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Department of Molecular Biology and Program in Neuroscience, Princeton University, Princeton, New Jersey
Submitted 14 January 2005; accepted in final form 28 March 2005
| ABSTRACT |
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| INTRODUCTION |
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Populations of synapses can undergo either LTP or LTD, thus making plasticity a bidirectional phenomenon (Dudek and Bear 1992
). LTP and LTD proceed by separate pathways with LTP depending on kinase activity (Malenka et al. 1989
; Malinow et al. 1989
) and LTD depending on phosphatase activity (Mulkey et al. 1993
). LTP and LTD can reverse one another (Dudek and Bear 1992
; Mulkey and Malenka 1992
), indicating a common final target of expression.
We reasoned that if the pathways leading to LTP and LTD were sufficiently independent, it should be possible to measure depression and potentiation as separate processes (Fig. 1A). A separation that occurs at downstream steps would have the advantage of preserving the activity dependence with which the mechanisms are activated in the naïve preparation. We studied hippocampal CA3-CA1 synapses, in which the neurotransmitter glutamate can act on AMPA-type, N-methyl-D-aspartate (NMDA)-type, and metabotropic receptors. Neural activity leading to plasticity acts through elevations in intracellular calcium, which activates both kinases and phosphatases. We used kinase and phosphatase inhibitors to reveal processes that could generate unidirectional potentiation or depression rules (Fig. 1B). We were also able to obtain similar rules by saturating potentiation or depression. The component rules could be mathematically recombined to form the original frequency-dependent learning rule. Taken together, these data account for how saturable potentiation- and depression-inducing processes combine to determine bidirectional plasticity.
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| METHODS |
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Transverse hippocampal slices (300 µm thick) from Sprague-Dawley rats (P14P21) were cut in ice-cold artificial cerebrospinal fluid (ACSF) comprising (in mM) 126 NaCl, 3 KCl, 1 NaH2PO4, 25 D-glucose, 25 NaHCO3, 2 CaCl2, and 1 MgCl2 saturated with 95% O2-5% CO2, incubated at 34°C for 1015 min, and transferred to a room-temperature interface chamber for
1 h before recording. For recordings slices were transferred to an immersion-type recording chamber and perfused at 24 mL/min with ACSF heated to 27.532°C except as indicated.
Extracellular field potential electrophysiology
For field potential recording the stimulation and recording electrodes were glass pipettes (112 M
when filled with 1 M NaCl or ACSF) placed >100 µm apart. The stimulus intensity (4085 µA, 0.1 ms) was set to give responses between 1/2 and 2/3 of the maximal response size (Dudek and Bear 1992
). Test stimuli were given at 0.03 Hz. Experiments started with 1020 min of baseline followed by a conditioning protocol of three trains of 100 pulses at 0.5100 Hz with 5 min of test pulses between trains. Paired-pulse facilitation was measured using an interpulse interval of 40 ms.
Drugs
To block LTP, K252a (Calbiochem) was prepared as a stock solution (1 mM in DMSO), stored at 20°C, and, on the day of the experiment, diluted to 10 µM with oxygenated ACSF containing Fast Green FCF (Sigma) as a tracer. K252a solution was pressure ejected (36 psi of 95% O2-5% CO2) through a 49 µm ID Kapton capillary tube placed near the recording site. Application of equal concentrations of DMSO and Fast Green FCF without K252a did not affect LTP (data not shown). KN-62 (LC Labs) was prepared as a 20 mM stock solution in DMSO, stored at 20°C, and bath applied at a final concentration of 10 µM (0.05% DMSO). To block LTD, slices were preincubated in 1 µM okadaic acid (LC Labs; in 0.1% DMSO, prepared fresh daily) for 13 h before recording. Preincubation of slices in 0.1% DMSO alone did not affect LTD (data not shown). To measure the acute effects of okadaic acid on basal transmission and paired-pulse facilitation, okadaic acid was applied at a final concentration of 1 µM (DMSO 0.1%, to match the incubation experiments) to a recirculating bath (2324°C). 0.1% DMSO alone had no effect on either basal transmission or paired-pulse facilitation (data not shown). [(+)-Alpha-methyl-4-carboxyphenylglycine] (MCPG) and DL-APV (Sigma) were prepared as stock solutions, kept at 20 and +4°C, respectively, and diluted to their final concentrations in ACSF. 6-Methyl-2-[phenylethynyl]-pyridine (MPEP; Sigma) was prepared as a stock solution in either water (pH with NaOH) or DMSO, kept at 20°C, and diluted with ACSF. For experiments without MCPG or MPEP, DL-APV was applied in the bath at 200 µM. APV and MCPG were applied together through the Kapton capillary tube at 1 and 5 mM, respectively. APV and MPEP were applied together either through the capillary at 1 mM and 100250 µM, respectively, or in the bath at 200 and 25 µM.
