<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-21317674</id><updated>2012-02-16T10:50:15.084-08:00</updated><title type='text'>Radaractive</title><subtitle type='html'>As government expands, liberty contracts
(Ronnie Reagan)
I am the Way, the Truth and the Light
(Jesus Christ)</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://radaractive.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/21317674/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://radaractive.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/21317674/posts/default?start-index=101&amp;max-results=100'/><author><name>radar</name><uri>http://www.blogger.com/profile/08009074315229001910</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://photos1.blogger.com/hello/260/9551/640/Kimbal%20Nexum.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>1145</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-21317674.post-6124272720759948611</id><published>2012-02-15T23:57:00.000-08:00</published><updated>2012-02-15T23:57:13.619-08:00</updated><title type='text'>Things Evolution is not?   Well, science for one.  Darwinism considered.</title><content type='html'>&lt;span style="color: blue; font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;"&lt;/span&gt;&lt;span style="color: blue; font-size: large;"&gt;Think for yourself&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="color: blue; font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;Advanced education is dominated by evolutionary theory taught as established fact.     But ‘are you really just a meaningless bag of molecules—the product     of nothing more than random molecular mutations and reproductive filtering?’     (Prologue). This doctrine is presented as unquestioned truth, an axiom accepted     by faith because many scientists present it as obviously true (p. 5). But if you     come to the point where you feel that the Primary Axiom is no longer &lt;/span&gt;&lt;em style="color: blue; font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;obviously true         to all reasonable parties&lt;/em&gt;&lt;span style="color: blue; font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;, then you must not accept it on blind faith (p.     10). At best the materialist model could be basically right, but it is absurd to     continue believing that it is self-evident. At the very least, critical thought     and fair discussion is required, something scorned and denigrated by the current     high priests of biology.&lt;/span&gt;&lt;span style="color: purple;"&gt;&lt;span style="color: blue; font-family: &amp;quot;Trebuchet MS&amp;quot;,sans-serif;"&gt;" (article below)&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;Real science does not replace one law with an unproven hypothesis and real science does not throw away an hypothesis that works for one that does not. &amp;nbsp; This is why Darwinism is not real science. &amp;nbsp; God created the Universe is logical.&amp;nbsp; Spontaneous Generation of the Universe?&amp;nbsp; Spontaneous Generation of life?&amp;nbsp; Of information?&amp;nbsp; Of coherent scientific laws?&amp;nbsp; These are the premises that Darwinism has come down to in place of real science. &amp;nbsp; Stephen Hawking actually has the boneheaded idea that the Universe created itself.&amp;nbsp; Richard Dawkins seems to think that life created itself, although he cannot come up with any explanation about how it could have happened. &amp;nbsp; Not one Darwinist has any explanation of how life came from non-life and frankly there is no way they will ever do so, because it is not possible, in fact the Law of Biogenesis is well-proven after literally hundreds of years of tests. &amp;nbsp; Isn't testing and getting the same results every time supposed to be science? &amp;nbsp;&amp;nbsp; Darwinism is 100% suppositions and stories and completely devoid of actual science.&amp;nbsp;&amp;nbsp; Check it out when they present "evidence" and then stop for a minute and begin to &lt;b&gt;think for yourself!&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;Funny thing, a lot of folks seem to think that Sir Isaac Newton, the founder of Physics and Michael Behe, the guy who revealed to the world the concept of irreducible complexity, were or are idiots.&amp;nbsp;&amp;nbsp; Also, recently Darwinists have been calling the amazingly accomplished geneticist, John C Sanford, a "loon" because he believes in creation rather than evolution.&amp;nbsp;&amp;nbsp; Sanford, the genius behind "Mendel's Accountant" and the Gene Gun, a loon?&amp;nbsp; Because as he studied genetics he realized that Darwinism was completely unable to account for what he found, as a scientist, when studying genomes.&amp;nbsp;&amp;nbsp; I thought this article would be useful read.&amp;nbsp; Because it is science.&amp;nbsp;&amp;nbsp; Darwinists may as well not read it.&amp;nbsp;&amp;nbsp; Because the article represents very well the findings of arguably the best plant geneticist on the planet, a guy who discovered through real science that Darwinism is impossible.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;h1&gt;     &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis"&gt;From ape to man via genetic meltdown: a theory in crisis&lt;/a&gt;&lt;/h1&gt;&lt;strong&gt;A review of &lt;em&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/em&gt; by John         C. Sanford&lt;/strong&gt;,&lt;br /&gt;Ivan Press, Lima, New York, 2005&lt;br /&gt;&lt;br /&gt;&lt;div class="author"&gt;     by &lt;a href="http://creation.com/article/3570"&gt;Royal Truman&lt;/a&gt;&lt;/div&gt;&lt;div class="imageleft whiteimg" style="width: 200px;"&gt;     &lt;div class="credit"&gt;     &lt;/div&gt;&lt;img alt="Genetic Entropy cover" height="640" src="http://creation.com/images/journal_of_creation/vol21/6102cover-genetic-entropy.jpg" width="430" /&gt;     &lt;div class="cap"&gt;     &lt;/div&gt;&lt;/div&gt;&lt;br /&gt;I write this review with very mixed feelings. On the one hand, for the first time     some key data are being divulged which we need to include in our models, and which     honest thinkers who question evolutionist theory need to digest. But I have a problem.     In the Prologue professor Sanford wrote, &lt;span style="color: blue;"&gt;‘I knew I would be at odds with the     most “sacred cow” of modern academia. Among other things, it might even     result in my &lt;/span&gt;&lt;em style="color: blue;"&gt;expulsion&lt;/em&gt;&lt;span style="color: blue;"&gt; from the academic world.’&lt;/span&gt; I know John personally     and treasure his intelligence and integrity. In further drawing attention to his     book, I may be contributing to having his ties to academia severed, a world to which     he has such strong emotional ties and to which he has made so many contributions.     I know academics and journalists who have already lost their jobs for questioning     Darwinian theory.&lt;br /&gt;&lt;br /&gt;He is not exaggerating. I myself have also had my experiences in this matter.&lt;br /&gt;&lt;blockquote&gt;     &lt;span style="color: blue;"&gt;‘I started to realize (again with trepidation), that I might be offending     a lot of people’s religion,’ he confides early on. How correct he is.     I recently discussed the issue of life’s origins with a dear friend I’ve     worked together with for years. He brought up three arguments &lt;/span&gt;&lt;em style="color: blue;"&gt;contra&lt;/em&gt;&lt;span style="color: blue;"&gt; creation     which I easily answered on strictly scientific terms. Suddenly he leaped to his     feet. Trembling with rage he pointed a finger at me, and yelled that what I was     doing was &lt;/span&gt;&lt;em style="color: blue;"&gt;dangerous&lt;/em&gt;&lt;span style="color: blue;"&gt;! The fundamentalists in America are &lt;/span&gt;&lt;em style="color: blue;"&gt;dangerous&lt;/em&gt;&lt;span style="color: blue;"&gt;!     They are fighting against tolerance! They refuse to accept science! They are irrational     and have no facts!&lt;/span&gt;&lt;/blockquote&gt;Dr Sanford is an applied geneticist semi-retired from Cornell University and now     with the Institute of Creation Research. He is also the inventor of the ‘gene     gun’, widely used in the genetic modification of crops. In this book the reader     is confronted with compelling reasons to reject the claim that mutations plus natural     selection have led to the marvels found in nature.&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Many scientists do not believe &lt;em&gt;man is merely the product of random mutations&lt;/em&gt;     plus &lt;em&gt;natural selection,&lt;/em&gt; what Sanford calls the &lt;em&gt;Primary Axiom&lt;/em&gt;.     One line of reasoning, that of &lt;em&gt;irreducible complexity&lt;/em&gt;, has been very capably     championed by professor Behe:&lt;sup&gt;&lt;a href="" name="txtRef1"&gt;&lt;/a&gt;&lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#endRef1"&gt;1&lt;/a&gt;&lt;/sup&gt; molecular machines require many complex components,     the absence of only one rendering that entity non-functional. Evolutionary processes     cannot be expected to provide the necessary building blocks.&lt;/b&gt;&lt;br /&gt;&lt;br /&gt;Others have argued that the high fidelity of DNA replication leads to &lt;em&gt;very low rates         of mutation&lt;/em&gt;. Developing humans from an ape-like forefather would just take     too long. In a much cited paper, Drake has estimated&lt;sup&gt;&lt;a href="" name="txtRef2"&gt;&lt;/a&gt;&lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#endRef2"&gt;2&lt;/a&gt;&lt;/sup&gt; that the rate of spontaneous     mutations for humans is about 5 x10&lt;sup&gt;–11&lt;/sup&gt; nucleotides per generation. In some 6 million     years from a claimed split from the chimpanzee lineage, no humans could be generated     if this is true.&lt;br /&gt;&lt;br /&gt;Sanford was a practising evolutionist and at heart a eugenicist (p. 116), who ‘gradually     realized that the seemingly “great and unassailable fortress” which     has been built up around the Primary Axiom is really a house of cards. …     Its apparent invincibility derives largely from bluster, smoke, and mirrors’     (Prologue). But we will learn that evolutionary theory fails on grounds most people     did not suspect.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Mutations are bad&lt;/span&gt;&lt;/h2&gt;&lt;div class="pullquote right" style="width: 250px;"&gt;     &lt;div class="pql"&gt;         &lt;div class="pqt"&gt;             &lt;div class="pqtr"&gt;                 &lt;div&gt;                 &lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="pqcontent"&gt;                              &lt;span style="color: blue;"&gt;Sanford forces us to recognize clearly that the relentless net effect of random                 mutations is degradation or complete destruction of function.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="pqb"&gt;             &lt;div class="pqbr"&gt;                 &lt;div&gt;                 &lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;Sanford forces us to recognize clearly that the relentless net effect of random     mutations is degradation or complete destruction of function. After decades of research,     if even one mutation out of a million really unambiguously created new information     (apart from fine-tuning), we would all have heard about it by now (p. 17). This     is to be distinguished from certain changes in for example bacteria (p. 19), which     merely fine-tune a component of a system already in place. The changes typically     involve modification of one or two nucleotides, and in huge bacterial populations     these are usually already present, a solution waiting for the precise niche. In     other words, ‘When we use a rheostat to dim a light, we are not creating a     new circuit, nor are we in any way creating new information’ (p. 19).&lt;br /&gt;&lt;br /&gt;Mutagens have been used for years in plant breeding, creating billions of mutation     events: mostly small, sterile, sick, deformed and aberrant plants (p. 25). One improvement,     low phytate corn, was caused by mutations which damaged the metabolism of phytic     acid, making hungry cows happy, but hardly explaining the origin of this biochemical     process (p. 25). ‘However, from all this effort, almost no meaningful crop     improvement resulted. The effort was for the most part an enormous failure, and     was almost entirely abandoned’ (p. 25).&lt;br /&gt;&lt;br /&gt;Indeed, no one is suggesting replacing incubators with X-ray machines to help evolution     along. On the contrary, health policies are in place aimed at reducing or minimizing     mutations (p. 15).&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Disastrously high mutational rates&lt;/span&gt;&lt;/h2&gt;Now Sanford provides a key fact, inimical to evolutionary theory, but fully consistent     with the Second Law of Thermodynamics. The genetics community now accepts that point     mutations in human reproductive cells are in the range of at least 100–300     per individual each generation (p. 34). In fact, additional kinds of mutations,     such as deletions, insertions, duplications, translocations, inversions, micro-satellite     mutations and all mitochondrial mutations exacerbate the situation. Mitochondrial     mutations alone would add about another mutation per individual each generation     within the reproductive cell line, and macro-mutations can generate more sequence     divergence than all point mutations combined. The overall contributions imply more     than 1,000 nucleotide changes in every person, every generation (p. 37).&lt;br /&gt;&lt;br /&gt;Using the unrealistic lower bound of 100 mutations, and assuming 97% of the genome     has no function, implies three new relevant mutations per individual each generation     are generated (p. 34). Before someone attempts to shrug off these new findings,     let us evaluate whether it is true that only 3% of the human genome is relevant.     If the percent is twice as high, then we would double the proportion at risk through     mutations.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Junk DNA or masterpiece?&lt;/span&gt;&lt;/h2&gt;&lt;div class="pullquote right" style="width: 250px;"&gt;     &lt;div class="pql"&gt;         &lt;div class="pqt"&gt;             &lt;div class="pqtr"&gt;                 &lt;div&gt;                 &lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class="pqcontent"&gt;                              &lt;span style="color: blue;"&gt;The genome is full of countless loops and branches—like a computer program                 using analogue and Boolean logic.