been previously investigated, and little is known concerning how many Mts are needed to initiate congression (i.e., P motion of the newly attaching kinetochore) or the rate at which kinetochores acquire their full complement of kMts. We filmed late prometaphase cells (i.e., cells containing one to four monooriented chromosomes) until one of the monooriented chromosomes exhibited the in-plane rotation characteristic of biorientation and began moving toward the metaphase plate with the centromere region leading (e.g., Fig. 2, a and b). When this motion was well established, cells were rapidly fixed and processed for EM. Chromosomes tracked in vivo (see Materials and Methods) were readily identified from low magnification electron micrographs (Fig. 3 a), and kMts were counted from enlargements of the kinetochore region, as illustrated in Fig. 1 b.
The number of kMts found on sister kinetochores of five congressing chromosomes are listed in Table I. For all five determinations, at least twice as many kMts were attached to the AP-moving kinetochore, and in most cases, the disparity is much greater. To compare congressing chromosomes with fully congressed chromosomes, we defined a disparity ratio as the number of Mts attached to the sister kinetochore with the most Mts divided by the number of Mts attached to the sister with the least Mts. For congressing chromosomes, this ratio was always the number of Mts on the AP-moving kinetochore divided by the number on the P kinetochore. A comparison between disparity ratios of congressing and fully congressed chromosomes in the same prometaphase cells is given in Table II. (Fully congressed chromosomes were defined as those positioned at the metaphase plate.) Clearly, the number of kMts is more balanced on sister kinetochores of fully congressed chromosomes than it is on sister kinetochores of congressing chromosomes. Only a few of the former have disparity ratios greater than 2, and in some cases, the film record shows these to be newly congressed. Table II also shows that the disparity between sisters drops further as cells progress into metaphase, where the maximum ratio observed was only ~1.5.
Table I. Number of kMts and Distances from Spindle Poles for Congressing Chromosomes |
Table II. Disparity Ratios for Congressing, Late Prometaphase, and Late Metaphase Chromosomes |
From their data, Hays and Salmon (1990) argued that
the poleward force on a kinetochore depends on the kMt
number and the K-fiber length (i.e., F = cNL, where F = force, L = length of K-fiber, measured as the distance between the kinetochore and its associated spindle pole, N = number of kMts, and c is a proportionality constant). Assuming as Hays and Salmon (1990)
did, that the predominate direction of motion is indicative of which sister kinetochore experiences the greater poleward force, their model
predicts that the product of kMt number and K-fiber
length should be greater for the P-moving kinetochore
during congression (i.e., NAPLAP < NPLP). We evaluated
this prediction for the P and AP kinetochores listed in
Table I by measuring K-fiber lengths in 3D, as illustrated in Fig. 3 b, and multiplied by the corresponding kMt numbers. The resulting values are listed in Table I. Contrary
to the prediction of Hays and Salmon's balanced force
model, the product of length and number of kMts is 2.3-
8.4 times greater for the AP kinetochore in four of the five
congressing chromosomes. Thus, poleward force at the kinetochore is clearly not proportional to kMt number times K-fiber length during congression in PtK1 cells, and the
Hays and Salmon (1990)
assumption that the sister kinetochore possessing the most Mts experiences the greater P
force is not valid.
Comparing Mt Numbers on Sister Kinetochores of Oscillating Bioriented Chromosomes
We investigated the possibility that poleward force acting on the sister kinetochores of fully congressed chromosomes is related to the kMt number by determining Mt numbers on the sister kinetochores of fully congressed but oscillating chromosomes whose motion could be defined by the video record at the time of fixation (Fig. 4). AP-moving kinetochores had 25 ± 2.7 kMts, and P-moving kinetochores had 21 ± 3.1 kMts (Table IIIA). These differences are on the borderline of statistical significance (P = 0.028 in a two-tail t test), primarily because of the small sample sizes. One reason for the small sample size was that in any one optical plane, only a few of the chromosomes were oscillating to a significant extent during filming. As an alternative approach, we examined the film record of chromosomes with varying disparity in the number of kMts associated with each sister kinetochore. As seen in Table IIIB, the likelihood of pronounced oscillations was not correlated with the difference in the kMt number between sister kinetochores.
