Modular arithmetic

Modular arithmetic is a form of arithmetic (a calculation technique involving the concepts of addition and multiplication) which is done on numbers with a defined...

Rosetta Code
Also #OwlLisp does not follow SRFI-1 or anything like it in argument lists. I had to keep the compiler's source code handy to look up, for instance, how to call "lunfold".

Some things I’m used to having work in #Scheme did not work, it seems in part due to implementation limitations. But also because some things I expected to be procedures were NOT procedures.

In other cases, it was that most Schemes did a thing by assigning a value to a variable, whereas #OwlLisp was doing it a different way (without syntactic sugar available to make the expected way work).

I added #OwlLisp to the repertoire of my answers to the #ContinuedFractions arithmetic draft-task on #RosettaCode:

Continued fraction/Arithmetic/G(matrix ng, continued fraction n1, continued fraction n2) - Rosetta Code https://rosettacode.org/wiki/Continued_fraction/Arithmetic/G(matrix_ng,_continued_fraction_n1,_continued_fraction_n2)#Owl_Lisp

#scheme #lisp #FunctionalProgramming

I have added a #RosettaCode language page for #OwlLisp --

Category:Owl Lisp - Rosetta Code https://rosettacode.org/wiki/Category:Owl_Lisp

I suspect there are some Owl Lisp programs already on Rosetta Code, but classified under "Ol", which is Otus Lisp, a different language. I suppose it mightn’t be a bad idea to find these and move them. If anyone hath the gumption.

Category:Owl Lisp

From the website: Owl Lisp is a simple programming language. The main motivation for writing it was to get a portable system for writing standalone programs in a...

Rosetta Code

And my first ever program in #OwlLisp --

https://rosettacode.org/wiki/Modular_inverse#Owl_Lisp

Using a PURELY functional Scheme requires at least a small change in thinking. (Also it seems not to have unary minus sign.)

Modular inverse

From Wikipedia: In modular arithmetic, the modular multiplicative inverse of an integer a modulo m is an integer x such that...

Rosetta Code