EUROMATH & EUROSCIENCE 2018 Abstracts Booklet original will be provided with ISBN during the conference registration 1 Contents PLENARY PRESENTATION ........................................................................................................................ 6 CERN – THE EUROPEAN ORGANIZATION FOR NUCLEAR RESEARCH: OPPORTUNITIES OF YOUNG RESEARCHERS AND TALENTED YOUTH – MATHS AND SCIENCE IN ACTION ................ 6 STUDENT PRESENTATIONS IN MATHEMATICS ...................................................................................... 7 MATHEMATICS IN LIFE ........................................................................................................................... 7 MATHEMATICS IN COMPUTING ............................................................................................................ 7 MATHS IN VIDEO GAMES ....................................................................................................................... 8 MATHEMATICS IN FOOTBALL................................................................................................................ 8 SHOPPING MATHEMATICS .................................................................................................................... 8 MATHEMATICS IN JOURNALISM ........................................................................................................... 9 MATHEMATICS IN GAMBLING ............................................................................................................... 9 MATHEMATICS IN CIVIL ENGINEERING ............................................................................................... 9 APPLICATION OF MATHEMATICS IN HOLIDAYS ............................................................................... 10 APPLICATION OF PURE MATHEMATICS IN ECONOMIC THEORIES ............................................... 10 IMPORTANCE OF MATHEMATICAL ECONOMICS.............................................................................. 10 THE RELATIONSHIP OF MATHEMATICS AND MUSIC ....................................................................... 11 MATHEMATICS AND PHILOSOPHY: WHAT IS A LIMIT? .................................................................... 11 THE MATHEMATICAL WAY OF WINNING AT MONOPOLY ................................................................ 11 THE MONTY HALL PARADOX .............................................................................................................. 12 BIOMATHS.............................................................................................................................................. 12 WITH MATHEMATICAL EYE.................................................................................................................. 12 MUSIC AND MATHS: HATE OR LOVE? ................................................................................................ 13 TASTING MATHEMATICALLY ............................................................................................................... 13 MATHEMATICS IN MAKING CLOTHES ................................................................................................ 13 BLOCKCHAIN: WHEN MATHS BECOMES THE FUTURE OF MONEY ............................................... 14 IS MATHS REAL? ................................................................................................................................... 14 MATHS VERSUS CRIME ....................................................................................................................... 14 THE SECRET OF RANKING .................................................................................................................. 15 VISUALISING MATH .............................................................................................................................. 15 THE CONFLICT BETWEEN INHERITANCE AND MATHEMATICS ..................................................... 15 ORDER IN CHAOS – PEACE IN DISCORD – ASSURANCE IN PROBABILITY .................................. 16 MATHEMATICS AND ART ..................................................................................................................... 16 WHY THE GOLDEN RATIO TAKES THE GOLD ................................................................................... 16 CIRCLE ................................................................................................................................................... 16 EVERYTHING ABOUT NOTHING .......................................................................................................... 17 ’AND YET IT MOVES’’… AND SOMETIMES IT TREMBLES ................................................................ 17 CRYPTOGRAPHY .................................................................................................................................. 17 MUSIC AND MATHEMATICS ................................................................................................................. 18 2 IMMIDIATE THIRD ROOTS .................................................................................................................... 18 THE ROLE OF MATHEMATICS IN MEDICINE...................................................................................... 18 PHILOSOPHY AND MATHEMATICS ..................................................................................................... 19 RUBIK'S CUBE ....................................................................................................................................... 19 ANALYSES OF NONOGRAMS .............................................................................................................. 19 SZEMEREDI’S REGULARITY LEMMA AND EXPANDER GRAPHS .................................................... 20 FRACTAL STRUCTURE OF DNA .......................................................................................................... 20 CRIMINOLOGY IN THE NEED OF MATHEMATICS ............................................................................. 20 EXPLORING THE ANCIENT GREEKS’ MYSTIC AND TOPOGRAPHICAL SYMMETRIES ................. 20 MATHEMATICS AND MUSIC CAN EXPLAIN EVERYTHING ............................................................... 21 MATHEMATICS - POETRY: AN UNDOUBTEDLY CHARMING ENCOUNTER .................................... 21 THE PRINGLES FUNCTION .................................................................................................................. 21 MATHEMATICS AND PHOTOGRAPHY ................................................................................................ 22 MATH IN URBAN PLANNING AND CONSTRUCTION ......................................................................... 22 A DAY IN THE LIFE OF A DESTRUCTIVE PROJECTILE ..................................................................... 22 SIMPLE MATHEMATICAL MODELS IN MUSIC .................................................................................... 22 WHODUNNIT? MATHDUNNIT! .............................................................................................................. 23 WHAT MAKES MATH AWESOME? ....................................................................................................... 23 MAGICAL SQUARE ................................................................................................................................ 23 DATA COMPRESSION IN MUSIC INDUSTRY ...................................................................................... 24 MATHEMATICS AND BALLET ............................................................................................................... 24 ON PERFECT NUMBERS ...................................................................................................................... 24 SEQUENCE RESULTING AS SOLUTION OF TWO COMBINATORIAL PROBLEMS ......................... 25 IT ALL STARTED WITH A BET .............................................................................................................. 25 A CIRCLE ROTATES TOWARDS EXCITING MATHEMATICS ............................................................. 25 ELLIPSE: AN INCREDIBLE, YET OFTEN OVERLOOKED CURVE...................................................... 26 P VERSUS NP ........................................................................................................................................ 26 COLORING SIERPINSKI TYPE CARPET .............................................................................................. 26 POLYNOMIALS: FROM A ROUTINE EXERCISE TO A VAST GENERALIZATION ............................. 26 SOLVING FERMAT EQUATION IN 2x2 MATRICES ............................................................................. 27 HOW MATHEMATICS WON WORLD WAR II ....................................................................................... 27 BAYES’ THEOREM ................................................................................................................................ 27 MATHEMATICAL FALLACIES................................................................................................................ 28 PRIMALITY TESTING AND CARMICHAEL NUMBERS ........................................................................ 28 WONDERWOMEN .................................................................................................................................. 28 GOLDEN RATIO ..................................................................................................................................... 29 GAME THEORY