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From 2009.igem.org

<math>\int_0^\infty e^{-x^2}\,dx.</math>

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DRAFR. 1)Zakladajac ze funkcja Hilla jest ok. do modelowania repression. [citation Needed;)] Mamy dla transkrypcji i translacji <math>abc</math> ∂[mRNA]/∂t=(max⁡〖transcription rate〗×K_m^n)/(K_m^n+〖Repressor concentration〗^n )-degradation rate[mRNA] (∂[Protein])/∂t=max⁡〖translation rate〗×mRNA-degradation rate[Protein] Km the concentration of repressor needed to repressed by 50% the overall expression N - hill coefficient Zakladajac prosty model naszego 1wszego switcha ze jest tam tylko LacI I cI wyglada to tak

∂[mRNALacI]/∂t=(max⁡〖t ranscription rate〗 z pLac×K_mcI^n)/(K_mcI^n+〖cI concentration〗^( n) )-degradation rate[LacImRNA] (∂[ProteinLacI])/∂t=max⁡〖translation rate〗 [LacImRNA]-degradation rate[LacIProtein] ∂[mRNAcI]/∂t=(max⁡〖transcription rate z pcI〗×K_mLacI^n)/(K_mcI^n+〖LacI concentration〗^n )-degradation rate[cImRNA] (∂[ProteincI])/∂t=max⁡〖translation rate〗 [cImRNA]-degradation rate(tu moze byc funkcja ktora modeluje reakcje na temperature)[cIProtein] <math><math>Insert formula here</math><math>Insert formula here</math></math>

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