qnbhd

import abc
import math
import random
from abc import ABCMeta
from typing import Type

import pandas

def int_float_mapping(n: int, x_min: float, x_max: float, max_value: int) -> float:
    return x_min + n * (x_max - x_min) / max_value

qnbhd

# author: qnbhd

def strlen(__s):
    from unittest.mock import patch
    import optparse
    from io import StringIO
    import sys
    import os
    import contextlib

qnbhd

func __InBoxMathFunc(w Executor, curNode Node, argCount, line int, functor func(x float64) float64) {

	opNode, _ := w.Stack.Pop()

	var target float64
	switch op := opNode.(type) {
	case *IntNumber:
		target = float64(op.Value)
	case *FloatNumber:
		target = op.Value

qnbhd

// math package

declare sin(x float) -> float {
    return __builtin__sin(x)
}

declare cos(x float) -> float {
    return __builtin__cos(x)
}

qnbhd

require @builtins.math

declare sin2x(x float) -> float {
    return sin(2*x)
}

println(sin2x(0.5))

qnbhd

var x := 6
var y := 6.89

// if-else and logical expressions

if (x > 3) && (y > 6) {
    println("true")
} else {
    println("false")
}

qnbhd

declare pow(a, n) {
    var result := 1
    for it in [0; n) {
        result = result * a
    }
    return result
}

var u := pow(10, 5)

qnbhd

Keybase proof

I hereby claim:

• I am qnbhd on github.
• I am qnbhd (https://keybase.io/qnbhd) on keybase.
• I have a public key ASA43BDNrbD0QphwAcxyP40LkZkyc6jNgY73sOFTpjmxmwo

To claim this, I am signing this object: