Life Inside a Thin Section (Tomography)

Abstract

Electron microscopic tomography is proving useful to examine the organization of protein molecules in large molecular machines at critical neural sites, such as synapses. Methods are still in a state of flux, and many steps exist between a neuron and a molecular model of one of its synapses. Here, we show our approach for doing tomography on synaptic structure, hoping thereby to shed light generally on the emerging field of EM tomography.

Much effort had been expended to understand the molecular basis of synaptic transmission and plasticity, largely by electrophysiology and molecular techniques combined with advanced light microscopy (Okabe, 2007; Sheng and Hoogenraad, 2007; Chetkovich and Nicoll, 2008). However understanding the molecular basis of synaptic transmission and plasticity requires understanding exactly how the proteins that make up the synapse are arranged, and this lies just out of reach of current light microscopy. Electron microscopy has the potential to pick the individual trees out of the forest, particularly using the emerging technique of EM tomography.

Tissues and cells to be examined by electron microscopy (EM) typically are embedded in plastic and sectioned thin enough for electrons to pass through them. Much of what we know about the detailed structure of synapses and other neural structures is derived from examination of thin plastic sections, the mainstay of electron microscopy for almost fifty years. The sizes of macromolecular assemblies essential for cellular physiology are typically in the nanometer range-too small to be resolved by light microscopy and often too large to be directly studied by high resolution X-ray crystallography and nuclear magnetic resonance (NMR). EM provides the resolution needed to fill this gap, but the depth of field of an electron microscope (order of a micrometer) far exceeds the thickness of a typical thin section, so images from different structures within the section are superimposed in the final image. It has long been understood that extending structural analysis to macromolecules substantially smaller than the thickness of the section is potentially fraught with errors due to overlap of the many macromolecules contained within the section, and to unevenness in staining gradients through the thickness of the section.

Macromolecular and cellular structures overlapping within a thin section can, however, be sorted out and reconstructed by EM tomography (Figs. 2A–C). Three-dimensional images of structures within a thin section are reconstructed from multiple electron micrographs of the same area collected at a wide variety of projection angles by back-projection and other algorithms (DeRosier, 1968; Crowther, 1970; Gilbert, 1972a). Virtual sections typically only 0.5–1.5 nm thick are derived from the final three-dimensional reconstruction, and can provide virtual serial sections through a single large macromolecule, thereby eliminating the overlap problem that arises in traditional thin section EM imaging. High resolution images of structures within a thin section down to a few nanometers in size can then be rendered from the tomographic reconstructions by tracing these structures in consecutive virtual sections and eventually generating their three dimensional representations. Thus, tomography potentially brings EM to the level of visualizing individual protein molecules and complexes in cells and may prove to be a powerful tool for dissecting macromolecular organization in neurons (Harlow et al., 2001; Lenzi et al., 2002; Siksou et al., 2007; Chen et al., 2008a). However, many technical problems first need to be overcome to realize the potential of EM tomography. This Toolbox discusses the current state of high resolution tomography of complex systems, as illustrated with synapses.

Figure 2.

A) Synapse from a 80 nm thick section through a hippocampal culture prepared with conventional fixation and staining. Structural details in postsynaptic density (PSD) are obscured. B) Section 200 nm thick, typical of those used for tomography, through a dendritic spine from hippocampal culture prepared by freeze-substitution. Fine structural details are obscured by overlap within the section. C) Virtual section 1.4 nm thick derived from a tomographic reconstruction (tomogram) of synapse shown in B. Many fine structural details become apparent within the PSD, including vertical filaments 5–6 nm in diameter. Asterisk is over a synaptic vesicle. Scale bar = 100 nm D) Rendering of the fine vertical filaments (red) from the tomogram. In the on-edge view of the PSD, it is apparent that the overlap of individual vertical filaments contributes to the typical thickened appearance of a PSD. Immunolabeling suggests that the vertical filaments contain PSD-95 (see text). E) Face-on view of the postsynaptic membrane (yellow), at similar magnification as D showing the regular distribution of the vertical filaments (red). F) On edge view of the PSD at higher magnification in which one type of transmembrane structure at the PSD has been rendered in green on its cleft side and in blue on the cytoplasmic side of the post synaptic membrane. The size and distribution of these transmembrane structures is compatible with that of AMPARs and associated proteins. Most AMPAR-like structures are contacted by one vertical filament (red). G) Second type of transmembrane structure, rendered in gold on its cleft side and azure on its larger cytoplasmic side; this type of transmembrane structure is likely to represent NMDAR. NMDAR-type structures are typically contacted by two vertical filaments (red). H) Cross-section of PSD slightly tilted away to reveal its cytoplasmic side. Two types of horizontal filament, rendered in purple and white, contact the vertical filaments (red) that, in turn, contact the two types of transmembrane structures (azure and blue). I) Diagram of the relationships of the two types of transmembrane proteins to the vertical filaments and, in turn, to the two types of horizontal filaments. The azure structures represent the cytoplasmic surfaces of NMDAR-like structures, and dark blue the AMPAR complexes, while the red vertical filaments are predominately PSD-95 family members. These filaments connect receptors to an orthogonal, interlinked scaffold at the core of the PSD. Figures (B–I) adapted from (Chen et al., 2008a). Copyright © 2008, The National Academy of Sciences.

