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Table 7 Reaction rules for the considered example of EGF and insulin receptor crosstalk.

From: Exact model reduction of combinatorial reaction networks

IR(0, 0, *, *)

+

Ins

⇋

IR(I, 0, *, *)

k1, k-1

IR(0, 0, *, *)

+

Ins

⇋

IR(0, I, *, *)

k1, k-1

IR(I, 0, *, *)

+

Ins

⇋

IR(I, I, *, *)

k2, k-2

IR(0, I, *, *)

+

Ins

⇋

IR(I, I, *, *)

k2, k-2

IR(0, 0, 0, *)

  

⇋

IR(0, 0, P, *)

k3, k-3

IR(I, 0, 0, *)

  

⇋

IR(I, 0, P, *)

k4, k-4

IR(0, I, 0, *)

  

⇋

IR(0, I, P, *)

k4, k-4

IR(I, I, 0, *)

  

⇋

IR(I, I, P, *)

k5, k-5

IR(*, *, P, *)

+

Shc(*)

⇋

IR(*, *, Shc(*), *)

k6, k-6

IR(I, I, Shc(0), *)

  

⇋

IR(I, I, Shc(P), *)

k7, k-7

IR(*, *, Shc(P), *)

+

Grb 2(*)

⇋

IR(*, *, Grb 2(*), *)

k8, k-8

IR(*, *, Grb 2(0), *)

+

SOS(0)

⇋

IR(*, *, SOS(0), *)

k9, k-9

IR(*, *, Grb 2(0), *)

+

SOS(P)

⇋

IR(*, *, SOS(P), *)

k10, k-10

IR(*, *, SOS(0), *)

  

⇋

IR(*, *, SOS(P), *)

k11, k-11

IR(0, 0, *, 0)

  

⇋

IR(0, 0, *, P)

k12, k-12

IR(I, 0, *, 0)

  

⇋

IR(I, 0, *, P)

k13, k-13

IR(0, I, *, 0)

  

⇋

IR(0, I, *, P)

k13, k-13

IR(I, I, *, 0)

  

⇋

IR(I, I, *, P)

k14, k-14

IR(*, *, *, P)

+

IRS(*)

⇋

IR(*, *, *, IRS(*))

k15, k-15

IR(I, I, *, IRS(0))

  

⇋

IR(I, I, *, IRS(P))

k16, k-16

IR(*, *, *, IRS(P))

+

Grb 2(*)

⇋

IR(*, *, *, Grb 2(*))

k17, k-17

IR(*, *, *, Grb 2(0))

+

SOS(0)

⇋

IR(*, *, *, SOS(0))

k9, k-9

IR(*, *, *, Grb 2(0))

+

SOS(P)

⇋

IR(*, *, *, SOS(P))

k10, k-10

IR(*, *, *, SOS(0))

  

⇋

IR(*, *, *, SOS(P))

k11, k-11

Shc(0)

  

⇋

Shc(P)

k18, k-18

Shc(P)

+

Grb 2(*)

⇋

Shc(Grb 2(*))

k8, k-8

Shc(Grb 2(0))

+

SOS(0)

⇋

Shc(SOS(0))

k9, k-9

Shc(Grb 2(0))

+

SOS(P)

⇋

Shc(SOS(P))

k10, k-10

Shc(SOS(0))

  

⇋

Shc(SOS(P))

k11, k-11

Grb 2(0)

+

SOS(0)

⇋

Grb 2(SOS(0))

k9, k-9

Grb 2(0)

+

SOS(P)

⇋

Grb 2(SOS(P))

k10, k-10

Grb 2(SOS(0))

  

⇋

Grb 2(SOS(P))

k11, k-11

SOS(0)

  

⇋

SOS(P)

k19, k-19

IRS(0)

  

⇋

IRS(P)

k20, k-20

IRS(P)

+

Grb 2(*)

⇋

IRS(Grb 2(*))

k17, k-17

IRS(Grb 2(0))

+

SOS(0)

