Bio:

Born on 10 December 1954, in Balcesti city, Romania, wrote in three languages: Romanian, French, and English.

Poet, playwright, novelist, writer of prose, tales for children, translator from many languages, experimental painter, philosopher, physicist, mathematician.

American citizen.

He graduated from the Department of Mathematics and Computer Science at the University of Craiova in 1979, earned a Ph. D. in Mathematics from the State University Moldova at Chisinau in 1997, and continued postdoctoral studies at various American Universities such as University of Phoenix, University of Texas at Austin, etc. after emigration in America.

In U.S. he worked as a software engineer for Honeywell (1990-1995), adjunct professor for Pima Community College (1995-1997), in 1997 Assistant Professor at the University of New Mexico - Gallup Campus, promoted to Associate Professor of Mathematics in 2003, and to full Professor in 2008..

Since June 2007 he was Chair of the Department of Math & Sciences.


During the Ceausescu's era he got in conflict with authorities.  In 1986 he did the hunger strike for being refused to attend the International Congress of Mathematicians at the University of Berkeley, then published a letter in the Notices of the American Mathematical Society for the freedom of circulating of scientists, and became a dissident.  As a consequence, he remained unemployed for almost two years, living from private tutoring done to students.  The Swedish Royal Academy Foreign Secretary Olof G. Tandberg contacted him by telephone from Bucharest.

Not being allowed to publish, he tried to get his manuscripts out of the country through

the French School of Bucharest and tourists, but for many of them he lost track.

Escaped from Romania in September 1988 and waited almost two years in the political refugee camps of Turkey, where he did unskilled works in construction in order to survive: scavenger, house painter, whetstoner.   Here he kept in touch with the French Cultural Institutes that facilitated him the access to books and rencontres with personalities.

Before leaving the country he buried some of his manuscripts in a metal box in his parents vineyard, near a peach tree, that he retrieved four years later, after the 1989 Revolution,  when he returned for the first time to his native country.   Other manuscripts, that he tried to mail to a translator in France, were confiscated by the secret police and never returned.

In March 1990 he emigrated to the United States.


He wrote hundreds of pages of diary about his life in the Romanian dictatorship (unpublished), as a cooperative teacher in Morocco ("Professor in Africa", 1999), in the Turkish refugee camp ("Escaped... / Diary From the Refugee Camp", Vol. I, II, 1994, 1998), and in the American exile - diary which is still going on.


But he's internationally known as the literary school leader for the "paradoxism" movement  which has many advocates in the world, that he set up in 1980, based on an excessive use of antitheses, antinomies, contradictions, paradoxes in creation paradoxes - both at the small level and the entire level of the work - making an interesting connection between mathematics, philosophy, and literature

[ http://www.geocities.com/charlestle/paradoxism.html ].

He introduced the 'paradoxist distich', 'tautologic distich', and 'dualistic distich', inspired from the mathematical logic [ http://www.gallup.unm.edu/~smarandache/a/literature.htm ].

Literary experiments he realized in his dramas: Country of the Animals, where there is no dialogue!, and An Upside-Down World, where the scenes are permuted to give birth to one billion of billions of distinct dramas!

[ http://www.gallup.unm.edu/~smarandache/a/theatre.htm ]. 

He stated:

"Paradoxism started as an anti-totalitarian protest against a closed society, where the whole culture was manipulated by a small group. Only their ideas and publications counted. We couldn't publish almost anything.

Then, I said: Let's do literature... without doing literature! Let's write... without actually writing anything. How? Simply: literature-object! 'The flight of a bird', for example, represents a "natural poem", that is not necessary to write down, being more palpable and perceptible in any language that some signs laid on the paper, which, in fact, represent an "artificial poem": deformed, resulted from a translation by the observant of the observed, and by translation one falsifies.

Therefore, a mute protest we did!

Later, I based it on contradictions. Why? Because we lived in that society a double life: an official one - propagated by the political system, and another one real. In mass-media it was promulgated that 'our life is wonderful', but in reality 'our life was miserable'. The paradox flourishing! And then we took the creation in derision, in inverse sense, in a syncretism way. Thus the paradoxism was born. The folk jokes, at great fashion in Ceausescu's 'Epoch', as an intellectual breathing, were superb springs.

The "No" and "Anti" from my paradoxist manifestos had a creative character, not at all nihilistic." Paradoxism, following the line of dadaism, lettrism, absurd theatre, is a kind of up-side down writings!

In 1992 he was invited speaker in Brazil (Universidad do Blumenau, etc.).