The traditional approach of preparing tissues for thin section EM is to stabilize them with cross-linking fixatives. Methods that depend on initial fixation, may not yield reliable results with labile structures, or with soluble structures where fixatives could cross-link them to other structures. Furthermore, the slow diffusion characteristic of fixatives could allow molecular rearrangements, and introduces physiological artifacts, such as inducing transmitter release (Smith and Reese, 1980). Traditional methods also depend on application of heavy metal stains to the section, which may stain structures near the surface more heavily than deeper ones. These problems, can be avoided with methods that apply the stains en bloc, before the tissue is embedded. This approach has in fact produced some stunning successes for tomography using tissues prepared with cross-linking fixatives, which contained well organized structures as small as a few nanometers (Harlow et al., 2001).

Direct freezing to stabilize tissues seems likely to yield more realistic results, especially when water is frozen free of large ice crystals (Heuser and Reese, 1981; Dubochet, 2007). A great deal of effort has been made to perform tomography directly on frozen specimens in the absence of any stains or fixatives. Most neural and other cellular applications require first cutting frozen sections and performing tomography directly on them (Al-Amoudi et al., 2004; Lucic et al., 2005; McIntosh et al., 2005; Ladinsky et al., 2006; Marko et al., 2007). The light elements that make up cells yield little contrast in focused images, so the electron microscope must be defocused to provide phase contrast. Resolution and contrast of details are necessarily poor compared to the images derived from structures stained with heavy metals, which produce much more electron scattering and a higher signal to noise ratio. However, cryo-EM tomography has enjoyed important successes in studying the high resolution structure of individual proteins or isolated protein complexes where large number of structures can be averaged (Frank, 1981; Steven and Belnap, 2005; Zhang et al., 2008). The difficulties with cryo-EM arise in directly studying neuronal structures, such as synapses, which are intrinsically heterogeneous. Collecting multiple images of the same structure in tomographic series from cryosections also poses difficult technical problems in minimizing beam damage and in interpreting images, but this approach may ultimately prove useful for studying macromolecular structures in mammalian neural tissues (Lucic et al., 2007).

Freeze substitution provides an alternative approach more suited to complex neural systems where structures, such as synapses, are rarely cut in optimal planes of section. Freeze-substitution typically begins with directly freezing tissues, which avoids exposing living tissues to cross-linking fixatives, and stops cell functions within milliseconds. The success with freeze-substitution ultimately depends on the efficacy of the freezing methods because there are severe limitations on the size of tissues that can be successfully frozen.

