A few suggestions/bug reports regarding the new version of Axe:

• The nibble reading and writing commands have opposite endianness again. I would suggest changing p_NibSto to be big-endian like the reading commands currently are, since a lot of people complained about the nibble commands being little-endian. Which makes sense, because big-endian style is a lot better for things like reading from nibble tilemaps. Big-endian nibble order better corresponds with how hex data is added and displayed.

..Seconded. Please. Thank you.

Try this

{I*6+J+GDB1}->A


Or like a scrolling space shooter where the character jumps on platforms instead of being a flying ship?

*cough Space Dash cough
...
Haha, anyway, sounds cool Ashbad, good luck

This is definitely the best game on my calc , Good job  !

Why, thank you

however, I found 3 bugs:
 - When you enter the dark cave in the pass, Sometimes when you enter a fight, the calc freeses. I had to pull a battery to recover.

This is the door that you found in the middle of the field, right? In the demo, that area is not yet coded, so walking around in there would cause bugs as you discovered.

- When I was walking around in the town you start in, The game crashed, and random crap apeared on the homescreen, and the cursor kept moving down (I had the same bug once in one of my axe games, so maybe it's a bug in axe itself). Pressing [clear] solved it too.

That happened to me once I think. So far I can't track down the cause...

I'm so in Too bad the theme is platformer/puzzle though, b/c I was contemplating making a tower-defense game. Oh well, I'll think of something else

Woah, that looks really nice/useful. Feature-wise, can't think of anything right now, seems like you have most of it covered between the two lists

I'll assume that you've already been through the fundamental thm of calc, ie integral=antiderivative (more or less)

So basically, integrals are bitchy things to evaluate, and you have to try and figure out which method might be best for each problem (not like derivatives at all)...Some basic guidelines/methods (u and v are letters I will use to notate functions in terms of x)

-Power rule: you should know this one already, integral(x^n)dx=x^(n-1)/(n-1)
-property of addition: ie integral(a+b)dx=integral(a)dx+integral(b)dx
-factoring out constants: integral(a*u)dx=a(integral(u)dx)
-natural logs: integral(1/x)dx=lnx
-partial fraction decomposition: this is back from algebra, but you can use it to break large rational functions into natural log pieces
-u substitution. Let u= something and then solve for du and substitute appropriately.
For example, integral(x/(x^2+1))dx Let u=x^2+1 and du (the deriv. of u)=2x. Then, we can rewrite as integral(1/2u)du and solve from there (it becomes ln(u)/2, now substitute back in to get ln(x^2+1)/2)
-Product rule: simply, the integral of the product of two functions u and dv can be rewritten as uv-integral(vdu) (where dv is the derivative of v, etc)