key: cord-0283266-u445b67r authors: Fang, Chunyu; Chu, Tingting; Yu, Tingting; Huang, Yujie; Li, Yusha; Wan, Peng; Wang, Dan; Wang, Xuechun; Mei, Wei; Zhu, Dan; Fei, Peng title: Minutes-timescale 3D isotropic imaging of entire organs at subcellular resolution by content-aware compressed-sensing light-sheet microscopy date: 2019-10-31 journal: bioRxiv DOI: 10.1101/825901 sha: 910676123c67b031c52ef06ee7671799faaa81c7 doc_id: 283266 cord_uid: u445b67r We here report on a compressed sensing-enabled Bessel light-sheet microscopy system able to achieve fast scalable mapping of entire organs at an isotropic subcellular resolution. A dual-side confocally-scanned Bessel light-sheet with a millimeter-to-centimeter tunable range was developed to illuminate regions-of-interest from a few cells to entire organs, providing uniform optical sectioning of deep tissues with 1-5 μm ultra-thin axial confinement. We also present a new computation pipeline termed content-aware compressed sensing (CACS), which can further improve the contrast and resolution of a 3D image based on a single input of its own, allowing satisfying spatial resolution with data acquisition shorten by two-orders of magnitude. Using this method, we can image any region-of-interest of a selected mouse brain at submicron isotropic resolution in seconds, after screening multiple whole brains in minutes, and then in toto reconstruct the digital whole brain (∼400 mm3) at a teravoxel scale with a short acquisition time of ∼15 minutes. We also demonstrate subcellular-resolution minute-timescale dual-color imaging of neuromuscular junctions in thick mouse muscles. Various system-level cellular analyses, such as mapping cell populations at different brain sub-regions, tracing long-distance projection neurons over the entire brain, and calculating neuromuscular junction occupancy across whole tissue, were enabled by our high-throughput high-resolution imaging method. The comprehensive understanding of majority and singular cellular events, as well as their complex connections in whole organs and organisms, is one of the fundamental quests in biology. To extract the various cellular profiles of different physiological functions within specimens, three-dimensional (3D) high-resolution imaging is required throughout a mesoscale-sized volume. However, creating such a large-scale image dataset has posed significant challenges for current 3D light microscopy methods, which all show relatively small optical throughputs 1, 2 . Furthermore, in thick mammalian organs, severe light scattering and attenuation greatly limit the complete extraction of signals from deep tissues. A common strategy for addressing these issues has been to use 3D tile stitching combined with tissue sectioning [2] [3] [4] [5] . For example, both tiling confocal microscopy [6] [7] [8] [9] and sequential two-photon tomography 10, 11 (STPT) can three-dimensionally image mouse brain at subcellular resolution, but do so at the expense of a very long acquisition time due to the slow laser-point-scanning and mechanical slicing. Light-sheet microscopy [12] [13] [14] [15] (LSM) in conjunction with advanced tissue clearing techniques [16] [17] [18] [19] eliminates the need of mechanical slicing by instead applying a nondestructive light-sheet to selectively illuminate a thin plane of the sample. At the same time, the use of wide-field detection results in higher imaging throughput in comparison with the point-by-point scanning used in epifluorescence methods. Although light-sheet microscopy using a Gaussian-type hyperbolic light-sheet 2,13,20 has been successfully used for imaging large organ samples, a trade-off exists between the minimum thickness of the light-sheet and the confocal range over which it remains reasonably uniform. As a reference, when illuminating a range of 1 mm in length, an optimized Gaussian light-sheet diverges to a full-width at halfmaximum (FWHM) thickness of 12.5 μm at either end, and is hence incapable of resolving fine neuronal fibers across a large volume of brain. Sweeping the light-sheet along the propagation direction can extend the confocal range, but the achieved axial resolution remains inadequate, and tissue scattering effects also limit its propagation range 21, 22 . Bessel-type light-sheet microscopy [23] [24] [25] (LSM) can generate a thin and non-diverging light-sheet that can illuminate samples with a much larger field of view while maintaining high axial resolution. Considering the necessity of minimizing excitation from the side lobes of the Bessel beam 26, 27 , Bessel LSM ` usually uses a high numerical-aperture (NA) detection objective with a small depth of focus to reduce the fluorescence excitation by the side lobes. Thus, it is mainly optimized for the imaging of a single or a few cells at deep subcellular resolution. However, as with epifluorescence methods that suffer from a trade-off between accuracy and scale, Gaussian and Bessel LSM systems still have limited optical throughput, which is far from adequate for obtaining high spatial resolution across a very large field of view (FOV) 28 . To image a whole mouse brain at single-cell resolution, a small step size and tile-stitching at high magnification are necessary to acquire trillions of sub-μm 3 voxels over a cm 3 -sized volume 2, 19 . Therefore, a long acquisition time of up to several days, as well as increased photobleaching to samples, still prevents more widespread applications of LSM to the high-resolution mapping of entire mammalian organs/organisms. We here report on a large-FOV scanning Bessel light-sheet microscopy method combined with a post-computation procedure termed content-aware compressed sensing (CACS), to address the aforementioned challenges of limited resolution and throughput. This CACSenabled Bessel light-sheet microscopy can overcome the limitations of anisotropic 3D resolution that hinder current whole-organ imaging techniques. Furthermore, our new microscopy technique computationally mitigates the trade-off between imaging speed and accuracy by achieving efficient super-resolution with a single measurement. We apply this method to high-throughput scalable anatomical imaging of whole mouse brain and thick mouse muscle to demonstrate its unique capabilities, such as the quick screening of multiple organs in real time, rapid interrogation of any region of interest within selected samples at isotropic subcellular resolution, and teravoxel high-resolution mapping of entire samples on a timescale of minutes. We also demonstrate system-level cellular profiling, such as cell population counting and tracing of neural projections. Our Bessel plane illumination microscope (Supplementary Fig. 1 ) sweeps a long circular Bessel beam in the y direction across the focal plane of the detection objective to create a large-` scale scanned light-sheet and yield an image at a single z-plane within the specimen. To suppress the laser attenuation/scattering from samples, we introduced two opposite plane illumination sources from dual sides of the brain. A macro-view microscope (Olympus MVX10) providing zoomable magnification from 1.26×/0.14 to 12.6×/0.5, together with a sCMOS camera (Hamamatsu ORCA-Flash4.0 V2) were used as the fluorescence detection unit, providing a tunable FOV from 1 to 10 mm and effective lateral resolution from ~1 μm to 10 μm for large specimens. To achieve isotropic resolution, we used a switchable excitation objective with an NA of 0.055-0.28 to form a tunable illuminating Bessel beam with axial extent and diffraction length matched with the varying lateral resolutions and FOV, respectively. Finally, to enable high-throughput volumetric imaging of specimen, a customized sample holder rapidly moved the sample across the light-sheet along the z direction, with plane images at different depths consecutively obtained. The holder can also flip the sample through 180° to allow imaging under two views, so that the acquired dual-view images can be fused to further suppress fluorescence depletion from deep tissue. Photographs of our self-built microscope are shown in Supplementary Fig. 2 . The simple mode of operation involves sweeping the Bessel beam in the y direction to create a continuous sheet at each z plane. However, in this mode, the cross-sectional profile of the excitation sheet contains broad tails because of the combined influence of the side lobes 24 (Supplementary Fig. 3) . Given the fact that the increase in depthof-field is proportional to the square of the decrease in NA, the axial excitation from these side lobes is more likely to deteriorate the fluorescence detection in our low-to-middle magnification/NA setup (Supplementary Figs. 4, 5) . A confocal slit was therefore formed by tightly synchronizing the sweeping Bessel beam with the rolling active pixel lines of the camera 29, 30 , to block the influence of residing fluorescence excited by the side lobes, and led to much less background (Supplementary Figs. 3, 4, 6) . As a result, the microscopy system could produce sharp optical sectioning at a very large scale, for example, generating of a 1 × 1-mm illuminating light-sheet with a cross-sectional profile of ~1 μm in thickness, as compared with a ~10 μm Gaussian sheet covering