Freezing methods

A fundamental hurdle in freezing biological tissues is the formation of ice crystals that distort or damage structures. Cryoprotectants can damage structures, such as membranes, or distort cells by shrinking them, but cryoprotectants can be avoided if the heat can be removed in one millisecond or less. To date it has only been possible to achieve these rates of cooling within a few micrometers of the surface in a neural tissues (Heuser and Reese, 1981), limiting investigation almost entirely to disassociated cultures or surfaces of acute brain slices. High pressure freezing (HPF) methods (Moore, 1987), which inhibit formation of ice crystals by exertion of large pressures at the moment of freezing, can extend the depth of freezing to 100–300 μm or more and, when optimally implemented, can well preserve structures down to atomic resolutions (Dubochet, 2007). However, in practice, results may be capricious and current HPF machines limit the size of the tissue to one to three millimeters. Other HPF methods to freeze reliably larger volumes of tissue are under development. The heat transfer rate for HPF is generally lower than that of rapid slam freezing (Heuser and Reese, 1981), so HPF might not be the best choice for capturing very fast dynamic events. Despite of these challenges, HPF would be the method of choice for preparing nerve tissues for many future EM tomography investigations where the emphasis is focused on macromolecular organization in neurons. Here we present an example of a system for tomography based on HPF and freeze-substitution of dissociated neuronal cultures (Fig. 1).

Figure 1.

A) Dissociated rat hippocampal neurons grown for three weeks on a layer of glia in the 3 mm gold specimen carrier (inset) used for high pressure freezing. An area of confluence of fine process from adjacent cell bodies on the specimen carrier (black square) is enclosed in corresponding large square on the right. It is in these areas that numerous synapses are found, as shown in B. Living cells on the gold specimen carrier are visualized by reflection microscopy. B) Examples of synapses with presynaptic vesicles, and postsynaptic densities (arrowheads) from neurons grown on gold specimen carrier and freeze-substituted. Many of these synapses are on spines. Scale bar = 1μm.

Freeze-substitution

During freeze-substitution, ice sublimes directly into a cold solvent, typically acetone at −90°C, while stains and stabilizing molecules dissolved in the cold solvent enter the tissue. The problem of optimizing tissue preparation to resolve macromolecular structure by EM tomography is, however, fundamentally different from the problem of producing conventional projection images through the entire thickness of a section. Many traditional stains and stabilizing molecules are not suitable for tomography as they provide too much contrast or coat proteins, adding to and presumably distorting their native structures. For these reasons, osmium tetroxide and tannic acid, both widely used as contrasting agents in freeze-substitution, must be avoided in freeze-substituting neural tissues for tomography. When staining is limited to uranyl acetate, and stabilization of membranes to acrolein, individual structures, such as actin filaments assume their expected diameters of 7 nm (Chen et al., 2008a, cover Fig.). While adequate details may be preserved in traditional epoxy embedding media, the stabilization of structures offered by low temperature embedding using an acrylic resin (such as HM-20) can be quite beneficial.

Acquiring tomography series

Conventional thin sections are typically cut 40–100 nm thick in order to decrease overlap among structures within the section. It is possible to use sections ranging up to several micrometers thick for tomography (Bouwer et al., 2007). The limiting factor becomes the penetration of the electron beam, which is increased by using higher accelerating voltages, up to the point where too much contrast is lost. Furthermore, to retain spatial resolution in the tomographic reconstruction in thicker specimens, one needs to acquire larger number of images. The resulting longer exposure to electron radiation can lead to more distortion of the plastic section and more alignment errors in building the final reconstruction volume. In practice, sections of HM-20 up to 300 nm thick or more can be optimally examined at an accelerating voltage of 300 kV. Coating both sides of the specimen grid with a thin (~5 nm) layer of carbon helps to stabilize the section during relatively long exposure to electron bombardment. Applying 10–15 nm gold particles to both surfaces of the section provides fiducial markers for fine alignment of the series. An area of the specimen is tilted and repeatedly imaged at tilt increments of 1–2° ranging from ~ +70 to −70 degrees along an axis perpendicular to the incoming electron beam. It is now becoming standard practice to collect a second orthogonal tilt series by rotating the grid ~ 90 degrees relative to the first series. The two series are separately reconstructed, then combined to generate a more complete reconstruction. This process is termed dual axis tomography. Dual axis tomography not only provides more uniform resolution in the final reconstruction but also avoids loss of resolution when structures have an unfavorable orientation, e.g., elongated objects oriented perpendicular to the tilt axis (Mastronarde, 1997). Dual axis tomography should always be used if the section is stable enough to sustain the longer period of beam exposure.

Tomographic reconstruction

The realization that a three-dimensional object can be reconstructed from a set of its two dimensional projections was first demonstrated mathematically by Radon (Radon, 1917) who showed that with an infinite number of projections a three dimensional map of the object can be constructed by reverse or back-projection (an inverse Radon transformation). A variety of back-projection methods for three-dimensional reconstructions were independently discovered in radio astronomy (Bracewell, 1967), electron microscopy (DeRosier, 1968) and notably medical imaging with CT (Cormack, 1980) and MRI scanning (Lauterbur, 1973).