He did many poetical experiments within his avant-garde and published paradoxist manifestos: "Le Sens du Non-Sens" (1983), "Anti-chambres/Antipoésies/Bizarreries" (1984, 1989), "NonPoems" (1990), changing the French and respectively English linguistics clichés.  While "Paradoxist Distichs" (1998) introduces new species of poetry with fixed form.

Eventually he edited three International Anthologies on Paradoxism (2000-2004) with texts from about 350 writers from around the world in many languages.


"MetaHistory" (1993) is a theatrical trilogy against the totalitarianism again, with dramas that experiment towards a total theatre: "Formation of the New Man", "An Upside - Down World", "The Country of the Animals".  The last drama, that pioneers no dialogue on the stage, was awarded at the International Theatrical Festival of Casablanca (1995). 

He translated them into English as "A Trilogy in pARadOXisM: avant-garde political dramas"; and they were published by ZayuPress (2004).

"Trickster's Famous Deeds" (1994, auto-translated into English 2000), theatrical trilogy for children, mixes the Romanian folk tradition with modern and SF situations. 


His first novel is called "NonNovel" (1993) and satirizes the dictatorship in a gloomy way, by various styles and artifice within one same style.


"Faulty Writings" (1997) is a collection of short stories and prose within paradoxism, bringing hybrid elements from rebus and science into literature.


His experimental albums "Outer-Art" (Vol. I, 2000 & Vol. II: The Worst Possible Art in the World!, 2003) comprises over-paintings, non-paintings, anti-drawings, super-photos, foreseen with a manifesto: "Ultra-Modernism?" and "Anti-manifesto"

[ http://www.gallup.unm.edu/~smarandache/a/oUTER-aRT.htm ].

Art was for Dr. Smarandache a hobby.  He did:

- graphic arts for his published volumes of verse: "Anti-chambres/ Anti-poésies/ Bizarreries" (mechanical drawings), "NonPoems" (paradoxist drawings), "Dark Snow" & "Circles of light" (covers);

- paradoxist collages for the "Anthology of the Paradoxist Literary Movement", by J. -M. Levenard, I. Rotaru, A. Skemer;

- covers and illustrations of books, published by "Dorul" Publ. Hse., Aalborg, Denmark;

- illustrations in the journal: "Dorul" (Aalborg, Denmark).

Many of his art works are held in "The Florentin Smarandache Papers" Special Collections at the Arizona State University, Tempe, and Texas State University, Austin (USA), also in the National Archives of Valcea and Romanian Literary Museum (Romania), and in the Musee de Bergerac (France).


Twelve books were published that analyze his literary creation, among them: "Paradoxism's Aesthetics" by Titu Popescu (1995), and "Paradoxism and Postmodernism" by Ion Soare (2000).

In 1999 he was nominated for the Nobel Prize in Literature.


In mathematics he introduced the degree of negation of an axiom or of a theorem in geometry (see the Smarandache geometries which can be partially Euclidean and partially non-Euclidean, 1969), the multi-structure (see the Smarandache n-structures, where a weak structure contains an island of a stronger structure), and multi-space (a combination of heterogeneous spaces).

He created and studied many sequences and functions in number theory. 

He generalized the fuzzy, intuitive, paraconsistent, multi-valent, dialetheist logics to the 'neutrosophic logic' (also in the Denis Howe's Dictionary of Computing, England) and, similarly, he generalized the fuzzy set to the 'neutrosophic set' (and its derivatives: 'paraconsistent set', 'intuitionistic set', 'dialethist set', 'paradoxist set', 'tautological set').


Also, he proposed an extension of the classical probability and the imprecise probability to the 'neutrosophic probability', that he defined as a tridimensional vector whose components are real subsets of the non-standard interval ]-0, 1+[.

He's organizing the 'First International Conference on Neutrosophics' at the University of New Mexico, 1-3 December 2001

[ http://www.gallup.unm.edu/~smarandache/FirstNeutConf.htm ].


Since 2002, together with Dr. Jean Dezert from Office National de Recherches Aeronautiques in Paris, worked in information fusion and generalized the Dempster-Shafer Theory to a new theory of plausible and paradoxist fusion (Dezert-Smarandache Theory):http://www.gallup.unm.edu/~smarandache/DSmT.htm .

In 2004 he designed an algorithm for the Unification of Fusion Theories and rules (UFT) used in bioinformatics, robotics, military.