the same FOV (Supplementary Fig. 3) . When this wide and thin Bessel plane illumination combined with a matched FOV (12.6×) was applied to the imaging of cleared mouse brain tissue with green fluorescent protein (GFP)-labelled neurons ( Fig. 1c and Methods), the maximum intensity projection in the y-z plane of the cortical area ` showed axial resolution and contrast superior to those of wide-field and Gaussian plane illumination (Fig. 1a, b) . The raw Bessel results may still show inadequate resolutions at relatively large FOVs, for ` example, 1-4 μm for a 1-4 mm FOV under magnifications of 12.6× to 3.2×. Normally, the raw Bessel sheet data can be deconvolved with the appropriate point spread functions (PSFs), to slightly improve image quality (Fig. 1d) . However, a more effective means to improve the contrast and resolution of a single measurement is compressed sensing (CS) computation, which is well-known for its ability to recover signals from incomplete measurements 31 . In its conventional light microscopy implementation, CS recovers degraded signals from camera pixilation (wide-field) or incomplete scanning (confocal), and reduced the acquisition time for each 2D frame 32, 33 . It also used to improve signal quality for 2D speckle image in nonlinear structured illumination microscopy 34 . In Bessel light-sheet microscopy, the camera's undersampling in the x-y plane and sparse z-excitation by thin plane illumination make it suitable for the application of compressed sensing (Supplementary Fig. 5 ). To adopt this approach to Bessel imaging, in which the signal sparsity and dynamic range may vary drastically within a large volume 35 (Supplementary Figs. 7, 8) , for the first time we extended the CS computation to three dimensions and applied content-aware (CA) regularization that was highly adaptive to the signal characteristics (Fig. 1e) . Using our CACS processing, we aimed to achieve a higherquality image x from the raw large-scale Bessel image y, which shows inadequate resolution resulting from the voxelization and limited numerical aperture. The Bessel image y was first divided into multiple small volumes yi to calculate the compressed sensing matrix Ai in sparse domain, and a parameter β based on the entropy representing the degree of signal disorder (Supplementary Note 3). A regularization factor λi is then determined from the calculated β, as well as a signal density index α, and these are applied to the regularization term ∑ . This content-aware regularization with appropriate λi balances the iterative signal reconstruction process between an overfitting result subject to excessive constraints from complicated signals and an under-fitting result with too spare signals accompanied by obvious artefacts that are difficult to further optimized by iteration (Supplementary Fig. 9) . A higher-resolution image tile xi can be recovered by finding the optimal solution of the following problem in the sparse Fourier domain: Detailed descriptions of the CACS computation are shown in the Methods. The 3D CACS ` computation made obvious improvements to the raw Bessel sheet data, with resolution and contrast superior to that achieved by traditional deconvolution (Fig. 1e) . Finally, the multiple small CACS reconstruction yi were stitched together to form the final high-resolution largescale output (Supplementary Fig. 10 ). Fig. 1f shows a volume rendering of apical dendrites in a region of the cortex yielding sufficiently high isotropic 3D resolution and signal-to-noise ratio (SNR) to discern subcellular structures such as dendrite spines. Furthermore, although the demonstrated neurons were originally imaged at 12.6×, this strategy was verified as being applicable to lower magnifications, such as 3.2× and 1.6×, and to different types of signals such as fluorescent beads, showing similar improvements in comparison with the original images. Unlike multi-frame super-resolution imaging methods, which are powerful but suffer from the time expense of repeated measurements, the 3D CACS can provide an output with obvious improvement using only a single measurement as input. Therefore, it offers a good balance between the higher spatial resolution required to identify fine sub-neuronal structures and a high imaging speed, which is a critical concern in large-scale organ mapping. As confocal microscopy remains the workhorse for 3D cellular imaging and the Gaussian lightsheet method is the standard for light-sheet microscopy, we compared both techniques with various modes of Bessel beam plane illumination. Image slices in the x-z plane from dendrites of Thy1-GFP-M mouse