Nicolaie Popescu-Bodorin, applied computer science testing laboratory, artificial intelligence and computational logic laboratory

artificial intelligence

computational logic

consistent iris recognition

iris verification identification
nicolaie popescu-bodorin
UNIVERSITY OF S-E EUROPE LUMINA
LUMINA MULTIDISCIPLINARY RESEARCH EXCELLENCE CENTER


APPLIED COMPUTER SCIENCE TESTING LAB
(former ARTIFICIAL INTELLIGENCE & COMPUTATIONAL LOGIC LAB, 2005-2013)

2013, APPLIED COMPUTER SCIENCE TESTING LABORATORY, ACSTL
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Wellcome to the Applied Computer Science Testing Laboratory !

RESEARCH
  1. Domain(s): Biometrics, Iris Recognition, Signal Processing
    Paper(s): Cross-Sensor Comparison Competition 2013, Technical Report: Cross-Sensor Comparison: LG4000-to-LG2200
    Theses, © N. Popescu-Bodorin, 2013:
    • Using appropiate techniques developed in Applied Computer Science Testing Lab, allows upgrading LG2200 based iris recognition systems to LG4000 based iris recognition systems with minimum losses.
    • As it can be seen in the reference results for past editions of Cross-Sensor Comparison Competition (see Fig. 21 in the above Technicat Report), the reference ROC curve for LG4000-to-LG2200 comparisons starts its descent approximately from the point (1E-3, 0.97202) and continues to approximately (1E-4, 0.93). As it can be seen in the figure illustrating our results for the current editions of Cross-Sensor Comparison Competition (see Fig. 20 in the above Technicat Report) , the ROC curve obtained by us for LG4000-to-LG2200 comparisons starts its descent approximately from the point (1E-3, 0.9905), continues to approximately (1E-4, 0.9856), and finishes near (1E-6, 0.9339). Hence, at a common safety level of 1E-3 FAR our solution offers a higher level of user commfort (0.9905 TAR vs. 0.97202 TAR) and at a common comfort level of 0.93 TAR, our solution offers a higher level of security (1E-6 FAR vs. 1E-4 FAR)
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  3. Domain(s): Biometrics, Iris Recognition;
    Paper(s): The Biometric Menagerie – A Fuzzy and Inconsistent Concept
    Theses, © N. Popescu-Bodorin, 2010-2013:
    • In iris recognition, the concepts of sheep, goats, lambs and wolves - as proposed by Doddington and Yager in the socalled Biometric Menagerie, are at most fuzzy and at least not quite well defined. They depend not only on the users or on their biometric templates, but also on the parameters that calibrate the iris recognition system
    • Denoting some users (templates) as wolves and others as lambs is a pure subjective convention which really affects the objectivity of Biometric Menagerie as a concept.
    • In a lottery, many players can win the minor prizes by partially matching the official extracted variant. Hence, we could say that the extracted variant is a wolf hunting on lambs (the winners of the minor prizes). We could say, but we do not say that. Excepting the pure chance, nothing aggregates the group of these winners together. In the same manner, the odds produce the matching between one specific iris code and many others purely by chance, meaning that the iris code space is locally too agglomerated (this agglomeration could become homogeneously present in the iris code space), and nothing else.
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  5. Domain(s): Biometrics, Signal Processing, Iris Recognition;
    Paper(s): Noise Influence on the Fuzzy-Linguistic Partitioning of Iris Code Space
    Theses, © I.M. Motoc & C.M. Noaica, 2012:
    • The set of iris codes stored or used in an iris recognition system form an f-granular space. The f-granulation is given by identifying in the iris code space the extensions of the fuzzy concepts wolves, goats, lambs and sheep, which together form a partitioning of the iris code space previously introduced by Doddington as the biometric menagerie. Biometric Menagerie is fuzzy, non-stationary and highly sensitive to noise.
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  7. Domain(s): Artificial Intelligence, Iris Recognition, Optical Character Recognition
    Paper(s): Examples of Artificial Perceptions in Optical Character Recognition and Iris Recognition
    Theses, © N. Popescu-Bodorin, 2010-2013:
    • Human learning is perception based. Therefore, in artificial intelligence, the learning process and perceptions should not be represented and investigated independently or modeled in different simulation spaces. By analogy, I assume that artificial learning is based on the artificial perception.
    • Reverse engineering the human brain is one of the most relevant tasks for all AI sub-disciplines of our days and is the only task that could make us hope we will ever succeed to endow a machine with true artificial learning capabilities.