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="pqb"&gt;             &lt;div class="pqbr"&gt;                 &lt;div&gt;                 &lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;Driven by an incorrect model, genomes are generally characterized as chaotic and     full of meaningless evolutionary relics. The irony is that the more advanced the     organism, the more so-called ‘junk DNA’ is claimed to be present (p.     37). Perhaps we should be exposing our babies to radioactivity after all?! Biochemists     discover ever more complex metabolic networks, with elaborate regulatory schemes     to provide feedback inhibition or acceleration. The genome is full of countless     loops and branches—like a computer program using analogue and Boolean logic.     It has genes that regulate genes that regulate genes, able to set in motion complex     cascades of events (p. 3).&lt;br /&gt;&lt;br /&gt;But the fact that research is steadily decreasing the proportion of supposed non-functional     DNA has not been properly integrated into evolutionist thinking. ‘In just     a few years, many geneticists have shifted from believing that less than 3% of the     total genome is functional, to believing that more than 30% is functional—and     that fraction is still growing’ (p. 21). Seriously now, when we examine organisms,     such as dolphins, swallows or humans, do we get the impression of final products     driven by a chaotic information processing system? In any event, in our thinking     we need to start getting used to the fact that over 30 new genetically relevant,     function-altering mutations occur per individual each generation.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Unity of complexity&lt;/span&gt;&lt;/h2&gt;Reductionist, materialistic thinking prevents more effective reasoning constructs     from being developed. If we could understand to the finest detail the properties     of all atoms in a computer we’d still fail to grasp the logic of algorithms     programmed to solve a mathematical problem. We would not even suspect its existence.     None of the individual components of an airplane can fly, but the integrated unity     can. The purpose of a back-up in-flight computer may appear to be ‘parasitic     junk’, especially if we limit our analysis to the material properties of the     atoms it is constructed with. &lt;em&gt;When&lt;/em&gt; it is to be brought into action, why     and in response to what circumstances, would not be discerned by researching individual     characteristics such as atomic vibrations and molecular rotations and bond strengths.&lt;br /&gt;&lt;br /&gt;Before we assume that the information in the genome used to generate mature organisms     is mostly junk, we would be wise to examine the final morphological product with     more humility.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Good and bad mutations inseparable&lt;/span&gt;&lt;/h2&gt;Are mutations really causing all that much damage? Many Hollywood stars (and my     wife!) sure seem awfully attractive. Since interchange of the genes provided from     the father and the mother occurs, might this not provide a means of avoiding passing     on defective genes? Might not ‘bad’ sperms and eggs lead to defective     offspring which simply don’t survive, leaving many ‘good’ versions     in the population? Well, unfortunately not. A huge number of mutations are added     to the germline of every baby born, and these are spread throughout the various     chromosomes. Human nucleotides exist in large linked clusters or blocks, ranging     in size from 10,000 to a million, inherited &lt;em&gt;in toto&lt;/em&gt;, and never break apart     (p. 55, 81). A desirable trait will be accompanied by an undesirable trait, within     the same individual (p. 79).&lt;br /&gt;&lt;br /&gt;Therefore, within any physical linkage unit, on average, thousands of deleterious     mutations would accumulate before a beneficial mutation would arise (p. 82). All     of the individual 100,000–200,000 linkage blocks in genomes are deteriorating.&lt;br /&gt;&lt;br /&gt;Furthermore, recombination appears to be primarily &lt;em&gt;between genes&lt;/em&gt; rather     than randomly &lt;em&gt;between nucleotides&lt;/em&gt;. This means that an inferior gene is     doomed to remain in that lineage, unless a back-mutation occurs, which is vanishingly     unlikely. This means that the good mutations and the bad mutations cannot be separated,     another example of the one-way direction of degradation known as ‘Müller’s     ratchet’.&lt;br /&gt;&lt;br /&gt;Being now clearly persuaded that the net effect of mutations will be loss of information-guided     functionality, we are ready to digest another insight. Tragic as a devastating mutation     may be to the affected and family, the effects of this ‘curse’ would     be limited to the victim if no offspring survive. But for the population as a whole,     the major damage turns out not to be the severe mutations.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Near neutrals&lt;/span&gt;&lt;/h2&gt;&lt;div class="imageright whiteimg" style="width: 350px;"&gt;     &lt;div class="credit"&gt;     &lt;/div&gt;&lt;img alt="Mutation effect" src="http://creation.com/images/journal_of_creation/vol21/6102mutation-effect.jpg" /&gt;     &lt;div class="cap" style="color: blue;"&gt;         &lt;strong&gt;Figure 1.&lt;/strong&gt; Far more mutations are deleterious than advantageous. Individually, most have too small an effect to be acted upon by natural selection (p. 32).&amp;nbsp;&lt;/div&gt;&lt;div class="cap"&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;The majority of deleterious mutations have individually a negligible effect on viability     of the organism. This is especially true if the ‘competitors’ are also     accumulating non-deadly but nevertheless undesirable mutations. This is like the     rusting of a car, one iron atom at a time (p. 72). Even one extra unnecessary nucleotide     is slightly deleterious—as it slows cell replication and wastes energy (p.     21).&lt;br /&gt;&lt;br /&gt;This issue has been mostly ignored in the literature. Mutations in the ‘near-neutral     box’ (figure 1) are redefined as being completely neutral, and so dismissed.     It is then claimed that more severe mutations to the left of the near-neutral box     can be entirely eliminated by natural selection (p. 23). I supposed that if we are     talking about a very small number of mutations this would be to a first approximation     reasonable. But the accumulation of dozens or hundreds of such mutations every generation     presents a totally different picture.&lt;br /&gt;&lt;br /&gt;Incidentally, we must remember that essentially all hypothetical beneficial mutations     also fall within Kimura’s ‘effectively neutral’ zone (p. 24).     Therefore, positive selection would also be too weak to have an effect!&lt;br /&gt;It would be desirable if natural selection could remove at least some damaging mutations.     In fact, this remains our last hope to avoid a fitness meltdown. Before abandoning     hope, we need to consider natural selection carefully.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Natural selection is ineffective&lt;/span&gt;&lt;/h2&gt;The same environmental factor is unable to severely penalize &lt;em&gt;different&lt;/em&gt;     deleterious mutations. It is not realistic to invoke strongly negative selection     to quickly eliminate a large number of unrelated mutations. As the number of minor     mutations increases, each mutation becomes noise for the others (pp. 77, 78).&lt;br /&gt;&lt;br /&gt;Now, in a laboratory one can intelligently favour natural variability to accentuate     some chosen trait (p. 98). This requires carefully crafting the external environment     (nutrition, temperature, natural enemies, etc.) to minimize mutational noise. Nevertheless,     no one has ever claimed to have created brand new functions not already coded for     on the genome in this manner. And inevitably the organisms fine-tuned in the laboratory     for a single trait are less viable long-term, living freely in nature where all     natural ranges of environmental challenges occur. It is possible to optimize things     such as the amount of sugar a beet produces, as long as this plant is later protected     from full competition with the original stock. The changes may be in man’s     interest, but at the price of the organism’s natural fitness (e.g. the large     sugar production might result from a mutation damaging its control mechanism so     it over-produces; in the wild, this could not compete because it is wasting valuable     resources).&lt;br /&gt;&lt;br /&gt;Outside of the laboratory the matter is much worse. There is no intelligent guidance.     The judge is also nearly blind (p. 7). There is a very long chain of events separating     the direct effects of a genetic change and the consequences for the whole organism     level. There is a logarithmic dilution at each step, a huge loss of cause-effect     resolution and correspondence. ‘It is like measuring the impact of a butterfly’s     stroke—on a hurricane system which is a thousand miles away’ (p. 49).     ‘It is a little like trying to select for a specific soldier, based upon the     performance of his army’ (p. 49).&lt;br /&gt;&lt;br /&gt;The literature is full of statements and abstruse computer programs claiming natural     selection can perform near miracles.&lt;sup&gt;&lt;a href="" name="txtRef3"&gt;&lt;/a&gt;&lt;a href="" name="txtRef4"&gt;&lt;/a&gt;&lt;a href="" name="txtRef5"&gt;&lt;/a&gt;&lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#endRef3"&gt;3–5&lt;/a&gt;&lt;/sup&gt; But after 25 years of searching,     I have yet to find an analogy or computer model backing up this claim which has     any &lt;em&gt;biological&lt;/em&gt; relevance. Generally it is enough to simply ask what kind     of organism would be suitable to check and perhaps calibrate the claims against,     to reveal the irrelevance. Sanford offers an illustration of how natural selection     really works, which reflects formally the issues involved very realistically, which     I will modify to maximize correspondence to how selection really works in nature     (p. 50).&lt;br /&gt;&lt;br /&gt;Let’s imagine a new method for improving biochemistry textbooks. A few students     are randomly selected who will get a biochemistry textbook each semester during     the next four years, whether or not they take a biochemistry course. Each new book     will have 100 random changes in the letters. Those receiving the textbook are forced     to read it (whether they take the biochemistry course or not). Different teachers     assign grades to all courses taken by all students across the country each semester     (whether they received the biochemistry textbook or not). The correlation between     true ability and each grade (math, history, Latin … ) is weak and often wrong.     At the end of the semester we compare the average grades of all students nationwide     and identify from among the best students those in possession of a mutated biochemistry     textbook. Each of these latter textbooks are borrowed, 100 new random changes are     made, and then returned to the owner. The whole cycle of reading and grading is     repeated, multiple times. Will a better textbook result in this manner? No, since     there is no meaningful correlation between the small differences in textbooks and     the grades. Too many other factors (‘noise’), such as home life, lack     of sleep, classroom setting etc. override the effect of a few misspellings.&lt;br /&gt;&lt;br /&gt;Any trait such as intelligence, speed or strength depends on gene characteristics     &lt;em&gt;and&lt;/em&gt; environmental factors (nutrition, training, etc.) (p. 90). For example,     height is about 30% (h&lt;sup&gt;2&lt;/sup&gt; = 0.3) heritable. For complex traits such as     ‘fitness’ heritability values are low (i.e. 0.004). ‘This is because     total fitness combines all the different types of noise from all the different aspects     of the individual’ (p. 91). Low heritability means bad genotypes are very     difficult to eliminate. Survival becomes &lt;em&gt;primarily a matter of luck&lt;/em&gt;, and     not better genes:&lt;br /&gt;&lt;blockquote&gt;     &lt;span style="color: blue;"&gt;‘If Kimura’s estimate is correct, then 99.6% of phenotypic selection     for fitness will be entirely &lt;/span&gt;&lt;em style="color: blue;"&gt;wasted&lt;/em&gt;&lt;span style="color: blue;"&gt;. This explains why simple selection     for total phenotypic fitness can result in almost no genetic gain.’ (p. 93)&lt;/span&gt;&lt;/blockquote&gt;Natural selection is a probabilistic matter. ‘Mother Nature’ does not     compute for each member of a population a ‘total fitness value’ based     upon all phenotypic traits (p. 94).&lt;br /&gt;&lt;br /&gt;Furthermore, almost all mutations are recessive, camouflaging their presence and     hindering selection against them (pp. 56, 76). Another consideration, not explicitly     brought out in this book, is that key environmental factors (disease, temperature,     mutation, predators, etc.) affecting survival vary over time. Strong selection must     be present for a huge number of generations if fixation of a (temporarily) favourable     trait throughout a population is to occur. Relaxation for just a few generations     could undo this process, since selection for a different trait would then be at     the expense of the preceding one.&lt;br /&gt;&lt;br /&gt;We must recognize clearly this lack of strong correlation between a mutation (whether     having a positive or negative effect) and reproductive success. It is a fact of     nature, yet most people attribute incorrectly near miraculous creative powers to     natural selection.&lt;br /&gt;&lt;br /&gt;But then how could natural selection supposedly develop optimized proteins, such     as enzymes, one nucleotide mutation after the other, leading to almost identical     versions throughout nature?&lt;sup&gt;&lt;a href="" name="txtRef6"&gt;&lt;/a&gt;&lt;a href="" name="txtRef7"&gt;&lt;/a&gt;&lt;a href="" name="txtRef8"&gt;&lt;/a&gt;&lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#endRef6"&gt;6–8&lt;/a&gt;&lt;/sup&gt; Each improved nucleotide would have to     be selectable in the presence of all the other noise-causing mutations within the     same linkage blocks. This cannot occur by somehow selecting for superior individuals     on average—which inherently involves thousands of different genes and millions     of different nucleotides (p. 117).