⇋

IRS(SOS(0))

k9, k-9

IRS(Grb 2(0))

+

SOS(P)

⇋

IRS(SOS(P))

k10, k-10

IRS(SOS(0))

  

⇋

IRS(SOS(P))

k11, k-11

ER(0, *, *)

+

EGF

⇋

ER(E, *, *)

k21, k-21

ER(*, 0, *)

  

⇋

ER(*, P, *)

k22, k-22

ER(*, P, *)

+

Shc(*)

⇋

ER(*, Shc(*), *)

k23, k-23

ER(*, Shc(0), *)

  

⇋

ER(*, Shc(P), *)

k24, k-24

ER(*, Shc(P), *)

+

Grb 2(*)

⇋

ER(*, Grb 2(*), *)

k8, k-8

ER(*, Grb 2(0), *)

+

SOS(0)

⇋

ER(*, SOS(0), *)

k9, k-9

ER(*, Grb 2(0), *)

+

SOS(P)

⇋

ER(*, SOS(P), *)

k10, k-10

ER(*, SOS(0), *)

  

⇋

ER(*, SOS(P), *)

k11, k-11

ER(*, *, 0)

  

⇋

ER(*, *, P)

k25, k-25

ER(*, *, P)

+

Grb 2(*)

⇋

ER(*, *, Grb 2(*))

k26, k-26

ER(*, *, Grb 2(0))

+

SOS(0)

⇋

ER(*, *, SOS(0))

k9, k-9

ER(*, *, Grb 2(0))

+

SOS(P)

⇋

ER(*, *, SOS(P))

k10, k-10

ER(*, *, SOS(0))

  

⇋

ER(*, *, SOS(P))

k11, k-11

ER(E, *, *)

+

ER(0, *, *)

⇋

ER2(E, *, *, 0, *, *)

k27, k-27

ER(0, *, *)

+

ER(0, *, *)

⇋

ER2(0, *, *, 0, *, *)

k28, k-28

ER(E, *, *)

+

ER(E, *, *)

⇋

ER2(E, *, *, E, *, *)

k29, k-29

ER2(0, *, *, *, *, *)

+

EGF

⇋

ER2(E, *, *, *, *, *)

k30, k-30

ER2(*, 0, *, *, *, *)

  

⇋

ER2(*, P, *, *, *, *)

k31, k-31

ER2(*, Shc(0), *, *, *, *)

  

⇋

ER2(*, Shc(P), *, *, *, *)

k32, k-32

ER2(*, P, *, *, *, *)

+

Shc(*)

⇋

ER2(*, Shc(*), *, *, *, *)

k23, k-23

ER2(*, Shc(P), *, *, *, *)

+

Grb 2(*)

⇋

ER2(*, Grb 2(*), *, *, *, *)

k8, k-8

ER2(*, Grb 2(0), *, *, *, *)

+

SOS(0)

⇋

ER2(*, SOS(0), *, *, *, *)

k9, k-9

ER2(*, Grb 2(0), *, *, *, *)

+

SOS(P)

⇋

ER2(*, SOS(P), *, *, *, *)

k10, k-10

ER2(*, SOS(0), *, *, *, *)

  

⇋

ER2(*, SOS(P), *, *, *, *)

k11, k-11

ER2(*, *, 0, *, *, *)

  

⇋

ER2(*, *, 0, *, *, *)

k33, k-33

ER2(*, *, P, *, *, *)

+

Grb 2(*)

⇋

ER2(*, *, Grb 2(*), *, *, *)

k34, k-34

ER2(*, *, Grb 2(0), *, *, *)

+

SOS(0)

⇋

ER2(*, *, SOS(0), *, *, *)

k9, k-9

ER2(*, *, Grb 2(0), *, *, *)

+

SOS(P)

⇋

ER2(*, *, SOS(P), *, *, *)

k10, k-10

ER2(*, SOS(0), *, *, *, *)

  

⇋

ER2(*, *, SOS(P), *, *, *)

k11, k-11