hypergeometric cumulative distribution function hygecdf Search Results


90
MathWorks Inc hygecdf
For SRS (A.) and ADOS (B.), edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and our CPM networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Each layered plot shows the <t>cumulative</t> (sum) likelihood (1.0-Pvalue) estimated from the probability of edges being shared between a priori networks and each SRS/ADOS sub-scale network. Likelihoods greater than chance are indicated with an asterisk. Notice that in all plots, networks, and internetwork pairs, are ordered from greatest to least cumulative likelihood (i.e. the x-axis is ordered differently in each plot). Inlays show the edges of example SRS/ADOS +ve/−ve sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.
Hygecdf, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
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Average 90 stars, based on 1 article reviews
hygecdf - by Bioz Stars, 2026-03
90/100 stars
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90
MathWorks Inc hypergeometric cumulative distribution function
For SRS (A.) and ADOS (B.), edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and our CPM networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Each layered plot shows the <t>cumulative</t> (sum) likelihood (1.0-Pvalue) estimated from the probability of edges being shared between a priori networks and each SRS/ADOS sub-scale network. Likelihoods greater than chance are indicated with an asterisk. Notice that in all plots, networks, and internetwork pairs, are ordered from greatest to least cumulative likelihood (i.e. the x-axis is ordered differently in each plot). Inlays show the edges of example SRS/ADOS +ve/−ve sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.
Hypergeometric Cumulative Distribution Function, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
https://www.bioz.com/result/hypergeometric cumulative distribution function/product/MathWorks Inc
Average 90 stars, based on 1 article reviews
hypergeometric cumulative distribution function - by Bioz Stars, 2026-03
90/100 stars
  Buy from Supplier

90
MathWorks Inc hypergeometric cumulative distribution function hygecdf
For SRS (A.) and ADOS (B.), edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and our CPM networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Each layered plot shows the <t>cumulative</t> (sum) likelihood (1.0-Pvalue) estimated from the probability of edges being shared between a priori networks and each SRS/ADOS sub-scale network. Likelihoods greater than chance are indicated with an asterisk. Notice that in all plots, networks, and internetwork pairs, are ordered from greatest to least cumulative likelihood (i.e. the x-axis is ordered differently in each plot). Inlays show the edges of example SRS/ADOS +ve/−ve sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.
Hypergeometric Cumulative Distribution Function Hygecdf, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
https://www.bioz.com/result/hypergeometric cumulative distribution function hygecdf/product/MathWorks Inc
Average 90 stars, based on 1 article reviews
hypergeometric cumulative distribution function hygecdf - by Bioz Stars, 2026-03
90/100 stars
  Buy from Supplier

90
MathWorks Inc hygecdf function
For SRS (A.) and ADOS (B.), edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and our CPM networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Each layered plot shows the <t>cumulative</t> (sum) likelihood (1.0-Pvalue) estimated from the probability of edges being shared between a priori networks and each SRS/ADOS sub-scale network. Likelihoods greater than chance are indicated with an asterisk. Notice that in all plots, networks, and internetwork pairs, are ordered from greatest to least cumulative likelihood (i.e. the x-axis is ordered differently in each plot). Inlays show the edges of example SRS/ADOS +ve/−ve sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.
Hygecdf Function, supplied by MathWorks Inc, used in various techniques. Bioz Stars score: 90/100, based on 1 PubMed citations. ZERO BIAS - scores, article reviews, protocol conditions and more
https://www.bioz.com/result/hygecdf function/product/MathWorks Inc
Average 90 stars, based on 1 article reviews
hygecdf function - by Bioz Stars, 2026-03
90/100 stars
  Buy from Supplier

Image Search Results


For SRS (A.) and ADOS (B.), edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and our CPM networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Each layered plot shows the cumulative (sum) likelihood (1.0-Pvalue) estimated from the probability of edges being shared between a priori networks and each SRS/ADOS sub-scale network. Likelihoods greater than chance are indicated with an asterisk. Notice that in all plots, networks, and internetwork pairs, are ordered from greatest to least cumulative likelihood (i.e. the x-axis is ordered differently in each plot). Inlays show the edges of example SRS/ADOS +ve/−ve sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.