&lt;br /&gt;&lt;br /&gt;We conclude that evolutionary theory has a major problem. If mutation/selection     cannot preserve the information already within the genome, it is even more difficult     to argue that billions of slight improvements were selected gradually over time     (p. 106). The matter is not merely an issue of low probabilities. Theoretically     a huge number of offspring could be generated, each differing by many random mutations.     Might not a lot of luck bordering on the miraculous cherry-pick out the best? Not     really. Sanford explains why there are physical constraints as to what natural selection     could do in the real world.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;The cost of selection&lt;/span&gt;&lt;/h2&gt;The number of offspring which humans can produce is rather small. For a human population     to maintain its size, about three individuals per couple would be needed. This is     because not all who live go on to have children, due to personal choice, accidental     death, etc. Eliminating individuals carrying bad mutations would require that additional     children be born, to be sacrificed to natural selection (p. 57). ‘All selection     has a biological cost—meaning that we must remove (or ‘spend’)     part of the breeding population’ (p. 56). In other words, deleterious mutations     in man must be kept below &lt;em&gt;one mutation&lt;/em&gt; for every three children for flawless,     100% effective selection to be able to eliminate all the mutations and still allow     the population to reproduce (p. 32).&lt;br /&gt;&lt;br /&gt;There are several kinds of costs, all additive, which must be paid for before ‘real’     selection can be covered (p. 59).&lt;sup&gt;&lt;a href="" name="txtRef9"&gt;&lt;/a&gt;&lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#endRef9"&gt;9&lt;/a&gt;&lt;/sup&gt; As mentioned above, fitness has low heritability,     meaning environmental factors are much more important than genetic factors in determining     who survives. This means that a very large number of additional offspring is needed,     which must die due to natural selection independent of genetic causes, simply to     remove non-heritable variations (p. 59). In these circumstances, having to additionally     select the worse culprits which carry 100 or more mutations, every generation, is     not physically possible (p. 62).&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Haldane’s Dilemma&lt;/span&gt;&lt;/h2&gt;&lt;div class="imagecenter" style="width: 680px;"&gt;     &lt;div class="credit"&gt;     &lt;/div&gt;&lt;img alt="A process" src="http://creation.com/images/journal_of_creation/vol21/6102process.jpg" /&gt;     &lt;div class="cap" style="color: blue;"&gt;A process which steadily degrades a genome cannot produce a better organism.&amp;nbsp;&lt;/div&gt;&lt;div class="cap"&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;Having demonstrated conclusively that the degradation of the human genome (in the     presence of such high mutations rates, preponderance of deleterious mutations and     lack of huge expendable proportions of offspring) cannot be avoided, we return to     what evolutionary theory claims happened. Ever more complex and sophisticated genomes     are supposed to have arisen, step by step, over eons.&lt;br /&gt;&lt;br /&gt;In the 1950s, one of the most famous population geneticists, John Burdon Sanderson     Haldane, presented an observation known as ‘Haldane’s dilemma’     (p. 128): it would take (on average) 300 generations to select a single new mutation     to fixation. However, his calculations were only for independent, unlinked mutations.     He assumed constant and very strong selection for a single trait, which is not realistic.     The interference by hundreds of random mutations was not taken into account. Even     so, selection for only 1,000 &lt;em&gt;specific and adjacent&lt;/em&gt; mutations could not     happen in all putative evolutionary time. There is no way an ape-like creature could     have been transformed into a human (p. 129). Man and chimp differ at roughly 150     million nucleotide positions (p. 130) and humans show remarkably little variation     worldwide.&lt;br /&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;Think for yourself&lt;/span&gt;&lt;/h2&gt;Advanced education is dominated by evolutionary theory taught as established fact.     But ‘are you really just a meaningless bag of molecules—the product     of nothing more than random molecular mutations and reproductive filtering?’     (Prologue). This doctrine is presented as unquestioned truth, an axiom accepted     by faith because many scientists present it as obviously true (p. 5). But if you     come to the point where you feel that the Primary Axiom is no longer &lt;em&gt;obviously true         to all reasonable parties&lt;/em&gt;, then you must not accept it on blind faith (p.     10). At best the materialist model could be basically right, but it is absurd to     continue believing that it is self-evident. At the very least, critical thought     and fair discussion is required, something scorned and denigrated by the current     high priests of biology.&lt;br /&gt;&lt;br /&gt;Historically, the entire field of population genetics was developed by a small,     tightly knit group of people radically committed to the Primary Axiom. They were     free to explore many scenarios and adjust multiple parameters unconstrained by objective     calibrations, and to optimize frameworks to appear internally consistent. Their     mathematical approach was to define the unit of selection as discrete genetic units,     such a gene or nucleotide, instead of whole organisms with all the contradictory     influencing factors (p. 52).&lt;br /&gt;&lt;blockquote&gt;     &lt;span style="color: blue;"&gt;‘For the most part, other biologists do not even understand their work—but     accept their conclusions “by faith”’ (p. 46). The theorists’     models can be shown to never have matched biological reality to the minimal degree     expected of useful models, but these men were undeniably intelligent and had an     incredible aura of intellectual authority (p. 53). In many ways they deserve our     admiration, since transforming any scenario, correct or not, into an appropriate     mathematical formulation requires a great deal of skill. One can also admire honestly     the brilliant lawyer who argues ever so cleverly against the truth in his client’s     interest. How we wish they would contribute their gifts within a correct paradigm!&lt;/span&gt;&lt;/blockquote&gt;&lt;h2&gt;     &lt;span style="font-size: large;"&gt;There is hope&lt;/span&gt;&lt;/h2&gt;Finally, professor Sanford makes it clear that no amount of human intervention can     salvage the relentless degradation of our genomes. We will experience much and increasing     suffering on the part of our children and grandchildren. But our Creator made the     genome in the first place.&lt;br /&gt;&lt;blockquote&gt;     &lt;span style="color: blue;"&gt;‘ … Jesus is our hope … He gave us life in the first place—so     He can give us new life today. He made heaven and earth in the first place—so     He can make a new heaven and earth in the future’ (p. 155).&lt;/span&gt;&lt;/blockquote&gt;Read this book twice. Then read it again with a highlighter. Technical aspects are     easy to follow, and the specialist will benefit very much for the highly relevant     references offered.&lt;br /&gt;&lt;div class="feedbacksubmittor"&gt;     &lt;form action="http://creation.com/article/5887" method="post" target="_blank"&gt;                       &lt;/form&gt;&lt;/div&gt;&lt;h3 class="clr"&gt;     &lt;span style="font-size: large;"&gt;Related articles&lt;/span&gt;&lt;/h3&gt;&lt;ul class="related_articles"&gt;&lt;li&gt;&lt;a href="http://creation.com/bible-time-human-genetic-diversity" target="_blank"&gt;Is there enough time in the Bible to account for all the human genetic diversity?&lt;/a&gt;&lt;/li&gt;&lt;/ul&gt;&lt;h3&gt;     &lt;span style="font-size: large;"&gt;Further reading&lt;/span&gt;&lt;/h3&gt;&lt;ul&gt;&lt;li&gt;&lt;a href="http://creation.com/article/3035" target="_blank"&gt;Natural         Selection Questions and Answers&lt;/a&gt;&lt;/li&gt;&lt;li&gt;&lt;a href="http://creation.com/article/3026" target="_blank"&gt;Mutations         Questions and Answers&lt;/a&gt;&lt;/li&gt;&lt;/ul&gt;&lt;h3&gt;     &lt;span style="font-size: large;"&gt;Recommended Resources&lt;/span&gt;&lt;/h3&gt;&lt;div class="related_product" style="width: 525px;"&gt;     &lt;a href="http://www.creation.com/store_redirect.php?sku=10-3-506" target="_blank"&gt;         &lt;img alt="Genetic Entropy and the Mystery of the Genome" height="200" src="http://creation.com/images/products/10-3-506.jpg" title="Genetic Entropy and the Mystery of the Genome" width="141" /&gt;         &lt;div class="title"&gt;             Genetic Entropy and the Mystery of the Genome&lt;/div&gt;&lt;/a&gt;     &lt;div class="author"&gt;         by Dr J. C. Sanford&lt;/div&gt;&lt;br /&gt;&lt;div class="cap"&gt;         This landmark book presents powerful evidence for creation. The author, a well-known         ex Cornell University professor of genetics, shows how mutations and natural selection         do not account for the information in the human genome. 3rd edition. (High School–Adult)         229 pages.&lt;/div&gt;&lt;/div&gt;&lt;br /&gt;&lt;h3&gt;     &lt;span style="font-size: large;"&gt;References&lt;/span&gt;&lt;/h3&gt;&lt;ol class="notes"&gt;&lt;li&gt;&lt;a href="" name="endRef1"&gt;&lt;/a&gt;Behe, M., &lt;em&gt;Darwin’s Black Box: The Biochemical Challenge         to Evolution&lt;/em&gt;, The Free Press, New York, NY, 1996. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef1"&gt;Return to             text&lt;/a&gt;.&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef2"&gt;&lt;/a&gt;Drake, J.W., Charlesworth, B., Charlesworth, D. and Crow,         J.F., Rates of spontaneous mutation, &lt;em&gt;Genetics&lt;/em&gt; &lt;strong&gt;148&lt;/strong&gt;:1,667–1,686,         1998. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef2"&gt;Return to text&lt;/a&gt;.&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef3"&gt;&lt;/a&gt;Dawkins, R., &lt;em&gt;The Blind Watchmaker&lt;/em&gt;, Penguin Books,         London, 1986. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef3"&gt;Return to text&lt;/a&gt;.&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef4"&gt;&lt;/a&gt;Lenski, R.E., Ofria, C., Pennock, R.T. and Adami, C, The evolutionary         origin of complex features, &lt;em&gt;Nature&lt;/em&gt; &lt;strong&gt;423&lt;/strong&gt;(8):139–144,         2003. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef4"&gt;Return to text&lt;/a&gt;.&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef5"&gt;&lt;/a&gt;Schneider, T.D., Evolution of biological information, &lt;em&gt;         Nucleic Acids Res.&lt;/em&gt; &lt;strong&gt;28&lt;/strong&gt;:2794–2799, 2000. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef5"&gt;             Return to text&lt;/a&gt;.&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef6"&gt;&lt;/a&gt;Truman, R. and Heisig, M., &lt;a href="http://creation.com/images/pdfs/tj/j15_3/j15_3_115-127.pdf" target="_blank"&gt;Protein families: chance         or design?&lt;/a&gt; &lt;em&gt;Journal of Creation&lt;/em&gt; &lt;strong&gt;15&lt;/strong&gt;(3):115–127, 2001,         &lt;www.creation.com protein=""&gt;. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef6"&gt;Return to text&lt;/a&gt;.&lt;/www.creation.com&gt;&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef7"&gt;&lt;/a&gt;Truman, R., &lt;a href="http://creation.com/article/4346"&gt;The ubiquitin protein: chance or design?&lt;/a&gt;         &lt;em&gt;Journal of Creation&lt;/em&gt; &lt;strong&gt;19&lt;/strong&gt;(3):116–127, 2005, &lt;www.creation.com ubiquitin=""&gt;.         &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef7"&gt;Return to text&lt;/a&gt;.&lt;/www.creation.com&gt;&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef8"&gt;&lt;/a&gt;Truman, R., &lt;a href="http://creation.com/article/5767"&gt;Searching for needles in a haystack&lt;/a&gt;, &lt;em&gt;Journal         of Creation&lt;/em&gt; &lt;strong&gt;20&lt;/strong&gt;(2):90–99, 2006. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef8"&gt;Return             to text&lt;/a&gt;.&lt;/li&gt;&lt;li&gt;&lt;a href="" name="endRef9"&gt;&lt;/a&gt;ReMine, W.J, &lt;a href="http://creation.com/article/6138"&gt;Cost theory and the cost of substitution—a         clarification&lt;/a&gt;, &lt;em&gt;Journal of Creation&lt;/em&gt;&lt;strong&gt; 19&lt;/strong&gt;(1):113–125,         2005, &lt;www.creation.com cost=""&gt;. &lt;a href="http://creation.com/from-ape-to-man-via-genetic-meltdown-a-theory-in-crisis#txtRef9"&gt;     Return to text&lt;/a&gt;.&lt;/www.creation.com&gt;&lt;/li&gt;&lt;/ol&gt;~~~~~~~~~~~~~~~~~~~~~&lt;br /&gt;&lt;br /&gt;&lt;div style="color: purple;"&gt;The above article is real science.&amp;nbsp; Not propaganda.&amp;nbsp; Not just-so stories. &amp;nbsp; Just actual science. &amp;nbsp; Think about the things you have been taught about the hypotheses relating to Darwinism and forget for one minute that so many people believe in it. Darwinism was always an attempt to find some sciency-sounding way to get away from a Creator God.&amp;nbsp;&amp;nbsp; When organisms were supposedly clumps of protoplasm and genetics was not a science and we did not understand about things like DNA and when it was possible for someone to assert that Uniformitarianism could explain the sedimentary rock records and that a steady state infinite Universe was plausible? &amp;nbsp;&amp;nbsp;&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;People like Haeckel and Huxley and Lyell and of course Darwin pushed a pseudo-science for the sake of worldview and in the cause of atheism. &amp;nbsp;&amp;nbsp;&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="color: purple;"&gt;If the Darwinists have had control of the scientific community for several generations, who can really trust the "findings' they have published about the rock layers?&amp;nbsp; The "standard geological column" is a lie. &amp;nbsp; The circular reasoning of dating rock layers by index fossils and then dating fossils by the same rock layers, the hiding of evidence of actual flesh rather than fossil remains until Mary Schweitzer let that cat out of the bag, the use of derision and ad hominem attacks rather than evidence? &amp;nbsp; You are being lied to and fooled and frankly robbed of your chance to know truth. &amp;nbsp; By a concerted effort an entire army of propagandists and censors have tried their best to keep you ignorant and propaganized.