brain demonstrating comparative axial resolutions were acquired using a selective plane illumination microscope (SPIM, 0.02 NA illumination, 12.6×/0.5 detection objective), a point-scanning confocal microscope (Nikon Ni-E, CFI LWD 16×/0.8W objective), a two-photon-excitation (TPE) microscope (Nikon Ni-E, CFI LWD 16×/0.8W objective), the synchronized Bessel sheet mode (0.28 NA illumination, 12.6×/0.5 detection objective), the synchronized Bessel sheet mode with deconvolution (a parallel iterative deconvolution method in an ImageJ plugin) and the CACS-enabled Bessel sheet mode ( Fig. 2a-f ). The thick Gaussian sheet covering the full imaging FOV (~1 mm) gave insufficient axial resolution (FWHM ~10 μm, Fig. 2a) , which was obviously poorer than that of the other methods. With the confocal and TPE microscopes, the anisotropic PSFs in the epifluorescence mode influenced the visualization of the dendrite fibers in the longitudinal direction (Fig. 2b, c) . In contrast, the ` three Bessel sheet modes all demonstrated a clear reduction in out-of-focus haze, as well as high axial resolution superior to the Gaussian sheet, confocal and TPE methods ( Fig. 2a-f ). It is not surprising that deconvolution using a bead-measured synchronized Bessel mode's PSF did not alter the image quality much, except for slightly increasing the contrast. The CACS substantially recovered the ultrastructure of the dendrites, which remained unresolvable in the raw image (Fig. 2f, i) . while the fidelity was shown to be sufficiently high (Fig. 2j, k) . The bead measurements and line cuts through individual dendrite fibers ( Fig. 2a- We compared the degree of photo bleaching of the five imaging methods by repeatedly imaging the cortex area of a Thy1-GFP-M mouse brain 30 times (Supplementary Fig. 12 ). After normalizing for differences in SNR (see Methods), we calculated the averaged signal intensity of each volume for each method, and plotted their variations in Fig. 2m . After 30 ` cycles of imaging of the same volume, approximately 95%, 80%, 40%, and 30% of the fluorophores were preserved by the Gaussian sheet, Bessel sheet, TPE, and confocal methods, respectively. In Fig. 2n and Supplementary The improved axial resolution at various scales obtained from the tunable Bessel plane illumination and the expanded SPB made possible by the CACS computation enables brain (or other organs) imaging with isotropic resolution and very high throughput. For example, under the 1.26× dual-side Bessel sheet mode, over 2000 large-FOV image slices can be acquired in two views in ~60 seconds, image slices that can be computationally fused to provide an image of the whole brain 2 (Methods). We here demonstrate the fast screening of four optically-cleared mouse brains (Tg: Thy1-GFP-M, Fig. 3b ) imaged at a throughput of one brain min -1 and ~10 μm isotropic resolution. By obtaining the coarse 3D structures of the whole brains using the widest Bessel sheet (Fig. 3b) , the transverse (x-y), coronal (x-z), and sagittal (y-z) views could be extracted from the reconstructed brains to quickly identify brain regions where desired signals were present (Fig. 3c) . Then, higher-resolution imaging of any region of interest was possible using the 12.6× Bessel sheet mode. For example, we imaged three ~1 mm 3 regions of interest (ROIs) in the cortex, hippocampus, and cerebellum of brain number 2 (Fig. 3b) at an imaging speed of ~0.017 mm 3 s -1 and an isotropic resolution of ~1.3 μm (0.5 μm voxel). Vignette high-resolution views of these volumes are shown in Fig. 3d-f , detailing the various neuron morphologies across the brain. Besides the identification of different types of neuron cell bodies (e.g., pyramid neurons in Fig. 3e , and astrocytes in Fig. 3f) , nerve fibers such as densely packed apical dendrites (Fig. 3d) were also clearly resolved in three dimensions. If finer neuronal sub-structures are of interest, the CACS described above can be readily integrated to super-resolve such structures, for example, the spines shown in Figs. 1f and 2i . A key advantage of whole brain mapping is that the high-resolution visualization across a large volume permits the investigation of complicated neural circuits, such as neuron phenotyping in various functional regions and the trajectories of long-distance neuronal projections. These pose challenges for imaging systems with limited optical throughput. For example, the SBP of the raw Bessel sheet is sufficient for either fast low-resolution screening of the whole brain (1.26×) or high-resolution observation of small ROIs (12.6×). Therefore, high-resolution neuron mapping across the