    • The belief that the perceptrons learn is widely spread today in AI community and often treated as an objective fact. However, the truth is that human learning is something much more complex than the process called by Rosenblatt “learning in the perceptron”.
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  9. Domain(s): Biometrics, Iris Recognition, Logic, Artificial Intelligence
    Paper(s): Combined Haar-Hilbert and Log-Gabor Based Iris Encoders
    Theses, © V.E. Balas, I.M. Motoc, A. Barbulescu, 2012-2013:
    • Combining Haar-Hilbert and Log-Gabor encoders improves iris recognition performance leading to a less ambiguous biometric decision landscape in which the overlap between the experimental intra- and interclass score distributions diminishes or even vanishes.
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  11. Domain(s): Artificial Intelligence, Neurel Networks, Iris Recognition, Biometrics;
    Paper(s): Iris Codes Classification Using Discriminant and Witness Directions
    Theses, © N. Popescu-Bodorin, 2010-2011:
    • In iris recognition, the use of an appropiate neural network support leads to an improvement in the artificial perception of the separation between the intra- and inter-class score distributions by setting up a perspective in which the distance beetwen them becomes obvious.
    • Such an appropiate neural network support relies on Discriminant and Witness Directions
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  13. Domain(s): Computational Logic, Boolean Algebra, Artificial Intelligence, Iris Recognition, Biometrics;
    Paper(s): 8-Valent Fuzzy Logic for Iris Recognition and Biometry
    Theses, © N. Popescu-Bodorin, 2010-2011:
    • Maintaining logical consistency of an iris recognition system is a matter of finding a suitable partitioning of the input space in enrollable and unenrollable pairs by negotiating the user comfort and the safety of the biometric system.
    • Consistent enrollment is mandatory in order to preserve system consistency.
    • The fuzzy 3-valent model of iris recognition is hosted by an 8-valent Boolean algebra of modulo 8 integers that represents the computational formalization in which a biometric system (a software agent) can achieve the artificial understanding of iris recognition in a logically consistent manner
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  15. Domain(s): Artificial Intelligence, Neural Networks, Evolutionary Intelligent Agents, Computational Logic, Computational Intelligence, Iris Recognition,
    Paper(s): Exploratory Simulation of an Intelligent Iris Verifier Distributed System
    Theses, © N. Popescu-Bodorin, February 2011 :
    • Inconsistent enrollment can change the logic of recognition from a fuzzified 2-valent consistent logic of biometric certitudes to a fuzzified 3-valent inconsistent possibilistic logic of biometric beliefs justified through experimentally determined probabilities, or to a fuzzified 8-valent logic which is almost consistent as a biometric theory - this quality being counterbalanced by an absolutely reasonable loss in the user comfort level.
    • The fuzzy 3-valent logical understanding (fuzzy different, fuzzy identical, fuzzy EER interval) of iris recognition is logically inconsistent and will prove anything, sooner or later (this is the logical mechanism through which the wolves and the lambs appear/enter in a stationary/non-adaptive biometric system, which in this way exceeds the framework of Consistent Biometry).
    • If in an IIVDS the logic of accepts and rejects is the Propositional Binary Logic (PBL), then the state of corresponding to the EER interval (i.e. PA&NA) is not observable for IIVDS (or in other words the IIVDS is logically controllable).
    • The modal values of truth E (empty set), D (fuzzy different), I (fuzzy identical), and O (fuzzy othewise) are four elements of a Boolean algebra defined over the congruence classes within Z8 (modulo 8 integers). The intrinsic 8-valent logic of this Boolean algebra is the 8-vlaent formal logic language of computing with E, D, O, and I in a logically consistent manner.
    • Even when simulating an Intelligent Iris Verifier Distributed System with 1441 terminals allowed to practice random enrollment, the statistical aspect of recognition is so weak that ensures for the IIVDS outstanding performance in terms of: 1E-10 pessimistic odds of false accept, 1E-10 pessimistic odds of false reject, 4.12E-4% undecidable cases (2.7E-4% cases of honest positive claims and 1.42E-4% cases of honest negative claims), and a safety interval [0.3725 0.55] of width 0.1775 between the maximum reject and minimum accept scores. Hence, the IIVDS is an almost consistent iris identifier, at least.
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  17. Domain(s): Artificial Intelligence, Neural Networks, Evolutionary Intelligent Agents, Computational Logic, Computational Intelligence, Iris Recognition,
    Paper(s): Learning Iris Biometric Digital Identities for Secure Authentication. A Neural-Evolutionary Perspective Pioneering Intelligent Iris Identification