&amp;nbsp; Don't let them. &lt;/span&gt;&lt;br /&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="color: purple;"&gt;More to come...&lt;/span&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/21317674-6124272720759948611?l=radaractive.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://radaractive.blogspot.com/feeds/6124272720759948611/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=21317674&amp;postID=6124272720759948611' title='4 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/21317674/posts/default/6124272720759948611'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/21317674/posts/default/6124272720759948611'/><link rel='alternate' type='text/html' href='http://radaractive.blogspot.com/2012/02/things-evolution-is-not-well-science.html' title='Things Evolution is not?   Well, science for one.  Darwinism considered.'/><author><name>radar</name><uri>http://www.blogger.com/profile/08009074315229001910</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://photos1.blogger.com/hello/260/9551/640/Kimbal%20Nexum.jpg'/></author><thr:total>4</thr:total></entry><entry><id>tag:blogger.com,1999:blog-21317674.post-6749870138014145388</id><published>2012-02-13T23:07:00.000-08:00</published><updated>2012-02-13T23:07:36.103-08:00</updated><title type='text'>Why Creationism matters and benefits Science.  One man's example...John C. Sanford.</title><content type='html'>&lt;h2 class="contentheading" style="color: purple;"&gt;&lt;span style="font-size: large;"&gt;Darwinists will slander the best of scientists when the scientist does not agree with their religion of naturalism.&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;I can give you numerous examples.&amp;nbsp; One would be the man who was the team lead on the Cassini project at the Jet Propulsion Laboratory, David Coppedge, an IT and System Administrator and science history expert who was a spokesman for JPL and the Cassini project until JPL found out he was also a creationist when he began to freely offer copies of a DVD he had worked on along with Dr. Guillermo Gonzalez, The Privileged Planet, at which point he was arbitrarily demoted and then fired.&amp;nbsp; Eventually the JPL will wind up paying Coppedge a large settlement for violation of his First Amendment rights. &amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-aVukFNv1MZk/Tzn9vppVMtI/AAAAAAAAB-w/CwxgccIO14I/s1600/wgcs.gif" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://2.bp.blogspot.com/-aVukFNv1MZk/Tzn9vppVMtI/AAAAAAAAB-w/CwxgccIO14I/s1600/wgcs.gif" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style="text-align: center;"&gt; &lt;a href="http://creationsafaris.com/wgcs_2.htm"&gt;&lt;span style="color: blue; font-family: arial,sans,helvetica,univers;"&gt;&lt;b&gt;THE WORLD’S GREATEST CREATION SCIENTISTS&lt;/b&gt;&lt;/span&gt;&lt;/a&gt;&lt;br /&gt;&lt;span style="color: green;"&gt;From &lt;b&gt;Y1K&lt;/b&gt; to &lt;b&gt;Y2K&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;/div&gt;&lt;hr style="margin-left: auto; margin-right: auto;" width="300" /&gt; &lt;div style="text-align: center;"&gt;&lt;span&gt;&lt;b&gt;by David F. Coppedge&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;span&gt;c. 2000 David F. Coppedge, Master Plan Productions&lt;/span&gt;&lt;/div&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;Jonathan Sarfati is another who comes to mind, a brilliant Chess Grandmaster and scientist who published several papers that were peer-reviewed by secular organizations and also has multiple degrees.&amp;nbsp; When he found that secular organizations were not so interested in his work once it was known he was a Creationist, he chose to join forces with a Creationist scientific organization and is now at CMI aka Creation.com where he is free to both research and give presentations and also author books.&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-BLaNdmaynzA/Tzn-kpQDEnI/AAAAAAAAB-4/XdquzgZKb0A/s1600/Jono+refuting.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://4.bp.blogspot.com/-BLaNdmaynzA/Tzn-kpQDEnI/AAAAAAAAB-4/XdquzgZKb0A/s1600/Jono+refuting.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;&lt;a href="http://www.amazon.com/Refuting-Evolution-2-Jonathan-Sarfati/dp/0890513872"&gt;Available at Amazon &lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;Michael Behe made sure he had enough tenure and backing to get away with poking Darwinism in the stick with his books that revealed the innumerable and inexplicable (by Darwinism) irreducibly complex systems in organisms and also the practical barrier to multiple mutations being passed on at once.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-xOVuCAsmDG8/TzoFm4rBz_I/AAAAAAAAB_A/qW5dgBHBT60/s1600/51dFs-m6cLL._SS500_.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="320" src="http://1.bp.blogspot.com/-xOVuCAsmDG8/TzoFm4rBz_I/AAAAAAAAB_A/qW5dgBHBT60/s320/51dFs-m6cLL._SS500_.jpg" width="320" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;a href="http://www.amazon.com/dp/0743290313/ref=rdr_ext_tmb"&gt;Amazon also&lt;/a&gt;&lt;br /&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;But for today, the example given with be&lt;a href="http://creationwiki.org/John_Sanford"&gt; John C. Sanford&lt;/a&gt;, a former Atheist who changed his mind during the course of his work in studying the genome of various living things. &amp;nbsp; Sanford is arguably among the most accomplished if not THE MOST accomplished plant geneticist in the world.&amp;nbsp; But he doesn't believe in Darwinism anymore.&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;Wikipedia at least for now gives him a &lt;a href="http://en.wikipedia.org/wiki/John_C._Sanford"&gt;relatively fair treatment&lt;/a&gt;, surprisingly. They describe his journey from Atheist to YEC as of today.&amp;nbsp;&amp;nbsp; That could change, so I have recorded the current description of his worldview journey found there as of today:&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/-uluzmLpBU9A/TzoGw-xhZ8I/AAAAAAAAB_I/iy_054Sq0ck/s1600/genentropy.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" src="http://3.bp.blogspot.com/-uluzmLpBU9A/TzoGw-xhZ8I/AAAAAAAAB_I/iy_054Sq0ck/s1600/genentropy.jpg" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;h2 class="contentheading"&gt;&lt;a href="http://www.amazon.com/Genetic-Entropy-Mystery-Genome-Sanford/dp/0981631606/ref=sr_1_1?s=books&amp;amp;ie=UTF8&amp;amp;qid=1329202726&amp;amp;sr=1-1"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;&amp;nbsp;source&lt;/span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;"&lt;/span&gt;&lt;/span&gt;&lt;span class="mw-headline" id="Genetic_Entropy_.26_the_Mystery_of_the_Genome"&gt;Genetic Entropy &amp;amp; the Mystery of the Genome&lt;/span&gt;&lt;/h2&gt;Sanford has argued for &lt;a href="http://www.blogger.com/wiki/Devolution_%28biology%29" title="Devolution (biology)"&gt;devolution&lt;/a&gt; in his book &lt;i&gt;Genetic Entropy &amp;amp; the Mystery of the Genome&lt;/i&gt; (2005)&lt;sup class="reference" id="cite_ref-3"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-3"&gt;[4]&lt;/a&gt;&lt;/sup&gt; he claims that the &lt;a href="http://www.blogger.com/wiki/Genome" title="Genome"&gt;genome&lt;/a&gt; is deteriorating and therefore could not have &lt;a href="http://www.blogger.com/wiki/Evolution" title="Evolution"&gt;evolved&lt;/a&gt; in the way specified by the &lt;a href="http://www.blogger.com/wiki/Modern_evolutionary_synthesis" title="Modern evolutionary synthesis"&gt;modern evolutionary synthesis&lt;/a&gt;. Sanford has published two &lt;a class="mw-redirect" href="http://www.blogger.com/wiki/Peer_reviewed" title="Peer reviewed"&gt;peer reviewed&lt;/a&gt; papers obliquely dealing with genetic entropy, although on both occasions publishing in computing journals concerned with methodology and not his claims on genetics.&lt;sup class="reference" id="cite_ref-4"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-4"&gt;[5]&lt;/a&gt;&lt;/sup&gt;&lt;sup class="reference" id="cite_ref-5"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-5"&gt;[6]&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;&lt;h3&gt;&lt;span class="editsection"&gt;[&lt;a href="http://www.blogger.com/w/index.php?title=John_C._Sanford&amp;amp;action=edit&amp;amp;section=5&amp;amp;editintro=Template:BLP_editintro" title="Edit section: Origins"&gt;edit&lt;/a&gt;]&lt;/span&gt; &lt;span class="mw-headline" id="Origins"&gt;Origins&lt;/span&gt;&lt;/h3&gt;Formerly an atheist&lt;sup class="reference" id="cite_ref-6"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-6"&gt;[7]&lt;/a&gt;&lt;/sup&gt; since the mid-1980s, Sanford has looked into &lt;a href="http://www.blogger.com/wiki/Theistic_evolution" title="Theistic evolution"&gt;theistic evolution&lt;/a&gt; (1985–late 1990s), &lt;a href="http://www.blogger.com/wiki/Old_Earth_creationism" title="Old Earth creationism"&gt;old Earth creation&lt;/a&gt; (late 1990s), and &lt;a class="new" href="http://www.blogger.com/w/index.php?title=Young_Earth_creation&amp;amp;action=edit&amp;amp;redlink=1" title="Young Earth creation (page does not exist)"&gt;young Earth creation&lt;/a&gt; (2000–present). According to his own words, he did not fully reject Darwinian evolution until the year 2000. An advocate of &lt;a href="http://www.blogger.com/wiki/Intelligent_design" title="Intelligent design"&gt;intelligent design&lt;/a&gt;, in 2005 Sanford testified in the &lt;a href="http://www.blogger.com/wiki/Kansas_evolution_hearings" title="Kansas evolution hearings"&gt;Kansas evolution hearings&lt;/a&gt; on behalf of intelligent design, during which he denied the principle of &lt;a href="http://www.blogger.com/wiki/Common_descent" title="Common descent"&gt;common descent&lt;/a&gt; and "humbly offered... that we were created by a &lt;a href="http://www.blogger.com/wiki/Creation_myth" title="Creation myth"&gt;special creation&lt;/a&gt;, by &lt;a href="http://www.blogger.com/wiki/God" title="God"&gt;God&lt;/a&gt;."&lt;br /&gt;&lt;br /&gt;He stated that he believed the &lt;a href="http://www.blogger.com/wiki/Age_of_the_Earth" title="Age of the Earth"&gt;age of the Earth&lt;/a&gt; was "Between 5,000 and 100,000" years.&lt;sup class="reference" id="cite_ref-7"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-7"&gt;[8]&lt;/a&gt;&lt;/sup&gt; An &lt;a href="http://www.blogger.com/wiki/Analogy" title="Analogy"&gt;analogy&lt;/a&gt; Sanford uses to illustrate evidence of design is that of a car versus a junkyard: "A car is complex, but so is a junkyard. However, a car is complex in a way that is very specific — which is why it works. It requires a host of very intelligent engineers to specify its complexity, so it is a functional whole."&lt;sup class="reference" id="cite_ref-8"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-8"&gt;[9]&lt;/a&gt;&lt;/sup&gt; Intelligent design advocate &lt;a href="http://www.blogger.com/wiki/William_A._Dembski" title="William A. Dembski"&gt;William Dembski&lt;/a&gt; touts the accomplishments of Sanford as evidence of the scientific status of intelligent design, although Sanford is an Associate Professor in Horticulture and his views remain almost universally dismissed by Geneticists and Biologists &lt;sup class="reference" id="cite_ref-9"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-9"&gt;[10]&lt;/a&gt;&lt;/sup&gt;&lt;sup class="reference" id="cite_ref-10"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-10"&gt;[11]&lt;/a&gt;&lt;/sup&gt; and has endorsed Sanford's book &lt;i&gt;Genetic Entropy &amp;amp; the Mystery of the Genome&lt;/i&gt;.&lt;sup class="reference" id="cite_ref-11"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_note-11"&gt;[12]&lt;/a&gt;&lt;/sup&gt;&lt;br /&gt;&lt;h2&gt;&lt;span class="editsection"&gt;[&lt;a href="http://www.blogger.com/w/index.php?title=John_C._Sanford&amp;amp;action=edit&amp;amp;section=6&amp;amp;editintro=Template:BLP_editintro" title="Edit section: References"&gt;edit&lt;/a&gt;]&lt;/span&gt; &lt;span class="mw-headline" id="References"&gt;References&lt;/span&gt;&lt;/h2&gt;&lt;div class="reflist" style="list-style-type: decimal;"&gt;&lt;ol class="references"&gt;&lt;li id="cite_note-0"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-0"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;a class="external autonumber" href="http://www.bio.davidson.edu/Courses/Molbio/MolStudents/spring2003/McDonald/John_C_Sanford.htm" rel="nofollow"&gt;[1]&lt;/a&gt;&lt;div style="background: url(&amp;quot;wot:excellent.png&amp;quot;) no-repeat right; cursor: pointer; display: inline; margin-right: 1px; padding-left: 16px; text-decoration: none; width: 20px;"&gt;&lt;/div&gt;&lt;/li&gt;&lt;li id="cite_note-1"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-1"&gt;^&lt;/a&gt;&lt;/b&gt; Sanford, J. C., T. M. Klein, E. D. Wolf, and N. Allen. 1987. Delivery of substances into cells and tissues using a particle bombardment process. &lt;i&gt;Journal of Particulate Science and Technology&lt;/i&gt; &lt;b&gt;5&lt;/b&gt;:27-37.&lt;/li&gt;&lt;li id="cite_note-2"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-2"&gt;^&lt;/a&gt;&lt;/b&gt; Klein, T. M., E. D. Wolf, R. Wu, and J. C. Sanford. 1987. High-velocity microprojectiles for delivering nucleic acids into living cells. &lt;i&gt;Nature&lt;/i&gt; &lt;b&gt;327&lt;/b&gt;:70-73.&lt;/li&gt;&lt;li id="cite_note-3"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-3"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;span class="citation book"&gt;Sanford, John C. (2005-10-25). &lt;i&gt;Genetic Entropy &amp;amp; the Mystery of the Genome&lt;/i&gt;. Ivan Press. &lt;a href="http://www.blogger.com/wiki/International_Standard_Book_Number" title="International Standard Book Number"&gt;ISBN&lt;/a&gt; &lt;a href="http://www.blogger.com/wiki/Special:BookSources/978-1599190020" title="Special:BookSources/978-1599190020"&gt;978-1599190020&lt;/a&gt;.&lt;/span&gt;&lt;span class="Z3988" title="ctx_ver=Z39.88-2004&amp;amp;rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Abook&amp;amp;rft.genre=book&amp;amp;rft.btitle=Genetic+Entropy+%26+the+Mystery+of+the+Genome&amp;amp;rft.aulast=Sanford%2C+John+C.&amp;amp;rft.au=Sanford%2C+John+C.&amp;amp;rft.date=2005-10-25&amp;amp;rft.pub=Ivan+Press&amp;amp;rft.isbn=978-1599190020&amp;amp;rfr_id=info:sid/en.wikipedia.org:John_C._Sanford"&gt;&lt;span style="display: none;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li id="cite_note-4"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-4"&gt;^&lt;/a&gt;&lt;/b&gt; Sanford, J.C., Baumgardner, J., Gibson, P., Brewer, W., ReMine, W. (2007). Mendel's Accountant: a biologically realistic forward-time population genetics program. SCPE 8(2): 147-165. &lt;a class="external free" href="http://www.scpe.org/" rel="nofollow"&gt;http://www.scpe.org&lt;/a&gt;&lt;div style="background: url(&amp;quot;wot:good.png&amp;quot;) no-repeat right; cursor: pointer; display: inline; margin-right: 1px; padding-left: 16px; text-decoration: none; width: 20px;"&gt;&lt;/div&gt;.