In physics he found a series of paradoxes (see the quantum smarandache paradoxes), and 

emitted the hypothesis that there is no speed barrier in the universe, which is very contradictory among scientists.  Also, considered the possibility of a third form of matter, called unmatter, which is combination of matter and antimatter (or quarks and antiquarks):

http://www.geocities.com/m_l_perez/QuantumPhysics.html ].


In philosophy he introduced in 1995 the 'neutrosophy', as a generalization of Hegel's dialectic, which is the basement of his researches in mathematics and economics, such as 'neutrosophic logic', 'neutrosophic set', 'neutrosophic probability', 'neutrosophic statistics'.

Neutrosophy is a new branch of philosophy that studies the origin, nature, and scope of neutralities, as well as their interactions with different ideational spectra. This theory considers every notion or idea together with its opposite or negation and the spectrum of "neutralities" (i.e. notions or ideas located between the two extremes, supporting neither nor ). The and ideas together are referred to as .  According to this theory every idea tends to be neutralized and balanced by and ideas - as a state of equilibrium

[ http://www.gallup.unm.edu/~smarandache/neutrosophy.htm ].


Other small contributions he had in psychology:

[ http://www.gallup.unm.edu/~smarandache/psychology.htm ],

 and in sociology: [ http://www.gallup.unm.edu/~smarandache/sociology.htm ].


Invited to lecture at University of Berkeley (2003), Jadavpur University-India (2004), NASA Langley Research Center-USA (2004), NATO Advance Study Institute-Bulgaria (2005), Institute of Theoretical and Experimental Biophysics-Russia (2005), Bloomsburg University-USA (1995), University Sekolah Tinggi Informatika & Komputer Indonesia-Malang and University Kristen Satya Wacana Salatiga-Indonesia (2006), Minufiya University (Shebin Elkom) – Egypt (2007), etc.

Presented papers at many Sensor or Information Fusion International Conferences (Australia, Sweden, USA, Spain, Italy, Belgium, Canada, Germany).


Very prolific, he is the author, co-author, and editor of over 150 books published by thirty five publishing houses (such as university and college presses, professional scientific and literary presses, such as Springer Verlag (in print), Univ. of Kishinev Press, Pima College Press, ZayuPress, Haiku, etc.) in ten countries and in many languages, over 180 scientific articles and notes, and contributed to over 100 literary and 50 scientific journals from around the world.


He published many articles on international journals, such as: Multiple-Valued Logic - An International Journal (now called Multiple-Valued Logic & Soft Computing), International Journal of Social Economics, International Journal of Applied Mathematics, International Journal of Tomography & Statistics, Far East Journal of Theoretical Statistics, International Journal of Applied Mathematics and Statistics (Editor-in-Chief), Gaceta Matematica (Spain), Humanistic Mathematics Network Journal, Bulletin of Pure and Applied Sciences, Progress in Physics, Infinite Energy (USA), Information & Security: An International Journal, InterStat - Statistics on the Internet (Virginia Polytechnic Institute and State University, Blacksburg, USA), American Mathematical Monthly, Mathematics Magazine, Journal of Advances in Information Fusion (JAIF), Zentralblatt Für Mathematik (Germany; reviewer), Nieuw Archief voor Wiskunde (Holland), Advances in Fuzzy Sets and Systems, Intelligencer (Gottingen, Germany), Notices of the American Mathematical Society, etc. and on many International Conference Proceedings.

Some of them can be downloaded from the LANL / Cornell University (http://arXiv.org) and the CERN web sites.


Hundreds of articles, books, and reviews have been written about his activity around the world.  The books can be downloaded from this

Digital Library of Science:

http://www.gallup.unm.edu/~smarandache/eBooks-otherformats.htm

and from the Digital Library of Arts & Letters:

http://www.gallup.unm.edu/~smarandache/eBooksLiterature.htm .


As a Globe Trekker he visited over 35 countries that he wrote about in his memories.


International Conferences:

   First International Conference on Smarandache Type Notions in Number Theory,

August 21-24, 1997, organized by Dr. C. Dumitrescu & Dr. V. Seleacu, University of Craiova, Romania.

   International Conference on Smarandache Geometries, May 3-5 2003, organized by Dr. M. Khoshnevisan, Griffith University, Gold Coast Campus, Queensland, Australia. 

   International Conference on Smarandache Algebraic Structures, December 17-19, 2004, organized by Prof. M. Mary John, Mathematics Department Chair, Loyola College,  Madras, Chennai - 600 034 Tamil Nadu, India.

General Information:
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  • Cover Image

Generalized Partitions and New Ideas on Number Theory and Smaranda...

