demonstration of k-means clustering. turn on turbo mode to make the project run faster. generally it runs 2x faster in turbo mode. turbo mode eliminates drawing the results of each iteration to allow for faster speeds. in theory this project can be extended to n-dimensional datapoints by changing both the method by which data is displayed and by changing the dimensions of the random point generator.data:image/png;base64,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demonstration of k-means clustering. turn on turbo mode to make the project run faster. generally it runs 2x faster in turbo mode. turbo mode eliminates drawing the results of each iteration to allow for faster speeds. in theory this project can be extended to n-dimensional datapoints by changing both the method by which data is displayed and by changing the dimensions of the random point generator.

20returns the index of the cnetroid that a point should belong to

label a list of points

Reports a sorted version of the list in its first input slot, using the comparison function in the second input slot. For a list of numbers, using < as the comparison function will sort from low to high; using > will sort from high to low.

ca:ordena _ segons criteri _ pl:$flash sortuj _ za pomocą _ The second input is an "association list," a list of two-item lists. Each of those smaller lists has a "key" as its first item and a "value" as its second. ASSOC reports the first key-value pair in the association list whose key matches the first input.

ca:associació _ _ pl:$flash skojarz _ _ This block carries out the given script for each item of the given list, like the primitive FOR EACH. What's different is that it provides the # variable, which will contain the item number in the list of each item in turn, 1 while processing item 1, and so on.

ca:_ per cada _ de _ _ pl:_ dla każdego _ z _ _

1Takes a (possibly deep) list as input, and reports a human-readable text form of the list (namely, Lisp notation). Will not work on circular lists.

ca:notació textual de _ pl:tekstowa _ ( )SENTENCE is the main constructor for sentences, represented as lists of words. It takes zero or more inputs, each of which can be either a list or a text string. If a list, the input is assumed to be a list of words. If a text string, it is converted to a list of words using SENTENCE→LIST. Then all the lists of words are appended to form a new list of words. If the inputs are lists of lists rather than lists of words, SENTENCE, like APPEND, does only one level of flattening, reporting a list of all the items of all the input lists.

ca:frase _ pl:zdanie _ ZIP takes any number of lists as inputs. The lists should all be the same length. ZIP reports a list of lists in which the first item is a list of all the first items, the second item is a list of all the second items, etc. Viewing the inputs as the rows of a matrix, ZIP reports its transpose.

pl:$flash spakuj _ The identity function: reports its input. It's useful to get things like 3/4 or 5-2i into numeric input slots.

Takes as input a function of N inputs and N lists. The function is called with item 1 of all the lists as its inputs, with item 2 of all the lists as its inputs, and so on. (The lists should all be the same length.)

ca:multi-mapeja _ sobre _ pl:mapuj wielokrotnie _ na _ Takes a sentence in text string form and reports the sentence as a list of its words.

de:Satz $arrowRight Liste _ ca:frase $arrowRight llista _ es:frase $arrowRight lista _ fr:phrase $arrowRight liste _ pt:uma lista com as palavras da frase _ pl:zdanie $arrowRight lista _

1003500

call with True to turn on the entire Scheme numeric tower, including infinite-precision integers, exact rationals, and complex numbers; call with False to restore native JavaScript arithmetic.

pt:altera utilização de aritmética do Scheme para _ ca:sistema numèric d'Scheme _ pl:system liczbowy Scheme _ The factorial function, to make very large numbers, to demo bignums.

Provides Scheme arithmetic functions not in JavaScript

pt:_ de _ ca:Scheme _ de _ pl:liczba _ z _ number? complex? real? rational? integer? exact? inexact? exact inexact finite? infinite? nan? numerator denominator real-part imag-part magnitude angle

comment

test name10truetruetestlengthitsecit/sec

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3true