Data acquisition and analysis
Extracellular signals were amplified with either an Axopatch-1D or a WPI DAM 80, filtered at 13 kHz, acquired with a either a Digidata 1320A and pClamp 8 or a NI-6052E and custom MATLAB software, and analyzed using pClamp 8 and MATLAB. The slope of the initial 0.52.0 ms of the fEPSP was measured using least-squares regression. Frequency-plasticity curves were obtained by least-squares fits to the function y(x) = 1 + A{1 1/[1 + (x/B)C]}, with C constrained to
1.5. Errors for time series plots are SE across experiments by time point. Errors on the frequency-plasticity curves are SE computed using standard error propagation methods. Errors in the text are SE unless otherwise indicated.
Baseline measurements were taken in the 10 min prior to conditioning. In LTP and LTD experiments, changes from baseline were measured using the 5-min period from 4045 min after the last stimulus. Example fEPSPs shown in the figures represent the mean of all sweeps from these baseline and measurement periods. LTP was saturated using 4 TBS episodes (at 0.05 Hz), 5-min test pulses, 1 TBS episode, 5-min test pulses, 1 TBS, 10-min test, 1 TBS, 10-min test, 1 TBS, 20-min test. One TBS episode comprised 10 bursts at 5 Hz, where each burst was five pulses at 100 Hz. LTD was saturated using 500 pulses at 1 Hz, 5-min test pulses, 500 at 1 Hz, 5-min test pulses, 500 at 1 Hz, 10-min test, 500 at 1 Hz, 10-min test, 500 at 1 Hz, 20-min test. LTP- and LTD-saturated "baselines" used a period 1820 min after the last saturation stimulus.
| RESULTS |
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Under naïve (no drug) conditions, stimuli at 100 Hz led to potentiation of 103 ± 13% (n = 3) from baseline, and stimuli at 0.52 Hz led to depression of 19 ± 3% (n = 10) from baseline, consistent with previous reports. We applied the same stimulus protocols in the presence of drugs that selectively block the induction of either LTP or LTD (Fig. 2, A and B, right). The kinase inhibitor K252a blocks LTP induction by potently inhibiting calcium/calmodulin-dependent protein kinase II (CaMKII) and protein kinase C (PKC). K252a does not affect LTD induction (Matthies et al. 1991
; Wang et al. 1997
; Wyllie and Nicoll 1994
) and may gate depression processes by blocking cAMP-dependent protein kinase A (PKA), an enzyme that can interfere with LTD induction by activating a phosphatase inhibitor protein (Blitzer et al. 1998
). In the presence of K252a, trains of stimuli (3 30- to 100-Hz trains of 100 pulses each) that normally induce potentiation (87 ± 6% increase from baseline, n = 15 experiments) led instead to a depression of 21 ± 4% decrease from baseline (n = 8).