By: by Amarnath Murthy and Charles Ashbacher

This book arose out of a collection of papers written by Amarnath Murthy. The papers deal with mathematical ideas derived from the work of Florentin Smarandache, a man who seems to have no end of ideas. Most of the papers were published in Smarandache Notions Journal and there was a great deal of overlap. My intent in transforming the papers into a coherent book was to remove the duplications, organize the material based on topic and clean up some of the most obvious err...

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Miscarea Literara Paradoxista

By: by Constantin M. Popa

Se confunda adesea paradoxul cu exercl- siul plat si plicticos al reabilitarii truismelor. Nu se poate nega fapsll ca pentru a intoarce 10- curile comune isl trebule curaj.Nimic mai rlscant decit a lucra cu banalltatea.si totuGi,paradoxul bine facut atinge pragul filosoflel.Devine 0 forrna penetranta de cllnoastere.Valoarea de excep1tie a paradoxului care di unor acte aparent insignifiante un sens Ildinc !;Ii revelator a fost intuita de Alexandru Paleologu : "Paradoxul e...

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Metode de Calcul in Analiza Matematica

By: by Florentin Smarandache

Ne bucuram exprimAnd mult-umirile noast.re f'at-a de t.ot-i acei.cunescut- i sau mai put-in cunoscut-i.care de-a Iungul aniler ne-au ajut.at. sa ajungem la aceast.a cart.e.Sunt. mult-i.sunt. f'oart.e mult-i cei care ne-au ajut.at. ... Unii ne-au dat. sugest.ii.alsii ne-au oferit. idei. uneori ne-am st.raduit. impreunA sa descif'ram un amanunt. nelamurit.. alleori Invst-am din Int.rebarile mest.esugit.e sau poale chiar naive ale inlerloculorilor nost.rii:

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Metaistorie

By: by Florentin Smarandache

[Un cabinet medk:aI Inzestrat cu instalatii moderne, tactnd parte dintr-un sanatoriu. Seam!nA cu 0 anticamed avtnd patru u§i: una In strnga, douA In falA §i alta In dreapta, cu inscriptii1e: •0", "Salonul 1" , "Salonul 2", respectiv "Salonul 3". Interior negru. Oameni ImpAiali. Un Om-NOll tinut In SlielA, congelat, de reclamA - JnSOlit de un extras revelatoriu din pres!. Pc pereli: citate, slogane pc aeeea§i temA. Doctori Ii Asistenti In balate de spital, dar negre, cu p...

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Automorphism Groups of Maps, Surfaces and Smarandache Geometries

By: by Linfan Mao

A combinatorial map is a connected topological graph cellularly embedded in a surface. As a linking of combinatorial configuration with the classical mathematics, it fascinates more and more mathematician’s interesting. Its function and role in mathematics are widely accepted by mathematicians today. On the last century, many works are concentrated on the combinatorial properties of maps. The main trend is the enumeration of maps, particularly the rooted maps, pioneered ...

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Comments and Topics on Smarandache Notions and Problems

By: by Kenichiro Kashihara

Last autumn I received a letter from a student at Arizona State University. He sent me a response to my letter to the editor in Mathematical Spectrum, including some pages of F. Smarandache's open problems. At first, I was not interested in the enclosure, for some of the problems are not so new and creative. But reading carefully, there are also some problems which stimulate the curiosity on arithmetic functions and number sequences. Then I needed almost no time to under...

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Geometric Theorems, Diophantine Equations, And Arithmetic Functions

By: by József Sándor

This book contains short notes or articles, as well as studies on several topics of Geometry and Number theory. The material is divided into ve chapters: Geometric theorems; Diophantine equations; Arithmetic functions; Divisibility properties of numbers and functions; and Some irrationality results. Chapter 1 deals essentially with geometric inequalities for the remarkable elements of triangles or tetrahedrons. Other themes have an arithmetic character (as 9-12) on numbe...

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Smarandache Manifolds

By: by Howard Iseri

A complete understanding of what something is must include an understanding of what it is not. In his paper, “Paradoxist Mathematics” [19], Florentin Smarandache proposed a number of ways in which we could explore “new math concepts and theories, especially if they run counter to the classical ones.” In a manner consistent with his unique point of view, he defined several types of geometry that are purposefully not Euclidean and that focus on structures that the rest of ...

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Paradoxism and Postmodernism in Florenitin Smarandache's Work

By: by Ion Soare

As if it wanted to be in accordance with the paradoxism and even to confirm it, the way the mathematician writer Florentin Smarandache is received is ... paradoxical. Tens of books, studies and articles have already been written about both, scientist and smarandachism - the name given to the movement by Ion Rotaru and Titu Popescu. However the paradoxist number 1 in the world is less known in his native country. At the same time some researchers ( Jacques Sarthou, Dan Ta...

