next generation cell sorting...bring up hyperfinder plugin •select sorting parameters, then choose...
TRANSCRIPT
![Page 1: Next Generation Cell Sorting...Bring up Hyperfinder plugin •Select Sorting Parameters, then choose the Training Set for HyperFinder •HyperFinder creates a two-gate strategy –98.9%](https://reader035.vdocument.in/reader035/viewer/2022063002/5f2276d567312272654b94d1/html5/thumbnails/1.jpg)
Next Generation Cell Sorting
New Tools and Methods
How do we bridge computational data analysis with single cell sorting?How can we sort using derived parameters (cluster ID, tSNE cords, etc.)?
Classify
Identify Populations
Train
Create Training Sets
Sort
Classify Events and Sort
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The Advantage of Algorithm Driven Methods
Obtain data driven perspectives that provide insights during exploration/discovery
Consider San Francisco Bay
Other Views and Perspectives
can Provide Insights
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The Advantage of Algorithm Driven Methods
Obtain data driven perspectives that provide insights during exploration/discovery
Consider San Francisco Bay
Other Views and Perspectives
can Provide Insights
![Page 4: Next Generation Cell Sorting...Bring up Hyperfinder plugin •Select Sorting Parameters, then choose the Training Set for HyperFinder •HyperFinder creates a two-gate strategy –98.9%](https://reader035.vdocument.in/reader035/viewer/2022063002/5f2276d567312272654b94d1/html5/thumbnails/4.jpg)
The Advantage of Algorithm Driven Methods
Consider an immunofluorescence panel with 27 markers (27 colors + 6 scatter measurements)
A gated population is defined in a series of 2D projections
Very Different Views of the Same Data Set
A cluster is defined by all dimensions simultaneously
as a region of local density in marker space
High Dimensional Space(Force Directed Layout of 27 Marker Dataset)
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The Advantage of Algorithm Driven Methods
Obtain data driven perspectives that provide insights during exploration/discovery
Opt-SNE by CD25
UMAP by CD25
Opt-SNE by Cluster ID
UMAP by Cluster ID
Cluster 22
4 Stage Cleanup into All Cells… then dimensionality reduction and cluster
tSNE
UMAP
X-Shift
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The Advantage of Algorithm Driven Methods
Obtain data driven perspectives that provide insights during exploration/discovery
Opt-SNE Contour
UMAP Contour
tSNE
UMAP
X-Shift
4 Stage Cleanup into All Cells… then dimensionality reduction and clusterOpt-SNE by Cluster ID
UMAP by Cluster ID
Cluster 22
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The Advantage of Algorithm Driven Methods
Obtain data driven perspectives that provide insights during exploration/discovery
Opt-SNE by CD45RA
UMAP by CD45RA
CD4 CD25 CD45RA
4 Stage Cleanup into All Cells… then dimensionality reduction and cluster
tSNE
UMAP
X-Shift
Opt-SNE Contour
UMAP Contour
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Find Gates for Clustered Populations?
Published New Alternate Strategies
Figure from Becht et al.
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GateFinder: Aghaeepour et. al., Bioinformatics 2018
• GateFinder uses clustered/gated populations as training sets
• Computes a gating scheme using Polygons with convex hulls
• Uses each measurement only once
GateFinder: Projection-based Gating Strategy Optimization for Flow and Mass Cytometry
Nima Aghaeepour*, Erin F. Simonds*, David JHF Knapp, Robert V. Bruggner, Karen Sachs, Pier Federico Gherardini, Nikolay Samusik, Sean C. Bendall, Gabriela K. Fragiadakis, Brice Gaudilliere, Martin S. Angst, Connie J. Eaves, William A. Weiss, Wendy J. Fantl, Garry P. Nolan, Bioinformatics, 2018.
+ Can output complex (convex) polygon gates
- Does not guarantee a globally optimal strategy
* Requires R Environment and library
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HyperGate: Becht et. al., Bioinformatics 2019
• HyperGate uses clustered/gated populations as training sets• Computes a gating scheme using Rectangles• Achieves a higher yield and purity than human experts, SVMs, and
Random Forests on public data sets
+ Provides a globally optimal strategy
- Produces only rectangular gates
* Requires R Environment and library
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Computes optimized gating strategy using polygon gates
• Split the data into training and validation sets (other algorithms seem to skip this step!)
