import numpy, scipy.spatial
import matplotlib.pyplot as plt
import matplotlib
from matplotlib.colors import LinearSegmentedColormap

year_T = {
    # https://data.giss.nasa.gov/gistemp/tabledata_v4/GLB.Ts+dSST.txt
    # GLOBAL Land-Ocean Temperature Index in 0.01 degrees Celsius   base period: 1951-1980
    # sources:  GHCN-v4 1880-07/2021 + SST: ERSST v5 1880-07/2021
    # using elimination of outliers and homogeneity adjustment
    # Divide by 100 to get changes in degrees Celsius (deg-C).
    # Year  J-D (annual mean Temperature Jan to Dec)
    1880: -18, 1881: -10, 1882: -12, 1883: -18, 1884: -29,
    1885: -34, 1886: -32, 1887: -37, 1888: -18, 1889: -11,
    1890: -36, 1891: -23, 1892: -28, 1893: -32, 1894: -31,
    1895: -23, 1896: -12, 1897: -12, 1898: -28, 1899: -18,
    1900:  -9, 1901: -16, 1902: -29, 1903: -38, 1904: -48,
    1905: -27, 1906: -22, 1907: -39, 1908: -43, 1909: -49,
    1910: -44, 1911: -44, 1912: -37, 1913: -35, 1914: -16,
    1915: -15, 1916: -37, 1917: -46, 1918: -30, 1919: -28,
    1920: -28, 1921: -19, 1922: -29, 1923: -27, 1924: -27,
    1925: -22, 1926: -11, 1927: -22, 1928: -20, 1929: -36,
    1930: -16, 1931: -10, 1932: -16, 1933: -28, 1934: -12,
    1935: -20, 1936: -15, 1937:  -3, 1938:   0, 1939:  -2,
    1940:  12, 1941:  18, 1942:   6, 1943:   9, 1944:  20,
    1945:   9, 1946:  -7, 1947:  -3, 1948: -11, 1949: -11,
    1950: -17, 1951:  -7, 1952:   1, 1953:   8, 1954: -13,
    1955: -14, 1956: -19, 1957:   5, 1958:   6, 1959:   3,
    1960: -3,  1961:   6, 1962:   3, 1963:   5, 1964: -20,
    1965: -11, 1966:  -6, 1967:  -2, 1968:  -8, 1969:   5,
    1970:   3, 1971:  -8, 1972:   1, 1973:  16, 1974:  -7,
    1975:  -1, 1976: -10, 1977:  18, 1978:   7, 1979:  16,
    1980:  26, 1981:  32, 1982:  14, 1983:  31, 1984:  16,
    1985:  12, 1986:  18, 1987:  32, 1988:  39, 1989:  27,
    1990:  45, 1991:  40, 1992:  22, 1993:  23, 1994:  31,
    1995:  44, 1996:  33, 1997:  47, 1998:  61, 1999:  38,
    2000:  39, 2001:  53, 2002:  63, 2003:  62, 2004:  53,
    2005:  68, 2006:  64, 2007:  66, 2008:  54, 2009:  66,
    2010:  73, 2011:  61, 2012:  65, 2013:  68, 2014:  75,
    2015:  90, 2016: 101, 2017:  92, 2018:  85, 2019:  98,
    2020: 101, 2021:  85, 2022:  89, 2023: 117, 2024: 128,
    2025: 119
    }

year_Temperature, Temperature = (numpy.array(list(x()), dtype='d') for x in (year_T.keys, year_T.values))
Temperature = Temperature / 100

year1 = 1880

# Keeling curve, monthly data, taken at Mauna Loa, Observatory, Hawaii
#
# C. D. Keeling, et al., Exchanges of atmospheric CO2 and 13CO2 with
# the terrestrial biosphere and oceans from 1978 to 2000.
# I. Global aspects, SIO Reference Series, No. 01-06,
# Scripps Institution of Oceanography, San Diego, 88 pages, 2001.
#
# https://scrippsco2.ucsd.edu/data/atmospheric_co2/mlo.html
# data from https://scrippsco2.ucsd.edu/assets/data/atmospheric/stations/in_situ_co2/monthly/monthly_in_situ_co2_mlo.csv

with open("monthly_in_situ_co2_mlo.csv", 'r') as f:
    t, ppm_Keeling = [], []
    for line in f:
        if not line.startswith('"') and not line.startswith(' '):
            data = line.split(',')
            val = float(data[8])
            if val > 0:
                t.append(float(data[3]))
                ppm_Keeling.append(val)
    year_Keeling, ppm_Keeling = map(numpy.array, (t, ppm_Keeling))

