Sorry about the wait. That's definitely the right answer. No mechanism existed that
prevented the unlikely event of a 100 entering the pool of numbers. For the rest of our viewers, let's discuss why that is.
It's true that the range of numbers was strictly limited to 1 unit. This meant that no matter what, if we took the original set and introduced 100 to that set of 50-51, we would discard it.
But with each passing generation, we altered the status of the data set.
In generation 2, the members of the set that are eliminated
no longer affect the set's constraints.
This leads to conclusion 1:
No matter what you may claim, the genomic compatibility members of a population share is entirely judged by
present conditions. Not past, not future. Still small, no matter what your personal opinion on the matter might be, a bunny (though it's more accurate to call it a lagomorph) that existed some 40 million years ago, even if it shares phenotypic similarities to a modern bunny for the sake of this discussion,
exerts no influence on what that modern bunny can breed with. The constraints on the bunny's reproductive capabilities are always determined by its immediate, present population.
In an instant, we have effectively demolished any flimsy idea in your head that there is some kind of "template" that restricts how animals can breed based on
past members of a population.
When the data set is changed by the passage of time, the range also changes. Due to the characteristics of numbers on a number line, the major factor of change is that whenever the least or greatest numbers die, that immediately alters the minimum and maximum possible values. If the lowest number, 50, were to be discarded, and the next lowest number was 50.3, that would mean the maximum would be raised to 51.3. In spite of all numbers in the data set
still maintaining a high level of homogeneity (in this example due to having a very small and tight range on an otherwise infinite number line), it was still possible for new members of a population to exist
that can fit into a data set of all current members, but would not be able to coexist with the numbers that have been discarded. Present supersedes past.
It's about time we discuss why populations of organisms maintain homogeneity; because this is an effective survival strategy for most species (especially social species like humans). This is because intermingling of genomic variety consequentially leads to alterations to the genome on a molecular level. If a member of a species does not have genetic compatibility with the population it is born into, it
cannot reproduce, and so dies; with it die its unique genetic makeup, meaning it can no longer affect the future generation. This is something you will accept as incontrovertibly true simply because it doesn't affect your creationist leanings. You will intuitively believe this negates evolutionary theory because new organisms cannot come into being if they are radically different.
But evolutionary theory already explains this; gradual change, continued homogeneity with the population, in a concept that is remarkably well-documented called genetic drift, in which an entire population's "range" shifts along a variety of variables. As this change happens on a gradual scale, the population maintains reproductive capability with the entire set. As members of the population die off, their unique genetic makeup that previously would prevent outliers from passing on their genes in the population cease to function.
The reproduction of all sexual life is not purely a "lock-and-key" format that creationists would insist is necessary. It is much more accurate to biology to adopt a "genetic range" view, wherein members of the population can have a high degree of genetic diversity and still are able to reproduce, because their working components still match up well enough to perform the act of fertilization and meiosis. This is why humans who were geographically isolated from each other for thousands of years can still breed with genetically distinct humans; we are close enough within the range to still tolerate reproductive success of the breeding pair. It also explains why we cannot breed with other species; their genetic "range" is far and away separate from what range we have. I've run into countless creationists that have absolutely no idea what any of this means, so it's obvious that biology education is sorely lacking in these debates.
After this initial barrier, the only remaining constraint on what organisms are allowed to develop and pass on their unique genes is
the environment. But we'll get to that. What's important is that I have gone to great lengths to dispel any ignorance about how and why populations maintain homogeneity. I also pointed out that drift is unconstrained by
past members. Which is plainly obvious, but unintuitive to those who think the universe is just a measly 6,000 years old, and all humans that have ever lived have some kind of god-programmed genetic template that we're not allowed to alter on any level. Simplistic, unrealistic, and pitiful that folks with this view attempt to dictate to us how they
think biology works without any understanding of it.
Now then, let's continue the test.
Test #2
We'll be borrowing our number line and data set from the last test. While the answer to the previous question was that a "100" can, theoretically, enter the data set successfully (due to population's genetic drift), there is almost no possibility of that ever occurring under the current set of rules.
Now I'll impose a new rule, and we'll start the "experiment" over, from the 50-51 range of 1,000 individual number values:
During the process of removing 10 members of the population from the data set, at least 70% of those numbers removed must be numbers below the mean value of the set.
The question for this test is simple:
Given this new constraint, what should we expect the population of numbers to do, if we could describe a behavior for it?
A. The maximum and minimum values for the population will, with high probability, gradually decrease.
B. The maximum and minimum values for the population will, with high probability, gradually increase.
C. The maximum and minimum values for the population will, with high probability, stay the same.
D. None of these.