Table IIIA. Direction of Motion vs. Number of kMts on Individual Kinetochores |
Table IIIB. Detectable Motion vs. Difference in Number of kMts on Sister Kinetochores |
Comparing Mt Numbers on Fully Congressed Kinetochores in Prometaphase, Late Metaphase, and Early Anaphase Cells
As detailed in Table I, the number of kMts on the AP-moving kinetochore of congressing chromosomes varies
from 11 to 32. Kinetochores of fully congressed prometaphase chromosomes show a similar range in their number
of attached kMts (Table IV). This wide variability, as well
as the observation that none of the P kinetochores on congressing chromosomes had more than eight kMts, indicates that kinetochores acquire kMts relatively slowly, and
that only a few prometaphase kinetochores have a full
complement of kMts. If this is true, then kinetochores in
late metaphase cells should, on average, have more kMts
than prometaphase kinetochores, and the distribution of
kMt number should have less variability (i.e., a higher percentage of the kinetochores are expected to have a full
complement of kMts). To evaluate this prediction, we determined the number of kMts on nearly all of the kinetochores from three metaphase cells that were fixed 20-21
min after the last monooriented chromosome-initiated
congression. Since anaphase onset in PtK1 cells occurs at
23 min after the last monooriented chromosome initiates
congression (with a standard deviation of 1 min, Rieder et al.,
1994), these cells were in late metaphase at the time of fixation. The distributions of kMt numbers for prometaphase
and metaphase kinetochores are compared in Fig. 5 a and
Table IV. This comparison demonstrates that on average, late-metaphase kinetochores have more kMts and less
variability than prometaphase kinetochores, and the difference of the mean values is statistically significant (P = 6.5 × 10
7 in a one-tail z test).
Similarly, kinetochores from bioriented prometaphase
chromosomes are expected to have more kMts than kinetochores from monooriented prometaphase chromosomes
because the bioriented kinetochores on average have been
attached longer and because tension between sister kinetochores stabilizes kMt attachments, at least during meiosis
in grasshopper spermatocytes (Nicklas and Ward, 1994). As summarized in Table IV, kinetochores from bioriented
prometaphase chromosomes have an average of 19.7 ± 6.7 kMts, while kinetochores from monooriented prometaphase
kinetochores had only 11.9 ± 5.9 kMts. This difference is
highly significant (P = 4.4 × 10
10 in a one-tail z test).
Even at late metaphase, the kMt number varies over a relatively large range (Table IV), indicating that some kinetochores have not acquired their full complement of kMts and/or that kinetochore size (i.e., total kMt binding capacity) is variable. In fact, kinetochore size does vary over a three- to fourfold range (McEwen, B.F., A.B. Heagle, and C.L. Rieder, manuscript in preparation), but in the present analyses we circumvent this variably by looking at the average value for all or nearly all chromosomes in each cell.
To explore the possibility that late metaphase kinetochores are subsaturated, we determined the kMt number
on early anaphase kinetochores. Cells were filmed until it
was certain that anaphase had commenced (1-3 min after
chromatid separation), and then they were fixed for EM.
The average number of kMts observed at early anaphase
was 27.8 ± 6.3, or 3.5 more kMts than at metaphase (Table IV). Distributions of kMt number for late metaphase and
early anaphase are compared in Fig. 5 b. Clearly, the distribution shifts toward higher kMt numbers after anaphase
onset and this difference is statistically significant (P = 4.2 × 104 in a two-tail z test).