    Theses, © N. Popescu-Bodorin, January 2011:
    • In Consistent Biometry there is no difference between Iris Verification and Iris Identification.
    • An Intelligent Iris Verifier/Identifier stays consistent if and only if it is a non-stationary system enabled to evolve by stepping always through and to a logically consistent state.
    • For an Intelligent Iris Verifier/Identifier the time is ticking when a new enrollment occurs.
    • An Intelligent Iris Verifier/Identifier is consistent if and only if the histogram of all-to-all comparisons can prove at least a fuzzified and consistent understanding of two words: `genuine` and `imposter`.
    • Consistent Iris Recognition is a problem of binary logic or a problem of fuzzified but still consistent binary logic.
    • For any inconsistent iris verifier, Monte Carlo Simulations will never be reliable in detecting upper bounds for the False Accept Rate. In Binary Logic the contradiction is explosive. From a logical point of view, trying to demonstrate an upper bound for the expansion speed of this explosion is a non-sense, and this is mainly because, in the given context, this speed is increasing with time: in a space saturated with imbricate gravitational clusters (more dense toward the mass center), the process of finding a suitable location for a new cluster to be inserted without colliding it with the other clusters that are already there, only gets harder and harder, and finally impossible.
    • For an Intelligent Iris Verifier/Identifier, `evolution` means expanding a vocabulary of digital identities simultaneously with refining a consistent formal biometric theory over this vocabulary.
    • The safest way to separate two classes is identifying a third class comfortably situated inbetween them. An Intelligent Iris Verifier/Identifier is an Evolutionary Nonlinear Support Vector Machine.
    • Logically Consistent Iris Recognition on a global scale is a problem of computational logic, artificial intelligence, image processing, distributed evolutionary intelligent agents, and supercomputing.
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  19. Domain(s): Artificial Intelligence, Code Optimization, Iris Recognition,
    Paper(s): Comparing Haar-Hilbert and Log-Gabor based iris encoders on Bath Iris Image Database
    Theses, © N. Popescu-Bodorin, Mars 2010:
    • Iris segmentation is a NP problem. Therefore, it can be optimized either for speed or for accuracy. CFIS2 is a variant of CFIS (Circular Fuzzy Iris Segementation) optimized for speed. Still, it preserves enough accuracy for obtaining good recognition results.
    • Haar-Hilbert Encoders are more accurate than Log-Gabor Encoders.
    • Multi-enrollment and the use of MDSS (Mean-Deviation Similarity Score) lead to very good separation between the classes of genuine and imposter scores. Hence, multi-enrollment is a step further in defining what a digital identitiy realy is.
    • The number FAR(MIS) - False Accept Rate at Maximum Impostoer Score - is a measure of all errors accumulated in the biometric system prior to the matching and prior to the binary encoding of iris texture. Unforced Encoding and Matching techniques are naturally unable to overcome eye image preprocessing errors.
    • In certain conditions, the number POFA(mGS) - Pessimistic Odds of False Accept at minimum Genuine Score - is a performance measure for multi-enrollment systems.
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  21. Domain(s): Artificial Intelligence, Iris Recognition,
    Paper(s): AI Challenges in Iris Recognition. Processing Tools for Bath Iris Image Database
    Theses, © N. Popescu-Bodorin, 2010:
    • Iris Recognition is and should be considered as a challenge in Artificial Intelligence. In fact, it is a topic of Pattern Recognition.
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  23. Domain(s): Iris Recognition, Time Series Analysis
    Paper(s): Automatic Detection of Common Long-Term Monetary Policies on Global Exchange Market Using Gabor Analytic Phase Binary Encoder
    Theses, © N. Popescu-Bodorin, 2010:
    • The use of binary iris encoders may lead to logical inconsistencies very easily: the global exchange market provide us with an example in which the binary encodings of two very different curves are too similar for comfort (the ideea is extended in Prop.1 / pp.8 in this paper.
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  25. Domain(s): Computational Logic, Artificial Intelligence
    Paper(s): From Cognitive Binary Logic to Cognitive Intelligent Agents
    Theses, © N. Popescu-Bodorin, 2010:
    • The Cognitive Dialect is a formal logic language whose use enables a Cognitive Intelligent Agent to know its environment, to comunicate and to use its knowledge for others and for itself.
    • A Cognitive Intelligent Agent able to speak the Cognitive Dialect is very close to self-awareness because the dialect inherits the native self-reference ambiguity of deductive discourse written in CCBL (Computational formalization of Cognitive Binary Logic).