The concept of creating a reconstruction from back projections can be understood in the context of Fourier transformations. Thus, DeRosier & Klug (1968) demonstrated, by summing Fourier transforms of sets of projection EM images (collected at various tilt angles), that a three dimensional map of the original object is reconstructed by an inverse Fourier transformation. Alternatively, reconstructions can be made directly from electron micrographs in real space by direct back-projection methods (Crowther, 1970; Gilbert, 1972a). Because the Fourier frequencies closer to the rotation axis are sampled more than those further away, a weighting filter is typically applied in Fourier space before back-projection in real space. The numerical approximation of the inverse Radon transformation by direct back-projection of the filtered images is implemented in most of the EM tomography packages such as SPIDER, IMOD, or EM3D (Frank, 1981; Kremer et al., 1996; Harlow et al., 2001).

To obtain good quality reconstructions, one needs to align the images accurately before using them for back-projection. A typical approach starts with initial alignment of images by cross-correlation, and then uses fiducial markers on the surfaces of a section, or embedded in the sample, to fit to a model of a solid rotating body to calculate the rotation angles, shifts and magnification changes of the collected images. Back-projection is then applied to this alignment solution to reconstruct a map of the original volume.

Because progressive increases in effective section thickness ultimately limit how high one can tilt, Fourier frequencies at high tilt angles are unobtainable. This missing wedge problem non-uniformly degrades the resolution in the final reconstruction and introduces characteristic artifacts in the tomogram. This problem is considerably alleviated by dual-axis tomography (Penczek et al., 1995; Mastronarde, 1997), which reduces the missing wedge to a missing pyramid.

Iterative approaches can be used further to refine the reconstruction. The most popular of these is the Simultaneous Iterative Reconstruction Technique (SIRT, (Gilbert, 1972b), and SIRT is now starting to be implemented in tomography packages (Tong et al., 2006). SIRT iteratively projects an initial tomographic reconstruction back to compare with the original images and then the corrected images are back-projected to generate a new reconstruction. The iterative process can, in some instances, produce reconstructions with improved resolution. SIRT is computationally intensive, but we found with a few test runs that it can greatly improve the quality of single-axis tomographic reconstructions and generate reconstructions comparable to those obtained from dual-axis tomography.

Segmentation of three-dimensional structures

Virtual sections limited by the size of the voxels can be displayed in any plane through the reconstruction. The size of the voxels in three-dimensional images depends on the magnification used when the two dimensional projections are collected in an electron microscope. For imaging individual protein molecules inside neurons, the voxel is typically 0.5–1.5 nm.

The segmentation process starts with a discovery phase, in which the investigator observes, exams, reflects and quite often re-examines the sets of virtual sections extensively in order to form initial interpretations to inform further analyses. This phase typically requires many hours of attentive observation, but with good preparations and accurate three-dimensional reconstructions, one is eventually prepared to recognize and classify morphologically distinct structures. The cataloguing of structures into classes must meet a set of clear, objective criteria: specific shapes (filaments or globular); locations in specific cellular compartment (membrane associated or not in the postsynaptic density region or in the cytoplasm of spine); and particularly specific dimensions (e.g., vertical filaments in Figure 2C). An object to be segmented typically represents a protein molecule, or a partial or complete complex of molecules, but it could also represent a transmembrane structure such as a receptor. Some objects, such as filaments, are recognized in certain orientations where they are contained within a virtual section. It is possible to rotate the entire volume to optimize orientations of unoriented objects, but if there are large numbers of objects, all in slightly different orientations, this becomes a daunting computational task.

To circumvent problems imposed by different orientations, we segment each object in each of its three orthogonal planes, x–y, x–z and y–z (Chen et al., 2008a). When the density belonging to an object is outlined in all three orthogonal views, ambiguities in one view can typically be resolved in other views. In most of tomograms, resolution in the x–y plane (normal to the electron beam) is better than that in the x–z and y–z planes, largely due to the missing pyramid problem and to imperfections in building the reconstruction. But with small increment (1–2°), high tilt (~ ± 70°) dual axis tomography, differences in resolution in different image planes are minimized.