The Effect of Taxol Treatment on kMt Number
Moderate doses of taxol inhibit anaphase onset in PtK1
cells, presumably by preventing passage through a cell cycle checkpoint (e.g., Rieder et al., 1994). It is generally assumed that the average 23-min delay that occurs between
attachment of the last kinetochore to the spindle and
anaphase onset is the time required for biochemical events
downstream from the checkpoint release. However, this
could also represent the time required for the last attaching kinetochore to acquire the minimum complement of
kMts that is needed to shut down production of the anaphase inhibitor (see Rieder et al., 1995
). This would explain why HeLa cells treated with low levels of vinblastine
are blocked from anaphase onset, since treated cells have
30% fewer kMts per kinetochore (Wendell et al., 1993
).
Similarly, it is possible that taxol exerts its inhibition by
causing kMts to detach from the kinetochore.
To evaluate this hypothesis, we determined the Mt number on metaphase kinetochores after treatment for 1 h
with 1.0 µM taxol. The average kMt number was 23.2 ± 7.6, which is similar to the value observed on mature
metaphase kinetochores, but the standard deviation (7.6)
and the maximum number of kMts observed (46) were both higher. In addition, we noticed that the spindles were
abnormally short after 1 h of taxol treatment, with some
kinetochores as close as 2.2 µm to the pole (data not
shown). This observation is consistent with a recent report
by Waters et al. (1996a) that the spindle shortens during
taxol incubation because of the removal of kMt subunits
at the centrosome in the absence of plus-end assembly. Since it is possible that the average kMt number has also
been reduced by minus-end disassembly, we determined
the number of Mts on kinetochores from metaphase cells
treated for only 10 min with 1.0 µM taxol. These kinetochores had 28.7 ± 7.4 kMts (Table IV), and their Mt distribution was nearly identical to the kMt distribution found
in early anaphase (Fig. 5 c). Differences between anaphase
and 10-min taxol-treated cells are not statistically significant (P = 0.48 in a two-tail z test).
K-Fiber Maturation
The time course of K-fiber maturation was measured directly by filming cells from before nuclear envelope breakdown until fixation after specified lengths of time. kMts were counted on those kinetochores whose total time of attachment to the spindle could be determined unambiguously, including kinetochores from mono- and bioriented chromosomes and the congressing kinetochores reported in Table I. In most cases, initial attachment was recognized by a sudden jerk toward the spindle pole, followed by continuous P motion until the chromosome encountered an obstruction or underwent an oscillation. Frequently, chromosomes could be followed for up to 30 min after initial attachment. The data show considerable scatter in the time course (Fig. 6 a), indicating a large variability in the rate of kMt acquisition. Since the rate of kMt acquisition is expected to be proportional to the total Mt-binding capacity of a kinetochore, some of the scatter in Fig. 6 a undoubtedly arises from variations in the Mt-binding capacity between kinetochores. In addition, we observed indications that steric hindrance can affect the rate of kMt acquisition: in one prometaphase cell, several kinetochores were partially shielded from their attached spindle pole by the arms of other chromosomes, and all of these kinetochores had significantly fewer kMts than neighboring kinetochores that were on the spindle for an equivalent length of time (data not shown and not included in Fig. 6).
Based on our observations of K-fiber maturation, we determined a model to describe the process according to a
simple association/dissociation reaction, such as the one illustrated by Zhai et al., (1995) (also see Eqs. 1-7 in Materials and Methods). All parameters of the model (Eq. 5)
were experimentally determined. The maximum Mt binding capacity of kinetochores was estimated to be 35 from
the average kinetochore size and the maximum kMt packing density (see Rieder, 1982; McEwen, B.F., A.B. Heagle,
and C.L. Rieder, manuscript in preparation). The dissociation rate was set at 0.15 (min)
1, based on the 4.7-min half-life of kMts in PtK1 cells at 37°C (Zhai et al., 1995
). The association rate, k1, was estimated to be 0.053 (min)
1 from
the initial velocity of the reaction, 1.9 kMt/min. The latter was computed as specified in Eq. 6, using the first five time points from Fig. 6 a (i.e., the first 6 min of the reaction). These values were substituted into Eq. 5 to compute expected kMt values over the first 40 min. The resulting curve
is shown in Fig. 6 b, overlaying the data points of the measured time course. The computed equilibrium value (i.e.,
the plateau value of the overlay in Fig. 6 b) is 9.2 kMts, far
fewer than the average value of 24 kMts per kinetochore
observed at late metaphase (Table IV). To achieve an equilibrium value of 24 kMts/kinetochore, the initial velocity
needs to be 16.7 kMt/min, far faster than the observed initial rate of 1.9 kMt/min, unless the dissociation constant k
