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arXiv:1201.1575v4 [math.AT] 10 Mar 2014
arXiv:1201.1575v4 [math.AT] 10 Mar 2014

Model Categories and More General Abstract Homotopy Theory: A Work in What  We Like to Think of as Progress William G. Dwyer Phil
Model Categories and More General Abstract Homotopy Theory: A Work in What We Like to Think of as Progress William G. Dwyer Phil

Stable Homotopy Theory
Stable Homotopy Theory

PDF) Ideas and Influence of Karol Borsuk
PDF) Ideas and Influence of Karol Borsuk

PDF) Geometric transfer and the homotopy type of the automorphism groups of  a manifold
PDF) Geometric transfer and the homotopy type of the automorphism groups of a manifold

Introduction to Homotopy Theory in nLab
Introduction to Homotopy Theory in nLab

ADJOINT ASSOCIATIVITY: AN INVITATION TO ALGEBRA IN ∞-CATEGORIES. Contents  Introduction 2 1. Motivation: Reduction of Hochschil
ADJOINT ASSOCIATIVITY: AN INVITATION TO ALGEBRA IN ∞-CATEGORIES. Contents Introduction 2 1. Motivation: Reduction of Hochschil

Every finite complex is the classifying space for proper bundles of a  virtual Poincaré duality group
Every finite complex is the classifying space for proper bundles of a virtual Poincaré duality group

BOX COMPLEXES AND HOMOTOPY THEORY OF GRAPHS 1. Introduction
BOX COMPLEXES AND HOMOTOPY THEORY OF GRAPHS 1. Introduction

THE HOMOTOPY THEORY OF TYPE THEORIES 1. Introduction Homotopy Type Theory  (HoTT) has often been described as the internal langua
THE HOMOTOPY THEORY OF TYPE THEORIES 1. Introduction Homotopy Type Theory (HoTT) has often been described as the internal langua

Homotopy in Functor Categories
Homotopy in Functor Categories

PDF) Sets in homotopy type theory
PDF) Sets in homotopy type theory

PDF) An Intrinsic Homotopy Theory for Simplicial Complexes, with  Applications to Image Analysis
PDF) An Intrinsic Homotopy Theory for Simplicial Complexes, with Applications to Image Analysis

PDF) Reducibility of self-homotopy equivalences
PDF) Reducibility of self-homotopy equivalences

HOMOTOPY CLASSES OF MAPS TO AN ASPHERICAL COMPLEX Higgins [8] as our basic  reference for groupoids.
HOMOTOPY CLASSES OF MAPS TO AN ASPHERICAL COMPLEX Higgins [8] as our basic reference for groupoids.

A Model for the Homotopy Theory of Homotopy Theory
A Model for the Homotopy Theory of Homotopy Theory

Moduli Spaces of Homotopy Theory
Moduli Spaces of Homotopy Theory

Equivariant Acyclic Maps
Equivariant Acyclic Maps

arXiv:1108.2001v1 [math.AT] 9 Aug 2011
arXiv:1108.2001v1 [math.AT] 9 Aug 2011

PDF) Kripke-Joyal forcing for type theory and uniform fibrations
PDF) Kripke-Joyal forcing for type theory and uniform fibrations

Introduction to Homotopy Theory in nLab
Introduction to Homotopy Theory in nLab

PDF) Directed homotopy theory, I. The fundamental category
PDF) Directed homotopy theory, I. The fundamental category