Features segmented, that is outlined, in a 0.5–1.5 nm virtual section will typically represent only a part of the whole three-dimensional object. To segment the whole object, it must be followed, and outlined, in several, successive virtual sections. For instance, a filament 5 nm in diameter and 20 nm long (Fig. 2D–E) is too large to be contained within a single virtual section. Such a filament will typically not even be displayed in its entire length in one virtual section, so it will have to be traced through several adjacent virtual sections. There are various methods and tools already implemented in various software packages for segmenting objects in virtual sections. One could directly outline the boundary of an object, or one could select the density over the object automatically by setting a gray scale threshold. Some software also implements routines to automatically segment specific structures (Ress et al., 2004), but so far these have not been generally applicable to smaller, more complex structures.

Segmenting transmembrane structures such as receptors is more challenging because they may not be detectable as they pass through the hydrophobic interior of the membrane. Furthermore, the axis of orientation of the whole receptor complex with respect to the membrane is unknown, and the virtual section may not cut through an orthogonal plane of the membrane. Therefore, extracellular domains should be segmented separately from intracellular domains, and then carefully mapped for overlay after rendering. In all instances, structures that might show ambiguities as to their beginning and end when segmented in one of the orthogonal views can generally be resolved when segmented in the two other orthogonal views. With this approach, it is possible to determine accurately the alignment between domains on opposite sides of the membrane and identify transmembrane structures, such as receptors (Chen et al., 2008a).

Most segmentation can be done semi-manually (Harlow et al., 2001; Chen et al., 2008a). Because molecular structures typically fall into classes containing morphologically similar or identical objects, it should be possible to develop automatic segmentation algorithms in the future to identify and segment repetitive structures in tomograms. The improved automatic segmentation could eventually help to alleviate the burden of repetitive work in segmenting each object in three planes, but each segmentation will still need to be initiated and checked by an investigator. The more advanced automatic segmentation routines for large serial reconstructions use neuronal network algorithms that are trained and checked by human eyes to facilitate machine-based segmentation (Jain et al, 2007). This approach might eventually be quite valuable for tomography segmentation.

Rendering, structural analysis and model building

The ultimate goal of tomography is to render and classify the components of an entire assembly of the various molecular structures comprising a particular cellular compartment. Every individual segmented object such as a domain of transmembrane structure, a membrane associated filament, or portion of cell membrane contained within the whole reconstruction can be rendered by stacking up segments of density boundaries from consecutive sections and rendering them as three dimensional objects. Objects can be displayed either as continuous foils (surface rendering; Fig. 2D–H) or as densities (volume rendering). A wealth of information can be gleaned from the complete three-dimensional rendering, including the locations of each individual structure as well as their sizes in each dimension (Fig 2H–I). Individual objects presumed to belong to a class, at this point, can be re-examined to ensure correct classification.

The valuable outcome is that one can determine the number of a particular structural class of structures in a specific cellular compartment, as well as the relationships between structures. Patterns of localization or connections between different classes of structures then become apparent (Harlow et al., 2001; Chen et al., 2008a). For example, one class of structures may be linked together by another distinct group of structures (Fig. 2F–G), or may manifest a specific geometric organization, such as a rhombic lattice or other patterns. Examples of such patterns are illustrated in the PSD organization (Chen et al., 2008a).

Information on the location and sizes of these small structures in a reconstruction can be used to generate working hypotheses regarding their molecular identity. Sizes of structures from reconstructions can match specific molecules or complexes derived from various sources, for example, the PDZ, SH3-GK domains of PSD-95 derived from high resolution X-ray crystallography or NMR can be combined to estimate the size of PSD-95 (Doyle et al., 1996; McGee et al., 2001; Long et al., 2003). Also size information can be derived from parts of larger intact structures such as extracellular domain of AMPARs obtained from single particle electron microscopy of the intact AMPARs (Nakagawa et al., 2005), or X-ray structures of the ligand binding domain of AMPARs (Armstrong and Gouaux, 2000) and NMDARs (Furukawa et al., 2005). Another approach is to calculate sizes from structural informatics by first analyzing the domain conformation based on amino acid sequences, and then calculating its size largely based on the predicted conformation (structured or natively unstructured) and molecular mass (Uversky, 2002; Dosztanyi et al., 2005; Chen et al., 2008a). Matching sizes alone does not prove the molecular identity of a specific structure, but a mismatch can certainly rule out certain candidates.

