Poor try. The papers never used the term âfunctional informationâ as you are using the term and never did any FI calculations using the formula you are using. You seem to be grasping at micron-thin straws and missing.
You are prevaricating, using the term âinformationâ to mean whatever is convenient for you at the time. Thatâs why you should âshow your mathâ.
Maybe. But if you added up all the information produced and destroyed during carcinogenesis, the balance sheet would be largely negative. This is the message conveys not only by the two publications I offered, but also by the vast body of knowledge accumulated in oncology in the past decades.
Iâve given you two publications one of which stating that cancer cells tend to evolve toward a minimum information state: The dynamics of constrained information degradation during carcinogenesis cause the tumor genome to asymptotically approach a minimum information state that is manifested clinically as dedifferentiation and unconstrained proliferation
Their conclusion is supported by two mathematically based analysis (EPI theory and Monte Carlo experiments).
The dynamics of constrained information degradation during carcinogenesis cause the tumor genome to asymptotically approach a minimum information state that is manifested clinically as dedifferentiation and unconstrained proliferation. Extreme physical information (EPI) theory demonstrates that altered information flow from cancer cells to their environment will manifest in-vivo as power law tumor growth with an exponent of size 1.62. This prediction is based only on the assumption that tumor cells are at an absolute information minimum and are capable of âfree fieldâ growth that is, they are unconstrained by external biological parameters. The prediction agrees remarkably well with several studies demonstrating power law growth in small human breast cancers with an exponent of 1.72+/-0.24. This successful derivation of an analytic expression for cancer growth from EPI alone supports the conceptual model that carcinogenesis is a process of constrained information degradation and that malignant cells are minimum information systems. EPI theory also predicts that the estimated age of a clinically observed tumor is subject to a root-mean square error of about 30%. This is due to information loss and tissue disorganization and probably manifests as a randomly variable lag phase in the growth pattern that has been observed experimentally. This difference between tumor size and age may impose a fundamental limit on the efficacy of screening based on early detection of small tumors. Independent of the EPI analysis, Monte Carlo methods are applied to predict statistical tumor growth due to perturbed information flow from the environment into transformed cells. A âsimplestâ Monte Carlo model is suggested by the findings in the EPI approach that tumor growth arises out of a minimally complex mechanism. The outputs of large numbers of simulations show that (a) about 40% of the populations do not survive the first two-generations due to mutations in critical gene segments; but (b) those that do survive will experience power law growth identical to the predicted rate obtained from the independent EPI approach. The agreement between these two very different approaches to the problem strongly supports the idea that tumor cells regress to a state of minimum information during carcinogenesis, and that information dynamics are integrally related to tumor development and growth.
Neither abstract mentions âfunctional informationâ. Can you cite the passages from those works that do mention it, or should I simply conclude that youâre lying?
I just finished reading Gatenby (2004). To very briefly summarize, some information is lost or transformed to promote cancer cell fitness, while other information is maintained or increased to keep the cell alive. This is just as SJS described using Venn Diagrams in the progenitor thread.
There is no mention of âFunctional Informationâ in this article, only standard Information Theory measures: Shannon, Fisher, mutual, relative entropy (KullbackâLeibler divergence).
Your summary is misleading for it gives the impression that losses and gains of information are in balance when in reality the losses are prominent to the point that tumor cells tend to approach a minimum information state.
The dynamics of constrained information degradation during carcinogenesis cause the tumor genome to asymptotically approach a minimum information state that is manifested clinically as dedifferentiation and unconstrained proliferation
Look. Consider the two sequences of letters below:
ehovcssfpmkjhtijfujfazembhdohfdqtplnvc
geneticinformationisfunctionalinformation
These two sequences have about the same amount of Shannon information. And yet, they are very different. Do you see why?
Standard oncology work mention degradation of genetic information in cancer cells. But since genetic information specify functions (ie, is functional), it follows that saying that there is degradation of genetic information in cancer cells is equivalent to saying that there is degradation of functional information in cancer cells.
I am accurately providing additional information from the article which you have omitted.
You can stop quoting the abstract at me, Iâve read the whole paper.
Thank you, I better understand what you are trying to say now. However, you are mistaken. Shannon Information does not encode meaning, only the variability of the source population. The âminimum information stateâ refers to the mutual information shared between the original lung cell line (the sender) and the evolved cancer cell (the receiver). The physical interpretation is that only part of the original DNA is preserved by the cancer cell, and the function of being a âlung cellâ has been lost. Total Shannon Information remains about the same (assuming no insertions or deletions). The cancer cell has gained some new Information too (the driver mutations SJS mentioned and more) which enable itâs new function of being a cancer cell.
So of course a cancer cell is different from the original lung cell, no one is arguing that. It may be true that a cancer cell needs less DNA to encode its new function than the original lung cell function, and is âsimplerâ in this sense. But these are different functions, making it an apples and oranges comparison. Something like this, where row zero is an attempt to label parts of the message:
Two sentences with different meanings or functions. We would not say one sentence is less meaningful or less functional than the other because it is shorter. The length of the message is irrelevant to meaning or function.
I agree with nearly all you are saying here except for the fact that the minimum information state (MIS) of a cancer cell refers to the MI. Note that if MIS=MI, then you would have to recognize that the FI of a cancer cell is smaller than the FI of its non cancerous counterpart.
Yet, the length of a message is relevant to its FI content.
Note: We should be care of terms. I assume that you mean MI=Mutual Information? In all cases here I am referring to Shannon Information and related measures.
Mutual Information will be less than the MIS (minimum info state), because MIS will include any new information in the cancer cell.
Shannon Information does not encode messages. It is a measure of information carrying capacity. More bits means greater capacity, but meaning (and function) depend on the encoding/decoding of the sender/receiver. Further, the coding need not be âefficientâ, so the encoding need not use all bits available (ie: less Information). Short messages can be very meaningful/functional, and vice-versa.
BUT
Shannon Information does not capture meaning or function, and it is not used in that sense in the paper. Whatever it is you mean to say by âFunctional Informationâ, either you are using the wrong term, misstating, or itâs simply not there.
Have you actually read anything more than the abstract?