(1) | Input: Source_code_path in Cluster ecosystem T. |
(2) | T: the relational function of the element |
(3) | Eg(T): compound relationship is formed in innovation cluster |
(4) | Tr: subsystem r in innovation System T |
(5) | Fn: a collection of synergies |
(6) | F0: the optimal solution of innovate synergy |
(7) | g: a system formed by collaboration |
(8) | g0: form the optimal state of the new system |
(9) | Opt: the optimal solution produced by Eg(T) collaboration |
(10) | λr: set of order parameters in innovation system, |
(11) | λri: order parameter stability value |
(12) | δ: the upper bound of the order parameter λri in System T steady state |
(13) | η: the lower limit of the order parameter λri in System T steady state |
(14) | : order parameter degree of subsystem Tr |
(15) | : order degree of complex innovation system |
(16) | Wi: weight |
(17) | : the order degree of complex system at time t0 |
(19) | : the order degree of complex system at time t1 |
(20) | : the overall collaborative stability of the innovation cluster composite system |
(21) | Output: Result Of Formula File Name, Result of FuncName. |
(22) | Source Code Set, Source Formula File Name set ← read Formula files from Source_code_path’s cluster system T |
(23) | Add FuncNames into Source FuncName Set |
(24) | Def compare Sets (Source Formula File Set, handle Func) |
(25) | Result Of Compare ←∅ |
(26) | For (int r = begin, r ≤ n, r++) do |
(27) | T←handle Func () |
(29) | If cooperative Work && accumulative effect = = true |
(30) | Remove T from Source Set |
(31) | Add T match mark into result of compare |
(32) | Then print () |
(33) | //There are synergies between subsystems, which can form a cumulative effect. |
(34) | Else no match mark into result of compare |
(35) | End |
(36) | If (∃F0∊Fn && = 0 = F0f) then |
(37) | |
(38) | Print (opt Eg(T) is synergy and static by Tr) |
(39) | Else no match mark into result of compare |
(40) | End |
(41) | If (Tr evolves stability&& λri∈[δri, ηri] = = true) |
(42) | //In the process of subsystem evolution, there are order parameters with upper and lower limits, which make it develop stably. |
(43) | Then Tr order variable |
(44) | Print (The result is ) |
(45) | //It forms the degree of order of the stable evolution of the subsystem. |
(46) | Else no match mark into result of compare |
(47) | End |
(48) | If &&weight (>=0&& ) = = true then |
(49) | //When the subsystem is stable and orderly, the weight is combined. |
(50) | Print () |
(51) | //This forms the stable and orderly degree of complex system evolution. |
(52) | Else no match mark into result of compare |
(53) | End |
(54) | If (t ∈ [t0, t1]&& μr(λr) ∈ [] = = true) |
(55) | Print |
(56) | Get Source Func (Ud(t)) |
(57) | End |
(59) | End for |
(60) | Result Of Formula File Name←Compare Sets (clone Source FuncNameSet) |