To build a complete molecular model based on a completed three dimensional rendering of a tomogram (Fig. 2I), one must marshal information from various sources, such as results from electrophysiology, biochemistry, immuno-electron microscopy, and functional studies with light microscopic imaging. For instance, PSD-95 is known to associate with membrane by N-terminal palmitylation (Craven et al., 1999) while its PDZ domains interact with both NMDARs (Niethammer et al., 1996) and AMPAR complex (Chen et al., 2000). Any identification of rendered structures in the PSD should be consistent with all known information.

Future perspectives identifying molecules in reconstructions

By developing new cryo-methods for tomography, we have demonstrated that a complex protein assembly such as the PSD in neurons can be rendered at a molecular level with high tilt, dual axis EM tomography(Chen et al., 2008a). Historically, there are examples where electron microscopy has uncovered some molecular level details at the PSD. Application of freeze fracture and deep etching to rapid frozen synapses, produces fractures along lipid bilayers that uncover particles likely to represent glutamate receptors (Harris and Landis, 1986). These are contacted by small vertical filaments in the core of the PSDs while other filaments representing actin filaments fill the rest of the cytoplasm of spines (Gulley and Reese, 1981; Landis and Reese, 1983). A variant of this approach uses fracture immunolabel to identify glutamate receptors at a synapse (Tanaka et al., 2005), but the fracture methods can only reveal one plane through the synapse, as in a single virtual section. With high resolution tomography, many virtual sections can be combined to produce complete three-dimensional reconstructions of the proteins in the PSD and the dendritic spine.

While the identities of many of the components of a reconstruction can be inferred from their sizes, shapes, and positions, many of them will have to be positively identified to create a complete picture of molecular organization. Traditional immunolabeling for electron microscopy typically uses gold particles conjugated to primary, or secondary antibody to pinpoint epitopes, but the morphological structure of the labeled proteins can rarely be seen directly the weak fixatives used to retain antigenicity results in loss of many structural details. However, some progress has been made by combining pre-embedding immuno EM with high pressure freezing, freeze substitution and EM tomography to visualize which individual structures are labeled by immunogold. After labeling, vertical filaments in the PSD that were thought to be PSD-95, could be rendered from tomograms where their association with antibodies linking them to gold particles was apparent (Chen et al., 2008b, a). This approach requires a fixative resulting in some degradation of structure so further development in labeling methods is warranted. Also, other molecular techniques such as knockout of a specific gene or knockdown of a specific protein could also be used to settle questions about the identification of a particular class of structures.

We expect that with a hybrid approach, where tomography is used to show structural organization at molecular resolution, then some molecules are identified by immunogold labeling, and finally molecular tools are combined with tomography to identify molecular components, will ultimately provide a detailed structural basis with which to understand synaptic function at the molecular level.

Table 1.

Glossary of terms

High pressure freezing	EM preparation process where cells or tissues are frozen at ~2000 atm pressure in ~ 10 ms.
Freeze substitution	EM preparation process where ice in frozen material is replaced by organic solvent via diffusion exchange. Typically done at low temperature with stabilizing molecules and heavy metal, followed by infiltration and embedding in plastic polymers.
Back-projection	Reverse of projection, typically done computationally to obtain 3D reconstruction from 2D projection images.
Virtual section	Any individual section in a computed three-dimensional reconstruction volume whose thickness is 1 voxel (or pixel).
Projection angle	The angle between the normal of the specimen plane and incoming electron beam.
Missing pyramid	Referring to unsampled regions in Fourier space in a two axis tomography series due to unavailability of images at high tilt angles. This leads to loss in resolution in the reconstruction.
Fiducial marker	Gold particles applied on both side of the specimen section for aiding fine alignment of images to build a solid body rotation model for single axis tomographic reconstruction. Also used to emerge two single axis tomographic reconstructions into a dual axis tomographic reconstruction.
Tomogram	A computed three-dimensional volume based on tomographic reconstruction algorithms from individual images.