&lt;/li&gt;&lt;li id="cite_note-5"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-5"&gt;^&lt;/a&gt;&lt;/b&gt; Sanford, J.C., Baumgardner, J., Gibson, P., Brewer, W., ReMine, W. (2007). Using computer simulation to understand mutation accumulation dynamics and genetic load. In Shi et al. (Eds.), ICCS 2007, Part II, LNCS 4488 (pp.386-392), Springer-Verlag, Berlin, Heidelberg.&lt;/li&gt;&lt;li id="cite_note-6"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-6"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;a class="external text" href="http://www.talkorigins.org/faqs/kansas/kangaroo4.html#p1705" rel="nofollow"&gt;Transcripts of the Kansas Evolution Hearings&lt;/a&gt;&lt;div style="background: url(&amp;quot;wot:excellent.png&amp;quot;) no-repeat right; cursor: pointer; display: inline; margin-right: 1px; padding-left: 16px; text-decoration: none; width: 20px;"&gt;&lt;/div&gt;&lt;a class="mw-redirect" href="http://www.blogger.com/wiki/Talkorigins.org" title="Talkorigins.org"&gt;Talkorigins.org&lt;/a&gt;&lt;/li&gt;&lt;li id="cite_note-7"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-7"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;a class="external text" href="http://www.talkorigins.org/faqs/kansas/kangaroo4.html#p1705" rel="nofollow"&gt;Transcripts of the Kansas Evolution Hearings&lt;/a&gt;&lt;div style="background: url(&amp;quot;wot:excellent.png&amp;quot;) no-repeat right; cursor: pointer; display: inline; margin-right: 1px; padding-left: 16px; text-decoration: none; width: 20px;"&gt;&lt;/div&gt;&lt;a class="mw-redirect" href="http://www.blogger.com/wiki/Talkorigins.org" title="Talkorigins.org"&gt;Talkorigins.org&lt;/a&gt;&lt;/li&gt;&lt;li id="cite_note-8"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-8"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;a class="external text" href="http://www.discovery.org/scripts/viewDB/index.php?command=view&amp;amp;id=3032&amp;amp;program=CSC%20-%20Views%20and%20News" rel="nofollow"&gt;Intelligent Design: Professors discuss Teaching the Controversial Subject&lt;/a&gt;&lt;div style="background: url(&amp;quot;wot:unsatisfactory.png&amp;quot;) no-repeat right; cursor: pointer; display: inline; margin-right: 1px; padding-left: 16px; text-decoration: none; width: 20px;"&gt;&lt;/div&gt;Xiaowei Cathy Tang. Cornell Daily Sun, November 15, 2005&lt;/li&gt;&lt;li id="cite_note-9"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-9"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;a class="external autonumber" href="http://en.wikipedia.org/wiki/Level_of_support_for_evolution"&gt;[2]&lt;/a&gt;&lt;/li&gt;&lt;li id="cite_note-10"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-10"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;a class="external text" href="http://www.uncommondescent.com/index.php/archives/1039/" rel="nofollow"&gt;ID at Cornell, John Sanford and Allen MacNeill&lt;/a&gt;&lt;div style="background: url(&amp;quot;wot:good.png&amp;quot;) no-repeat right; cursor: pointer; display: inline; margin-right: 1px; padding-left: 16px; text-decoration: none; width: 20px;"&gt;&lt;/div&gt;Dembski. Uncommondescent.com, April 14, 2006&lt;/li&gt;&lt;li id="cite_note-11"&gt;&lt;b&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674#cite_ref-11"&gt;^&lt;/a&gt;&lt;/b&gt; &lt;a class="external text" href="http://www.uncommondescent.com/index.php/archives/1173" rel="nofollow"&gt;Respected Cornell geneticist rejects Darwinism in his recent book&lt;/a&gt;&lt;div style="background: url(&amp;quot;wot:good.png&amp;quot;) no-repeat right; cursor: pointer; display: inline; margin-right: 1px; padding-left: 16px; text-decoration: none; width: 20px;"&gt;&lt;/div&gt;Dembski. Uncommondescent.com, June 1, 2006&lt;/li&gt;&lt;/ol&gt;&lt;/div&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;"&lt;b&gt;Although &lt;/b&gt;he is &lt;/span&gt;&lt;/span&gt;&lt;span style="font-size: small;"&gt;&lt;span style="font-weight: normal;"&gt;&lt;span style="color: blue;"&gt;"an Associate Professor in Horticulture and his views remain almost universally dismissed by Geneticists and Biologists?" &lt;/span&gt;&amp;nbsp; &lt;span style="color: purple;"&gt;The attempt to minimize his impact on science and his standing amongst Geneticists is unfair, since Sanford is semi-retired and has nothing left to prove.&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt; &lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="font-size: small; font-weight: normal;"&gt;&lt;span style="color: purple;"&gt;So, how do Darwinists describe him? &lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;JREF - James Randi Education Foundation?&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="color: blue;"&gt;"John C. Sanford: Young Earth Creationist Loon"&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;span style="color: blue;"&gt;&lt;/span&gt;&lt;span style="color: purple; font-size: small;"&gt;&lt;span style="font-weight: normal;"&gt;Right.&amp;nbsp; One of the most accomplished scientists of the 20th Century is a "loon" because he is a YEC?&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 class="contentheading"&gt;&lt;a class="contentpagetitle" href="http://jewsandjoes.com/john-c-sanford.html"&gt;John C. Sanford &lt;/a&gt;  &lt;/h2&gt;Quotes by &lt;a href="http://en.wikipedia.org/wiki/John_C._Sanford" target="_blank"&gt;John C. Sanford&lt;/a&gt; (born in 1950), an American plant geneticist, a former Atheist, and author of &lt;i&gt;Genetic Entropy &amp;amp; the Mystery of the Genome&lt;/i&gt;  where he provides compelling evidence that the human genome is  deteriorating and therefore could not have evolved in the way specified  by modern evolutionary theory. &lt;br /&gt;&lt;ul&gt;&lt;li&gt;Isn't  it remarkable that the Primary Axiom of biological evolution  essentially claims that typographical errors plus some selective copying  can transform a wagon into a spaceship, in the absence of any  intelligence, purpose, or design? - &lt;i&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/i&gt;, pg.9&lt;/li&gt;&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;Yet  I am still not convinced there is a single, crystal-clear example of a  known mutation which unambiguously created information. There are  certainly many mutations which have been described as "beneficial", but  most of these beneficial mutations have not created information, but  rather have destroyed it. - &lt;i&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/i&gt;, pg.17&lt;/li&gt;&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;Population  genetics is a field that is extremely theoretical and mathematical.  Theoretical mathematicians are constrained (completely) by their axioms  (assumptions), upon which they choose to build their work. The entire  field of population genetics was developed by a small, tightly knit  group of people who were utterly and radically committed to the Primary  Axiom. Today, it is still a very small field, still exclusively  populated by "true believers" in the Primary Axiom. These people are  extremely intelligent, but are totally and unconditionally bound to the  Primary Axiom. For the most part, other biologists do not even  understand their work - but accept their conclusions "by faith". Yet it  is these same population geneticists themselves who have exposed some of  the most profound limitations of natural selection. - &lt;i&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/i&gt;, pg.46&lt;/li&gt;&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;Human genes never exist in "pools", they only exist in massive clusters, within zeal people. - &lt;i&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/i&gt;, pg.54&lt;/li&gt;&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;Selection works on the genetic level, but fails at the genomic level.  - &lt;i&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/i&gt;, pg.64&lt;/li&gt;&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;Every single beneficial mutation would always be inseparably tied to a large number of deleterious mutations.  - &lt;i&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/i&gt;, pg.82&lt;/li&gt;&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;What  is the mystery of the genome? Its very existence is its mystery.  Information and complexity which surpass human understanding are  programmed into a space smaller than an invisible speck of dust.  Mutation/selection cannot even begin to explain this. It should be very  clear that our genome could not have arisen spontaneously. The only  reasonable alternative to a spontaneous genome is a genome which arose  by design. - &lt;i&gt;Genetic Entropy &amp;amp; The Mystery of the Genome&lt;/i&gt;, pg.151&lt;/li&gt;&lt;/ul&gt;&lt;ul&gt;&lt;li&gt;A  car is complex, but so is a junkyard. However, a car is complex in a  way that is very specific — which is why it works. It requires a host of  very intelligent engineers to specify its complexity, so it is a  functional whole. -  &lt;i&gt;&lt;span class="external text"&gt;Intelligent Design: Professors discuss Teaching the Controversial Subject&lt;/span&gt;&lt;/i&gt; Xiaowei Cathy Tang. Cornell Daily Sun (November 15, 2005)&lt;/li&gt;&lt;/ul&gt;&lt;div class="CS_Textblock_Caption"&gt;John C. Sanford&lt;/div&gt;&lt;img align="right" alt="John Sanford" border="0" height="200" hspace="0" src="http://hort.cals.cornell.edu/cals/hort/people/images/jcs21-portrait_1.jpg" title="John Sanford" width="150" /&gt;Courtesy Associate Professor&lt;br /&gt;&lt;a href="mailto:jcs21@cornell.edu"&gt;jcs21@cornell.edu&lt;/a&gt;&lt;br /&gt;&lt;b&gt;Education:&lt;/b&gt;&lt;br /&gt;&lt;ul&gt;&lt;li&gt;Minnesota-St. Paul BS 1976 Horticulture&lt;/li&gt;&lt;li&gt;Wisconsin-Madison MS 1978 Plant Breeding/Plant Genetics&lt;/li&gt;&lt;li&gt;Wisconsin-Madison Ph.D. 1980 Plant Breeding/Plant Genetics&lt;/li&gt;&lt;/ul&gt;&lt;b&gt;Program Overview&lt;/b&gt;&lt;br /&gt;&lt;table&gt;&lt;tbody&gt;&lt;tr&gt; &lt;td class="BodyText11ptVerBlack"&gt;My central research objectives have involved:&lt;br /&gt;&lt;ul type="disc"&gt;&lt;li&gt;Study of the theoretical limits of the mutation/selection process&lt;/li&gt;&lt;li&gt;Development of genetic transformation technologies&lt;/li&gt;&lt;li&gt;Development of new approaches to genetically engineer disease and pathogen resistance&lt;/li&gt;&lt;li&gt;Conventional breeding of strawberries and raspberries&lt;/li&gt;&lt;/ul&gt;My most significant accomplishments are:&lt;br /&gt;&lt;ul type="disc"&gt;&lt;li&gt;Co-developer of “Mendel’s Accountant” – today’s most advanced forward-time population genetics simulation program&lt;/li&gt;&lt;li&gt;Primary inventor of the biolistic (gene gun) process&lt;/li&gt;&lt;li&gt;Co-inventor of the Pathogen-derived Resistance (PDR) process&lt;/li&gt;&lt;li&gt;Co-inventor of the Genetic Vaccination process&lt;/li&gt;&lt;li&gt;Primary inventor of numerous conventionally-bred fruit varieties&lt;/li&gt;&lt;li&gt;Most of the world's transgenic crop acreage were transformed via my biolistic process&lt;/li&gt;&lt;/ul&gt;I am presently looking at genome-wide patterns in higher genomes.&lt;br /&gt;&lt;b&gt;Links to Recent and Current Projects&lt;/b&gt;&lt;/td&gt; &lt;/tr&gt;&lt;tr&gt; &lt;td width="46%"&gt;&lt;ul&gt;&lt;li&gt; &lt;div align="left" class="BodyText11ptVerBlack"&gt;&amp;nbsp;See: &lt;a href="http://mendelsaccountant.info/"&gt;http://mendelsaccountant.info&lt;/a&gt;&lt;/div&gt;&lt;/li&gt;&lt;/ul&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;h2 class="contentheading"&gt;&amp;nbsp;&lt;/h2&gt;&lt;table&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td width="46%"&gt;&lt;b&gt;Academic Positions Held&lt;/b&gt;&lt;br /&gt;&lt;ul&gt;&lt;li&gt;2010-present Courtesy Associate Professor, Dept. of Horticulture&lt;/li&gt;&lt;li&gt;1998-2010 Courtesy Associate Professor, Dept. of Horticultural Sciences&lt;/li&gt;&lt;li&gt;1994-1998 Associate Professor, Dept. of Horticultural Sciences,  Cornell University.&amp;nbsp; Percent effort reduced first to 80%, then to 40%.&amp;nbsp;&lt;/li&gt;&lt;li&gt;1986-1994 Associate Professor, Dept. of Horticultural Sciences, Cornell University. Responsibilities - 100% research.&lt;/li&gt;&lt;li&gt;1980-1986 Assistant Professor (as above).&lt;/li&gt;&lt;/ul&gt;&lt;span style="font-size: large;"&gt;&lt;b&gt;Academic Honors&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="font-size: large;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: purple;"&gt;The following is so long I am not even editing it.&amp;nbsp; Sanford's accomplishments are legendary. &amp;nbsp; But becoming a YEC makes him a loon? &amp;nbsp; LOL! &amp;nbsp; What I have found in the academic and scientific circles is that people start with Darwinist presumptions which are implanted into young brains not only in school but in magazines and books and television and movies - our entire culture is soaked in Darwin.&amp;nbsp;&amp;nbsp; But the John C. Sanfords of the world look at the evidence and follow it logically to where it takes you, refusing to resort to ridicule or ignorance, and wind up realizing that God indeed created and the evidence is clearly on His side!&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="font-size: large;"&gt;&lt;b&gt;&lt;span style="font-size: small;"&gt;&lt;span style="color: purple;"&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;br /&gt;&lt;/td&gt; &lt;/tr&gt;&lt;tr&gt; &lt;td class="BodyText11ptVerBlack" valign="top"&gt;&lt;span style="font-size: small;"&gt;&lt;strong&gt;Publications&lt;/strong&gt;&lt;/span&gt;      &lt;strong&gt;1. Most recent publications:&lt;/strong&gt;&lt;br /&gt;Seaman, J. and J.C. Sanford. 2009. Skittle: a two dimensional genome visualization tool. BMC Bioinformatics 10:452.(&lt;a href="http://www.biomedcentral.com/1471-2105/10/452"&gt;http://www.biomedcentral.com/1471-2105/10/452&lt;/a&gt;).&lt;br /&gt;Sanford, J.C., Baumgardner, J., Gibson, P., Brewer, W., ReMine, W.  (2007). Mendel‚s Accountant: a biologically realistic forward-time  population genetics program. SCPE 8(2): 147-165. &lt;a href="http://www.scpe.org/"&gt;http://www.scpe.org&lt;/a&gt;.&lt;br /&gt;Sanford, J.C., Baumgardner, J., Gibson, P., Brewer, W., ReMine, W.  (2007). Using computer simulation to understand mutation accumulation  dynamics and genetic load. In Shi et al. (Eds.), ICCS 2007, Part II,  LNCS 4488 (pp.386-392), Springer-Verlag, Berlin, Heidelberg.&lt;br /&gt;Sanford,J.C. 2006. Genetic Entropy and the Mystery of the Genome. Elim Publications. Elim, NY. 208 pages.&lt;br /&gt;DeGray, G., Rajasekarana, K., Smith F. Sanford, J. Daniel H., 2001.  Expression of an antimicrobial peptide via the chloroplast genome to  control phytopathogenic bacteria and fungi. Plant Physiology 127 (3):  852-862.&lt;br /&gt;Production of transgenic poinsettia (2006). US Pat. 7119262 - Filed  Jul 31, 1997 - Sanford Scientific, Inc. ... Geneva, NY (US); Tau-San  Chou, Batavia, IL (US); Robert Eisenreich, North Aurora, IL (US); John  Sanford, Geneva, NY (US); Alan Blowers, St. Charles, ...&lt;br /&gt;Expression of magainin and PGL classes of antimicrobial peptide genes  in plants, and their use. (2001). US Pat. 6235973 - Filed Jul 31, 1998 -  Sanford Scientific, Inc.... Geneva, NY (US); Alan D. Blowers, St.  Charles, IL (US); Joyce Van Eck, Ithaca; John Sanford, Geneva, both of  NY (US) (73) Assignee: Sanford Scientific, ...&lt;br /&gt;&lt;br /&gt;&lt;strong&gt;2. Publications relating to genetics and biotechnology:&lt;/strong&gt;&lt;br /&gt;Sanford, J.C. 1982. Pollen studies using a laser microbeam. In D.L.  Mulcahy and E. Ottaviano (eds.) Pollen: Biology and Implications for  Breeding, Proceedings of the International Symposium on Pollen Biology.  Springer-Verlag, NY. p. 107-115.&lt;br /&gt;Sanford, J.C.,Y.S. Chyi, and B.I. Reisch. 1984. An attempt to induce  "egg transformation" in Lycopersicon esculentum using irradiated pollen.  Theoretical and Applied Genetics 67:553-558.&lt;br /&gt;Sanford, J.C., Chyi, Y.S., and B.I,. Reisch. 1984. Attempted "egg  transformation" in Zea mays L., using irradiated pollen. Theoretical and  Applied Genetics 68:269-275.&lt;br /&gt;Chyi, Y.S., J.C. Sanford, and B.I. Reisch. 1984. Further attempts to  induce "egg transformation" using irradiated pollen. Theoretical and  Applied Genetics 68:277-283.&lt;br /&gt;Sanford, J.C., N.F. Weeden, and Y.S. Chyi. 1984. Regarding the  novelty and breeding value of protoplast-derived variants of Russet  Burbank (Solanum tuberosum L.) Euphytica 33:709-715.&lt;br /&gt;Sanford, J.C., K. Skubik, and B.I. Reisch. 1984. Attempted  transformation in tomato and corn, using incubation of pollen with  genomic DNA. Theoretical and Applied Genetics 69:571-574.&lt;br /&gt;Sanford, J.C., and S.A. Johnston. 1985. The concept of parasite derived resistance. Journal of Theoretical Biology 113: 395-405.&lt;br /&gt;Chyi, Y.S. and J.C. Sanford. 1985. "Egg transformation" induced by  irradiated pollen in Nicotiana -a re-examination. Theoretical and  Applied Genetics 70:433-439.&lt;br /&gt;Sanford, J.C. and K.A. Skubik. 1985. Attempted pollen mediated  transformation with Ti-plasmids. In: D.L. Mulcahy (ed.) Biotechnology  and Ecology of Pollen. Proceedings of International Symposium.  Springer-Verlag, NY. p. 71-76.&lt;br /&gt;Simon, C.J., and J.C. Sanford. 1985. Prospects for pollen cell  selection for resistance to various chemical agents. In: D.L. Mulcahy  (ed.). Biotechnology and Ecology of Pollen. Proceedings of International  Symposium. Springer-Verlag, NY. p. 107-112.&lt;br /&gt;Grummet, R., J. C. Sanford, and S. A. Johnston. 1986. A demonstration  of pathogen-derived resistance using E. coli and the bacteriophage, QB.  C. Arntzen and C. Ryan (eds.). Molecular Strategies for Crop  Protection. UCLA Symposium on Cellular and Molecular Biology, V. 48. A.  R. Liss. NY . pp 3-12.&lt;br /&gt;&lt;br /&gt;Sanford, J. C., T. M. Klein, E. D. Wolf, and N. Allen. 1987. Delivery of  substances into cells and tissues using a particle bombardment process.  Journal of Particulate Science and Technology 5:27-37.&lt;br /&gt;Klein, T. M., E. D. Wolf, R. Wu, and J. C. Sanford. 1987.  High-velocity microprojectiles for delivering nucleic acids into living  cells. Nature 327:70-73.&lt;br /&gt;Grummet, R., J. C. Sanford, and S. A. Johnston. 1987.  Pathogen-derived resistance to viral infection using a negative  regulatory molecule. Virology 161:561-569.&lt;br /&gt;Sanford, J. C. 1988. Applying the PDR principle to AIDS. Journal of Theoretical Biology 130:469-480.&lt;br /&gt;Sanford J. C. 1988. Regarding early claims of pollen-mediated  transformation. in Ed. F.A. Valentine. Forest and Crop Biotechnology  -Progress and Prospects. Spinger-Verlag, NY. pp163=&lt;br /&gt;173.&lt;br /&gt;Pang, S. Z., and J. C. Sanford. 1988. Agrobacterium-mediated gene transfer in papaya. J. Amer. Soc. Hort. Sci. 113:287-291.&lt;br /&gt;Klein, T. M., M. E. Fromm, A. Weissinger, D. Tomes, S. Schaaf, M.  Sleeten, and J. C. Sanford. 1988. Transfer of foreign genes into intact  maize cells with high velocity microprojectiles. PNAS 85:4305-4309.&lt;br /&gt;Klein, T. M., M. E. Fromm, T. Gradziel, and J. C. Sanford. 1988.  Factors influencing gene delivery into Zea mays cells by high-velocity  microprojectiles. Bio/Technology 6:559-563.&lt;br /&gt;Johnston, S. A., P.Q. Anziano, K. Shark, J. C. Sanford, and R.A.  Butow. 1988. Mitochondrial transformation in yeast by bombardment with  microprojectiles. Science 240:1538-1541.&lt;br /&gt;Boynton, J. E., N. W. Gillham, E. H. Harris, J. P. Hosler, A. M.  Johnson, A. R. Jones, B. L. Randolph-Anderson, D. Robertson, T. M.  Klein, K. Shark, J. C. Sanford. 1988. Chloroplast transformation of  Chlamydomonas with high velocity microprojectiles. Science  240:1534-1538.&lt;br /&gt;Fox, T. D., J. C. Sanford, and T. W. McMullin. 1988. Plasmids can  stably transform yeast mitochondria totally lacking endogenous mtDNA.  PNAS 85:7288-7292.&lt;br /&gt;Klein, T.M., E.C. Harper, Z. Svab, J.C. Sanford, M.E. Fromm, P.  Maliga. 1988. Stable genetic transformation of intact Nicotiana cells by  the particle bombardment process. PNAS 85:85028505.&lt;br /&gt;Wang, Y. C., T. M. Klein, M. Fromm, J. Cao, J. C. Sanford, and R. Wu.  1988. Transient expression of foreign genes in rice, wheat, and soybean  cells following particle bombardment. Plant Molecular Biology 11:  433-439 .&lt;br /&gt;Sanford, J. 1988. The biolistic process. Trends in Biotechnology 6:229-302.&lt;br /&gt;Liu, Z. R., and J. C. Sanford. 1988. Plant regeneration by  organogenesis from strawberry leaf and runner tissue. HortScience  23:1057-1059.&lt;br /&gt;Blowers, A.D., L. Bogorad, K.B. Shark, G.N. Ye, and J.C. Sanford.  1989. Studies on Chlamydomonas chloroplast transformation: foreign DNA  can be stably maintained in the chromosome. The Plant Cell 1:123-132.&lt;br /&gt;Klein, T.M., L. Kornstein, J.C. Sanford, and M.E. Fromm. 1989.  Genetic transformation of maize cells by particle bombardment. Plant  Physiology 91: 440-444.&lt;br /&gt;Daniell, H., J. Vivekananda, B.L. Nielsen, G.N. Ye, K.K. Tewari, and  J.C. Sanford, 1990. Transient foreign gene expression in chloroplasts of  cultured tobacco cells after biolistic delivery of chloroplast vectors.  PNAS 87: 88-92.&lt;br /&gt;Cummings, D.J., J.M. Dominico, and J.C. Sanford. 1990. Mitochondrial  DNA from Podospora anserina: transformation to senescence via projectile  injection of plasmids. In: Molecular Biology of Aging. ©Alan R. Liss,  NY pp91-101.&lt;br /&gt;Armeleo, D., G.N. Ye, S.A. Johnston, T.M. Klein, K.B. Shark, and J.C.  Sanford. 1990. Biolistic nuclear transformation of Saccharomyces  cerevisiae and other fungi. Current Genetics 17:97-103.&lt;br /&gt;Cao, J., Y-C. Wang, T.M. Klein, J. C. Sanford, and R. Wu. 1990.  Transformation of rice and maize using the biolistic process. In: Plant  Gene Transfer-1989 UCLA Symposium. ©Alan R. Liss, Inc., pp21-33.&lt;br /&gt;Sanford, J. 1990. Biolistic plant transformation. Physiologia Plantarum 79:206-209.&lt;br /&gt;Fitch, M.M., R. M. Manshardt, D. Gonsalves, J. L. Slightom, H.  Quemada, and J. C. Sanford. 1990. Stable transformation of papaya via  microprojectile bombardment. Plant Cell Reports 9:189-194.&lt;br /&gt;Ye, G.N., H. Daniell, and J.C. Sanford. 1990. Optimization of  delivery of foreign DNA into higher-plant chloroplasts. Plant Molecular  Biology 15: 809-819.&lt;br /&gt;Sanford, J.C., 1990. The biolistic process -an emerging tool for  research and clinical applications. Proceedings of the Biomedical  Society. Virginia Polytech. Inst. Blacksburg, VA. D.C. Milulecky and  A.M. Clarke (eds). New York University Press, NY. pp 89-98.&lt;br /&gt;Russell, J.A., M.K. Roy, and J.C. Sanford. 1990. Cell injury as a  limiting factor in stable biolistic plant transformation. In Vitro  Cellular and Developmental Biology 26:43A.&lt;br /&gt;Shark, K.B., F.D. Smith, P.R. Harpending, J.L. Rasmussen, and J.C.  Sanford. 1991. Biolistic transformation of a procaryote: Bacillus  megaterium. Applied Environmental Microbiology 57:480-485.&lt;br /&gt;Williams, R.S., S.A. Johnston, M. Reidy, M.J. DeVit, S.G. McElligott,  and J.C. Sanford. 1991. Introduction of foreign genes into tissues of  living mice by DNA-coated microprojectiles. Proceedings of the National  Academy of Science Vol. 88:2726-2730.&lt;br /&gt;Sanford, J.C., M.J. DeVit, J.A. Russell, F.D. Smith, P.R. Harpending,  M.K. Roy, and S.A. Johnston. 1991. An improved, helium driven biolistic  device. Technique 3:3-16.&lt;br /&gt;Johnston, S.A., M. Riedy, M.J. DeVit, J.C. Sanford, S. McElligott,  and R. S. Williams. 1991. Biolistic transformation of animal tissue. In  Vitro Cellular and Developmental Biology 27P:11-14.&lt;br /&gt;Russell, J.A., M.K. Roy, and J.C. Sanford. 1992. Physical trauma and  tungsten toxicity reduce the efficiency of biolistic transformation.  Plant Physiology 98:1050-1056.&lt;br /&gt;Smith, F.D., P.R. Harpending, and J.C. Sanford. 1992. Biolistic  transformation of prokaryotes factors that effect transformation of very  small cells. Journal of General Microbiology 138:239-248.&lt;br /&gt;&lt;br /&gt;Pang, Sheng-Zhi, S. Oberhaus, J. Rasmussen, D. Knipple, J. Bloomquist,  D. Dean, and J. Sanford. 1992. Expression of a scorpion insectotoxin  peptide in yeast, bacteria and plants. Gene 116: 165-172.&lt;br /&gt;Pang, Sheng-Zhi, J. Rasmussen, G.N. Ye, and J.C. Sanford. 1992. Use  of the signal peptide of Pisum vicilin to translocate b-glucuronidase in  Nicotiana tabacum. Gene 112(2):229-234.&lt;br /&gt;Russell, J.A., M.K. Roy, and J.C. Sanford. 1992. Physical trauma and  tungsten toxicity reduce the efficiency of biolistic transformation.  Plant Physiology 98:1050-1056.&lt;br /&gt;Russell, J.A., M.K. Roy, and J.C. Sanford. 1992. Major improvements  in biolistic transformation of suspension cultured tobacco cells. In  Vitro Cell. Dev. Biol. 28P:97-1105.&lt;br /&gt;Hamilton, D.A., M. Roy, J. Rueda, R.K. Sindhu, J. Sanford, and J.P.  Mascarenhas. 1992. Dissection of a pollen-specific promoter from maize  by transient transformation assays. Plant Molecular Biology 18:211-218.&lt;br /&gt;Fitch, M.M., R.M. Manshardt, D. Gonsalves, J.L. Slightom, and J.C.  Sanford. 1992. Virus resistant papaya plants derived from tissues  bombarded with the coat protein gene of papaya ringspot virus.  Bio/Technology 10:1466-1472.&lt;br /&gt;Sanford, J.C., F.D. Smith, and J.A. Russell. 1993. Optimizing the  biolistic process for different biological applications. Methods in  Enzymology 217:483-509.&lt;br /&gt;Liu Z.R., Sanford J.C., 1993. Investigation of the mechanism  underlying the inhibitory effect of heterologous ras genes in plant  cells. Plant Mol Biol. 22(5):751-65.&lt;br /&gt;Rasmussen J.L., J.R. Kikkert, M.K. Roy, and J.C. Sanford, 1994.  Biolistic transformation of tobacco and maize suspension cells using  bacterial cells as microprojectiles. Plant Cell Reports 13:212-217.&lt;br /&gt;Ye, Xiaojian, S.K. Brown, R. Scorza, J. Cordts, J. Sanford. 1994.  Genetic transformation of peach tissues by particle bombardment. J.  Amer. Soc. Hort. Science 119(2): 367-373.&lt;br /&gt;Liu, Z.R., J. Ma and J.C. Sanford. 1995. The location of  untranscribed DNA sequences within ras genes essential for eliciting  plant growth suppression. Plant Mol. Biol. (28 (1): 195-201).&lt;br /&gt;Kamo, K.; Blowers, A.; Smith, F.; Van Eck, J.; Lawson, R. and  Sanford, J. 1995. Stable transformation of Gladiolus using cormels.  Plant Science 110:105-111.&lt;br /&gt;Kamo, K.; Blowers, A.; Smith, F.; Van Eck, J.; Lawson, R. and  Sanford, J. 1995. Stable transformation of Gladiolus using suspension  cells and callus. J. Am., Soc., Hort. Sci. 120:347-352.&lt;br /&gt;Smith, F.D., D.M. Gadoury, P.R. Harpending, and J.C. Sanford. 1995.  Biolistic transformation of the obligate parasite Uncinula necator.  Phytopathology (-).&lt;br /&gt;Ye, G.N., S.Z. Pang, and J.C. Sanford. 1995. Biolistic delivery of a  psbA promoter driven NPTII construct into tobacco. Plant Cell Reporter  (-).&lt;br /&gt;Aragao, F.J.L., Barros, L.M.G., Brasileiro, A.C.M. Ribeiro, S.G.,  Smith F.D. Sanford, J.C., Faria, J.C., Rech, E.L., 1996. Inheritance of  foreign genes in transgenic bean (Phaseolus vulgaris L.) co-transformed  via particle bombardment. Theoretical and Applied Genetics 93(1-2):  142-150.&lt;br /&gt;Kikkert, J.R., G.A. Humiston, M.K. Roy, and J.C. Sanford. 1999.  Biological projectiles (phage, yeast, bacteria) for genetic  transformation of plants. In Vitro Cellular and Developmental Biology -  Plant 35:43-50.&lt;br /&gt;DeGray, G., Rajasekarana, K., Smith F. Sanford, J. Daniel H., 2001.  Expression of an antimicrobial peptide via the chloroplast genome to  control phytopathogenic bacteria and fungi. Plant Physiology 127 (3):  852-862.&lt;br /&gt;Sanford,J.C. 2006. Genetic Entropy and the Mystery of the Genome. Elim Publications. Elim, NY. 208 pages.&lt;br /&gt;Sanford, J.C., Baumgardner, J., Gibson, P., Brewer, W., ReMine, W.  (2007). Mendel‚s Accountant:a biologically realistic forward-time  population genetics program. SCPE 8(2): 147-165. &lt;a href="http://www.scpe.org/"&gt;http://www.scpe.org&lt;/a&gt;.&lt;br /&gt;Sanford, J.C., Baumgardner, J., Gibson, P., Brewer, W., ReMine, W.  (2007). Using computer simulation to understand mutation accumulation  dynamics and genetic load. In Shi et al. (Eds.), ICCS 2007, Part II,  LNCS 4488 (pp.386-392), Springer-Verlag, Berlin, Heidelberg.&lt;br /&gt;&lt;br /&gt;&lt;strong&gt;3. Publications Relating to Plant Breeding and Horticulture:&lt;/strong&gt;&lt;br /&gt;Sanford, J.C. and R.E. Hanneman, Jr. 1979. Reciprocal Differences in  the photoperiod reaction of hybrid populations in Solanum tuberosum. Am.  Potato J. 56:531-540.&lt;br /&gt;Sanford, J. C. and R.E. Hanneman Jr. 1981. The use of bees for the purpose of inter-mating in potato. Am.Potato J. 58:481-485.&lt;br /&gt;Sanford, J.C. and R.E. Hanneman. 1982. A possible heterotic threshold  in potato and its implications for breeding. Theoretical and Applied  Genetics. 61: 151-159.&lt;br /&gt;Sanford, J.C. and R.E. Hanneman. 