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Double redirects
From Mathematics Is A Science
Jump to navigationJump to searchThis page lists pages that redirect to other redirect pages.
Each row contains links to the first and second redirect, as well as the target of the second redirect, which is usually the "real" target page to which the first redirect should point.
Crossed out entries have been solved.
Showing below up to 50 results in range #181 to #230.
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- Calculus in a curved universe → Manifolds model a curved universe → Manifolds
- Measurements → Measuring → Category:Measuring
- Metric Spaces → Metric spaces → Metric space
- Microscope → Microscopy → Category:Microscopy
- Bioimaging → Microscopy → Category:Microscopy
- Physics modelling with discrete ODEs → Modelling motion with discrete forms → Modelling with discrete vecotr fields and forms
- Modelling with discrete vecotr fields and forms → Modelling with discrete vecotor fields and forms → Modelling with discrete vector fields and forms
- Modelling motion with discrete forms → Modelling with discrete vecotr fields and forms → Modelling with discrete vecotor fields and forms
- Modelling with discrete vecotor fields and forms → Modelling with discrete vector fields and forms → ODEs
- Motion planning → Motion planning in robotics → Set-valued maps#Motion planning in robotics
- Bilinear → Multilinearity → Multilinear algebra
- Bilinear map → Multilinearity → Multilinear algebra
- 1-1 → One-to-one → One-to-one function
- Closed subset → Open and closed sets → Topological spaces
- Closed → Open and closed sets → Topological spaces
- Closed set → Open and closed sets → Topological spaces
- Open sets → Open and closed sets → Topological spaces
- Open and closed subsets → Open and closed sets → Topological spaces
- Open → Open and closed sets → Topological spaces
- Open set → Open and closed sets → Topological spaces
- Homology of cubical complexes → Oriented chains → The algebra of oriented cells
- Homology as a vector space → Oriented chains → The algebra of oriented cells
- Homology in dimension 2 → Oriented chains → The algebra of oriented cells
- Homology in dimension 1 → Oriented chains → The algebra of oriented cells
- Examples of homology of cubical complexes → Oriented chains → The algebra of oriented cells
- Cubical chain complex → Oriented chains → The algebra of oriented cells
- Boundary operator of cubical complex → Oriented chains → The algebra of oriented cells
- Homology and algebra → Oriented chains → The algebra of oriented cells
- The algebra of chains → Oriented chains → The algebra of oriented cells
- Principal component analysis → PCA → Principal Component Analysis
- Pagerank → PageRank → Social choice#Google.27s PageRank
- Parametrization → Parametric curve → Parametric curves
- Path-connected → Path-connectedness → Continuous functions#Compositions and path-connectedness
- Connectedness → Path-connectedness → Continuous functions#Compositions and path-connectedness
- Path Connectedness → Path-connectedness → Continuous functions#Compositions and path-connectedness
- Persistence via homology maps → Persistence via homology operators → Homology of parametric complexes
- Poincare-Hopf theorem → Poincare-Hopf index theorem → Euler and Lefschetz numbers#Zeros of vector fields
- Poincaré-Hopf theorem → Poincare-Hopf index theorem → Euler and Lefschetz numbers#Zeros of vector fields
- Product → Product set → Products
- Product spaces → Product topology → Products
- Projection function → Projection → Products#Projections
- Dd=0 in dim 3, discrete → Proof dd=0 in dim 3 for discrete forms → Proof of Poincare Lemma
- Quotient → Quotient set → Quotient sets
- Identification space → Quotient space → Quotient spaces
- Gluing → Quotient space → Quotient spaces
- Glued → Quotient spaces → Quotients
- Quotient space → Quotient spaces → Quotients
- Gluing map → Quotient spaces → Quotients
- Quotient vector space → Quotients of vector spaces → Homology groups of graphs#Quotients in algebra
- Applications of discrete forms → Ranking movies with discrete differential forms → Differential forms#Social choice: ratings and comparisons
