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. Author manuscript; available in PMC: 2013 Sep 1.
Published in final edited form as: Cell Calcium. 2012 Jul 24;52(3-4):217–225. doi: 10.1016/j.ceca.2012.06.009

Observations of Calcium Dynamics in Cortical Secretory Vesicles

Adi Raveh 1,#, Michael Valitsky 1, Liora Shani 1, Jens R Coorssen 3, Paul S Blank 2, Joshua Zimmerberg 2, Rami Rahamimoff 1,*
PMCID: PMC3433649  NIHMSID: NIHMS396663  PMID: 22831912

SUMMARY

Calcium (Ca2+) dynamics were evaluated in fluorescently labeled sea urchin secretory vesicles using confocal microscopy. 71% of the vesicles examined exhibited one or more transient increases in the fluorescence signal that was damped in time. The detection of transient increases in signal was dependent upon the affinity of the fluorescence indicator; the free Ca2+ concentration in the secretory vesicles was estimated to be in the range of ~10 – 100 μM. Non-linear stochastic analysis revealed the presence of extra variance in the Ca2+ dependent fluorescence signal. This noise process increased linearly with the amplitude of the Ca2+ signal. Both the magnitude and spatial properties of this noise process were dependent upon the activity of vesicle p-type (Cav2.1) Ca2+ channels. Blocking the p-type Ca2+ channels with ω-agatoxin decreased signal variance, and altered the spatial noise pattern within the vesicle. These fluorescence signal properties are consistent with vesicle Ca2+ dynamics and not simply due to obvious physical properties such as gross movement artifacts or pH driven changes in Ca2+ indicator fluorescence. The results suggest that the free Ca2+ content of cortical secretory vesicles is dynamic; this property may modulate the exocytotic fusion process.

Keywords: Secretory Vesicles, Calcium Dynamics, Confocal Microscopy, Fluctuation Analysis, Super-Poisson Statistics

INTRODUCTION

Many cell functions are regulated by the intracellular Ca2+ concentration, among them secretion/exocytosis/endocytosis (i.e. neurotransmitter release), fertilization, programmed cell death, and gene expression [15]. The intracellular Ca2+ concentration, in turn, depends upon the amount of Ca2+ transported through the plasma membrane, the Ca2+ released from intracellular organelles, and the endogenous buffering mechanisms available. Among the intracellular organelles that can store and release Ca2+, the roles of the endoplasmic reticulum and the mitochondria have been established [2, 6, 7]; the involvement of the secretory vesicle in the regulation of intracellular Ca2+ has received increasing attention [816], in part, because the Ca2+ content of vesicles is high. For example, the total Ca2+ content of the cholinergic synaptic vesicles of the electric ray is ~ 120 mM [17]. Of interest is whether this high Ca2+ content affects the local intracellular environment surrounding the vesicle. Intra-vesicular Ca2+ could affect the Ca2+ concentration adjacent to vesicles because vesicles contain Ca2+ channels [15, 18, 19] and other Ca2+ transport mechanisms [2022]. These transport mechanisms may contribute to the function of the vesicle by supplying Ca2+ to critical sites close to the release machinery; even small changes of the local Ca2+ concentration can have a profound effect on the release of transmitter [23]. It has been demonstrated that changes in the vesicular Ca2+ concentration can have effects on exocytotic release [9, 11, 12, 14, 2427]. Intra-vesicular Ca2+ dynamics may be an inherent vesicle property that is important to secretion and signaling.

Some vesicle types have the necessary machinery to support dynamic Ca2+ behavior including Ca2+ oscillations [8, 10, 14, 28]. The dynamic behavior can be stimulated by inositol 1,4,5-trisphosphate (InsP3), and is pH and potassium dependent, showing many similarities to other internal storage compartments involved in Ca2+ release and uptake [29]. At the cellular level, Ca2+ oscillations are also observed in both space and time, and the relationship between these dynamic properties, signaling and coupled biochemical pathways, is the subject of both experimental and theoretical study [2, 3034]. At the cellular level, Ca2+ dynamics have been evaluated using deterministic, stochastic, and chaotic models [30].

Large docked (i.e. ‘stationary’), fusion-ready secretory vesicles, amenable to confocal microscopy, are found in the sea urchin egg; there is also a striking similarity in the Ca2+ dependence of their release and the release of synaptic and other secretory vesicles [35]. Here we demonstrate that Ca2+ oscillations occur in sea urchin secretory vesicles and these oscillations have super-Poisson noise properties. The super-Poisson component is dependent upon the magnitude of the Ca2+ signal and p-type (Cav2.1) Ca2+ channel activity. These Ca2+ properties may have a role in the regulation of the secretory/exocytotic pathway.

Materials and Methods

Solutions and Calibration Beads

All reagents (unless noted otherwise) were purchased from Sigma (Sigma Chemicals Co., MO, USA). The osmotic strength of all solutions (~ 1000 mOsm) were verified using an osmometer and in agreement with solution composition. All buffer concentrations were calculated using WINMAX (Stanford University, CA, USA) and verified using Ca2+ electrode measurements [36]. Artificial seawater contained, in mM, 338.35 NaCl, 30.73 MgSO4, 40 MgCl2, 11 CaCl2, 10.2 KCl, 9.98 HEPES, 1 EDTA, pH 8.0 titrated with NaOH. Baseline Intracellular Medium (BIM), used for shearing eggs, contains, in mM, 210 Glutamate (free acid or K-salt), 500 Glycine, 10 NaCl, 1 EGTA, 10 PIPES, 0.05 CaCl2, 1 MgCl2, pH 6.7 titrated with KOH; the free Ca2+ concentration is ~100 nM, comparable to the basal intracellular concentration. Exocytotic release, when required, was triggered by perfusion with a high Ca2+ solution (estimated [Ca2+]free > 1 mM), containing, in mM, 210 Glutamate (free acid or K-salt), 500 Glycine, 10 NaCl, 10 EGTA, 5 HEDTA, 10 PIPES, 15–23.05 CaCl2, 2 MgCl2, pH 6.7 titrated with KOH.