1, is lowered to 10
5 min
1. However, the latter corresponds to a kMt half-life of more than 3 h!
Since the time course data cannot be described by the simple association/dissociation model, we explored the possibility that the kMt acquisition rate increases during the course of the reaction (see Eqs. 8 and 9 in Materials and Methods). This could happen if the concentration of free Mt plus ends increases during the course of the reaction (see Eq. 4 a), and/or if there is cooperativity in kMt binding. The resulting curve, shown as an overlay on the data points in Fig. 6 c, satisfies the initial slow rate of kMt acquisition and approaches the equilibrium level observed at metaphase.
Measurements of Kinetochore Microtubule Number
Assessment of the variation between duplicate and triplicate kMt counts established that our average counting error is 8%. Since this is much less than the observed variation in kMt numbers (e.g., Table IV), counting error is not
a limiting factor in our analysis. A variation of 12% was
determined when eight different people counted, which indicates that the relative accuracy of our determinations is
higher than the absolute accuracy, despite efforts to carefully define which Mts will be counted as kMts. Nevertheless, our results for kMt numbers at metaphase agree well with previous studies of PtK1 kinetochores from several
different laboratories (Table V), using such widely different approaches as serial longitudinal sections (Brinkley
and Cartwright, 1971; Roos, 1973
; McIntosh et al., 1975
;
Cassimeris et al., 1990
), serial axial sections (Rieder, 1981a
;
McDonald et al., 1992
), cold treatment to depolymerize non-kMts (Rieder, 1981a
), and a 3D reconstruction via electron
tomography (McEwen et al., 1995
). This agreement with previously published results substantiates the validity of our
methodology. It is also noteworthy that we counted more
kinetochores to determine the metaphase distribution of
kMt number than all of the previous studies combined.
Table V. Previous Determinations of kMt Number on Metaphase PtK1 Kinetochores |
K-Fiber Maturation
One striking feature that emerges from our analysis is the
relatively slow initial rate of kMt acquisition (~1.9 kMt/
min). Others have anticipated a much faster rate (i.e., Merdes and De Mey, 1990; Zhai et al., 1996), although our results are consistent with Rieder and Alexander's (1990)
study of initial chromosome attachment in newt lung cells.
An association rate of 1.9 kMt/min is too slow to balance
the kMt dissociation rate estimated by Zhai et al., 1995
,
and still maintain 24 Mts/kinetochore at equilibrium, where
equilibrium is estimated as the average kMt number at
late metaphase (see Table IV). For this reason, the full
time course of K-fiber formation cannot be described by a
simple model of association/dissociation of kMts from independent binding sites on the kinetochore (see Fig. 6 b).
Rather, the results suggest that the rate of kMt acquisition
increases during K-fiber formation.
We cannot draw this conclusion directly from the prometaphase time course data without considering kMt numbers at metaphase (Table IV), which effectively provides 62 additional points to the upper right of the plot in Fig. 6 a. This makes it clear that the curve in Fig. 6 b reaches a plateau at far too few kMts. Analysis of the time course is hindered by variability in the data, some of which results from a twofold variation in the potential Mt-binding capacity of the kinetochores on different PtK1 chromosomes (McEwen, B.F., A.B. Heagle, and C.L. Rieder, manuscript in preparation). Another source of scatter is the variation in the density of free Mt plus ends caused by obstructions between the kinetochore and its spindle pole (see Results). It is also likely that the stochastic nature of Mt growth and the association/dissociation reaction contributes to the observed variability.