entire brain requires the combination of a 12.6× Bessel sheet with ` mechanical stitching to artificially increase the system SBP. However, the need for hundreds of stitching operations limits the acquisition of whole-brain imaging to the timescale required to collect one million frames at the desired isotropic resolution. Therefore, to quickly image neurons exhibiting long-distance details across the whole brain, a CACS Bessel sheet is necessary. A cleared mouse brain (~10 × 8.5 × 5 mm) was first imaged using the 3.2× Bessel sheet mode (FOV 4.2 mm, Fig. 4a1 ) under two views, each containing six stacks (Fig. 4a2) . Then, tile stitching 36 for each view (Fig. 4b1, 2) followed by a two-view fusion 37 was applied to obtain the 3D image of complete brain (Fig. 4a2, 4b3 ; 2 μm voxel). CACS was applied at the last step (Fig. 4a3) to generate a final output (0.5 μm voxel) with resolved nerve details comparable to those obtained with the 12.6× Bessel sheet (Fig. 4b4, c, Supplementary Fig. 7) . The 15-minute rapid acquisition combined with parallel computation using multiple GPUs permits the reconstruction of a digital brain with isotropic subcellularresolution over a 400 mm 3 volume (Methods, Supplementary Table 2 ). This allows brain segmentations and accurate quantifications to be performed at a system level (Fig. 4a4) . For example, we precisely traced interregional neuron projections, which are important for understanding the functionality of the brain. Compared with the raw image, the CACS visualized more nerve fibers (Fig. 4c) , thus enabling neuronal trajectories with abundant details to be presented in three dimensions (Fig. 4d) . By referring to the standard mouse brain atlas (Allen Brain Institute) 3,38 , anatomical information was annotated onto the CACS Bessel brain Atlas, and the trajectories of four long-distance (LD) projection neurons were traced and registered to the annotations, revealing how their pathways were broadcast across the anatomical regions (Methods, Supplementary Fig. 13, Video 1) . With isotropic submicron resolution, 13 densely-packed Pyramidal neurons could be also be identified and traced through the entire cortex to the striatum (~2 × 2 × 2 mm 3 ), as shown in Supplementary Fig. 13 . This quantitative analysis was implemented in a Thy1-GFP-M mouse with massive numbers of neurons being labeled, and this procedure would be even more efficient if the brain was more specifically labeled (e.g., by virus tracer). ` Fig. 4 | Whole-brain mapping pipeline. a, Flow chart of whole-brain data acquisition and processing, which includes: ⅰ, rapid image acquisition by 3.2× Bessel sheet, with total 12 tiles under 2 views acquired in ~15 minutes. ⅱ, tile stitching for each view followed by 2-view weighted fusion, to reconstruct a scattering-reduced whole brain at low resolution (2 μm voxel). ⅲ, CACS computation to recover a digital whole brain with improved resolution (0.5 μm voxel) and SNR. ⅳ, quantitative analysis, such as brain region segmentation, neuron tracing and cell counting, based on high-quality whole brain reconstruction. In addition to the tracing of neuronal projections, the cyto-structures at different brain subregions were also explored using CACS Bessel sheet imaging (Fig. 5) . In order to obtain numbers of cell in different sub-regions with the irregular and diversified morphologies of cells, we labelled nuclei with propidium iodide (PI), an organic small molecule staining DNA. Almost all cell nuclei including motor axons and retinal ganglion cells were stained, causing very dense fluorescing (Fig. 5a) . Raw 3D images of the nuclei in half brain quickly obtained by 2× CACS sheet mode ( Fig. 5a; in ~4 minutes), signals remained highly overlapped and undistinguishable (Fig. 5b1) . Identically, CACS offered a 4× resolution enhancement in each dimension to recover images with resolution even better than 8× Bessel sheet, to discern single nuclei (Fig. 5b2 ). The vignette high-resolution views show that cell counting based on the CACS was as accurate as that using an 8× Bessel sheet (Fig. 5c2, 3) . After anatomical annotation was applied by registering the image volume to the aforementioned Allen brain atlas (ABA), the labelled cells could be properly segmented ( Fig. 5d-g) , with each individual cell being assigned an anatomical identity, such as isocortex, hippocampus formation, olfactory area, cerebral nuclei, cortical subplate, thalamus, hypothalamus, midbrain, hindbrain, or cerebellum, as shown in Fig. 5h , i. We did not observe morphology-or size-dependent errors in cell detection in different regions. By registering and annotating