Press the green flag to get a demo of all the different functions, and press space to move on. The edit it and play around with different data functions.data:image/png;base64,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data:image/png;base64,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

1 2 3 4 5 10 15 20 30 40 50 100 200 300 400 500 1000 10000 100000falsemin

i1i1

Easy way of adding a series of numbers between 0-9 inclusive. No real point, except for testing graphs.

25500

de:für _ = _ bis _ _ ca:per _ = _ fins _ _ es:para _ = _ hasta _ _ fr:pour _ allant de _ à _ _ 110i

Moving graph. Displayes a function. Inputs: (initial data list input) (graph max input) (function input) (iteration output) (last of data output - used to influence the next value) (extra command)

0.5

i_21

LABEL will stamp text on the stage at the given font size. The direction of the text is the direction the sprite is facing, and color will match the pen color.

de:drucke _ in Größe _ ca:etiqueta _ de mida _ es:etiqueta _ de tamaño _ fr:étiquette _ d'une taille de _ Hello!12

i1i10100i1000

0i1902090

de:wenn _ dann _ sonst _ ca:si _ llavors _ si no _ es:si _ entonces _ sino _ fr:si _ alors _ sinon _

d_i190

DESCRIPTION OF TRAPEZOID WAVES =============================== Anything that is <(i mod x) < [x-1]> will be a trapezoid wave, with a wider width for each x increase. Trapezoid wave: <(i mod x) < (y)> The width of the top will increase with y. If y > x, the top will have infinite length. (4 points on top). If x > y > x/2, the top will have variable length. The length between bottom points will be 0. (3 points on top). If x/2 > y > 1, the top will have variable length. The length between bottom points will be > 0. (2 points on top). If y = 1, the top will have length 0. (1 point on top). If y <= 0, the top will not exist. (0 points on top).

Easy still mathematical graph maker. Inputs: (min value) (max value) (maths function) (graph max)

1360sqrt abs neg sin cos tan asin acos atan log e^ 10^ 2^

false

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