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It was discovered in 2000 as one of two improved mutants by H. Bujard and his colleagues after random mutagenesis of the Tet repressor part of the transactivator gene. [6] Tet-On 3G (also known as rtTA-V10 [7]) is similar to Tet-On Advanced but was derived from rtTA2 S-S2 rather than rtTA2 S-M2. It is also human codon optimized and composed of ...
The transactivator gene expresses a transcription factor that binds to specific promoter region of DNA. By binding to the promoter region of a gene, the transcription factor causes that gene to be expressed. The expression of one transactivator gene can activate multiple genes, as long as they have the same, specific promoter region attached.
The Kolmogorov backward equation (KBE) (diffusion) and its adjoint sometimes known as the Kolmogorov forward equation (diffusion) are partial differential equations (PDE) that arise in the theory of continuous-time continuous-state Markov processes.
Thus TET enzymes largely initiate demethylation at 5mCpG sites. Oxoguanine glycosylase (OGG1) is one example of a protein that recruits a TET enzyme. TET1 is able to act on 5mCpG if an ROS has first acted on the guanine to form 8-hydroxy-2'-deoxyguanosine (8-OHdG or its tautomer 8-oxo-dG), resulting in a 5mCp-8-OHdG dinucleotide (see Figure). [10]
17684 Ensembl ENSG00000164442 ENSMUSG00000039910 UniProt Q99967 O35740 RefSeq (mRNA) NM_006079 NM_001168388 NM_001168389 NM_010828 RefSeq (protein) NP_001161860 NP_001161861 NP_006070 NP_034958 Location (UCSC) Chr 6: 139.37 – 139.37 Mb Chr 10: 17.6 – 17.6 Mb PubMed search Wikidata View/Edit Human View/Edit Mouse Cbp/p300-interacting transactivator 2 is a protein that in humans is encoded ...
[2] [3] Binding of the activator-coactivator complex increases the speed of transcription by recruiting general transcription machinery to the promoter, therefore increasing gene expression. [ 3 ] [ 4 ] [ 5 ] The use of activators and coactivators allows for highly specific expression of certain genes depending on cell type and developmental stage.
The book is aimed at a "general mathematical audience" [1] including undergraduate mathematics students with an introductory-level background in real analysis. [2] It is intended both to excite mathematicians, physicists, and computer scientists about the foundational issues in their fields, [6] and to provide an accessible introduction to the subject.
The version given here is that proven by Nash-Williams; Kruskal's formulation is somewhat stronger. All trees we consider are finite. Given a tree T with a root, and given vertices v, w, call w a successor of v if the unique path from the root to w contains v, and call w an immediate successor of v if additionally the path from v to w contains no other vertex.