Calibration beads (InSpeck Green) were purchased from Molecular Probes (Invitrogen); the bead specifications are 6 μm diameter with excitation/emission maxima at 505/515 nm.

Animal Handling, Collection of Eggs, and Cortex Preparation

Strongylocentrotus purpuratus and Lytechinus pictus sea urchins were purchased from Marinus, Inc. (Long beach, CA, USA) and maintained in seawater aquaria cooled to 12°C and 15°C, respectively. The urchins were fed with Ulva lactula seaweed (generously supplied by SeaOr Marine, Michmoret, Israel) grown in a separate aquarium. Eggs were obtained by intra-coelomic injection of ~ 3 ml of 0.5 M KCl, and collected in artificial seawater. Eggs were dejellied mechanically by passage through a 90 (S. purpuratus), or 110 (L. pictus) μm pore size nylon mesh, washed in a large volume of artificial sea water, and allowed to settle under gravity, with minimum packing, in a large beaker. After concentrating the eggs at the bottom of 50 ml tubes, a few aliquots of the egg suspension were deposited onto cover-slips (Marienfeld, Germany, No. 0) coated with poly-L-lysine hydrobromide (MW >300,000, 250 μg ml−1) that were attached to the bottom of Nunc culture dishes (Nalge Nunc, NY, USA) using Sylgard silicone elastomer (Dow Corning, MI, USA). In some experiments, poly-L-lysine coated 35 mm glass bottom culture dishes (Mattek, MA, USA) were used. The eggs were allowed to settle and attach to the coverslips over a 2–5 min period. The cover slips were rinsed once with BIM. The attached eggs were sheared using a stream of 2–5 ml of BIM solution. The stream was produced using a hand-held syringe with a 19-gauge needle. This procedure creates an attached layer of plasma membrane with bound cortical vesicles [37], known as the planar isolated cortex. The cover slips were rinsed again with BIM.

Indicator loading

All indicators were purchased from Molecular Probes Inc. (OR, USA). Fluo-4, Fluo-4FF, and Fluo-5N (pentapotassium salts) non-ratiometric indicators were used for the detection of free Ca2+; FM 4-64 (a styryl indicator), was used for membrane labeling, and cSNAFL-2 was used as a non-ratiometric indicator for the evaluation of pH dynamics. Cortices were labeled with Fluo-4, Fluo-4FF, Fluo-5N and cSNAFL-2 indicators (prepared as 50 μM stocks in BIM), by incubation for 45–60 min at room temperature, covered and in the dark. Labeling vesicles with non-permeant fluorophores requires Mg-ATP (2.5 mM) in the indicator solution. Cortices were labeled with 4 μM solutions of FM 4-64, prepared in BIM, for 15 minutes at room temperature. Labeled cortices were washed with BIM solution. For double staining with FM 4-64 and Fluo-4, cortices were first labeled with FM 4-64 for 15 min. Cortices were then washed with BIM and followed by labeling with Fluo-4 for ~1 h. Double labeled cortices were washed with BIM solution.

Microscopy

Confocal microscopy was performed using a Molecular Dynamics Phoibos 2001 Confocal microscope, built on a Nikon Diaphot-TMD inverted microscope with a 100 ×, 1.25 NA, Plan oil-immersion (index of refraction, n = 1.515) objective (Zeiss, Oberkohen, Germany). All filters were obtained from Omega Optical Inc. (VT, USA). The 488 nm line of a 25 mW argon-ion laser (Melles Griot, CA, USA) was used as the excitation light source. The selected line (in the line scan mode) was repetitively scanned at a rate of 100 Hz. Excitation light was first reflected by a primary 510 nm dichroic beam-splitter (510 DRLP), and used to excite the fluorescence indicator in the specimen. The emitted fluorescence light passed through the primary beam-splitter, and through a 50 μm diameter pinhole. For all Ca2+ indicators a 510 nm long-pass emission filter (510 ALP) was used. For pH imaging using cSNAFL-2 as a non-ratiometric indicator (emission isosbestic wavelength ~ 630 nm) a 545AF75 band-pass emission filter (510 nm–590 nm) and a 100 μm diameter pinhole were used. This emission range yielded a pH-dependent fluorescence signal. For FM 4-64 and Fluo-4 double staining a 595 nm secondary dichroic beam-splitter (595 DRLB B/S) was used. Then, a 610 nm long-pass emission filter and a 545AF75 band-pass emission filter were used for the FM 4-64 and Fluo-4 signals, respectively.

Various methods were used to distinguish the vesicles from other cellular structures. First, image sections were collected from above and below the focal plane of the investigated plane of interest. Knowing the calculated axial resolution of the confocal optics (0.945 μm), the step size between two adjacent series, and the vesicle diameter (~ 1 μm) data collection from structures that differed in the expected size (vesicle diameter), geometry (circular), and position (membrane plane) for vesicles, was avoided. The Fluo-4 indicator (the penta-potassium form) was shown to label secretory vesicles without labeling other membranous compartments that might survive the shearing, such as residual ER. To further demonstrate that secretory vesicles were labeled, Ca2+ activation solutions were used to induce a massive release/fusion of all cortical secretory vesicles; the observed loss of fluorescence signal is consistent with labeling of fully docked, fusion-ready vesicles.

