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Giuseppe Peano
Richard Dedekind English Version
Infinitesimals Via Cauchy Sequences: Refining the Classical Equivalence
1 CS Peirce's Classification of Dyadic Relations: Exploring The
Peano 441 Peano
Giuseppe Peano and His School: Axiomatics, Symbolism and Rigor
Peano Arithmetic
An Introduction to Elementary Set Theory
The Axiomatization of Linear Algebra: 1875-1940
Euclid and His Twentieth Century Rivals: Diagrams in the Logic of Euclidean Geometry
Bertrand Russell – Principles of Mathematics
Some Views of Russell and Russell's Logic by His
Peano's Concept of Number 407
An Early History of Mathematical Logic and Set Theory
Formally Verifying Peano Arithmetic
Richard Dedekind - Wikipedia, the Free Encyclopedia 1/6/14 3:36 PM Richard Dedekind from Wikipedia, the Free Encyclopedia
Peano Arithmetic
What Is Math Really?
Mario Pieri and His Contributions to Geometry and Foundations of Mathematics
Top View
Peanoâ•Žs Arithmetic
David Tall (2001), Natural and Formal Infinities
The Theory of the Foundations of Mathematics - 1870 to 1940
Giuseppe Peano Between Mathematics and Logic Giuseppe Peano (1858–1932) in 1928 – Department of Mathematics G
Notes on the Basics of Numbers
Hubert Kennedy Twelve Articles on Giuseppe Peano
Russell's Logicism
At the Origins of Functional Analysis: G. Peano and M
Infinity Goes up on Trial (V55.0341)
Dedekind's Contributions to the Foundations of Mathematics Erich H
The Astonishing Oblivion of Peano's Mathematical
Amazing Oblivion of Peano's Contributions to Mathematics
Peano on Symbolization, Design Principles for Notations, and the Dot Notation
Review of Hubert C. Kennedy, Peano: Life and Works of Giuseppe Peano
Arxiv:2012.06072V1 [Math.LO] 11 Dec 2020
On Certain Axiomatizations of Arithmetic of Natural and Integer Numbers
Even More Fun with Recursion
Giuseppe Peano English Version
At the Origins of Functional Analysis: G. Peano and M. Gramegna on Ordinary Differential Equations
Infinity and Its Cardinalities
Math 300 History of Mathematics Jt Smith Bibliography Spring 2009
How Peircean Was the “'Fregean' Revolution” in Logic?1