Our analysis assumes that kMt number has reached
equilibrium by late metaphase. Although we have no direct evidence for this, if equilibrium has not been reached,
then kMt numbers would still be increasing during late
metaphase. In this case, the discrepency between the data
and the simple association/dissociation model would be
even greater. An additional consideration is the accuracy of our estimation of the kMt saturation level, which is
based on measurements of the kinetochore outer plate
size and a maximum density of kMt packing (see Rieder,
1982). The kMt acquisition rate required to balance the dissociation rate does decrease if higher values for the saturation level are used in the calculations, but the time course
plot is not very sensitive to this parameter. Even with unrealistically large values for kMt saturation (i.e., on the order of 300 kMts), a curve based on the simple association/ dissociation model still fails to fit both the initial velocity and the metaphase distribution (calculations not shown).
Two likely mechanisms by which the association rate could
increase during K-fiber formation include an increase in
the concentration of free Mt plus ends in the vicinity of the
kinetochore and/or cooperativity. In early prometaphase,
when many kinetochores first attach to the spindle, the total amount of Mt polymer is about half its value at metaphase (Zhai et al., 1996). Thus the concentration of free
Mt plus ends rises during K-fiber formation, with the result that the kMt association rate is also predicted to rise (see Eq. 4 in Materials and Methods). For congression
during late prometaphase, the total Mt polymer level is
similar to metaphase, but the newly attached kinetochore
is generally positioned far from the spindle pole to which it
is connected, and hence in a region containing few Mt plus
ends emanating from that pole. This number progressively
increases as the chromosome congresses to the spindle
equator (see McIntosh and Landis, 1971
; Brinkley and Cartwright, 1971
). In this regard, it is interesting that congressing and monoorienting chromosomes have roughly
the same slow initial rate of kMt acquisition.
Cooperativity during K-fiber formation could result from
the favorable interactions between the kMts of an individual kinetochore, which make it easier for successive Mt
plus ends to bind. Such interactions and mechanical linkages are indicated by the natural bundling of kMts within a
K-fiber (e.g., Rieder, 1981a; McDonald et al., 1992
) and by
the cohesiveness of this bundle to micromanipulation (e.g.,
Nicklas et al., 1982
).
Recently, Zhai et al. (1996) determined that Mt polymer levels remain constant through prophase, decrease dramatically just after nuclear envelope breakdown, then slowly increase almost back to prophase values by metaphase. The decrease in total polymer immediately after nuclear envelope breakdown is caused by the increased dynamic instability of Mts, which Zhai et al. (1996) observed at the same time. Since the increased dynamic instability persists into anaphase, Zhai et al. (1996) proposed that the recovery of Mt polymer levels is caused by tension-driven polymerization/stabilization of kMts. However, their model assumes that the newly attaching kinetochore of a previously monooriented chromosome saturates rapidly so that during congression, it generally has a full complement of kMts. This assumption conflicts with the results presented here (Fig. 6 and Table I), which favor a model where most kMt polymer is generated by kinetochores slowly capturing and stabilizing longer kMts that reach the metaphase plate. In addition, Zhai et al. (1996) observed that most of the Mt polymer at metaphase remains sensitive to brief nocodazole treatment. These results indicate that the majority of the Mts formed after nuclear envelope breakdown are not kMts. It is possible that the non-kMts are stabilized by the high Mt density within the bipolar spindle.
The Direction a Bioriented Chromosome Moves Is Not Determined by the Relative Numbers of Mts on Its Sister Kinetochores
As a consequence of the slow initial rate of kMt acquisition, the disparity in the Mt number between sister kinetochores of congressing chromosomes is larger than was previously anticipated, and much larger than predicted by the formulation of Hays and Salmon (1990; see Table I). Indeed, in one example, we found 1 kMt "out-pulling" 26, and in another, 2 out-pulling 11. In contrast, the corresponding kinetochore-to-pole distances differ only by a factor of 2-3 (Table I). Thus, poleward force production during congression in somatic cells is not correlated with the product of kMt number and distance to the spindle pole, and in fact appears to be independent of kMt number. This conclusion can be extended to bioriented chromosomes at the metaphase plate, where we observed a slight inverse correlation between kMt number and direction of motion, and no correlation between kMt number and the probability of movement (Table III). Clearly, the number of Mts on attached kinetochores is not important for determining the direction of kinetochore motion in PtK1 cells.