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Introduction to Neutrosophic Logic

By: by Charles Ashbacher

As someone who works heavily in both math and computers, I can truly appreciate the role that logic plays in our modern world. One cannot understand the foundations of mathematics while lacking knowledge of the basics of logic and how proofs are constructed. Two of the first classes I took as a graduate student in mathematics were in the foundations of mathematics, and hardly a day goes by where I do not use some topic from those courses. Logic is also a fundamental comp...

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Surfing on the Ocean of Numbers

By: by Henry Ibstedt

Surfing on the Ocean of Numbers - why this title? Because this little book does not attempt to give theorems and rigorous proofs in the theory of numbers. Instead it will attempt to throw light on some properties of numbers, nota bene integers, through a study of the behaviour of large numbers of integers in order to draw some reasonably certain conclusions or support already made conjectures. But no matter how far we extend our search or increase our samples in these st...

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Computer Analysis of Number Sequences

By: by Henry Ibstedt

This is a book on empirical number theory concentrating on the analysis of number sequences. Its focus is on a small part of a very large number of integer sequences defined by Florentin Smarandache. The author has. however. when appropriate included some other of his research results which organically belongs to this area. The content is organized into chapters according to the main considerations to make when programming the analysis. They are not mutually exclusive. A...

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Mainly Natural Numbers

By: by Henry Ibstedt

This book consists of a selection of papers most of which were produced during the period 1999-2002. They have been inspired by questions raised in recent articles in current Mathematics journals and in Florentin Smarandache’s wellknown publication Only Problems, Not Solutions. All topics are independent of one another and can be read separately. Findings are illustrated with diagrams and tables. The latter have been kept to a minimum as it is often not the numbers but t...

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Modelling of Rationality...and Beyond the Physics

By: by Gh. C. Dinulescu

By virtue of the principle of the full liberty to set forth any philosophical thesis, no justification would probably be necessary, yet it should be mentioned that Descartes – the founder of modern rationalism – issued the thesis of ?the right of rationality to re-examine all knowledge and to accept as truth only what appears as obvious in itself, through the angle of reason?. The Cartesian thesis has a testimonial deed in the Socratic assertion on ?the identity between ...

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G-Dimensional Theory & the Smarandache Quantum Paradoxes : Compara...

By: by L. Stephen Young

The author's motivating interest the past few years has been the development and dissemination of G-dimensional theory (GDT). K. Toshihara, from Japan, proposed the concept of a paper defining G-Dimensional theory in relation to the Smarandache quantum paradoxes. After reviewing a draft, Dr. M. L. Perez, Editor of the SNJ, suggested the inclusion of the Smarandache (FTL) Hypothesis as well. So it is hoped that a determination of parametric relationships between the quant...

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Utility, Rationality and Beyond – from Behavioral Finance to Infor...

By: by Sukanto Bhattacharya

This work covers a substantial mosaic of related concepts in utility theory as applied to financial decision-making. It reviews some of the classical notions of Benthamite utility and the normative utility paradigm offered by the von Neumann-Morgenstern expected utility theory; exploring its major pitfalls before moving into what is postulated as an entropic notion of utility. Extrinsic utility is proposed as a cardinally measurable quantity; measurable in terms of the e...

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A Set of New Smarandache Functions, Sequences and Conjectures in N...

By: by Felice Russo

I have met the Smarandache's world for the first time about one year ago reading some articles and problems published in the Journal of Recreational Mathematics. From then on I discovered the interesting American Research Press web site dedicated to the Smarandache notions and held by Dr. Perez (address: http://www.gallup.unm.edu/~smarandache/), the Smarandache Notions Journal always published by American Research Press, and several books on conjectures, functions, unsol...

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The Smarandache Function

By: by C. Dumitresru

The function named in the title of this book is originated from the e:riled Romanian mathematician Florentin Smaranda.che, who has significant contributions not only in mathematics, but also in li~ratuIe. He is the father of The Paradorut Literary Movement and is the author of many stories, novels, dramas, poems.

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Le Sens du Non-Sens

By: by Florentin Smarandache

This book contains a collection of poems compiled by the author, Florentin Smarandache.

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Le Paradoxisme : Un Nouveau Advement Litteraire

By: by Florentin Smarandache

This book contains a collection of poems compiled by the author, Florentin Smarandache.

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