Microscope Calibration

Fluorescence photon statistics, in the absence of other processes and expressed in photo-electron events, is described by a Poisson process where the ratio of intensity variance to intensity mean is one. The presence of other noise processes, both instrumental and biological can alter this ratio. However, confocal microscopes are typically not single photon counting instruments and rely on a number of signal processing steps (photomultiplier output integration, amplification, and digitization) to produce instrument dependent, analog digital units (ADU). The ratio of the intensity variance over mean intensity, in ADUs, may differ significantly from one because the output is the sum of offsets (O) and Gain (G) according to the relationship I(ADU) = O + G*ne where ne represents the photo-electron events in photon counts. A model, tested below, for the output of the microscope electronics, under the simplifying assumption that the offset and gain are constant, is that the ratio of variance/mean equals G and not one [38]. The gain of the system was evaluated using two procedures. Fluo-4 solutions (4 μM) containing saturating and minimal free Ca2+ were imaged, using the same laser power, in line scan mode and the resulting time series analyzed. Alternatively, a single Fluo-4 solution (saturating free Ca2+) was imaged, in line scan mode, using a series of acquisitions made with decreasing laser power such that the 8 bit dynamic range of the instrument was sampled. Neutral density filters were used to change the laser power; this ensures that the properties of the laser light were the same for all acquisitions. Both procedures gave the same result for the instrumental gain, G = 0.65 +/− 0.17 (mean +/−std. dev.); readout noise was less than 1 ADU.

Data analysis and statistics

Data were analyzed using MATLAB (The MathWorks Inc., MA, USA). Row-vector data was collected using a Silicon Graphics Iris Indigo computer controlling the confocal microscope and transferred to a second computer. Row-vector data was then transformed into matrices representing the physical image according to its scanning parameters. Vesicles were identified using the section series of the cortex. A line-scan, passing through one or several vesicles, was performed. From this line scan, regions of interest were extracted. After verifying the vesicle morphology and characteristic size, line-scan data of the vesicle were collected into a matrix that contained data from all the vesicles present in the line-scan. All vesicles showed significant loss of signal upon repetitive scanning. Frequently, the loss of signal resulted in the disappearance of almost all the detectable indicator fluorescence within a vesicle.

Non-Stationary Signal Processing

A simple procedure for estimating the noise in a stationary signal is to calculate the variance. However, the time varying fluorescence signals acquired from vesicles and beads (Figure 1) required calculating the variance around a non-stationary signal. Group regression analysis was used to calculate the variance. Typically, 4992 scans (~ 50 sec) were divided into 156 segments consisting of 32 scans each (~ 0.3 sec). Linear regression was applied to each group of 32 scans; the variance was calculated around each segment regression line and not the mean. To evaluate the effect of segmentation on signal processing, different segmentation values were used. Segmenting the data using 25, 32, 50, or 64 scans resulted in the same qualitative dependencies reported; outside of small differences, the results were invariant with these levels of segmentation. The noise properties of each data segment were characterized using the Fano factor which is the ratio of the variance to the mean. The Fano factor is a useful descriptor of stochastic processes because deviations from Poissonian behavior are revealed by Fano factor values that differ from one; a Fano factor of one is consistent with a Poisson process [39]. Fano factors greater than one represent super-Poissonian stochastic processes [3941].

Figure 1.

Figure 1

Fluo-4 labeled vesicles exhibit varied time dependent fluorescence intensity profiles. Fluo-4 labeled cortex preparation (A). Fluo-4 fluorescence line scan signals collected from secretory vesicles showing either simple (B) or complex (C) behavior; representative of a total of 147 and 476 scans, of 189 vesicles, respectively. D is a fluorescence line scan signal collected from a fluorescent bead; representative of 50 beads analyzed. Line scans were acquired at 100 Hz; the total observation time was ~ 50 sec.

Vesicle Spatial Profile

Vesicle diameter were calculated by first identifying the plane that maximized the vesicle cross-section and then determining the number of pixels two standard deviations above the mean background or, for the treatments with Ca2+ channel blockers, by subtracting the background so that the edges of the initial scan were clear for subsequent alignment. The Matlab Image Analyzer zoom was increased and the number of pixels for each vesicle was determined. 120 vesicles from 5 different preparations were used to calculate vesicle size using the theoretical value for the pixel size (0.25 μm); the average vesicle diameter was 1.3 ± 0.3 μm (mean +/− std. dev.) or 5 +/− 1 pixel in agreement with previous work [42]. The same approach was used to find the spatial center of each vesicle. Vesicles spanning the same number of pixels were aligned, using the center pixel (maximum intensity), and subsequent statistics calculated for the aligned population of vesicles. For these calculations, the data was segmented using 50 scans or 0.5 sec.

