<--- Back to Details
First PageDocument Content
Physics / Fellows of the Royal Society / Tensor / Multilinear algebra / Roger Penrose / Index notation / Mathematical notation / British people / Science
Date: 2001-06-19 07:57:43
Physics
Fellows of the Royal Society
Tensor
Multilinear algebra
Roger Penrose
Index notation
Mathematical notation
British people
Science

Abstract: The Penrose notation: a LATEX challenge Timothy Murphy [removed] Abstract Over 30 years ago, Roger Penrose — Oxford mathematician and AI scourge —

Add to Reading List

Source URL: tug.org

Download Document from Source Website

File Size: 161,58 KB

Share Document on Facebook

Similar Documents

TENSOR PRODUCT AND IRREGULARITY FOR HOLONOMIC D-MODULES by Jean-Baptiste Teyssier  Introduction

TENSOR PRODUCT AND IRREGULARITY FOR HOLONOMIC D-MODULES by Jean-Baptiste Teyssier Introduction

DocID: 1xVTy - View Document

Lecture 3, Tues Jan 24: Basic Rules of QM Tensor products are a way of building bigger vectors out of smaller ones. Let’s apply a NOT operation to the first bit, and do nothing to the second bit. That’s really the sa

Lecture 3, Tues Jan 24: Basic Rules of QM Tensor products are a way of building bigger vectors out of smaller ones. Let’s apply a NOT operation to the first bit, and do nothing to the second bit. That’s really the sa

DocID: 1xVI0 - View Document

Incorporating Side Information in Tensor Completion Hemank Lamba*, Vaishnavh Nagarajan*, Kijung Shin*, Naji Shajarisales* Carnegie Mellon University 5000 Forbes Avenue Pittsburgh PA 15213, USA

Incorporating Side Information in Tensor Completion Hemank Lamba*, Vaishnavh Nagarajan*, Kijung Shin*, Naji Shajarisales* Carnegie Mellon University 5000 Forbes Avenue Pittsburgh PA 15213, USA

DocID: 1xU9l - View Document

Tensority: an ASIC-friendly Proof of Work Algorithm Based on Tensor Bytom Foundation Email:  April 17, 2018 Abstract

Tensority: an ASIC-friendly Proof of Work Algorithm Based on Tensor Bytom Foundation Email: April 17, 2018 Abstract

DocID: 1xTXx - View Document

UNIVERSAL IDENTITIES, II: ⊗ AND ∧ KEITH CONRAD 1. Introduction We will describe how algebraic identities involving operations of multilinear algebra – the tensor product and exterior powers – can be proved by the

UNIVERSAL IDENTITIES, II: ⊗ AND ∧ KEITH CONRAD 1. Introduction We will describe how algebraic identities involving operations of multilinear algebra – the tensor product and exterior powers – can be proved by the

DocID: 1vs1s - View Document