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Our initial results with kinase and phosphatase blockers suggested that enzymes responsible for both potentiation and depression are activated by a wide range of stimulus frequencies. We therefore measured the frequency dependence of these potentiation and depression processes. In the presence of K252a, stimulation at
0.5 Hz led to depression, with maximal depression occurring uniformly over a range of 1100 Hz (Fig. 2C). After treatment with okadaic acid, trains at frequencies of
5 Hz led to potentiation (Fig. 2D). Thus at frequencies of
5 Hz and higher, processes that could lead to either LTP or LTD are activated.
We tested whether the frequency-dependent learning rules measured in the presence of kinase or phosphatase inhibitor matched naïve data quantitatively. Curves fitted to the K252a and okadaic acid data reached levels that closely matched the maximal levels of LTD and LTP seen in untreated slices (Fig. 2E): at low frequencies, the untreated slice data overlap with the depression-only curve, whereas at high frequencies, the data quantitatively match the potentiation-only curve.
To test for multiple possible sites of K252a action in unmasking high-frequency-dependent depression, we tested several glutamate receptor mechanisms. First, we tested whether LTD in K252a requires NMDA receptor activity, which under naïve conditions is needed for the induction of 1-Hz LTD (Dudek and Bear 1992
). In the naïve condition, APV was sufficient to block plasticity induced by 100-Hz stimulation (3 ± 5% increase from baseline, n = 4; Fig. 3A). However, in the presence of K252a, 100-Hz stimulation could now trigger depression even in APV (24 ± 7% decrease from baseline, n = 4; Fig. 3A). This result was specific to high-frequency activation: in K252a and APV, 1-Hz stimulation did not evoke LTD (8 ± 12% increase from baseline, n = 5; Fig. 3A). Taken together these experiments indicate that one action of K252a is to unmask an activity-dependent but NMDA receptor-independent route to depression.
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Blockade of potentiation with K252a unmasks a depression that can be triggered by high frequencies but is not seen under normal conditions. This could be either because under normal conditions potentiation events outnumber depression events (superposition of different synaptic populations) or because depression and potentiation compete within individual synapses that contain both mechanisms. In the presence of okadaic acid, the maximum amount of potentiation is the same as in the naïve case, suggesting that superposition does not take place. When both drugs were applied, high-frequency stimulation led to no net plasticity (0 ± 10%, n = 3; Fig. 3A), suggesting that these drugs together are sufficient to block activity-dependent plasticity mechanisms. Taken together, these results are consistent with models (Castellani et al. 2001
; Lisman and Zhabotinsky 2001
; Matsushita et al. 1995
) in which potentiation and depression mechanisms compete directly within individual synapses.
Confidence in the frequency threshold for these pharmacologically identified depression- and potentiation-only rules is limited by the possibility that these drugs cause a change in the effectiveness of the stimuli (for instance by altering excitation-secretion coupling), thus changing induction conditions and therefore shifting the curves. We therefore measured the effect of these drugs on two measures of synaptic transmission, single-shock response size and paired-pulse facilitation (Fig. 3, B and C). Any change would shift the potentiation-only rule by an unknown amount depending in part on whether the change was pre- or postsynaptic. As an assay of possible presynaptic effects we measured paired-pulse facilitation (PPF) (Murthy et al. 1997
; however, see Rozov and Burnashev 1999
). In experiments in which okadaic acid was washed in, PPF went from 2.0 ± 0.1 before wash-in to 3.5 ± 0.5 (n = 4, measured 5060 min after wash-in; Fig. 3B). When these data were pooled with data from slices incubated in okadaic acid and control slice data, PPF was 2.0 ± 0.1 in naïve slices (n = 14) and 3.2 ± 0.2 in okadaic acid (n = 14; Fig. 3C). This difference in PPF (P < 0.0001, 2-tailed t-test) indicates that the release probability may be decreased by okadaic acid. Consistent with a decrease in release probability, okadaic acid decreased the average single-shock response by 36 ± 12% (n = 4; P < 0.05, 1-tailed t-test). Measurements of the relationship between PPF and release probability from single terminals (Murthy et al. 1997
) indicate that this change corresponds to up to a twofold decrease in release probability in okadaic acid. Using this to correct for the efficacy of presynaptic stimulation in triggering glutamate release would imply a slight downward shift in the threshold for potentiation. This leaves unaffected the conclusion that K252a-independent depression and okadaic acid-independent potentiation are both triggered by an overlapping and wide range of frequencies. Application of K252a had little effect on either baseline synaptic transmission (19 ± 20% increase from baseline, n = 6; not different from 0%, P = 0.4) or PPF (1.9 ± 0.04, n = 8; not different from naïve case, P = 0.25; Fig. 3C).