Results

Figure 1A and 1B illustrates the time dependent fluorescence intensity measured from sea urchin egg secretory vesicles labeled with the Ca2+ indicator Fluo-4 during repetitive line scan confocal microscopy. Two types of behaviors are observed. In 29% of 189 cortical vesicles studied from 13 preparations, the fluorescence signal decayed monotonically (Figure 1A) while the remaining 71% of vesicles exhibited a more complex temporal process with one or more transient increases in fluorescence in addition to a decaying fluorescence signal (Figure 1B). The transient increases in fluorescence either occurred at the start of scanning or appeared later during the scanning process. A monotonic decrease in signal would be expected if some combination of laser induced, irreversible, photo-degradation/bleaching of fluorescent molecules, fluorophore extrusion, and Ca2+ efflux were the only active processes occurring. The first type of behavior is designated ‘simple’ while the wave-like behavior is designated ‘complex’. The observed fluorescence behavior is not due to temporal properties of the scanning laser because both simple and complex fluorescence behavior can be observed when two or more vesicles within the same line scan are analyzed. To assess the possibility that complex behavior is the result of other, non-biological factors, fluorescent beads were imaged using the same experimental procedures and analyses used to characterize Fluo-4 fluorescence. Figure 1C illustrates the time dependent signal measured using a fluorescent bead (representative of 50 such analyses of separate beads). Only monotonic decreases in bead fluorescence were ever observed. This simple bead fluorescence behavior also supports the hypothesis that complex signal behavior is not due to scanning laser intensity variations and/or gross movement. If the complex Fluo-4 fluorescence behavior is induced by the laser illumination, then the effect should be larger at increased laser power. There was no significant correlation between the transient increases in Fluo-4 intensity as a function of laser power over the range ~ 46 – 55 μW at the sample (correlation coefficient 0.07); these power levels are representative of normal instrument operation. The detection of complex vesicle fluorescence behavior is consistent with the existence of a temporally active, intra-vesicular process capable of altering the fluorescence of the Ca2+ indicator, Fluo-4.

If each vesicle is an independent, asynchronous originator of complex fluorescence behavior that originates from a common process or pathway, then each repetitive line scan series begins at a different temporal start or phase of the process and ends with the loss of signal due to indicator photo-degradation/bleaching as a consequence of continuous observation. Line scan series were segmented and the time to peak signal for the segmented means determined. The time to peak signal frequency distribution is exponential with a decay time of τ ~ 4.40 +/− 0.35 sec (value +/− std. err.). Exponential behavior is consistent with complex Fluo-4 fluorescence behavior occurring independently with the appearance of waves occurring at a constant rate, 1/τ ~ 0.23 sec−1. However, the probability of observing complex events decreases from the start of observation due to indicator photo-bleaching.

The observed complex Fluo-4 fluorescence behavior is consistent with a temporally active, Ca2+-dependent, intra-vesicular process. Non-stationary statistical analysis was used to evaluate the temporal properties of the Fluo-4 fluorescence signal. Figure 2A and 2B illustrates the time dependent behavior of the Fano factor, FADU = Variance (IntensityADU)/<IntensityADU>, using the Fluo-4 fluorescence intensities, in analog digital units (ADU), for the simple and complex fluorescence behavior shown in Figures 1A and 1B, respectively. For a purely Poisson random process, FADU is expected to equal the gain of the microscope system, 0.65 +/− 0.17 (ADU mean +/− std. dev). However, for both simple and complex vesicle fluorescence, FADU, averaged over time, is significantly greater than the gain of the system (FADU simple = 1.05 +/− 0.08 and FADU complex = 1.62 +/− 0.08; mean +/− 99% confidence); both types of intra-vesicular fluorescence signals exhibit greater than expected variance. Figure 2C illustrates the time dependent behavior of FADU for a bead using the fluorescence intensity shown in Figure 1C. For this fluorescent bead, FADU = 0.97 +/− 0.04 (mean +/− 99% confidence). The bead also exhibits greater then expected variance in the fluorescence signal consistent with the existence of additional, non-biological noise factors — but these factors clearly cannot explain all of the observed variance in intra-vesicular Fluo-4 fluorescence signals. The statistical characteristic of the simple and complex Fluo-4 fluorescence signals is consistent with the existence of additional noise processes beyond those observed with beads. Since FADU is greater than what is expected for a Poisson process these signals can be described as originating from super-Poisson distributions having a greater then expected variance; FADU is significantly greater than one.

Figure 2.

Figure 2

The noise behavior of Fluo-4 labeled vesicles is super-Poissonian. Time dependent behavior of the Fano factor, FADU = Variance/Mean for the typical time dependent fluorescence intensity profiles shown in Figure 1; vesicular Fluo-4 signal corresponding to simple (A) and complex (B) fluorescence behavior, while (C) corresponds to a fluorescent bead. The solid red line represents the microscope system gain and corresponds to the FADU value expected for a purely Poisson process.

Figures 1 and 2 illustrate the fluorescence behaviors of single vesicles and fluorescent beads as a function of time. Mean FADU values were determined for each vesicular Fluo-4 and fluorescent bead scan segment (Figure 3A). Mean FADU values calculated from both solution Fluo-4 fluorescence signals, used to calculate system gain and bead fluorescence signals were invariant with time; however, the vesicular mean FADU values calculated from Fluo-4 fluorescence signals was not, and asymptotically approached the value for beads with an exponential decay of 22.1 +/− 0.8 sec. The asymptotic behavior is consistent with the observed loss of Fluo-4 signal with continuous observation. To evaluate the relationship between excess variance and signal intensity, parametric plots of the mean segment intensity and mean FADU for intra-vesicular Fluo-4 signal and that of beads were compared using scan time as the parametric variable (Figure 3B). The signal statistics of fluorescent beads are consistent with an additional, non-biological noise process that adds to the expected Poisson statistics. This noise process is both time invariant (Figure 3A) and intensity (signal amplitude) invariant (Figure 3B); this is a constant, additive, stationary noise process. However, the noise process associated with vesicular Fluo-4 fluorescence, above a lower intensity level, is linearly dependent upon the fluorescence intensity (r2 = 0.96). At the lowest levels of intensity, the noise characteristics are consistent with those observed in beads. The dashed line in Figure 3B represents the most extreme 99% confidence value for all segmented bead scans and it is below this range that the excess noise process associated with vesicular Fluo-4 fluorescence is no longer dominant and the vesicle fluorescence begins to behave, statistically, as that of fluorescent beads.