the detected cells to anatomical areas in the CACS Bessel Atlas, cell number and density information for these brain regions was quantified ( Supplementary Fig. 14, 15 and Video 2). As shown in Fig. 5j , the total cell number in the half brain was ~3.5×10 7 , and the average density was ~2.4×10 5 cells per mm 3 . Amongst the primary brain regions, the Isocortex showed the highest number of cells at 8.6×10 6 were obtained using a PI-stained half brain, in which ~50% of all motor axons and retinal ganglion cells were counted, our results are consistent with previously reported work 2 . density of each sub-region in half brain. We further demonstrated dual-color CACS Bessel sheet imaging of motor endplate (MEP, α-BTX) and peripheral nerves (Thy1-YFP) in mouse muscle. The overall spatial distribution of MEPs in the muscle tissue and the detailed neuromuscular junction (NMJ) occupancy defined as the volume ratio of the underlying postsynaptic MEPs (red) occupied by presynaptic vesicles (green), were both visualized and analyzed using the large-scale high-resolution CACS Bessel imaging. We rapidly imaged two total gastrocnemius muscles and two total tibialis anterior muscles in ~20 minutes (Fig. 6a-d) , with segmentation of their MEPs and nerves (insets in ad). The number of MEPs and their density in the tissue of each muscle were quantified from the resulting whole-tissue imaging (Fig. 6e) . We found that although the total MEP number varied in each muscle, their density remained relatively close. Magnified views of the NMJs (2 ROIs in 6a) are shown in Fig. 6f , with comparable views of the 12.6× and 3.2× CACS-delivered results (middle, Fig. 6f) , which show quality as high as the views obtained at 12.6× (right, Fig. 6f ), allowing the resolving of fine neuromuscular structures in single NMJs. Therefore, our technique permitted the accurate measurement of presynaptic and postsynaptic structural volumes in single NMJs and the calculation of NMJ occupancy (Fig. 6g) In summary, the marriage of the CACS strategy with long-range Bessel plane illumination provides 3D isotropic resolution down to ~700 nm, and the ability to quickly acquire 3D images from millimeter-to-centimeter sized brains in seconds to minutes, at a scalable throughput of ` up to 8 gigavoxels per second. The readily-tunable Bessel sheet setup combined with zoomable macro-view detection is well suited for the isotropic 3D imaging of not only mouse brain, but also other entire organs/organisms at variable scales. Highly inclined LSM has been used for the 3D anatomical mapping of thick organs where autofluorescence and out-of-focus excitation would otherwise be prohibitive under wide-field illumination. With the thinner light-sheets of the Bessel beam, the effective FOV would be less compromised, and axial resolution would be further improved. The introduction of dual-side illumination and dual-view detection would further reduce light depletion in thick tissue and permit the complete interrogation of entire organs. As currently configured, the key step to maintaining thin and wide Bessel plane illumination under a large FOV is to synchronize the scanned beam with the confocal electronic slit of the camera, to eliminate excitation from the side-lobes. This could possibly be improved by direct generation of a side-lobe-reduced Bessel sheet using recent masking techniques 41 . At the other extreme, the possible introduction of two photon excitation may be furthermore suited for improved depth penetration when imaging more scattering samples. Despite the use of plane illumination, current microscopes have throughput limited to megavoxels per second. This causes issues in 3D anatomical mapping, in which trillion-voxel data is frequently required. Therefore, the long-time acquisition required for mechanical image stitching prevents a variety of histological, pathological, and neuroanatomical research being implemented on a large scale. Our CACS procedure uses a single image stack to threedimensionally improve the contrast and resolution limited by the pixilation and numerical aperture, computationally transforming our Bessel microscope into a gigavoxel-throughputboosted imager that can achieve isotropic 3D super-resolution imaging of mesoscale samples without the pain of a long acquisition lasting for hours to days. Considering that signal characteristics such as sparsity and degree of disorder vary drastically in large specimens, it is difficult for regular CS computation to process the signals appropriately, because it is uncertain what regularization factor should be applied. Our introduction of a