    • The self-reference ambiguity in CCBL reffers the following situation: the truth does not depend on who is talking, and therefore, `p` is a simbol used by us when we talk about a given propositional variable, is a simbol used by an artificial intelligent agent when it `talks` about a given propositional variable, or is a simbol used by a propositional variable when talking about itself, all at once. This looks a little bit strange at first sight, but it comes very naturally: the most rudimentary intelligent agent is a bit storing the truth value of propositional variable `p`, and the next simple intelligent agent is a logical circuit: `1==>p`, telling that `p is true`, and obviously, p <==> (1 ==> p), or in other words, as stated by the first argumentation rule of CCBL (the mirroring rule - "regula de oglindire/scufundare in CCBL"- in Romanian), p <==> [1 ==> (p V 0)]. This is the beginning of the self-awareness: `p` is equivalent to `p is true`. Hence, who could say that `p is true` ? Me, you, all of us, and even `p`, and obviously, the truth value of `p` does not depend on who is talking about `p`. If we now cease to exist, the propositional variable will continue to talk about itself (in a silent non-contradictory auto-referential deductive discourse) waiting to be heard, waiting to be discovered. And this is the essence of CCBL: a self-reference formal deductive discourse (theory) written with and about the propositional variables of binary logic. Therefore, I say that self-reference sentences are native and non-paradoxical in CCBL. Of course, human understanding about self-reference sentences formulated in semantically closed languages is a different thing.
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  27. Domain(s): Iris Recognition, Artificial Intelligence, 3-valent Crisp/Fuzzy Logic of Iris Segmentation
    Paper(s): Cognitive Binary Logic - The Natural Unified Formal Theory of Propositional Binary Logic
    Theses, © N. Popescu-Bodorin, 2008-2010:
    • CCBL (Computational Cognitive Binary Logic) is a monoaxiomatic, complete (any tautology is demonstrable/provable in CCBL), consistent/sound (there is no formula in CCBL simultaneously false and provable/demonstrable) and semantically closed (any logical discourse obout CCBL can be written inside CCBL; CCBL contains its own meta-theory) formalization of Binary Logic.
    • CCBL is a non-paradoxical theory (in CCBL any paradox is an illegal syntax / a logical non-sense).
    • The Liar Paradox (LP) is decostructed in CCBL: it is not well-formed in CCBL, hence it is not well-formed in Binary Logic (a wrong common belief is that LP would be an well-formed formula of propositional calculus that `paradoxically` does not have a truth value).
    • The only way of entering in CCBL as a paradox is through the empty subset of its vocabulary (there is no non-empty support for paradoxical sentences in the vocabulary of CCBL).
    • In CCBL, V=FORM. Any formula (any product) of CCBL theory is a propositional variable.
    • CCBL gives a dual description of propositional calculus: as a theory of 2-valued propositional variables, and as a meta-theory of 3-valued modal states of truth: contradiction (impossible truth), contextual (possible) truth, tautology (necesary truth).
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  29. Domain(s): Iris Recognition, Artificial Intelligence, 3-valent Crisp/Fuzzy Logic of Iris Segmentation
    Paper(s): A Fuzzy View on k-Means Based Signal Quantization with Application in Iris Segmentation, Exploring New Directions in Iris Recognition
    Theses, © N. Popescu-Bodorin, 2008-2009:
    • CFIS (Circular Iris Fuzzy Segmentation) and GAITBE (Gabor Analytic Iris Texture Binary Encoder) are both reliable tools for experimenting iris recognition on Bath Iris Database.
    • Improving iris recognition is a matter of understanding why the statistical aspect is dominant at the intersection of imposter and genuine distributions. Minimizing the chances of False Accept depends on knowing what is happening there. In such cases (in which the statistical aspect is dominant at the intersection of imposter and genuine distributions), iris verification proves to be logically inconsistent because there exist at least one comparison which matches equal chances to be or not to be a genuine or an imposter comparison.
    • If a False Accept occurs, it proves that within the vocabulary of binary iris codes enrolled in the system, there is a non-empty support for the following contradiction: "I'm not a genuine comparison AND I am a genuine comparison". Hence the internal logic of the biometric system is no longer consistent. Studying why is this happening is mainly a problem of logic.
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Contact (e-mail): bodorin # ieee.org
Last update: September 14, 2013