Figure 3.

Figure 3

The average noise behavior of Fluo-4 labeled vesicles is super-Poissonian. Mean FADU values were calculated for every vesicular Fluo-4 and fluorescent bead scan segment and plotted as either a function of time (A) or mean intensity (B) using time as the parametric variable. FADU of intra-vesicular Fluo-4 exponentially decays with time, (FADU = A*exp(−t/τ) + B; A = 1.02 +/− 0.01, B = 0.76 +/− 0.01, τ = 22.1 +/− 0.8 sec, mean +/− std. err.) to the values observed in beads, which were invariant with time (FADU = A + B*t; A = 0.98 +/− 0.01, B = −2.7 +/− 1.9 × 10−6 (not significantly different from zero slope, p = 0.16). FADU of intra-vesicular Fluo-4 increased linearly with mean intensity (FADU = A + B*IntensityMean; A = 1.22 +/− 0.01, B = 8.6 +/− 0.2 × 10−3, mean +/− std. err.) while that of beads was invariant with mean intensity (FADU = A + B*IntensityMean; A = 0.95 +/− 0.02, B = 2.9 +/− 2.2 × 10−4, mean +/− std. err. (not significantly different from zero slope, p = 0.19). The slopes describing the FADU dependence on mean intensity for beads and intra-vesicular Fluo-4 was significantly different (p < 0.001). The solid red line represents the microscope gain while the dashed red line represents the 99% confidence value for the largest bead FADU value.

Increased variance can originate from Fluo-4 fluorescence behavior inside secretory vesicles and it can originate from other, non-biological factors. For example, excitation light variation, temperature fluctuations, motion, and signal electronics, are additional processes that can contribute to creating a super-Poisson intensity distribution [43]. To further evaluate biologically correlated and non-biological noise processes as the origin of the complex behavior, isolated planar cortices were labeled with either the pH indicator cSNAFL-2 or the membrane labeling lipophilic indicator, FM 4-64; cSNAFL-2 labels the interior of the vesicle, analogous to Fluo-4, while FM 4-64 is localized in the external vesicle membrane and the adherent plasma membrane. If the complex behavior observed with Fluo-4 is due to complex, dynamic changes in the internal pH of the vesicle, then cSNAFL-2 should also show complex fluorescence signal behavior. Only monotonic decreases in cSNAFL-2 fluorescence were observed in 93 vesicles from 13 different preparations. Thus, cSNAFL-2 fluorescence is not consistent with complex Fluo-4 fluorescence behavior arising from pH dependent changes in the fluorescence properties of the Ca2+ indicator because complex cSNAFL-2 vesicle behavior was never observed. Vesicles were impermeable to the lipophilic indicator FM 4-64 and appeared as ring-like structures. Monotonic decreases in fluorescence were observed in 98% of FM 4-64 labeled pixels (323 edge pixels representing 109 vesicles from 2 preparations); complex FM 4-64 behavior was not observed. The observed complex vesicular Fluo-4 fluorescence behavior is therefore inconsistent with either complex pH correlated changes in Fluo-4 fluorescence or preparation movement (as both cSNAFL-2 and FM 4-64 labeled vesicles exhibit simple fluorescence behavior when imaged identically as Fluo-4 labeled vesicles).

Mean FADU values were determined for each scan segment for cSNAFL-2 and FM 4-64 labeled vesicles (Figure 4A). Two classes of FM 4-64 fluorescence signals were identified; both classes are invariant with time but have different mean FADU values (0.57 +/− .17 and 1.11 +/− 0.45 mean +/− std. dev.). FM 4-64 labels both vesicles and cortex (i.e. plasma) membrane; it was difficult to ensure that the pixels imaged represented only vesicles and not contributions from other membranes. The lower mean FADU value is comparable to the Fluo-4 solution value while the higher mean FADU value is close to that observed in fluorescence beads. These data are consistent with the collection of both vesicle and cortex membrane derived FM 4-64 signals and supports the hypothesis that a non-biological, additive noise process exists when imaging either ~ 1 or 6 μm sized objects in this confocal microscope system. However, the vesicular cSNAFL-2 signal is not invariant with time and monotonically decreased with an exponential decay of 32.9 +/− 0.6 sec. To evaluate the relationship between excess variance and signal intensity, parametric plots of the mean segment intensity and mean FADU for cSNAFL-2 labeled vesicles and the solution-like FM 4-64 class were compared using scan time as the parametric variable (Figure 4B). The signal statistics of these FM 4-64 preparations are consistent with Poisson statistics. This noise process is both time invariant (Figure 4A) and intensity (signal amplitude) invariant (Figure 4B) with a value not significantly different from the instrument gain. However, the noise process associated with vesicular cSNAFL-2 fluorescence, above a lower intensity level (7 ADU), is linearly dependent upon the fluorescence intensity (r2 = 0.73). Below 7ADU of intensity, the noise characteristics are consistent with those observed in beads; in this range the excess noise process associated with vesicular cSNAFL-2 fluorescence is no longer dominant and the vesicles behave, statistically, as fluorescent beads.

