EIGENVALUE
Eigenvalue was a seed stage fund managed by Shaun Abrahamson from 2007-2013 before Shaun co-founded Urban Us.
EIGENVALUE
Founded:
2007-01-01
Status:
Closed
Technology used in webpage:
Google Analytics Apache Google Analytics Classic Unified Layer CentOS Apache 2.2 BlueHost
Founder
Investments List
Date | Company | Article | Money raised |
---|---|---|---|
2021-04-22 | Flair | Eigenvalue investment in Funding Round - Flair | 2.08 M USD |
2013-07-16 | Soma | Eigenvalue investment in Seed Round - Soma | 3.7 M USD |
2013-03-09 | Tonx | Eigenvalue investment in Seed Round - Tonx | N/A |
2012-11-15 | Modria | Eigenvalue investment in Seed Round - Modria | 1.25 M USD |
2012-03-01 | Workana | Eigenvalue investment in Seed Round - Workana | 1.1 M USD |
2010-02-13 | Refinery29 | Eigenvalue investment in Seed Round - Refinery29 | 500 K USD |
2008-08-18 | Zocdoc | Eigenvalue investment in Series A - Zocdoc | 3 M USD |
More informations about "Eigenvalue"
Eigenvalues and eigenvectors - Wikipedia
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Spectral Theory refers to the study of eigenvalues and eigenvectors of a matrix. It is of fundamental importance in many areas and is the subject of our study for this chapter.See details»
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Mar 16, 2025 This page explains eigenvalues and eigenvectors in linear algebra, detailing their definitions, significance, and processes for finding them. It discusses how eigenvectors …See details»
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Eigenvalues and eigenvectors are a new way to see into the heart of a matrix. To explain eigenvalues, we first explain eigenvectors. Almost all vectors will change direction, when they …See details»
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This section introduces the concept of eigenvalues and eigenvectors and offers an example that motivates our interest in them. The point here is to develop an intuitive understanding …See details»
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The eigenvalue λ is the length of Ax, when the unit eigenvector x lines up. The built-in choices for A illustrate three possibilities: 0, 1, or 2 real vectors where Ax crosses x.See details»
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Oct 3, 2024 Eigen decomposition is a method used in linear algebra to break down a square matrix into simpler components called eigenvalues and eigenvectors. This process helps us understand how a matrix behaves and …See details»
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7. Eigenvalues of linear transformations Fix a linear space V and consider a linear transformation T : V ! V . A scalar is an eigenvalue of T, if T(f) = f for some nonzero (nonneutral) element f 2 V …See details»
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Eigenvalues/vectors are instrumental to understanding electrical circuits, mechanical systems, ecology and even Google's PageRank algorithm. Let's see if visualization can make these …See details»
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5.1Eigenvalues and Eigenvectors ¶ permalink Objectives Learn the definition of eigenvector and eigenvalue. Learn to find eigenvectors and eigenvalues geometrically. Learn to decide if a …See details»
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Sep 17, 2022 Key Idea 4.1.1: Finding Eigenvalues and Eigenvectors Let A be an n × n matrix. To find the eigenvalues of A, compute p(λ), the characteristic polynomial of A, set it equal to 0, …See details»
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Theorem 1: The eigenvalues of a triangular matrix are the entries on its main diagonal. be −λ(λ − 3)(λ − 2). Each of the factors λ, λ − 3, and λ − 2 appeared precisSee details»
A Beginner's Guide to Eigenvectors, Eigenvalues, PCA ... - Pathmind
A Beginner's Guide to Eigenvectors, Eigenvalues, PCA, Covariance and Entropy Contents Linear Transformations Principal Component Analysis (PCA) Covariance Matrix Change of Basis …See details»
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Eigenvalues, Eigenvectors, and Eigenspaces DEFINITION: Let A be a square matrix of size n.See details»
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Sep 29, 2022 After reading this chapter, you should be able to: define eigenvalues and eigenvectors of a square matrix, find eigenvalues and eigenvectors of a square matrix, relate …See details»
How to intuitively understand eigenvalue and eigenvector?
I think eigenvalue product corresponding eigenvector has same effect as the matrix product eigenvector geometrically. I think my former understanding may be too naive so that I cannot …See details»
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Sep 4, 2012 If you transfer the "magnitudinal" information stored in eigenvalues over to eigenvectors to add it to the "orientational" information stored therein you get what is called …See details»
Effects of dispersion fluctuation on multi-eigenvalue communication
1 day ago The eigenvalues in the Zakharov-Shabat problem for the nonlinear Schrödinger equation are invariant quantities with respect to the transmission distance. Therefore, optical …See details»