1. Build a biaxial gate sequence
• Either as convex polygon gates (GateFinder-like)
1. Try gates in all pairs of dimensions
2. Find the best sequence of gates by extending the sequence and/or replacing gates in the sequence and/or removing useless gates from the sequence
• Or as hyper-rectangular gates (HyperGate-like)
1. Optimize hyperbox boundaries around the target pop
2. Iteratively reduce the list of dimensions by dropping least useful dimensions one at a time
2. Stochastically optimize boundaries to maximize the F1-score
• Allow each vertex to move independently
• Report precision, recall, and F1-score using the validation set
HyperFinder
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Explaining the HyperFinder algorithm
Identify target and background populations
Random Split
Training Set
30%70%
Validation Set
Input Data
A set of (dim-1)*dim/2 polygon gates
Fit convex polygons to each possible
biaxial plot
Try adding every unused gate to the
gating strategy. Pick the one that
maximizes the overall Fβ score
Try replacing every gate in the gating strategy with
every unused gate. Accept the replacement if Fβ score
is improved
Stop when eitherMAX_NUM_GATES is
reached, or adding any gate improves
the Fβ by less than MIN_FMEAS_IMPROVEMENT
MIN_FMEAS_IMPROVEMENT = 0.005MAX_NUM_GATES = 8 (default)Fβ – weighted F-measureΛi -lower bound Vi –upper bound
Create a bounding hyperbox around the
target cell set, by defining Λi and Vi on
each dimension di ∈ D
Remove that dimension di, dropping which has the
smallest impact on the Fβscore of the hyperbox
Stop when either count(D)=MAX_NUM_GATES*2, or no further dimension can be
removed without impacting Fβ by more than
MIN_FMEAS_IMPROVEMENT
OR
Try moving every polygon point by a
random amount either toward or away from the polygon center
Stop when Fβ cannot be improved any further
Compute Fβ score using validation set
Tentative gating
strategy
Adjust Λi, Vi on every dimension di ∈ D, such that the maximize the Fβ score of the
hyperbox
Create rectangular biaxial gates based on Λi, Vi for each
remaining dimension
Algorithmic step
Object
GateFinder-like initialization (default)
HyperGate-like initialization
Export gates and Fβ score to FlowJo
Optimized Gating Strategy(non-convex polygons)
Stochastic optimization of polygon boundaries
Accept the change if it improves the overall Fβ
END
Turn rectangles
into polygons
Redundant gate removal
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Data Collection -> Analyze Data -> Training Set -> Gating Strategy -> Validate -> Sort
Workflow – using a new FlowJo plugin toolkit
t-SNE and X-Shift Clustering ClusterExplorer HyperFinder
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Explaining the workflow
Clustering
BD FACSDiva™ Export functionavailable in FlowJo v10.6
BD FACSDiva™
Finding the cluster of interestRemoving the outliers byt-SNE gating on the clustered population
ClusterExplorer FlowJo plug-in
t-SNE Cleanup
HyperFinder
FlowJo pluginsX-shiftPhenographFlowMeansFlowSOM…
Conventional gating
Use cases:1) shorten the gating strategy2) Try and capture the same population while leaving some markers out
Use case:Objectively define a gating strategy for a multidimensional clustered population
Sorting
10-15 minon 100K dataset
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Example Sorting Experiment:
A Typical Monocyte SortBD FACSAria™ Cell Sorter1. Forward Scatter
• FSC-H• FSC-W
2. Side Scatter• SSC-H• SSC-W
3. Live/Dead (Zombie Green)4. HLA-DR (BV785)5. CD14 (PerCP-Cy5.5)6. CD16 (APC)
10 Measurements(10 Dimensional Data Set)Goal: Sort Classical MonocytesCD14 high CD16 lowNo compensation required
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Workflow of a simple example:
A Typical Monocyte Sort
• Gates 1,2,3 -> cleanup most debris, doublets, and include all remaining Leucocytes
• This allows us to use FSC-A, SSC-A, and all relevant fluorescence measurements for tSNE and Clustering
1. Clean up sample to remove debris, clumps, and doublets/outliers using manual gating in FlowJo
1 2 3
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Cluster and display in a familiar dimensionality reduction plot
• Unsupervised Clustering of All (singlet) Leucocytes (X-Shift)
• tSNE map of All Single Cell Leucocytes – color by X-Shift Cluster ID and CD14 Expression
2. Cluster All Leucocytes and create a tSNE map of the data set
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Bring up ClusterExplorer plugin
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• Select CD14 Positive from Expression Profile and verify Cluster/tSNE ID(s) and map distribution (CD14+ is cluster 2)
• In this case, we can simply draw a cleanup gate on the tSNE map of Cluster 2
Use ClusterExplorer
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Display target cluster in Opt-SNE
• Plot Cluster 2 in FlowJo tSNE and draw a cleanup gate
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Apply cleanup gate in Opt-SNE
• Plot Cluster 2 in FlowJo tSNE and draw a cleanup gate
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Bring up Hyperfinder plugin
• Select Sorting Parameters, then choose the Training Set for HyperFinder
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• HyperFinder creates a two-gate strategy – 98.9% F1 Measure
Verify Hyperfinder results in FlowJo
Insure the computed gating strategy produces the desired population to be sorted
• Verify in FlowJo
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• HyperFinder creates a two-gate strategy – 98.9% F1 Measure
Verify Hyperfinder results in FlowJo
Insure the computed gating strategy produces the desired population to be sorted
• Verify in FlowJo
Training Set HyperFinder Set
98.9% F1 Measure5171 Events
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• Export the FlowJo workspace as a new FACSDiva™ Experiment
Export the gates to FACSDiva™
• Export the gates as a new Experiment file and load into FACSDiva™ Software on the cell sorter
• Compensation may be optionally exported
• The Biexponential scaling (if used for clustering) will be exported as well.
