Software and Modern Mathematics

This is a forthcoming book consisting of short articles with illustrations planned to be published by the end of this year:

Software and Modern Mathematics (ISBN-13: 978-1906717582)

- Dmitry Vostokov @ SoftwareGeneralist.com -

           

Announcements

Coming Soon:

Resume and CV: As a Book

Fundamentals of Complete Crash and Hang Memory Dump Analysis

Management Bits: An Anthology from Reductionist Manager

Crash Dump Analysis: Practical Foundations (Windows Edition, Systematic Software Fault Analysis Series)

Crash Dump Analysis for System Administrators and Support Engineers

New Magazines:

Debugged! MZ/PE: MagaZine for/from Practicing Engineers


New Books:

Advanced Windows Memory Dump Analysis with Data Structures: Training Course Transcript and WinDbg Practice Exercises with Notes

Accelerated .NET Memory Dump Analysis: Training Course Transcript and WinDbg Practice Exercises with Notes

Accelerated Windows Memory Dump Analysis: Training Course Transcript and WinDbg Practice Exercises with Notes

Introduction to Pattern-Driven Software Problem Solving

Memory Dump Analysis Anthology: Color Supplement for Volumes 4-5

Windows Debugging Notebook: Essential User Space WinDbg Commands

Memory Dump Analysis Anthology, Volume 5

Memory Dump Analysis Anthology, Volume 4

Memory Dump Analysis Anthology: Color Supplement for Volumes 1-3

Memory Dump Analysis Anthology, Volume 3

First Fault Software Problem Solving: A Guide for Engineers, Managers and Users

x64 Windows Debugging: Practical Foundations

Also available:

Windows Debugging: Practical Foundations

DLL List Landscape: The Art from Computer Memory Space

Dumps, Bugs and Debugging Forensics: The Adventures of Dr. Debugalov

WinDbg: A Reference Poster and Learning Cards

Memory Dump Analysis Anthology, Volume 2

Memory Dump Analysis Anthology, Volume 1

New Children's Book:

Baby Turing

2 Responses to “Software and Modern Mathematics”

  1. Florin David Says:

    A slight correction to the last sentence: the empty set is a subset of any set, but it doesn’t belong to every set. In particular it doesn’t “belong” (i.e. it is not an element) of itself, since by definition, it doesn’t have any elements. similarly it doesn’t belong to the set {1} that contains just one element, the natural number 1. Etc.

  2. Dmitry Vostokov Says:

    Thanks for correction! This is an example of the important distinction between “belongs” and “subset of”

Leave a Reply