Journal: Biological psychiatry

Article Title: The functional brain organization of an individual allows prediction of measures of social abilities transdiagnostically in autism and attention/deficit and hyperactivity disorder

doi: 10.1016/j.biopsych.2019.02.019

Figure Lengend Snippet: For SRS (A.) and ADOS (B.), edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and our CPM networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Each layered plot shows the cumulative (sum) likelihood (1.0-Pvalue) estimated from the probability of edges being shared between a priori networks and each SRS/ADOS sub-scale network. Likelihoods greater than chance are indicated with an asterisk. Notice that in all plots, networks, and internetwork pairs, are ordered from greatest to least cumulative likelihood (i.e. the x-axis is ordered differently in each plot). Inlays show the edges of example SRS/ADOS +ve/−ve sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.

Article Snippet: Significance was determined using the hypergeometric cumulative distribution function (hygecdf, MATLAB, Bonferroni correction for 55 comparisons).

Techniques:

As in Figure 1.A./​/B.,B., (A.) LOO cross-validation CPM results for ADHD sub-scale scores. For each sub-scale (i.-iii.) the sum of the predicted ADHD score from the +ve/−ve models are plotted against known score. As in Figure 2.A., (B.i.) Correlation (R-value) of split-half cross-validation CPMs (n=200) for each ADHD sub-scale and null results from shuffled data (n=1,000). As in Supplementary Figure 1.A., (B.ii.) correlation matrix of ADHD behavior sub-scale scores. As with SRS and ADOS, ADHD sub-scale scores are highly correlated. As in Supplementary Figure 7.A.i./B.i., (C.) shows layer plots of the cumulative number of edges versus edge length for ADHD sub-scale networks. Networks with edge lengths which are not normally distributed are denoted by a cross (☨). For all not normally distributed networks, edges are skewed towards longer lengths. None of the networks are prone to outliers. There is a difference between +ve and −ve feature set edge lengths for all sub-scale networks (P<4E-03). As in Figure 3., (D.) ADHD edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and ADHD networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Inlays show the edges of example sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.

Journal: Biological psychiatry

Article Title: The functional brain organization of an individual allows prediction of measures of social abilities transdiagnostically in autism and attention/deficit and hyperactivity disorder

doi: 10.1016/j.biopsych.2019.02.019

Figure Lengend Snippet: As in Figure 1.A./​/B.,B., (A.) LOO cross-validation CPM results for ADHD sub-scale scores. For each sub-scale (i.-iii.) the sum of the predicted ADHD score from the +ve/−ve models are plotted against known score. As in Figure 2.A., (B.i.) Correlation (R-value) of split-half cross-validation CPMs (n=200) for each ADHD sub-scale and null results from shuffled data (n=1,000). As in Supplementary Figure 1.A., (B.ii.) correlation matrix of ADHD behavior sub-scale scores. As with SRS and ADOS, ADHD sub-scale scores are highly correlated. As in Supplementary Figure 7.A.i./B.i., (C.) shows layer plots of the cumulative number of edges versus edge length for ADHD sub-scale networks. Networks with edge lengths which are not normally distributed are denoted by a cross (☨). For all not normally distributed networks, edges are skewed towards longer lengths. None of the networks are prone to outliers. There is a difference between +ve and −ve feature set edge lengths for all sub-scale networks (P<4E-03). As in Figure 3., (D.) ADHD edge overlap within (i./iii.) and between (ii./iv.) ten a priori atlas networks and ADHD networks are plotted for +ve (i./ii.) and −ve (iii./iv.) feature sets. Inlays show the edges of example sub-scale networks as circle-plots as well as edges/nodes overlaid on glass brains.

Article Snippet: Significance was determined using the hypergeometric cumulative distribution function (hygecdf, MATLAB, Bonferroni correction for 55 comparisons).

Techniques: Biomarker Discovery