Sure, here take go. With all your deflections I'm sure you won't like this either.The title is purely factual and it comes from the NCAA page on eligibility. Progress towards a degree is their title for maintaining eligibility. To be eligible, you must show "progress towards a degree."
http://www.ncaa.org/about/division-i-academic-eligibility
The text in the link above reads: "Student-athletes at a Division I school must meet specific academic benchmarks, called progress-toward-degree requirements, to continue competing." Again, straight from the people who set the standards. If you can show an NCAA source that says the must enroll in 12 credits, then I will believe you. The NCAA does not benefit from hiding such information; they would want to make it public.
Furthermore, enroll in 12 and pass 6 is an absolute and obvious farce. You can enroll in 12 and pass 6 easily, just don't show up to class for 6 of them, or show up sporadically and turn in half-ass assignments. if you go to the NBA, the following year, no big deal. If you realize you can't, then you go to summer school and earn grades for those 6 classes you didn't complete or failed out of.
Answer this: if you only pass 6 in a semester, and summer school doesn't count, how do you earn the minimum of 18 hours to continue to the next year? My answer is simple: if you plan on leaving at the end of the year, it doesn't matter.
Still, you have forgotten my original point that triggered this rabbit hole of a discussion: Cal's "best for the kids" line is a bunch of B.S. It is all spin to sell his program. He has said repeatedly how he "helped all of those kids" by getting them to the NBA. If that is the goal, then doing the minimum to stay eligible is all that is needed, all the while they get pampered in the coal lodge.
https://www.google.com/url?sa=t&sou...FjAMegQICRAB&usg=AOvVaw1Pl40Gup2lsxsRoDJO1Zda
You may want to read 14.1.8.1 although at this point I think you struggle to admit you're wrong.
https://web3.ncaa.org/lsdbi/search/bylawView?id=23028
I think that concludes this subject.
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