1982. Large yield differences  between reciprocal families of Solanum tuberosum. Euphytica 31:1-12.&lt;br /&gt;Sanford,J.C. and R.E. Hanneman. 1982. Intermating of potato and  spontaneouus sexual polyploidization -effects on heterozygosity. Am.  Potato J. 59:407-414.&lt;br /&gt;Sanford, J.C. 1983. Ploidy manipulations in fruit breeding. In: J.  Janick and J. N. Moore (eds.) Methods in Fruit Breeding. Purdue Univ.  Press, West Lafayette, IN pp. 100-123.&lt;br /&gt;Way, R.D., J.C. Sanford, and A.N. Lakso. 1983. Breeding for higher  fruit yields. IN: J. Janick and J.N. Moore (eds) Methods in Fruit  Breeding. Purdue Univ. Press, West Lafayette, IN pp. 353-368.&lt;br /&gt;&lt;br /&gt;Sanford, J.C. 1984. Strawberry cultivars for New York. New York Food and Life Science Bulletin No. 107.&lt;br /&gt;J. P. Tompkins, D.K. Ourecky, J.C. Sanford. 1984. Growing  strawberries in New York State. New York State College of Agriculture  and Life Sciences. Information Bulletin No. 15.&lt;br /&gt;Sanford, J.C. and J.E.Reich, 1985. Breeding progress in strawberry  cultivars adapted to Northeastern United States. Advances in Strawberry  Production,4:39-44.&lt;br /&gt;Sanford, J.C. and D.K. Ourecky. 1982. 'Royalty' -a purple-red raspberry. New York Food and Life Science Bulletin. No. 97.&lt;br /&gt;Sanford, J.C., D.K. Ourecky, J.E. Reich, H.S. Aldwinckle. 1982. 'Honeoye' and' Canoga' strawberries. HortScience 17:982-984.&lt;br /&gt;Sanford, J.C. and D.K. Ourecky. 1983. 'Royalty' purple raspberry. HortScience 18:109-110.&lt;br /&gt;&lt;br /&gt;Sanford, J.C., D.K. Ourecky, and J.E. Reich, 1985. 'Titan' red raspberry. HortScience 20:1133-1134.&lt;br /&gt;Sanford,J.C. and J.E. Reich. 1985. 'Jewel' strawberry. HortSciences 20:1136-1137.&lt;br /&gt;Sanford, J.C., D.K. Ourecky, and J.E. Reich. 1985. 'Titan' red raspberry. New York Food and Life Science Bulletin No. 111.&lt;br /&gt;Sanford, J.C., D.K. Ourecky, and J.E. Reich. 1985. 'Jewel' strawberry. New York Food and Life Science Bulletin No.114.&lt;br /&gt;Sanford, J.C. and J.E. Reich. 1985. Strawberry cultivars adapted to  the Northeastern States. Proceedings of the Western New York State  Horticulture Show 130:140-156.&lt;br /&gt;Sanford, J.C., K.Maloney, and J.E. Reich. 1988. 'Watson' red raspberry. New York Food and Life Science Bulletin.&lt;br /&gt;Simon, C.J. and J. C. Sanford. 1990. Separation of 2n potato pollen  from a heterogenous pollen mixture by velocity sedimentation.  HortScience 25:342-344.&lt;br /&gt;Maloney, K., Ourecky, D., Reich, J., J. Sanford. 1991. 'Seneca ' Strawberry. New York Food and Life Science Bulletin No. 136.&lt;br /&gt;Maloney, K., W.F. Wilcox, J.C. Sanford. 1993. Effects of raised beds  and Metalaxyl for control of Phytophthora root rot of raspberry.  HortScience 28:1106-1108.&lt;br /&gt;Weber, C.A., K.E. Maloney and J.C. Sanford. 2005. Performance of  eleven floricane fruiting red raspberry cultivars in New York. Small  Fruits Rev. 4(2):49-56.&lt;br /&gt;Weber, C.A., K.E. Maloney and J.C. Sanford. 2005. Performance of  eight primocane fruiting red raspberry cultivars in New York. Small  Fruits Rev. 4(2):41-47.&lt;br /&gt;Weber, C.A., K.E. Maloney and J.C. Sanford. 2004. 'Encore' floricane raspberry. HortScience 39(3):635-636.&lt;br /&gt;Weber, C.A., K.E. Maloney and J.C. Sanford. 2004. 'Prelude' everbearing raspberry. HortScience 39(3):633-634.&lt;br /&gt;&lt;br /&gt;&lt;strong&gt;4. Invited Papers:&lt;/strong&gt;&lt;br /&gt;Sanford, J.C., Y.S. Chyi, and B.I,. Reisch. 1984. Attempts to  elucidate the phenomenon of "egg transformation" as mediated by  irradiated pollen. Symposium on Plant Biotechnology -Gene transfer  through non-traditional means. ASA national meetings. Nov. 25-30, Las  Vegas. 1984. Agronomy Abstracts published by ASA, p. 87.&lt;br /&gt;Sanford,J.C. 1985. Regarding early claims of pollen-mediated  transformation. Forest and Crop Biotechnology -Progress and Prospects.  April 18-20, 1985. Syracuse, NY.&lt;br /&gt;Sanford, J.C., T.Klein, and E.D. Wolf. 1986. Altering living cells  with particles. Symposium on the manufacture and use of particles. 17th  Annual Meeting of The Fine Particles Society -July 31, l986. San  Francisco.&lt;br /&gt;Sanford, J. C. 1988. Biolistic Plant Transformation. First EMBO workshop: Gene Transfer to Plants. September 7-10. Switzerland.&lt;br /&gt;Sanford J.C. 1989. The biolistic process: shooting DNA into cells and  tissues. Joint meetings of the Canadian Society of Plant Molecular  Biologists and the Genetics Society of Canada, June. Saskatoon, SK.&lt;br /&gt;Sanford J.C. 1989. The biolistic process. Meeting of the American Society of Plant Physiologists. July, Toronto, Ont.&lt;br /&gt;Sanford J.C. 1989. Biolistic transformation of plants. Advanced  course in plant tissue culture and plant transformation. University of  Guelph, August, Guelph, Ont.&lt;br /&gt;Sanford J.C. 1990. Utility of the biolistic process. Biomedical  Engineering Society Meetings, Virginia Polytech Inst. Blacksburg, VA.&lt;br /&gt;Sanford J.C. 1991. Optimization of the Biolistic Process.  International Workshop on the Biolistic Process, sponsored by Agracetus.  U of W, Madison, WI.&lt;br /&gt;Sanford J.C. 1992. The Biolistic Process -A simple tool for  transforming diverse crop species. Miami Bio/Technology Winter Symposium  -Feeding the World in the 21st Century, Jan. 1992.&lt;br /&gt;Sanford J.C. 1993. International Training Course -analysis and  manipulation of the plant genome. Irapuato, Mexico. The biolistic  Process, where it came from and where its going: and, New directions in  biolistic technology, use of biological projectiles for delivery of very  HMW DNA.&lt;br /&gt;Sanford J.C. 1993. Governor's Conference on Agricultural Science and  Technology. Albany, NY. Genetic Engineering of Plants used in  Environmental Horticulture. Nov. 9-10.&lt;br /&gt;Sanford J.C. 1994. Seeley Conference. Cornell University, Ithaca, NY.  Gene guns and other weapons in tomorrow's arsenal. June 28-28.&lt;br /&gt;&lt;br /&gt;&lt;strong&gt;5. Allowed Patents (based on Google Patent Search):&lt;/strong&gt;&lt;br /&gt;Method for transporting substances into living cells and tissues and  apparatus therefor US Pat. 4945050 - Filed Nov 13, 1984 - Cornell  Research Foundation, Inc. John C. Sanford ...&lt;br /&gt;&lt;br /&gt;Method for transporting substances into living cells and tissues and  apparatus therefor US Pat. 5036006 - Filed Aug 17, 1989 - Cornell  Research Foundation, Inc.&lt;br /&gt;METHOD FOR TRANSPORTING SUBSTANCES INTO LIVING CELLS AND TISSUES AND  APPARATUS THEREFOR [75] Inventors: John C. Sanford, Geneva; Edward D.  Wolf, ...&lt;br /&gt;&lt;br /&gt;Parasite-derived resistance US Pat. 5580716 - Filed Nov 17, 1994 -  Stephen A. Johnston... N. Gregson, Durham, NC 27701; John C. Sanford,  Geneva, NY [73] Assignees: Stephen A. Johnston, Dallas, Tex.; Cornell  Research Foundation, Inc., Ithaca, ...&lt;br /&gt;&lt;br /&gt;E. coli resistance to Q.beta. virus infection US Pat. 5240841 - Filed  Mar 25, 1992 - Duke University [54] E. COLI RESISTANCE TO Q/3 VIRUS  INFECTION [75] Inventors: Stephen A. Johnston, Durham, NC; John C.  Sanford, Geneva, NY [73] Assignees: Duke University, ...&lt;br /&gt;&lt;br /&gt;Method and apparatus for introducing biological substances into living  cells US Pat. 5204253 - Filed May 29, 1990 - E. I. Du Pont de Nemours  and Company&lt;br /&gt;[54] METHOD AND APPARATUS FOR INTRODUCING BIOLOGICAL SUBSTANCES INTO  LIVING CELLS [75] Inventors: John C. Sanford; Michael J. devit, both of  Geneva, NY; ...&lt;br /&gt;Stable transformation of plant cells US Pat. 5990387 - Filed Oct 6,  1994 - Pioneer Hi-Bred International, Inc. ... [75] Inventors: Dwight T.  Tomes, Gumming; Arthur Weissinger, Des Moines, both of Iowa; John C.  Sanford, Geneva, NY; Theodore M. Klein, Wilmington, Del. ...&lt;br /&gt;Method for transporting substances into living cells and tissues US  Pat. 5100792 - Filed Jan 24, 1989 - Cornell Research Foundation, Inc.&lt;br /&gt;[54] METHOD FOR TRANSPORTING SUBSTANCES INTO LIVING CELLS AND TISSUES  [75] Inventors: John C. Sanford, Geneva; Edward D. Wolf, Ithaca; Nelson  K. Allen, ...&lt;br /&gt;&lt;br /&gt;Apparatus for transporting substances into living cells and tissues US  Pat. 5371015 - Filed Jan 9, 1991 - Cornell Research Foundation, Inc.  [54] APPARATUS FOR TRANSPORTING SUBSTANCES INTO LIVING CELLS AND TISSUES  [75] Inventors: John C. Sanford, Geneva; Edward D. Wolf, Ithaca; Nelson  K. Allen, ...&lt;br /&gt;Biolistic apparatus for delivering substances into cells and tissues in a non-lethal manner&lt;br /&gt;US Pat. 5179022 - Filed Feb 11, 1992 - E. I. Du Pont de Nemours &amp;amp;  Co. [54] BIOLISTIC APPARATUS FOR DELIVERING SUBSTANCES INTO CELLS AND  TISSUES IN A NON-LETHAL MANNER [75] Inventors: John C. Sanford, Geneva;  Edward D. Wolf, ...&lt;br /&gt;Method for transporting substances into living cells and tissues and apparatus therefor&lt;br /&gt;US Pat. 5478744 - Filed Aug 12, 1994 - Cornell Research Foundation, Inc.  ... METHOD FOR TRANSPORTING SUBSTANCES INTO LIVING CELLS AND TISSUES  AND APPARATUS THEREFOR [75] Inventors: John C. Sanford, Geneva; Edward  D. Wolf, Ithaca; ...&lt;br /&gt;Stable transformation of plant cells US Pat. 5886244 - Filed May 15,  1998 - Pioneer Hi-Bred International, Inc. John C. Sanford ...&lt;br /&gt;Stable transformation of plant cells US Pat. 6258999 - Filed May 16,  1995 - Pioneer Hi-Bred International, Inc. (54) STABLE TRANSFORMATION OF  PLANT CELLS (75) Inventors: Dwight T. Tomes, Gumming, IA (US); Arthur  Weissinger, Raleigh, NC (US); John C. Sanford, Geneva, ...&lt;br /&gt;&lt;br /&gt;Method of conferring resistance to retroviral infection&lt;br /&gt;US Pat. 5324643 - Filed Jul 29, 1991 - Greatbatch Gen-Aid, Ltd. John C. Sanford ...&lt;br /&gt;&lt;br /&gt;Particle-mediated bombardment of DNA sequences into tissue to induce an immune response&lt;br /&gt;US Pat. 6194389 - Filed Apr 11, 1997 - Duke University John C. Sanford ...&lt;br /&gt;Parasite-derived resistance US Pat. 5840481 - Filed Nov 29, 1996 -  Cornell Research Foundation, Inc. [54] PARASITE-DERIVED RESISTANCE [75]  Inventors: Stephen A. Johnston, N. Gregson,&lt;br /&gt;Durham, NC 27701; John C. Sanford, Geneva, NY [73] Assignees: Cornell ...&lt;br /&gt;&lt;br /&gt;Parasite-derived resistance US Pat. 6365396 - Filed May 20, 1999 -  Cornell Research Foundation, Inc. () PARASITE-DERIVED RESISTANCE (75)  Inventors: Stephen A. Johnston, Durham,&lt;br /&gt;NC (US); John C. Sanford, Geneva, NY (US) (73) Assignee: Cornell Research ...&lt;br /&gt;Stable transformation of plant cells US Pat. 6570067 - Filed Jul 30,  1999 - Pioneer Hi-Bred International, Inc. STABLE TRANSFORMATION OF  PLANT CELLS (75) Inventors: Dwight T. Tomes, Gumming, IA (US); Arthur  Weissinger, Raleigh, NC (US); John C. Sanford, ...&lt;br /&gt;Method of conferring resistance to immunodeficiency viral infection&lt;br /&gt;US Pat. 5580761 - Filed Mar 23, 1994 - Greatbatch Gen-Aid Ltd. John C. Sanford ...&lt;br /&gt;Biolistic apparatus for delivering substances into cells and tissues&lt;br /&gt;US Pat. 6004287 - Filed Sep 23, 1998 6004287 BIOLISTIC APPARATUS FOR  DELIVERING SUBSTANCES INTO CELLS AND TISSUES RELATED APPLICATION  Applicants claim priority benefits of provisional ...&lt;br /&gt;Expression of magainin and PGL classes of antimicrobial peptide genes in plants, and their use.&lt;br /&gt;US Pat. 6235973 - Filed Jul 31, 1998 - Sanford Scientific, Inc. ...  Geneva, NY (US); Alan D. Blowers, St. Charles, IL (US); Joyce Van Eck,  Ithaca; John Sanford, Geneva, both of NY (US) (73) Assignee: Sanford  Scientific, ...&lt;br /&gt;Production of transgenic poinsettia US Pat. 7119262 - Filed Jul 31, 1997 - Sanford Scientific, Inc.&lt;br /&gt;... Geneva, NY (US); Tau-San Chou, Batavia, IL (US); Robert Eisenreich,  North Aurora, IL (US); John Sanford, Geneva, NY (US); Alan Blowers, St.  Charles, ...&lt;br /&gt;&lt;br /&gt;&lt;strong&gt;6. Plant Patents:&lt;/strong&gt;&lt;br /&gt;Strawberry Jewel&lt;br /&gt;US Pat. PP5897 - Filed Jul 2, 1985 - Cornell Research Foundation, Inc.&lt;br /&gt;3 John C. Sanford ... [ii] Patent Number: [45] Date of Patent: [54] STRAWBERRY&lt;br /&gt;JEWEL [75] Inventors: John C. Sanford, ...&lt;br /&gt;&lt;br /&gt;Strawberry Seneca&lt;br /&gt;US Pat. PP8991 - Filed Feb 26, 1993 - Cornell Research Foundation, Inc.&lt;br /&gt;United States Patent [19] Sanford et al. [54] STRAWBERRY SENECA [15] Inventors:&lt;br /&gt;John Sanford, Geneva, NY; ...&lt;br /&gt;Strawberry plant named ŒL'Amour‚&lt;br /&gt;US Pat. PP16480 - Filed Jun 21, 2004 - Cornell Research Foundation, Inc.&lt;br /&gt;... Varietal Denomination: L'Amour (75) Inventors: Courtney A. Weber, Geneva,&lt;br /&gt;NY (US); John C. Sanford, Livonia, ...&lt;br /&gt;Strawberry plant named ŒClancy‚&lt;br /&gt;US Pat. PP16571 - Filed Jun 21, 2004 - Cornell Research Foundation Inc.&lt;br /&gt;... Geneva, NY (US); John C. Sanford, Livonia, NY (US); Kevin E. Maloney, Phelps,&lt;br /&gt;NY (US) (73) Assignee: Cornell Research Foundation Inc., Ithaca, ...&lt;br /&gt;Purple raspberry, N.Y. 632&lt;br /&gt;US Pat. PP5405 - Filed Sep 16, 1982 - Cornell Research Foundation, Inc.&lt;br /&gt;United States Patent [19] Sanford et al. [ii] Patent Number: [45] Date of&lt;br /&gt;Patent: [54] PURPLE RASPBERRY, NY 632 [75] Inventors: John C. Sanford, Geneva; ...&lt;br /&gt;&lt;br /&gt;Red raspberry, N.Y. 883&lt;br /&gt;US Pat. PP5404 - Filed Sep 16, 1982 - Cornell Research Foundation, Inc.&lt;br /&gt;United States Patent [] Sanford et al. [ii] Patent Number: [45] Date of Patent: [54]&lt;br /&gt;RED RASPBERRY, NY 883 [75] Inventors: John C. Sanford, Geneva; ...&lt;br /&gt;Red raspberry `Watson`&lt;br /&gt;US Pat. PP7067 - Filed Oct 28, 1988 - Cornell Research Foundation, Inc.&lt;br /&gt;[ii] Patent Number: [45] Date of Patent: [54] RED RASPBERRY 'WATSON' [75] Inventors:&lt;br /&gt;John C. Sanford; Jack E. Reich, both of Geneva, NY [73] Assignee: ...&lt;br /&gt;Red raspberry plant named `Encore`&lt;br /&gt;US Pat. PP11746 - Filed Oct 6, 1998 - Cornell Research Foundation, Inc.&lt;br /&gt;23, 2001 (54) RED RASPBERRY PLANT NAMED 'ENCORE' (75) Inventors: John C. Sanford,&lt;br /&gt;Geneva; Kevin E. Maloney, Phelps; Jack E. Reich, Geneva, all of NY (US); ...&lt;br /&gt;Red raspberry plant named `Prelude`&lt;br /&gt;US Pat. PP11747 - Filed Oct 6, 1998 - Cornell Research Foundation, Inc.&lt;br /&gt;(12) United States Plant Patent Sanford et al. () RED RASPBERRY PLANT&lt;br /&gt;NAMED 'PRELUDE' (75) Inventors: John C. Sanford, Geneva; Kevin E. Maloney, ...&lt;/td&gt; &lt;/tr&gt;&lt;tr&gt; &lt;td class="BodyText11ptVerBlack"&gt;&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/21317674-6749870138014145388?l=radaractive.