Figure 4.

Figure 4

The noise characteristics of Fluo-4FF, cSNAFL-2, and FM4-64 labeled vesicles differ from Fluo-4 labeled vesicles. Both Fluo-4 FF and cSNAFL-2 vesicles FADU exponentially decayed with time (FADU = A*exp(−t/τ) + B; A = 0.59 +/− 0.02 and 0.68 +/− 0.01, B = 0.78 +/− 0.02 and 0.65, τ = 27.5 +/− 2.5 and 32.9 +/− 0.6 mean +/− std. err. respectively (A) and, above ~ 10 ADU intensity level, were linearly correlated with mean segment intensity (FADU = A + B*IntensityMean; A = 1.15 +/− 0.01 and 1.17 +/− 0.01, B = 3.8 +/− 0.4×10−3 and 2.8 +/− 0.4×10−3 mean +/− std. err., respectively). Note, when fitting the cSNAFL-2 data, the parameter B was set equal to the instrument gain, 0.65, in order to achieve convergence. One class of FM4-64, attributed to cortex membrane, behaved similarly to Fluo-4 in solution with noise properties comparable to those assigned to the Poisson behavior of the instrument (FADU = A + B*t; A = 0.59 +/− 0.00 and B = −1.1 +/− 0.1×10−5 and FADU = A + B*IntensityMean; A = 0.52 +/− 0.00 and B = 1.1 +/− 0.1×10−3 mean +/− std. err.). The fitted behavior of Fluo-4, Figure 4, is included for comparison.

The FADU values for fluorescent beads and, cSNAFL-2, and Fluo-4 labeled vesicles were 0.98 +/− 0.01, 1.00 +/− 0.00, and 1.33 +/− 0.01 (mean +/− 99% confidence). If the threshold for super-Poisson behavior is defined as the <Gain> + 3*sigma (FADU = 1.13) then the fraction of super-Poisson distributed time segments for beads and, cSNAFL-2, and Fluo-4 labeled vesicles, is 9%, 33%, and 55%. The intensity fluctuations measured with beads do contain a small fraction of super-Poisson data segments and the cumulative distribution function is shifted to higher FADU values relative to Ca2+ solutions and FM 4-64. Both Fluo-4 and cSNAFL-2 labeled vesicles exhibit super-Poisson behavior; however the fraction of cSNAFL-2 data is lower (33% vs. 55%).

If Fluo-4 Ca2+ binding reactions, driven by complex Ca2+ fluctuations, are the origin of super-Poisson fluorescence intensity statistics and complex fluorescence behavior then lower affinity indicators may be less sensitive to intra-vesicular fluctuations in the Ca2+ bound fluorophore concentration because the bound fraction is dependent upon affinity and the Ca2+ bound fluorophore is the dominant contributor to the observed fluorescence. Both simple and complex fluorescence behaviors are observed in the time dependent fluorescence intensity measured from sea urchin egg secretory vesicles labeled with the Ca2+ indicator Fluo-4 FF during repetitive line scan confocal microscopy. However, only 15% (6 of 39 vesicles from 3 preparations) exhibited complex behavior while the remaining 85% decayed monotonically. Three preparations were labeled with Fluo-5N but only 6 vesicles provided sufficient fluorescence signal for evaluation; all exhibited simple behavior. The Kd, in solution, for Fluo-4, Fluo-4 FF, and Fluo-5N are, 0.54, 9.7, and 90 μM respectively. The fraction of complex fluorescence behavior observed depends upon the Kd of the Ca2+ indicator used to label vesicles; complex fluorescence behavior is estimated to occur in 50% of the vesicle population for Kd ~ 5 μM. The acidic environment of a vesicle (pH ~ 5.5 [44]) is expected to shift the intra-vesicular Kd of BAPTA-derived Ca2+ indicators to ~ 10 fold lower affinity values [4550]; this is consistent with the detection of μM Ca2+ dynamics using Fluo-4 and Fluo-4 FF and maximum dynamics of ~100 μM Ca2+ (a 10-fold lower limit for the pH adjusted Kd of Fluo-5N). Furthermore, the fraction of super-Poisson distributed Fluo-4 FF time segments is 37% compared to 55% for Fluo-4. Mean FADU values were determined for each scan segment for Fluo-4 FF labeled vesicles (Figure 4A). The vesicular Fluo-4 FF signal is not invariant with time and monotonically decreased with an exponential decay of 27.6 +/− 2.5 sec. The noise process associated with vesicular Fluo-4 FF fluorescence, above a lower intensity level (7 ADU), is linearly dependent upon the fluorescence intensity (r2 = 0.79). Below 7ADU of intensity, the noise characteristics are consistent with those observed in beads; in this range the excess noise process associated with vesicular Fluo-4 FF fluorescence is no longer dominant and the vesicles behave, statistically, as fluorescent beads (Figure 4B). That complex fluorescence behavior and the fraction of super-Poisson distributed time segments are dependent upon the Kd of the Ca2+ indicator supports the hypothesis that fluctuation in the intra-vesicular free Ca2+ concentration represents an intrinsic biological process that increases the variance of the measured fluorescence signal.