We next tested whether component rules with similar frequency dependence could be obtained by saturating either LTP or LTD. LTD was saturated using prolonged stimulation at 1 Hz, which led to a decrease of 35 ± 3% (n = 23) below baseline. After saturation of LTD, synapses were subsequently able to undergo potentiation with stimulation at frequencies of
5 Hz. At the highest frequencies (30100 Hz), three trains of 100 pulses separated by 5 min produced a potentiation that matched the amount seen in naïve synapses (Fig. 4, A and B), indicating that low-strength synapses can potentiate independent of how long they have been at low strength.
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Resistance to depotentiation has been studied as a slowly developing process that shares a common trigger with LTP (Stäubli and Chun 1996
; Stäubli and Scafidi 1999
). However, in cultured synapses, resistance to depotentiation develops immediately after recent unsilencing (Montgomery and Madison 2002
), suggesting that lock-in and LTP may be under separate regulation. We therefore characterized the activity-dependence of lock-in. LTP was induced with one or two episodes of TBS (Fig. 4, E and F) followed by a depotentiation protocol delivered at different times. The amount of lock-in was measured 30 min after the end of the depression protocol and defined as one minus the amount of depotentiation divided by the difference between LTP alone and LTD alone. Lock-in was observed immediately after LTP induction (25 experiments) and increased over the next 10 min, reaching 0.57 ± 0.11 for the longest delays (n = 7; Fig. 4F). Two rounds of TBS (21 experiments) led to more lock-in (0.79 ± 0.09 at the longest delay, n = 7; Fig. 4F) even though the amount of LTP was similar (1 round, 77 ± 10% above baseline, n = 4; 2 rounds, 78 ± 10% above baseline, n = 4; Fig. 4E). Maximal lock-in following two rounds of TBS was similar when inhibition was blocked with 100 µM picrotoxin (0.69 ± 0.09; Fig. 4F), suggesting that plasticity of the inhibitory network does not contribute to lock-in. The recruitment of additional lock-in in the absence of additional LTP suggests that lock-in can be modified independently of potentiation.
Saturable model for bidirectional plasticity
Because synaptic plasticity is saturable (Petersen et al. 1998
; Yang and Faber 1991
), the amount of possible increase or decrease in any given synapse would depend on its starting condition. The contribution of potentiation and depression mechanisms to the overall learning rule would be expected to depend on the starting condition of the synaptic population. To illustrate the effect of saturable synaptic plasticity, we modeled an extreme case in which synapses do not change by graded amounts (Coussens and Teyler 1996
) but instead take only two values of strength, denoted L and H (Fig. 5A; see APPENDIX A). Potentiation is represented by the transition from L to H, and depression and depotentiation are represented by the transition from H to L. This two-level assumption is a simplified representation of the fact that LTP and LTD are known to be saturable processes. Synaptic plasticity may indeed be composed of discrete transitions: LTP reportedly has all-or-none properties (Petersen et al. 1998
), as does LTD (O'Connor et al. 2004). If synapses make transitions among multiple discrete strength states (Lee et al. 2000
) or is even continuous (Montgomery and Madison 2002
), the effect of synapse saturability on total measured synaptic strength will still be similar to the phenomena seen in our simplified model.
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| DISCUSSION |
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Our results suggest a novel means of obtaining a sliding threshold for plasticity (Bienenstock et al. 1982
) (Fig. 5B), one form of metaplasticity (Abraham and Bear 1996
). A sliding threshold is expected for any plasticity mechanism in which synaptic potentiation and depression are saturable (Yang and Faber 1991
). As illustrated in our model, redistribution of synaptic strengths changes the shape of the learning rule. One hallmark of this form of metaplasticity would be that a rightward shift in the frequency dependence of the threshold between LTP and LTD would be associated with a decrease in the amount of saturating LTP and an increase in the amount of saturating LTD. This would differ from more generally accepted forms of metaplasticity in which induction mechanisms may be modified (Kirkwood et al. 1996
; Philpot et al. 2003
). Our model also shows that resistance to depotentiation will cause a shift in the frequency threshold of LTP and LTD, in addition to a reduction in the maximal level of depression (Fig. 5C). In particular, if more potentiated synapses are resistant to depotentiation then the LTP/LTD frequency threshold will move to the left.
