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Calculadoras_DDA / convert.py

gui-sparim

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	import gradio as gr
	import numpy as np

	def execute(lat, long):
	def TM_Y():
	return (5000000) + (0.999995) * ( ((6378137)(((1-(((2(1/298.257222101)) - ((1/298.257222101)*2))/4)-((3((2(1/298.257222101)) - ((1/298.257222101)2))2)/64)-((5((2(1/298.257222101)) - ((1/298.257222101)2))3)/256))(np.radians(lat))) - (((3/8)(((2(1/298.257222101)) - ((1/298.257222101)*2))+((((2(1/298.257222101)) - ((1/298.257222101)2))2)/4)+((15((2(1/298.257222101)) - ((1/298.257222101)2))3)/128)))np.sin(2(np.radians(lat)))) + (((15/256)((2(1/298.257222101) - (1/298.257222101)2)2 + ((3(2(1/298.257222101) - (1/298.257222101)2)3)/4)))np.sin(4(np.radians(lat)))) - ((35((2(1/298.257222101) - (1/298.257222101)2))3 / 3072)np.sin(6(np.radians(lat)))))) -
	(0) +
	(((np.radians(long)-(-0.890117918517108))*2 / 2)(6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)2)(np.sin(np.radians(lat)))*2)))np.sin(np.radians(lat))*np.cos(np.radians(lat))) +
	(((np.radians(long)-(-0.890117918517108))*4 / 24) (6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)2)(np.sin(np.radians(lat)))*2))) np.sin(np.radians(lat)) * (np.cos(np.radians(lat)))*3 (4((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2))))*2 + ((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2)))) - (np.tan(np.radians(lat)))**2)) +
	(((np.radians(long)-(-0.890117918517108))*6 / 720) (6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)2)(np.sin(np.radians(lat)))*2))) np.sin(np.radians(lat)) * (np.cos(np.radians(lat)))*5 ((8((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2))))*4 (11-24(np.tan(np.radians(lat)))2)) - (28((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2))))*3 (1-6(np.tan(np.radians(lat)))2)) + (((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2))))*2 (1-32(np.tan(np.radians(lat)))2)) - (((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2)))) * (2(np.tan(np.radians(lat)))2)) + (np.tan(np.radians(lat)))*4)) +
	(((np.radians(long)-(-0.890117918517108))*8 / 40320) (6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)2)(np.sin(np.radians(lat)))*2))) np.sin(np.radians(lat)) * (np.cos(np.radians(lat)))*7 (1385 - 3111(np.tan(np.radians(lat)))2 + 543(np.tan(np.radians(lat)))4 - (np.tan(np.radians(lat)))6)))


	def TM_X():
	return 300000 + 0.999995 * (6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)2)(np.sin(np.radians(lat)))*2))) (np.radians(long)-(np.radians(-51.))) * np.cos(np.radians(lat)) * (1 + (((np.radians(long)-(np.radians(-51.)))*2 / 6) (np.cos(np.radians(lat)))*2 (((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2)))) - (np.tan(np.radians(lat)))2)) + (((np.radians(long)-(np.radians(-51.)))4 / 120) * (np.cos(np.radians(lat)))*4 (4((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2))))*3 (1 - 6(np.tan(np.radians(lat)))2) + ((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2))))*2 (1+8(np.tan(np.radians(lat)))2) - ((6378137/(np.sqrt(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))*2)))/(((6378137(1-(2(1/298.257222101) - (1/298.257222101)2)))/(1-(2(1/298.257222101) - (1/298.257222101)*2)(np.sin(np.radians(lat)))2)(3/2))))2(np.tan(np.radians(lat)))2 + (np.tan(np.radians(lat)))4)) + (((np.radians(long)-(np.radians(-51.)))*6 / 5040) (np.cos(np.radians(lat)))*6 (61 - 479(np.tan(np.radians(lat)))2 + 179(np.tan(np.radians(lat)))4 - (np.tan(np.radians(lat)))6)))

	return TM_X(), TM_Y()

	def load_inputs():
	lat = gr.inputs.Number(default = -30.027300489258348, label='Latitude (WGS84)')
	long = gr.inputs.Number(default = -51.22889665713565, label='Longitude (WGS84)')
	return [lat, long]

	output_label = "Coordenadas Convertidas"
	title = 'Conversor de Coordenadas'
	description = 'WGS84 para TM-POA'