If Ca2+ fluctuations are the origin of super-Poisson fluorescence intensity statistics then vesicle Ca2+ channels may be involved; this was tested using vesicles treated with ω-agatoxin(0.2 μM), a blocker of p-type Ca2+ channels, known to be present [19]. Line scan fluorescence intensity measured in untreated and toxin treated vesicles (N = 96 and 34) were pixel aligned and averaged using the maximum intensity as the origin. The first 1000 scans were used to evaluate the signal statistics in order to minimize the contribution of low intensity Poisson behaviour. Average fluorescence intensity scans were comparable for both preparations; the profile for untreated vesicles is shown in Figure 5A. However, the average noise characteristics for these two preparations are different (Figure 5B). Untreated vesicles have larger FADU values with greater individual pixel variance; the FADU values are lowest at the center of the vesicle and increase towards the edge. In contrast, ω-agatoxin treated vesicles have lower FADU values, lower individual pixel variance, and have maximal values in the interior of the vesicle. Blocking the p-type Ca2+ channel alters the noise characteristics of vesicular Fluo-4 fluorescence. This result further supports the hypothesis that a biological process involving Ca2+ channel dependent fluctuations in intra-vesicular free Ca2+ concentration is responsible for both complex Fluo-4 fluorescence behavior and super-Poisson fluorescence intensity statistics.

Figure 5.

Figure 5

ω-agatoxin, a p-type Ca2+ channel blocker, alters the noise characteristics of Fluo-4 labeled vesicles. Typical average intensity profiles using the maximum intensity to pixel align data (A). The spatial dependence of mean FADU was dependent upon treatment with the p-type Ca2+ channel blocker, ω-agatoxin (B). ω-agatoxin treated vesicles have lower FADU values, lower individual pixel variance, and have maximal values in the interior of the vesicle. Data are plotted as mean +/− 99% confidence.

Discussion

Here we identify damped, oscillatory behavior of intra-vesicular free Ca2+ concentrations, evaluated using fluorescence indicators, and show that the noise characteristic of this signal was super-Poisson (i.e. inconsistent with an average, equilibrium, background signal). Furthermore, the level of super-Poisson behavior was dependent upon both the magnitude of the fluorescence signal and the activity of p-type Ca2+ channels. The demonstration that changes in the vesicular Ca2+ concentration can have significant effects on secretion [9, 11, 12, 14, 2427] and that vesicles contain the necessary machinery to alter intra-vesicular Ca2+ [15, 1822] is consistent with the hypothesis that free intra-vesicular Ca2+ can regulate or modify vesicle secretion. The goal of this study was to determine if sea urchin egg secretory vesicles possess dynamic Ca2+ behavior, evaluate the stochastic properties associated with this dynamic behavior, and begin to assess their role as a potential intracellular Ca2+ modulatory site. The results of these studies suggest an evolutionarily conserved vesicular Ca2+ handling mechanism that, along with those of the endoplasmic reticulum and mitochondria, has a role in Ca2+ homeostasis and signaling.

Controls for Contributing Noise Sources

An increase in variance in excess of that predicted by a Poisson process can originate from both biochemical and instrumental/non-biological processes. Care must be taken in evaluating the origin of contributing noise sources; NADH fluorescence in muscle cells, although having super-Poisson properties was shown to be no different from the contributing instrumental noise [43]. However, the noise properties of Ca2+ signals derived from nerve terminals and mitochondria have an excess noise component attributed to biological processes analogous to those present in vesicles [51, 52]. One statistical tool that is used to evaluate the noise properties of stochastic signals is the Fano factor (variance/mean). In Fluo-4 labeled vesicles, both the magnitude and intensity dependence of the Fano factor are consistent with a super-Poisson process that increases linearly with the Ca2+ concentration. This contrasts with the behavior of both fluorescent beads and Fluo-4 in solution. While solution Fluo-4 is consistent with the steady-state Poisson statistics of chemical binding reactions, fluorescent beads and low signal vesicles (Fluo-4 and cSNAFL-2) had a greater than expected Fano value compared to the instrumental properties of the microscope system. We hypothesize that this is a time and amplitude independent additive noise process, perhaps due to vesicle jitter. Vesicle jitter has been shown to be a feature of Ca2+-triggered exocytosis [53, 54]. However, if vesicle motion were the origin of all complex signal behavior, then all fluorescence indicators should behave similarly; this was not observed. At higher Fluo-4 and cSNAFL-2 signals, the noise is dominated by Ca2+ and pH dynamics.

Laser induced perturbations in the concentration of reactive oxygen species (ROS) within intact cells have been implicated in the induction of intracellular cytosolic Ca2+ transients [55]. However, the planar cortex is an isolated membrane preparation lacking the cytosolic components implicated in ROS intracellular signaling pathways. Furthermore, the local fluctuations occur on a time scale 1 – 2 orders of magnitude shorter than the oscillatory Ca2+ transients observed in vivo [55]. Another possibility is that the ROS signaling pathway is present within the vesicle and drives the local fluctuations. In such a case, it would be expected that it will increase with the laser power, which was not observed. That the fluorescence signal within the intra-vesicular space decays with continuous scanning may be consistent with free radical formation; a pathway for photo-degradation of Ca2+ indicators has been proposed [56]. However, the presence of ROS is associated with both a decrease in the dynamic range and affinity of Ca2+ indicators [56, 57]. We observed increases in the fluorescence signal in the presence of a decaying process suggesting that our measurements may be underestimating the actual magnitude of the intra-vesicular Ca2+ dynamics. Hence, we conclude that the fluorescence signal observed from secretory vesicles is coupled to changes in the free Ca2+ concentrations.