Kinase block unmasked a phosphatase-dependent LTD, an effect that had not been seen in several previous studies at CA3-CA1 synapses using broad-spectrum kinase inhibitors (Huber et al. 1995
; Malenka et al. 1989
; Malinow et al. 1988
). Two of these studies (Malenka et al. 1989
; Malinow et al. 1988
) were done in animals of unspecified age and before the general acceptance by investigators of LTD as a phenomenon; the third study (Huber et al. 1995
) was done using adult rats, in which LTD is not prominent.
The amount of LTD in the presence of kinase blocker K252a was monotonic with respect to stimulus frequency, reaching a plateau of
20% depression. This suggests that maximal depression may be limited by a common pathway such as phosphatase activation (Mulkey et al. 1994
). However, induction requirements are more variable at the level of cell surface receptors. NMDA-R LTD and mGluR-LTD pathways co-exist in CA1 neurons, and different conditions can emphasize one or the other (Oliet et al. 1997
). Extracellular-stimulation 1-Hz LTD has been demonstrated to require NMDA-type glutamate receptor activity (Dudek and Bear 1992
). In contrast, in the presence of the kinase blocker K252a, our 100-Hz LTD can proceed with NMDA receptors blocked and requires the activity of metabotropic, G-protein-coupled glutamate receptors. The unmasking of this form of LTD indicates that 100-Hz activation may normally suppress LTD induction mechanisms via kinases. For instance, negative regulation of mGluR pathways can occur via protein kinase C (Swartz et al. 1993
), and cAMP-dependent kinase mediates phosphorylation and activation of inhibitor-1 protein, which inhibits protein phosphatase-1 (Blitzer et al. 1998
). Activity above a certain threshold level may be sufficient to activate phosphatase-dependent LTD by multiple routes, so long as these routes are not blocked by kinase-dependent pathways. Understanding the relative contribution of NMDA-R and mGluR activation to LTD induction requires the use of methods that explore presynaptic, postsynaptic, and inhibitory (Steele and Mauk 1999
) neural activity patterns more systematically.
By a simple mass action argument, we would expect high stimulus frequencies to activate both potentiation and depression mechanisms. Our data suggest that at high stimulus frequencies, an additional veto process is activated that prevents depression from occurring. We have found that block of a K252a-sensitive target other than CaMKII eliminates this effect, allowing a form of LTD to proceed. In saturation experiments, we observe lock-in, in which depotentiation of potentiated synapses is suppressed. Block of depotentiation has been observed to depend on cAMP-dependent kinase (Otmakhova and Lisman 1998
). Taken together, these observations suggest that kinase activity can either make potentiation mechanisms dominant over depression mechanisms in the case of a single tetanus or longer-lasting in the case of successive plasticity protocols. On even longer time scales, a requirement for PKA has been noted for induction of LTP to multiple tetani (Huang and Kandel 1994
) and for the transition to late phase LTP (L-LTP) (Frey et al. 1993
; Nguyen and Kandel 1997
). These observations are unified by a basic need to prolong the stability of potentiated synapses and suggest that on a variety of time scales, this stabilization can depend on kinases such as PKA.
In our model the suppression of the depression mechanism by high-frequency activity can be represented as a regulatory step in which the H-to-L transition is inhibited. This step can account for lock-in whether synaptic strength is continuous or discrete. If synapse strength varies continuously, then lock-in would be interpreted as a change in individual synapses' availability to depress/depotentiate. Alternately, if synaptic strength varies discretely then it may be that after potentiating, an individual synapse can undergo a further transition into a locked-in state. The discrete-synapse scenario is supported by unitary synaptic recordings done using patch-clamp recording, in which depression and depotentiation events are of similar size (unpublished results).
