Linear Approximations in Exponential Functions and the Deconstruction of Permutational Redundancies: A Dynamic Person-Capacity Model

{"This":[0],"paper":[1],"establishes":[2],"the":[3,8,22,50],"definitive":[4],"mathematical":[5],"formulation":[6],"of":[7,25],"\\"Person-Capacity-Preference\\"":[9],"model,":[10],"originally":[11],"conceptualized":[12],"by":[13],"Alper":[14],"Pektas.":[15],"While":[16],"linear":[17,39],"approximations":[18],"fail":[19],"to":[20,42],"model":[21,48],"curved":[23],"trajectories":[24],"exponential":[26,45],"fields,":[27],"this":[28],"framework":[29],"introduces":[30],"a":[31,67],"Dynamic":[32],"Correction":[33],"Coefficient":[34],"(S(x,n))":[35],"that":[36],"maps":[37],"any":[38],"estimation":[40],"directly":[41],"its":[43],"exact":[44],"reality.":[46],"The":[47],"resolves":[49],"transition":[51],"between":[52],"\\"overflow":[53],"redundancies\\"":[54],"(at":[55,62],"high":[56],"fractional":[57,64],"exponents)":[58],"and":[59,75],"\\"underflow":[60],"voids\\"":[61],"low":[63],"exponents),":[65],"providing":[66],"unified":[68],"algebraic":[69],"correction":[70],"for":[71],"all":[72],"real":[73],"bases":[74],"exponents.":[76]}