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://radaractive.blogspot.com/feeds/6749870138014145388/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.blogger.com/comment.g?blogID=21317674&amp;postID=6749870138014145388' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/21317674/posts/default/6749870138014145388'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/21317674/posts/default/6749870138014145388'/><link rel='alternate' type='text/html' href='http://radaractive.blogspot.com/2012/02/why-creationism-matters-and-benefits.html' title='Why Creationism matters and benefits Science.  One man&apos;s example...John C. Sanford.'/><author><name>radar</name><uri>http://www.blogger.com/profile/08009074315229001910</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://photos1.blogger.com/hello/260/9551/640/Kimbal%20Nexum.jpg'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-aVukFNv1MZk/Tzn9vppVMtI/AAAAAAAAB-w/CwxgccIO14I/s72-c/wgcs.gif' height='72' width='72'/><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-21317674.post-2530027447760211788</id><published>2012-02-12T18:58:00.000-08:00</published><updated>2012-02-12T18:58:52.852-08:00</updated><title type='text'>One more slice of Solomon's Sea Pi, with responses included.</title><content type='html'>&lt;div style="color: purple;"&gt;Those who try to find mistakes and contradictions in the Bible usually fall into a few main categories:&lt;/div&gt;&lt;ol style="color: purple;"&gt;&lt;li&gt;People who do not know the Bible very well and bring out old, tired arguments that have been answered and answered again over the years.&lt;/li&gt;&lt;li&gt;People who have devoted themselves to studying the Bible in order to find some way to find flaws in the book itself or assert that the authorship of the book is in question.&lt;/li&gt;&lt;li&gt;People who actually want to figure out if the Bible is accurate or not.&lt;/li&gt;&lt;/ol&gt;&lt;div style="color: purple;"&gt;In the case of Solomon's Sea in the Temple built by Solomon, the vast majority of those who seek to complain that God does not know the value of pi are from category 1.&amp;nbsp; Those in group 3 almost immediately understand there is no problem with the descriptions of the Sea in the Bible, while a few determined and dishonest members of group 2 seek to keep the numbers of group 1 from dwindling.&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;It seemed necessary to address the issue with a blog post made in April and I will give you the link and the opening statements of that post:&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;table cellpadding="0" cellspacing="0" class="gsc-branding"&gt;&lt;tbody&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;span style="font-size: small;"&gt;&lt;span class="widget-item-control"&gt; &lt;span class="item-control blog-admin"&gt;  &lt;/span&gt; &lt;/span&gt;&lt;/span&gt;     &lt;br /&gt;&lt;div id="uds-searchControl"&gt;&lt;span style="font-size: small;"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674" name="uds-search-results"&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;h2 class="date-header"&gt;&lt;span style="font-size: small;"&gt;Thursday, April 14, 2011&lt;/span&gt;&lt;/h2&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674" name="6408536659634413549"&gt;&lt;/a&gt; &lt;br /&gt;&lt;h3 class="post-title entry-title"&gt; &lt;a href="http://radaractive.blogspot.com/2011/04/debunking-fallacy-of-solomons-sea-and.html"&gt;&lt;span style="font-size: large;"&gt;Debunking the fallacy of Solomon's Sea and other good stuff - Pi served up ala carte&lt;/span&gt;&lt;/a&gt;&lt;/h3&gt;&lt;div style="color: purple;"&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-TOu8R3dhn5E/TaeE_z6Da8I/AAAAAAAABig/2O6rZ2PzZD8/s1600/math+pi+decimal+matrix.jpg" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="266" src="http://2.bp.blogspot.com/-TOu8R3dhn5E/TaeE_z6Da8I/AAAAAAAABig/2O6rZ2PzZD8/s400/math+pi+decimal+matrix.jpg" width="400" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;a href="http://www.tomdukich.com/math%20pi%20decimal%20matrix.jpg"&gt;Pi &lt;/a&gt;&lt;br /&gt;&lt;br /&gt;There are many commenters who blithely dismiss the Bible because of the  verse in I Kings 7:23 &amp;amp; 24 that states the following:&lt;/div&gt;&lt;br /&gt;&lt;span style="color: blue;"&gt;"He made the Sea of cast metal, circular in  shape, measuring ten cubits  from rim to rim and five cubits high. It  took a line of thirty cubits to measure around it.&amp;nbsp; Below the rim,  gourds encircled it—ten to a cubit. The gourds were cast in two rows in  one piece with the Sea."&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;Now there are portions of the Old Testament  in which God gave the people a plan to carry out, such as when He told  Noah to build the Ark.&amp;nbsp; The general sizes given in Genesis produce a  massive ship that is built to specifications that modern shipbuilders  use today for large ocean-going vessels.&amp;nbsp;&amp;nbsp; How could Noah have known  what design could withstand a world-wide flood?&amp;nbsp; But God knew.&amp;nbsp;&amp;nbsp; We do  not get the blueprint that Noah received in whatever form from God, but  we know it worked and we know the general descriptive dimensions of the  Ark are perfect for the job.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="color: purple;"&gt;Later in the Pentateuch we see God giving  Moses specific instructions concerning the construction of the Ark of  the Covenant and all aspects of the Tabernacle, beginning in Exodus  25.&amp;nbsp;&amp;nbsp; Instructions from God are PRESCRIPTIVE in nature.&amp;nbsp; They are  telling the receiver precisely what to do.&amp;nbsp; Whatever God ordered, they  matched it exactly as they could.&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;Once we get to I Kings, the scripture  is DESCRIPTIVE in nature.&amp;nbsp;&amp;nbsp; The entire passage is describing the Temple  and portions thereof.&amp;nbsp;&amp;nbsp; As I have mentioned previously, we do not know  what effect the rim of the sea has on the dimensions and, as the sea was  not a cylinder, the measurements would vary depending upon where they  were made.&amp;nbsp;&amp;nbsp; We cannot be sure exactly which "cubit" was being used or  which "bath" describing volume is in use here&amp;nbsp; (but I include an article  farther down that speculates intelligently upon that).&amp;nbsp; Both terms have  long fallen from use and both terms had slightly differing measurements  depending on several factors.&amp;nbsp; Unlike today, measurements were often  standardized according to individual builder or individual culture and  time.&amp;nbsp;&amp;nbsp; If you think that is being evasive, well, consider the English  language.&amp;nbsp;&amp;nbsp; Daniel Webster undertook the job of making a dictionary in  part to standardize meanings of words but especially to standardize  spelling.&amp;nbsp;&amp;nbsp; People used to spell words as they saw fit and that did not  work well in a world in which being precise was becoming more  important.&amp;nbsp; The common man had become literate due to the widespread  printing and reading of the Bible and so Webster saw the need to define  words and spellings to aid in the process of communication in the  "modern" age...(this was an excerpt, one must go to the link to read the entire post).&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;So I thought that post would do the trick, but an amazing amount of people would not and could not accept the math and the premises, so I made a follow-up post that included conclusions gleaned from several additional sources, including the Gracely brothers:&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;table cellpadding="0" cellspacing="0" class="gsc-branding"&gt;&lt;tbody&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;span class="widget-item-control"&gt; &lt;span class="item-control blog-admin"&gt;  &lt;/span&gt; &lt;/span&gt;     &lt;br /&gt;&lt;div id="uds-searchControl"&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674" name="uds-search-results"&gt;&lt;/a&gt;&lt;/div&gt;&lt;h2 class="date-header" style="color: black;"&gt;&lt;span style="font-size: small;"&gt;Thursday, December 29, 2011&lt;/span&gt;&lt;/h2&gt;&lt;a href="http://www.blogger.com/post-create.g?blogID=21317674" name="1605656664516704703"&gt;&lt;/a&gt; &lt;br /&gt;&lt;h3 class="post-title entry-title"&gt; &lt;a href="http://radaractive.blogspot.com/2011/12/pi-and-sea-of-solomons-temple.html"&gt;&lt;span style="color: blue; font-size: large;"&gt;Pi and the Sea of Solomon's Temple revisited...Featuring Daniel Gracely and friends&lt;/span&gt;&lt;/a&gt;&lt;/h3&gt;&lt;/div&gt;&lt;h3 class="post-title entry-title"&gt;&lt;/h3&gt;&lt;br /&gt;&lt;div style="color: purple;"&gt;Back in April I devoted a post that largely concentrated on &lt;a href="http://radaractive.blogspot.com/2011/04/debunking-fallacy-of-solomons-sea-and.html"&gt;debunking the claims of Atheists about the "Sea" in Solomon's Temple.&lt;/a&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;It isn't hard to do.&amp;nbsp;&amp;nbsp; More often than  not Atheists are pretty ignorant of the Bible and make very simplistic  claims.&amp;nbsp; Kind of like not knowing much about money and being given the  choice between a nickel and a dime and choosing the nickel because it is  bigger?&amp;nbsp;&amp;nbsp; There are many explanations for the measurements given in the  Bible.&amp;nbsp;&amp;nbsp; Here is an excerpt:&lt;/div&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style="color: purple;"&gt;~~~~~~~~~~~~~~~~~ &lt;/div&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;"When I worked in the automotive industry,   we had differing requirements for various parts depending upon their   purpose.&amp;nbsp;&amp;nbsp; Some measurements were critical and some were not.&amp;nbsp; We had   variations built in to the requirements for padding and sound deadening   parts that allowed for a good bit of variation, as they were not   critical parts of the automobile.&amp;nbsp;&amp;nbsp; But some parts had to be made   exactly right, enough so that they would fit precisely on a "buck" and   their dimensions and the spacing of punched holes or added pieces of   metal all hit the exact mark.&amp;nbsp;&amp;nbsp; The same was true in the steel   industry.&amp;nbsp;&amp;nbsp; There were many items that had to be measured by a caliper   to fit within a very narrow band of acceptable readings.&amp;nbsp;&amp;nbsp; In all of   these scenarios, I was part of the production team and was following   specific instructions.&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;div style="color: purple;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;span style="color: purple;"&gt;In I Kings, however, the Temple is   being described.&amp;nbsp;&amp;nbsp; Therefore I can assert that no matter how they   described the measurements of the sea, it does not tell us precisely   how, where, and with what requirements such measurement were made.&amp;nbsp;&amp;nbsp;   Since it is descriptive of a building and features, precision would   hardly be expected.&amp;nbsp;&amp;nbsp; The scribes would not write that the sea was 9.82   cubits across, for instance.&amp;nbsp;&amp;nbsp; In fact, in descriptive mode it would be   highly unlikely that a general description of such an object would be   particularly precise.&amp;nbsp;&amp;nbsp; So those who claim that the Bible is wrong here   are over-reaching terribly.&amp;nbsp;&amp;nbsp; Now, if God had instructed someone to  make  a precise sea of thirty whatevers around and ten whatevers across  and  demanded precision, then the builders would have had a problem.&amp;nbsp;  But  this is not a blueprint, it is a kind of feature story of the  unveiling  of the new temple...(again, there is much more at the post itself).&lt;/span&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;~~~~~~~~~~~~~~~~~&lt;/span&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;&lt;br /&gt;&lt;/span&gt;&lt;br /&gt;&lt;span style="color: purple;"&gt;Comments on this second post devolved into a back-and-forth between Daniel and David Gracely and Jon Woolf as to whether the brothers were making logical, scientific arguments or were resorting to numerology.&amp;nbsp;&amp;nbsp; The Gracely men then asked me if they could post a thorough response. &amp;nbsp; So now...Jon's last comment and the Gracely responses, which are in a different font and also included html code that I am leaving in just because it reminds the reader that it is a Gracely who is writing the material.&amp;nbsp; &lt;span style="color: blue;"&gt;Blue &lt;/span&gt;was used when Jon quoted Daniel within Jon's last comment and will be used where direct quotes are included, below:&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;Jon Woolf said...&lt;br /&gt;&lt;br /&gt;What makes an argument 'numerology' is not whether or not it's mathematically valid. Even among crackpots, few are so stupid as to base a claim on equations that anyone can prove are wrong with a pencil and paper. No, what makes an argument numerology is the free introduction of unprovable yet "unchallengeable" sources for its numbers, and the derivation of some mystical Truth from it. Case in point:&lt;br /&gt;&lt;br /&gt;&lt;div style="color: blue;"&gt;"We are taking the definition of the sacred cubit to be 1/10,000,000th of the earth's polar radius."&lt;/div&gt;&lt;br /&gt;Why?&lt;br /&gt;&lt;br /&gt;Historically, the cubit is one of the many anthropological measurements. It's based on the length of the average man's forearm. The fraction 1/10,000,000 comes from the original metric system: the meter was originally defined as 1/10,000,000 of the Earth's quadrant length -- the distance along a line of longitude from the pole to the Equator, assuming Earth is a perfect sphere.&lt;br /&gt;&lt;br /&gt;On top of that, no one knows the actual length of a sacred cubit, or indeed if there was a measurement called "the sacred cubit." The Hebrew "cubit" is properly called the amah or ell, a unit of length that seems to have been equal to the Egyptian cubit. On the other hand, the Egyptians had two different units called the "cubit," a regular cubit and the larger royal cubit, and no one can be sure which cubit the amah matches. Some clues suggest that the Hebrews originally used the royal cubit, then replaced it later with the regular cubit. Oh, and neither Egyptian cubit is 25 inches long; the regular cubit is about 17.5 inches and the royal cubit is about 20.6 inches.&lt;br /&gt;&lt;br /&gt;Your argument is numerology.&lt;br /&gt;&lt;br /&gt;~&lt;br /&gt;&lt;img alt="" 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