The inconsistency between our data and the predictions
of Hays and Salmon (1990) could reflect differences in behavior between meiotic vs. mitotic systems and/or insect
vs. vertebrate cells. However, as in grasshopper spermatocytes, destruction of one kinetochore on congressed PtK1
chromosomes also induces the chromosome to move off
the spindle equator toward the pole attached to the nonirradiated kinetochore (McNeil and Berns, 1981
; Rieder et al.,
1995
). In addition, premature separation of sister chromatids by laser surgery invariably results in poleward migration of the individual kinetochores (Skibbens et al., 1995
;
Khodjakov and Rieder, 1996
). Thus, in mitotic systems,
equatorial positioning of bioriented chromosomes also requires the antagonistic poleward pull of sister kinetochores. Hays and Salmon's data (1990) demonstrate that
when kinetochore function is partially destroyed, the distance that chromosomes move from the spindle equator is
correlated with the number of attached kMts. However,
this correlation between the final chromosome position
and kMt number does not establish a cause and effect relationship. An alternative explanation is that both the number of Mts and the number of force-producing sites on the
kinetochore are reduced by irradiation, but only the latter
determines the final chromosome location (see Rieder and
Alexander, 1990
). This view is consistent with both our results and those of Hays and Salmon (1990)
.
Our results are inconsistent with traction fiber models
which postulate that the molecules producing poleward
force for chromosome motion reside along the K-fiber
(Hays et al., 1982; Pickett-Heaps, 1986
; Fuge, 1989
; Pickett-Heaps et al., 1996
). These models have been largely
abandoned in favor of the poleward force being generated primarily at the kinetochore by either kMt depolymerization or minus-end-directed Mt motor molecules, and secondarily at the spindle pole by poleward flux (reviewed by
McIntosh and Pfarr, 1991
; Rieder and Salmon, 1994
; Desai
and Mitchison, 1995
; Inoue and Salmon, 1995
; Vernos and
Karsenti, 1996
). However, like the traction fiber model, all
of these mechanisms also predict that force production
will depend on kMt number. For kMt depolymerization, the dependence should be linear, since each kMt releases
the same amount of chemical energy upon depolymerization. For Mt motor-driven motion, the relationship would
be more complex because the same amount of force could
be generated by several motor molecules interacting with
one kMt as by each motor molecule interacting with a different kMt (see Rieder and Alexander, 1990
). Nevertheless, when the kMt number is well below saturation, as it is
for the P kinetochore on congressing chromosomes, it is
probable that many of the motor molecules are unable to
form productive interactions with a kMt, either because
distances between motor molecules and the nearest kMt
are too large, and/or because of too much competition for
binding sites along each kMt. Thus, for motor molecules,
the kMt dependence of poleward force production should
be determined by the limiting factor, either the availability
of motors or the number of kMts.
Chromosome motion is also effected by polar ejection
forces, which are generated external to the kinetochore
and push the chromosome away from the nearest spindle
pole (reviewed in Rieder and Salmon, 1994; Khodjakov
and Rieder, 1996
; Vernos and Karsenti, 1996
). During
congression, polar ejection forces aid the leading kinetochore in moving the chromosome toward the metaphase
plate. However, this does not explain the lack of correlation
between kMt number and direction of motion because, in
the moment before biorientation, the monooriented chromosome is positioned at or oscillates about a point where
the P force generated by the kinetochore balances the polar ejection forces. If poleward force production were linearly dependent on the kMt number, then 1 kMt binding to the sister kinetochore would not drastically alter the
position of the balance point, and chromosomes would
generally move to the spindle equator slowly through a series of new balance points as the leading kinetochore gradually acquires more kMts. Instead, chromosomes congress
steadily to the spindle equator with few interruptions (e.g.,
Skibbens et al., 1993
; Khodjakov and Rieder, 1996
), indicating that the balance between astral ejection forces and
the P force of a monooriented chromosome is drastically
changed by the binding of a single kMt to the unattached
kinetochore, even when the originally attached kinetochore has nearly a full complement of kMts.