content-aware feedback strategy can reasonably extract the signal characteristics and thereby calculate the optimal regularization parameter for each image block automatically, allowing recovery of signals on a large scale with minimal artifacts, as well as obvious resolution improvement, which is unmet ` by conventional CS (Supplementary Fig. 9 ). Our 3D CACS computation is unsupervised, without the need for prior knowledge from a higher resolution database, and is highly parallelized for GPU acceleration. It should be noted that CS processing is efficient for the recovery of under-sampled signals, a condition particularly satisfied in our low-magnification large-FOV imaging setup. Moreover, although compressed sensing is known to have certain limitations for processing signals containing complicated structural information 42, 43 , its effect on line-like neurons and point-like nuclei was significantly improved after the content-aware adaption to the signal characteristics involved. We expect our method to potentially bring new insights for computational imaging techniques, so that we can keep pushing the optical throughput limit to extract ever more spatiotemporal information from biological specimens. We also believe that combinations with other computational techniques, such as neural network-enabled data training, could further increase the ability of our method to achieve more robust and versatile recovery of various complicated signals in different types of specimens. Fig. 2) . The two-view images were then registered and fused using multiview fusion method 37 . CACS computation procedure. If the signals are not dense and incoherent at the same time, CS allows the recovery of them from incomplete measurement, which is our case in large-FOV Bessel sheet imaging. To correlate the high-resolution image to be recovered with the real measurement, we first used a 3D Gaussian-Bessel function as PSF to characterize the unit response of the Bessel sheet system. The lateral and axial extents of the PSF are determined by a variety of imaging parameters, such as NA of illumination and detection objectives, and camera's spatial sampling rate. Then a measurement matrix A could be generated by Fourier transformation of the synthetic PSF. Here A represents the signal degradation operation including the optical blurring by system optics and down-sampling by the camera digitalization in Fourier space, transforming the high-resolution target into low-resolution measurement. Then the Fourier expression of high-resolution image x can be recovered from the Fourier expression of low-resolution measurement y by iteratively solving following equation in Fourier domain using a steepest descent method: The recovered image can be finally obtained via transforming the solved x back into spatial domain. As we have known, compressed sensing could show very different effects on signals with different labelling density, which is particularly common to large samples. An L1-` normalization term was thus introduced in our method to regularize the equation as following: Here the weighting factor λ substantially balances the image results from more like the original measurement to more like the CS recovery. The value of λ is calculated by the multiply of α and β, where α is an index indicating the signal density of input image (Supplementary Note 3) , and β is inversely proportional to the entropy of the input image (Supplementary Note 3) . Therefore, the choice of λ is highly adapted to the signals characteristics which could vary a lot at large scale, our content-aware processing procedure divides the raw image, e.g, half brain image with dimension 10 mm × 4 mm × 5 mm, into a series of small volumes, e.g., blocks with 100 × 100 × 100 pixels in which the signals can be considered as uniformly distributed, and then calculates the regularization factor for each volume to obtain the optimal CS result xi. Multiple xi are transformed back to high-resolution image blocks, which would be stitched into final output. It should be noted that the CACS computation can be highly parallelized by using GPU acceleration. Whole-brain imaging procedure. Lowest 1.26× detection combined with dual-side 1 cm-Bessel sheet illumination (5 μm thick) was first used to roughly screen the brains. Under this mode, stitching is not required and the resolution is not necessarily high, at ~10 μm. The overall signal distributions of every brain could be readily obtained via rapid data acquisition in a few seconds followed by a registration-and-fusion of 2 views in a few minutes. As for highresolution mapping of whole brain