Our results indicate that at CA3-CA1 hippocampal synapses, bidirectional plasticity can be pharmacologically separated into kinase- and phosphatase-dependent components. The functional properties of these components can account for the learning rule observed in the naïve state by assuming that kinase activation is able to "trump" phosphatase activation. Because plasticity is saturable, the contribution of each of these components to the amount of net plasticity would depend on the starting state of the synaptic population, thus making the shape of the learning rule malleable. Saturability also implies that synapses are heterogeneous with respect to plasticity. A simple form of saturability is described in our model, which includes just two levels of strength per synapse. Although this assumption was extreme, the model could still reconstitute the observed learning rules. The same equations can also describe a model in which individual synapses vary in strength continuously but are saturable. In this case, the total synaptic strength reflects competition between kinases and phosphatases within individual synapses. Resolution of whether individual synapses change in strength continuously or discretely requires further experiments under unitary recording conditions (OConnor et al. 2004
; Petersen et al. 1998
).
| APPENDIX: Model of saturable bidirectional plasticity |
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The initial fraction of synapses in the L and H states, pLo and pHo, can be estimated from the maximum possible potentiation (
w+, when LTP is saturated and pL = 0 and pH = 1) and depression (
w, when LTD is saturated and pL = 1 and pH = 0), which impose the constraint pLo/pHo =
w+/
w. LTP saturated at 229% of baseline and LTD saturated at 65% of baseline, corresponding to
w+ = 1.29 and
w = 0.35. Thus fitting to a two-state model, the ratio pLo/pHo is
4. The ratio of mean maximum and minimum synaptic strengths is given by
= gH/gL = (1 +
w+)/ (1
w); for our data this number is
= 2.29/0.65 = 3.5.
A simplified model of bidirectional plasticity was constructed in which the constants rUP and rDOWN represent probabilities of potentiation and depression. (If individual synapses vary continuously, these r's can also represent analog rate constants.) Potentiation consisted of transitions from low strength to high strength. The probability of UP events was determined by phosphatase block experiments (Fig. 2D) and was empirically well described by the function rUP(f) = 0.9f2/(f2 + fUP2), where fUP = 10 Hz. The DOWN process is completely determined by kinase block experiments (Fig. 2C) and is empirically well described by the function rDOWN(f) = f2/(f2 + fDOWN2), where fDOWN = 0.3 Hz.
The number of upward transitions for a conditioning frequency f was modeled as the fraction of synapses in the low state multiplied by the probability of an upward transition, pL rUP(f). The amount of LTP at high stimulus frequencies is the same in naïve slices and in okadaic acid (phosphatases blocked), suggesting that LTP induction mechanisms suppress LTD induction mechanisms. This suggests that LTP and LTD are not additive, consistent with a competitive model rather than superposition. The number of downward transitions can therefore be modeled phenomenologically as the product pH rDOWN(f) [1 rUP(f)], which expresses the idea that downward transitions occur only when the DOWN process is activated and the UP process is not activated. These downward transitions are also limited to the fraction of potentiated synapses that are not locked in. Letting k be this locked-in fraction, the number of downward transitions is then pH rDOWN(f) [1 rUP(f)](1 k).
The net changes to the populations pL and pH after a bout of activity are then
pH =
pL = pLo rUP(f) pHo rDOWN(f) [1 rUP(f)] (1 k). These changes lead to a relative change in synaptic strength
w =
pH (
1)/(pLo +
pHo), where the beginning synaptic strength is normalized to 1. In the two-state case, pHo can be replaced with (1 pLo) and
w can be reduced to
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| GRANTS |
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| FOOTNOTES |
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Address for reprint requests and other correspondence: Sam Wang, Dept. of Molecular Biology, Lewis Thomas Laboratory, Washington Road, Princeton, NJ 08544 (E-mail: sswang{at}princeton.edu)
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