On the basis of in vitro results, Hyman and Mitchison
(1991a,b) postulated that kMt acquisition partially inhibits
poleward force generation by deactivating a kinetochore
minus-end-directed Mt motor such as cytoplasmic dynein.
This model is consistent with the data in Tables I and III,
because it predicts an inverse relationship between the
kMt number and poleward force generation. However, the
model also predicts that the distance between monooriented chromosomes and their attached spindle poles
should be directly related to kMt number because kinetochores with fewer kMts would generate more P force, and
hence on average be able to approach closer to the spindle
pole in their oscillation cycles before the tension level from
astral ejection forces causes switching into neutral (see
Salmon, 1989). We failed to detect a correlation between
kMt number and distance from the spindle pole (data not shown), in agreement with Cassimeris et al. (1994), who
failed to detect such a correlation in monopolar newt lung
spindles. Furthermore, the dynein-deactivation model fails
to account for how a single kinetochore can initiate congression after being prematurely separated from its sister
by laser surgery (Khodjakov et al., 1997
) or how kinetochore fragments from an unreplicated genome migrate to
the spindle equator (Wise and Brinkley, 1997
).
An Alternative Model for Congression
When laser surgery is used to separate chromatids of congressing chromosomes, the trailing kinetochore abruptly
stops moving AP and remains stationary for a variable
length of time (up to 60 s) before switching to P motion
(Khodjakov and Rieder, 1996). Thus, PtK1 kinetochores
that are moving AP are in a "neutral" (i.e., non-force-producing) state (see also Waters et al., 1996b
), and there is
an obligatory pause before the kinetochore is able to
switch back to the P force-producing state. Thus, congression is not a tug of war between two poleward producing
forces acting on the sister kinetochores: i.e., the leading kinetochore does not outpull the trailing kinetochore (see
also Skibbens et al., 1993
). Rather, the initial attachment
of the unattached kinetochore on a monooriented chromosome produces a sudden change in tension level that induces the previously attached kinetochore to switch into
the neutral state (see Skibbens et al., 1993
, Rieder and Salmon, 1994
, and Skibbens et al., 1995
). Aided by the astral ejection forces, the attaching (now leading) kinetochore would then be able to move the chromosome a considerable distance toward the metaphase plate before the
trailing kinetochore switches back into the force-producing or P motion state. After a brief reversal of direction
(most PtK1 and newt lung chromosomes show at least one
oscillation during congression, as seen in Fig. 2 b) that is
opposed by the polar ejection forces, the kinetochore closest to its pole again switches into the neutral state. By the
time it is able to switch back to the force-producing state
for a second time, the chromosome is near the metaphase
plate and the leading kinetochore undoubtedly has acquired
several kMts, since the rate of kMt acquisition increases
with time. Thus, a mechanism based on a tension-sensitive,
time-delayed switch, participation of polar ejection forces,
and deviation from a strict linear dependence of force production upon kMt number explains how congression can occur, even when there is a wide disparity of kMt numbers
between sister kinetochores. In fact, the kMt number appears to have very little to do with either congression or
the tendency for a kinetochore to be in the P state.