Vesicular Ca2+ Dynamics

The characteristic time of the damped, oscillatory Ca2+ signal was ~ 4.40 +/− 0.35 sec. This value is the same order of magnitude as Ca2+ oscillations observed in inositol 1,4,5-triphosphate (InsP3) triggered mast cell granules (8 – 10 sec; [8]) and airway goblet cells (10 – 15 sec; [10]). Vesicular Ca2+ oscillations are hypothesized to be the result of both a Ca2+/K+ exchange process in which matrix bound Ca2+ is displaced by potassium, and an InsP3-receptor-Ca2+ channel dependent release process [8, 10]. The coupling of vesicular Ca2+ dependent biochemical processes to the Ca2+ readout (i.e. fluorescence, via indicator- Ca2+ binding reactions), occur under conditions in which the noise properties of the Ca2+ signal may be greater than expected compared to steady-state or equilibrium concentration fluctuations.

Coupled or cascading biochemical processes can support unique properties including threshold or switch-like activity [58, 59]. Depending upon the coupling, the output of these processes could be sensitive to biochemical noise arising from the finite numbers of reactants participating as discrete entities [60]. The role of stochastic fluctuations in regulated biochemical networks is an active area of research [61].

Although we do not know the absolute concentrations of free Ca2+ within the vesicles, we estimate that the free Ca2+ concentration transients are in the range of 1 – 10 μM judging from the behavior of the Ca2+ indicators with different Kd values. While total Ca2+ content of the secretory vesicle has been estimated to be ~ 100 mM [20] the free Ca2+ concentration from our estimation is definitely lower than 100 μM and taking into account the pH dependence of the Ca2+ indicators [4550] and the ability of Fluo-4 to follow the oscillatory behavior, suggests values typically less than 10 μM. Hence, the ratio between the total and the dynamic Ca2+ in the secretory vesicles is at least 3 orders of magnitude. This estimation is consistent with the results of Mitchell et al.(2001) from dense core secretory vesicles of pancreatic islet β-cells, that appear to have the highest Ca2+-buffering capacity (0.1% free/bound) of all sub-cellular organelles so far examined [15].

In order for the fluorescence signal, a “reporter” of the free Ca2+ concentration, to have non-Poissonian behavior, the following conditions must exist: 1) the local, free Ca2+ concentration can not be at a steady-state with respect to indicator binding and 2) the availability of free Ca2+ to bind to the indicator must be coupled to additional biochemical processes such as the conversion of matrix-bound Ca2+ to free Ca2+ in bursts [58, 62]. When p-type Ca2+ channels are blocked with ω-agatoxin the vesicle noise properties change; this is consistent with a coupled or cascading series of biochemical steps that includes Ca2+ release from the vesicle matrix, indicator binding, and Ca2+ loss through vesicle membrane channel activity. Super-Poisson Ca2+ noise may be a characteristic feature driving oscillatory behavior. In these experiments the Ca2+ concentration surrounding the vesicle was kept low to avoid triggering exocytosis; sustained oscillatory behavior would not be expected if the vesicle refilling or triggering pathways were not maintained. The presence of super-Poisson statistics in the decaying signal suggests that photo-bleaching is not the only process that leads to signal loss. Labeling vesicles with the anionic form of the indicators was dependent on the presence of Mg-ATP in the bathing medium, consistent with 1) indicator entry facilitated by an ATP dependent transporter or 2) anionic indicators are negatively charged molecule whose transport into the vesicle requires the presence of an ATP dependent electrical potential. For such movement to occur, it is necessary that the lumen of the vesicle be positively charged as shown for a number of secretory vesicles [63, 64], and that there is an anion permeating channel in the vesicle membrane. Such channels have been described for a number of secretory vesicles [6567]. The presence of pathways capable of altering the Ca2+-matrix and Ca2+ transport properties supports coupled biochemistry as a factor in the observed super-Poisson behavior.

The changes in intra-vesicular Ca2+ concentration may be due to efflux of Ca2+ ions or to transients in the buffering capacity, following changes in the concentration of other intra-vesicular components. The dynamics of the Ca2+ in the secretory vesicles could affect Ca2+ dynamics in the cytosol through the activity of known ion channels in secretory vesicles [18, 19, 6871]. Factors that open Ca2+ permeable channels in secretory vesicles may release Ca2+ from the secretory vesicles into the cytosol, affect the Ca2+ concentration immediately around the secretory vesicles, and modulate the fusion process and vesicle content release. If this mechanism were expressed in synaptic vesicles, then transmitter release would be affected, particularly because the synaptic vesicle is the predominant membrane in the active zone. Studies have revealed that a major intracellular system for handling calcium, the endoplasmic reticulum, possesses proteins whose mutation causes disease, presumably due to defective calcium regulation and/or signaling [72]. Since secretory vesicles are derived from the endoplasmic reticulum and Golgi, it remains to be seen whether the activities demonstrated in this paper emerged as a result of optimizing the regulation of secretion or are vestigial elements of the secretory pathway that developed in these organelles.

Acknowledgments

This work is dedicated to our mentor, colleague, and friend, Professor Rami Rahamimoff. We thank Drs. Halina Meiri, Sam Hess, Jonathan Epstein and Rea Ravin for helpful discussions. We thank Ms. Nadia Meschetnik for her participation in part of the experiments. This research was supported, in part, by the Intramural Research Program of the NIH, Eunice Kennedy Shriver National Institute of Child Health and Human Development, a US-Israel Binational Science Foundation Grant, and the Israeli Science Foundation.

Footnotes

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