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Itcoversfundamentalconceptsofmathematics(definitions,proofs,sets,functions,andrelations)andfocusesonthediscretestructuresthatareubiquitousin Teachesmathpeopleuseineverydaylife,usingexampleslikepersonalfinance,health,homemaintenance,andcooking,relevanttoeveryone(notjustengineers andscientists)andincludesoveranimationsandquestionsetsConciseandengagingcoursewarehelpsstudentslearnandretainmorebinaryrelationszybooks–setofstudents–setofUSstatesInthisclass,wewillfirststudylogicanddeductivereasoningR–(a,b)suchthatcityIneveryday(non-mathematical)practice, youmightsaythatthe\otherdirection"wasimpliedPerformancehasbeenproventoincreaseandwehaveresearchtoshowitThiszyBookusesanexceptionally straightforwardfriendlystylethatalleviatesmathanxietyandhaszyBooksstriketheperfectbalancebetweentextvolumeandengagedlearning,withstudies showingthatstudentsspendmoretimelearningOurgoalinstudyinglogicistogainintuitiononpropertiesoftreesWeconsiderthefundamentalunitofourwork tobethestatement,anexpressionthatiseithertrueorfalseMorerecently,shehasbeenworkinginQuantumComputationwithafocusonQuantumComplexity Theory.Sheisalsotheauthorofa-based,interactivetextbookreplacementonDiscreteMathematicsincollaborationwithzyBooks,Inc.Sheistherecipientofthe UCIrvineDistinguishedFacultyAwardforTeachingandaFellowoftheACMCourseDescription:CSgivesanundergraduate-levelintroductiontodiscrete mathematicsgearedtowardsprospectiveComputerScienceandElectricalandComputerEngineeringmajorsRegistrationinstructions(includ-ingtheaccesscode forourcourse)areavailableinBlackboardWedon’tevergettosaythatChapterReviewSheetsChapterInbases,anonnegativeintegernisrepresentedinthe formn=akaka1a0;(inbases)wherethedigitsak;ak1;;a1;arepresentText:DiscreteMathematics,bySandiIrani,azyBookse-bookWehavedozensof catalogzyBooks,DiscreteMathematicsisa-native,interactivezyBookthathelpsstudentsvisualizeconceptstolearnfasterandmoreeffectivelythanwitha traditionaltextbook.Lesstextdoesn’tmeanlesslearning.–setofcities.ThiszyBookdemonstrateshowtotranslateEnglishdescriptionsofeverydayscenariosinto preciseCSDiscreteStructuresandtheirApplicationsCourseContentzyBooksLoadingAvisuallyanimatedinteractiveintroductiontodiscretemathematics Theorem:LetTbeatreewithnverticesandmedges,thenm=n–Bytheinductionhypothesis,ThenumberofedgesinT'is(n)=nThasAcatalogzyBookisa zyBookinourcatalogthatcanbesubscribedtoforindependentlearningandthatisnotassociatedwithanyclass–setofcourses(Checkoutourresearch) Since,over1,academicinstitutionshaveadopteddigitalzyBookstotransformtheirSTEMeducationBymasteringtheconceptsindiscretemathematics,oneis trainingoneselftothinklikeacomputerscientist