L.B.J. once said: “There are no problems we cannot solve together, and very few we can solve by ourselves.”
I've used Maple since the mid 90's when I found a Maple book with a working floppy disk containing V2, Student version in the UWaterloo Library. There was a version of Maple which stated that "you harnessed the power of ten thousand mathematicians" to which the initial quote applies.
The Certicom Challenge is still extant with prizes but the RSA Challenge has since been deprecated. General integer factorization seems to exist within a complexity class that is neither P nor NP. The following two values are associated with RSA-230 and RSA-232 and can be used to factor each of them simply and swiftly within an algebraic context:
4492372899485266683229032112393311539091890452003150017722229708882931615085372733373343061967162688807713966063216561545461119244883848142568154156987418243095913219694108294875951005535802313105656690937568115044857082104972025
252470349467980886727391223577367145704558455488893488785280129051457755334632136343591527439288590916228345021238946062776419447984711784388150390053253805338284074179548687684017542311453314919778156125323310987123004623216624367
These two values are very specific examples of a general solution structure and I have not yet seen anything written on this topic that I can recognize. If someone knows how to use these two values appropriately then please provide the solution context, otherwise, I shall revisit this post in the near future and provide the required equations.
This is my second post on this topic as I was notified that my initial post was deleted by a moderator. Hopefully this post passes through the gauntlet.