Distribution of kMt Number after Anaphase Onset and Taxol Treatment
The increase in kMt number we observed during early
anaphase appears to arise from a four to fivefold increase
in the stability of kMts that occurs with anaphase onset
(Zhai et al., 1995). At first glance, our results seem at variance with others who have observed that kMt number decreases during anaphase (e.g., Jensen, 1982
). Such a decrease is expected because the number of free Mts in the
vicinity of the kinetochore decreases for mammalian cells
during the course of anaphase (McIntosh and Landis,
1971
; Brinkley and Cartwright, 1971
), which in turn will reduce the rate of kMt acquisition. During early anaphase,
however, the chromosomes still display brief periods of
AP motion (Bajer, 1982
; Skibbens et al., 1993
), and they
are able to incorporate new Mts into their K-fibers (Wadsworth et al., 1989
). These data indicate that in contrast to
late anaphase, the concentration of dynamic Mt ends is still
sufficient to produce significant astral ejection forces and
kMt association. Therefore, it is probable that the rate of kMt association, which is dependent on the concentration
of free Mt plus ends, is also initially maintained at the metaphase level. Thus, the kMt number should show a transient rise with anaphase onset because of the decreased
dissociation rate, followed by a steady decline as the number of free Mt plus ends decreases. Indeed, this seems to
be indicated when our results for early anaphase are compared with those of McDonald et al. (1992)
, who found metaphase levels of kMts in PtK1 cells during mid-anaphase and less than metaphase levels at late anaphase. The transitory nature of the kMt increase is also indicated by the
greater variation (i.e., higher standard deviation) in kMt
number during early anaphase, as compared with late metaphase (Table IV).
When metaphase PtK1 cells are treated for 10 min with a
concentration of taxol that is sufficient to block anaphase
onset, the kMt number increases to the level seen in early
anaphase (Table IV). From this, we conclude that a full
complement of kMts is not sufficient to induce anaphase
onset, and that the checkpoint mechanism does not monitor kMt number. Alternative possibilities for effectors of
the metaphase/anaphase transition include dynamic instability of kMts and tension produced across the kinetochore (Rieder et al., 1994; Nicklas et al., 1995; Waters et
al., 1996a
).
The increased kMt number observed upon taxol treatment could be the result of a decrease in the kMt dissociation constant. Alternatively, the increase could also be the
result of more free Mt plus ends in the vicinity of the kinetochores, since taxol promotes Mt polymerization as well as
Mt stability (reviewed in Wilson and Jordan, 1994). The
increase in the kMt number is transient, however, as indicated by the lower kMt numbers for the 60-min treatment
(see Results) and by the larger standard deviation of kMt
numbers from taxol-treated cells compared with untreated
metaphase cells (Table IV). The decrease after longer incubations could indicate a subsequent drop in the concentration of free Mt plus ends near the kinetochores since
Mts no longer turn over frequently. The reduction in kMt
number could also result from the eventual depolymerization
of kMts from the minus end, since this activity is known to
continue in the presence of taxol (Waters et al., 1996a
).
Received for publication 9 January 1997 and in revised form 11 April 1997.
1. Abbreviations used in this paper: AP, away from the pole; 3D, three- dimensional; K-fiber, kinetochore fiber; kMts, kinetochore microtubules; Mts, microtubules; P, poleward.We thank Richard Cole for technical advice concerning video microscopy and chromosome tracking, and Drs. Alexey Khodjakov and Jeff Ault for critical comments on the manuscript and stimulating conversations during the project. We also thank Andrea Pouchak for technical assistance and Dr. Pawel Penczek and Christian Whiting for aid in interpreting the time course data. Eq. 3 was solved by Christian Whiting, producing Eqs. 5 and 9, and the empirical fit described by Eq. 8 was suggested by Dr. Penczek.
This study was supported by National Science Foundation grant No. MCB 94 20772 (to B.F. McEwen), and by National Institutes of Health grants GMS 40198 (to C.L. Rieder) and NCRR/BTP P41-01219, which partly supports the Wadsworth Center's Biological Microscopy and Image Reconstruction (BMIR) Facility as a National Biotechnological Resource. The video light microscopic component of BMIR is also supported by the Wadsworth Center as a core facility. The study also made use of the Visualization and Modeling for Biological Complexity facility funded by National Science Foundation grant No. BIR 9219043 (to J. Frank).
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