• Select either Dot plot or Density plot style for new worksheet plots
Contains Original Experiment + New Worksheet
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Example Sorting Experiment:
The Original WorksheetFACSAria™ (FACSDiva™ SW)1. Forward Scatter
• FSC-H• FSC-W
2. Side Scatter• SSC-H• SSC-W
3. Live/Dead (Zombie Green)4. HLA-DR (BV785)5. CD14 (PerCP-Cy5.5)6. CD16 (APC)
10 Measurements10 Dimensional Data SetGoal: Sort Classical MonocytesCD14 high CD16 lowNo compensation required
4888 Events5.7% of Total
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Example Sorting Experiment:
Computational WorksheetFACSAria™ (FACSDiva™ SW)1. Forward Scatter
• FSC-H• FSC-W
2. Side Scatter• SSC-H• SSC-W
3. Live/Dead (Zombie Green)4. HLA-DR (BV785)5. CD14 (PerCP-Cy5.5)6. CD16 (APC)
10 Measurements10 Dimensional Data SetGoal: Sort Classical MonocytesCD14 high CD16 lowNo compensation required
5237 Events6.2% of Total
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Another Use Case: a gate challenge 12 Gates required to identify a rare population – but sorter has a maximum gate depth of 8?
1 2 3
4 5 6
7 8 9
10 11 12
The Training Set
Single Lymph Scatter -> CD45+ CD19- CD3+ CD4+ CD8- (CD25lo CD127hi) CD45RA- CCR-6- CCR-4- CXCR-3+ CCR-5- PD1+ CD38- CD27 single (+),A CD4 T non Treg memory/effector, naïve, pd1+ exhausted and chronically stimulated, antigen specific subset
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A gate challenge HyperFinder returns a gating strategy for the target CD27+
population with > 93% F1 score using 8 gates
A CD4 T non Treg memory/effector, naïve, pd1+ exhausted and chronically stimulated, antigen specific subset
100
1000
10000
100000
1000000
0 1 2 3 4 5 6 7 8 9 10 11 12
Even
ts in
Gat
e
Gate Step
Cell Number at each Gate Step
Manual Gates HyperFinder
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The Advantage of Algorithm Driven Methods
Obtain data driven perspectives that provide insights during exploration/discovery
Opt-SNE by CD25
UMAP by CD25
Opt-SNE by Cluster ID
UMAP by Cluster ID
Cluster 22
4 Stage Cleanup into All Cells… then dimensionality reduction and cluster
tSNEUMAPX-Shift
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The Advantage of Algorithm Driven Methods Consider an immunofluorescence panel with 27 markers (27 colors + 6 scatter measurements)
A cluster is defined by all dimensions simultaneously as a region of local density in marker space
High Dimensional Space(Force Directed Layout of 27 Marker Dataset)
t-SNE UMAPFDL
Cluster Explorer
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Look for Naïve Tregs using ClusterExplorer
Obtaining different perspectives and views of the data can be very helpful Select CD25+ Clusters
Cluster 22 is the desired CD45RA+ Treg
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Look for Naïve Tregs using HyperFinder
From the t-SNE Cleanup HyperFinder constructs a 7 gate sorting strategy
Cluster 22
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Verify Naïve TregsAll T Cells + Training Set All T Cells + HyperFinder Gated
The HyperFinder Gated Population
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Verify Naïve TregsAll T Cells + Training Set All T Cells + HyperFinder Gated
The HyperFinder Gated Population
Note that gating on scatter, CD3 and CD4 first could bias against Tregs
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Thank you!
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And to countless others…
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