Hi r,
I trust Schweitzer’s senses and thinking.
Have you read Schweitzer’s publications? She explains that she did not find soft tissue in the sense that you could pull out a steak knife and enjoy a T. Rex steak, which as far as I can tell is the picture you have in your mind.
What she discovered is that the bone fossilization process, which is a kind of mineralization, trapped tiny fragments of blood vessels and dinosaur proteins, sealing them from the deteriorating effects of oxygen. Moreover, iron from dinosaur red blood cells helped preserve tissue fragments, with an effect and chemical activity similar to that of formaldehyde. Schweitzer and her colleagues even confirmed the preservative effect of hemoglobin:
They then tested the iron-as-preservative idea using modern ostrich blood vessels. They soaked one group of blood vessels in iron-rich liquid made of red blood cells and another group in water. The blood vessels left in water turned into a disgusting mess within days. The blood vessels soaked in red blood cells remain recognizable after sitting at room temperature for two years.
So let me repeat, I trust Schweitzer’s research findings. They are surprising only to people unfamiliar with the science because they seem counterintuitive.
You are appealing to intuition, @r_speir, as a way of discounting Schweitzer’s explanation of how 80 million year old tissues got preserved. Scientists know that human intuition (“common sense”) does not always agree with scientific findings. Common sense does not agree with time dilation as the speed of objects increases. Common sense does not think of gravity as the warping of space. (When my pencil fell off the table, it didn’t look like the fabric of space was warped!) Common sense does not think it is theoretically impossible to identify the exact location of an electron at an exact moment of time. But science shows that all of these “common sense” ideas are not accurate. So, too, the common sense idea that it is impossible for soft tissue fragments to survive tens of millions of years. But if they are preserved long enough by an iron-based preservative–until they get entombed by fossilization such that oxygenation becomes impossible–then by golly soft tissue fragments can survive.
Let’s call the age predicted by the 40Ar/36Ar ratio the “apparent age.” Dalrymple tested the 40Ar/36Ar ratio of igneous samples known to be extremely young. 69% of them had the ratio of 40Ar/36Ar that is in our atmosphere, which means that the apparent age (very recent) was essentially identical to the actual age (very recent).
31% of the samples had an apparent age (I repeat, determined by the ratio of 40Ar/36Ar) that was inconsistent with extreme youth. The apparent age for those 8 samples ranged from 10,000 years old to 1.2 million years old. Dalrymple attributes this difference of 10,000 - 1,200,000 years between apparent age and actual age to the intrusion of xenoliths in those samples.
His findings allow us to determine the impact of xenolith intrusion on the accuracy of K/Ar dating. That impact is zero in 69% of cases. And in 31% of cases, the impact is somewhere in the range of 10,000 to 1.2 million years.
Thus, if a geology lab dates an igneous sample as 1.25 million years old, Dalrymple’s findings tell us that the actual age of the sample might in rare cases be as low as 50,000 years. The error could be as large as 1.2 million years (although such an error occurs with only a tiny percentage of samples). 1.25 million years (apparent age from dating) minus 1.2 million years (max error) = 50,000 years. If a massive global flood happened 50,000 years ago, the formation from which the igneous sample was gathered might have been formed at the time of the flood.
If a geology lab dates an igneous sample as 80 million years old, Dalrymple’s findings tell us that the actual age might be as low as 78.8 million years. Again, the error could be as large as 1.2 million years, although such an error occurs with only a tiny percentage of samples. 80 million years (apparent age from dating) minus 1.2 million years (max error) = 78.8 million years. 78.8 million years is the youngest possible age for the formation from which the igneous sample was gathered. Therefore it is impossible that the formation occurred at the time of a hypothesized global flood just 50,000 years ago.
In fact, because the maximum error is 1.2 million years, any sample with an apparent age of significantly more than 1.2 MYA could not possibly have been formed during a very recent global flood. For example, the youngest possible actual age for a sample with an apparent age of 5.0 million years would be 5.0 million - 1.2 million years = 3.8 million years. A geological event 3.8 million years ago (after allowing for the maximum possible error) is way, way too old to be associated with a flood that is hypothesized to have occurred during human history.
Best regards,
Chris Falter