to enable quantitative analysis, the choice of tile stitching over 100 times under 12.6× is not only very time consuming, estimated with over 10 hours, and brings substantial photo-bleaching. Instead, we imaged the whole brain at lower 3.2× Bessel sheet mode and used CACS to computationally improve the compromised resolution. With 4 by 4 mm FOV under 3.2×, we sequentially obtained 6 volumes of the different regions of the brain with each one containing 1500 frames for 3 mm z-depth (2 μm step-size), and stitched them into a whole 3D image. Then, two views of stitched images were iteratively registered for reconstructing a whole brain with exhibiting complete structural information while presenting spatial resolution ~4 μm (2 μm voxel), which remains insufficient for single-cell analysis. Nevertheless, CACS was applied with dividing the whole brain into thousands of blocks, ` processing them using 4 GPUs (RTX2080ti) in parallel. Finally, a 3 trillion-voxel image was created (0.5 μm voxel) with acquisition time ~15 minutes which is compared to tens of hours by other methods 1 , and computation time ~50 hours which is estimated similar with the time consumption for stitching and fusion under 12.6×. It should be noted that the combination of Bessel sheet with CACS is very flexible, providing throughput improvement for zoomable imaging from 1.26× to 12.6×. It is also easy to modify the LabVIEW program to conduct imaging under different modes/magnifications. Thus, it's beyond the imaging of brain we demonstrate, being widely suited for anatomical imaging of various large samples, such as mouse muscles shown in Fig. 6 . Sample preparation. UDISCO clearing method was used to clarify the dissected wild-type mouse brain with cell nuclei stained by PI dye, neuron-labelled mouse brain blocks (Tg: Thy1-GFP-M). FDISCO clearing method 44 was used to clarify the neuron-labelled mouse muscles (Tg: Thy1-YFP-16) with α-BTX tagging the motor endplate. PEGASOS clearing method 45 was used to clear the Thy1-GFP-M whole mouse brain, The cleared organ samples (Fig. 6) were harden and thus could be firmly mounted onto our customized holders (Supplementary Fig. 2 ). The BABB-D4 for UDISCO, DBE for FDISCO or BB-PEG for PEGASOS immersion liquid was filled in the sample chamber for refractive index-matched imaging with least aberration. For measuring the system's point spread function, fluorescent beads (Lumisphere, 1%w/v, 0.5 μm, Polystyrene) were embedded into a specifically formulated resin (DER332, DER736, IPDA, 12: 3.8: 2.7), the refractive index of which was equal to BABB-D4, to form a rigid sample that can be clamped by the holder and imaged in the chamber. Whole-brain visualization and registration to ABA. The processed brain atlas was interactively visualized using Imaris software (Bitplane, USA). Since the Allen Brain Atlas was reconstituted from a series of coronal-slice images, we also rotated our reconstructed image and down-sampled it, to register it with anatomically-annotated ABA based on the coronal slices. Automatic Elastix registration was applied first to roughly align the brain. Then a manual adjustment was followed to improve the accuracy. Neuron tracing. The whole brain data was down-sampled 2 times and segmented manually ` using the commercial Imaris software. With registering our brain to ABA, we obtained the anatomical annotation for all the segmented areas. The Autopath Mode of the Filament module was applied to trace long-distance neurons. We first assigned one point on a long-distance neuron to initiate the tracing. Then, Imaris automatically calculated the pathway in accordance with image data, reconstructed the 3D morphology and linked it with the previous part. This automatic procedure would repeat several times until the whole neuron, which could also be recognized by human's eye, was reconstructed. Cell counting. The Spots module and Surface module of commercial Imaris software was used to count cells in various anatomical regions of CACS-reconstructed half brain (full resolution, ~400 gigavoxels). We first separated several primary brain regions into different channels in Surface module. Then automatic creation in Spots module was applied to count cells number for each single channel which represents a encephalic region. To achieve accurate counting, the essential parts were the appropriate estimate of cell bodies' diameter and filtration of the chosen cells by tuning the quality parameters. This automatic counting procedure was also aided by human's crosscheck, which herein severed as golden standard. 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