# CO2 concentration from ice core measurements
#
# Rubino et al. 2013, https://agupubs.onlinelibrary.wiley.com/doi/full/10.1002/jgrd.50668
# Colum 1: effective age [AD] for CO2
# Colum 2: CO2 corrected for blank and gravity [ppm]
#
CO2_ice_core = [
    [1993.0, 354.31], [1993.0, 353.58], [1991.0, 352.5], [1991.0, 352.33], [1991.0, 351.83],
    [1990.0, 351.14], [1990.0, 350.72], [1990.0, 350.57], [1989.0, 349.53], [1989.0, 349.02],
    [1988.0, 347.6], [1987.0, 345.44], [1987.0, 345.14], [1987.0, 344.97], [1987.0, 344.51],
    [1987.0, 344.25], [1986.0, 344.28], [1986.0, 343.66], [1986.0, 343.64], [1986.0, 342.88],
    [1986.0, 342.8], [1985.0, 342.53], [1985.0, 341.57], [1983.0, 339.52], [1983.0, 339.41],
    [1979.0, 335.23], [1979.0, 334.47], [1976.0, 332.37], [1996.0, 359.62], [1996.0, 359.67],
    [1996.0, 359.65], [1994.0, 357.35], [1994.0, 356.96], [1994.0, 357.02], [1994.0, 357.09],
    [1992.0, 353.86], [1992.0, 353.66], [1992.0, 353.65], [1992.0, 353.73], [1989.0, 350.05],
    [1989.0, 349.8], [1989.0, 349.78], [1989.0, 349.58], [1983.0, 341.58], [1983.0, 341.16],
    [1983.0, 341.42], [1983.0, 341.15], [1971.0, 324.9], [1971.0, 324.88], [1971.0, 325.04],
    [1971.0, 324.8], [1957.0, 316.44], [1957.0, 316.29], [1957.0, 316.33], [1957.0, 316.24],
    [1938.0, 312.5], [1938.0, 312.58], [1938.0, 312.23], [1938.0, 312.31], [1938.0, 312.07],
    [1938.0, 312.28], [1998.0, 361.78], [2001.0, 368.0], [2001.0, 368.04], [1929.0, 305.84],
    [1929.0, 305.23], [1929.0, 305.39], [1929.0, 305.37], [1929.0, 305.16], [1929.0, 305.3],
    [1962.0, 316.59], [1972.0, 330.35], [1977.0, 335.55], [1977.0, 332.37], [1956.0, 314.46],
    [1956.0, 315.54], [1956.0, 316.04], [1969.0, 323.87], [1969.0, 324.09], [1969.0, 320.38],
    [1974.0, 331.55], [1950.0, 312.0], [1967.0, 320.49], [1972.0, 328.42], [1965.0, 319.2],
    [1965.0, 319.89], [1971.0, 326.31], [1971.0, 326.65], [1970.0, 324.56], [1964.0, 319.12],
    [1969.0, 325.54], [1963.0, 319.07], [1969.0, 325.08], [1963.0, 319.78], [1963.0, 317.45],
    [1940.0, 309.8], [1963.0, 317.45], [1962.0, 319.14], [1962.0, 317.52], [1938.0, 308.48],
    [1967.0, 322.17], [1960.0, 313.09], [1966.0, 320.98], [1959.0, 316.33], [1958.0, 316.1],
    [1958.0, 314.57], [1957.0, 315.27], [1929.0, 305.78], [1957.0, 314.24], [1957.0, 314.64],
    [1928.0, 305.67], [1955.0, 314.83], [1955.0, 314.6], [1961.0, 318.21], [1954.0, 313.17],
    [1954.0, 312.8], [1954.0, 312.75], [1954.0, 311.69], [1959.0, 311.98], [1952.0, 312.18],
    [1950.0, 313.66], [1949.0, 309.69], [1948.0, 311.57], [1947.0, 313.21], [1947.0, 312.52],
    [1906.0, 299.63], [1946.0, 312.56], [1945.0, 311.28], [1945.0, 310.22], [1902.0, 297.14],
    [1944.0, 312.36], [1942.0, 311.62], [1942.0, 312.14], [1942.0, 312.74], [1942.0, 312.05],
    [1941.0, 307.74], [1941.0, 311.8], [1947.0, 310.36], [1946.0, 311.97], [1945.0, 311.81],
    [1939.0, 311.04], [1939.0, 311.39], [1939.0, 312.36], [1939.0, 308.55], [1945.0, 310.44],
    [1893.0, 295.32], [1938.0, 310.66], [1938.0, 312.38], [1937.0, 307.06], [1937.0, 307.76],
    [1936.0, 309.52], [1936.0, 309.17], [1942.0, 311.9], [1942.0, 313.78], [1936.0, 307.26],
    [1935.0, 306.32], [1934.0, 306.76], [1934.0, 306.63], [1934.0, 307.84], [1884.0, 289.23],
    [1940.0, 310.95], [1933.0, 305.94], [1933.0, 308.28], [1932.0, 308.26], [1938.0, 311.94],
    [1931.0, 305.72], [1931.0, 305.76], [1929.0, 305.71], [1928.0, 307.62], [1928.0, 308.42],
    [1934.0, 309.63], [1868.0, 287.99], [1925.0, 305.32], [1925.0, 304.62], [1923.0, 306.13],
    [1923.0, 307.7], [1923.0, 303.14], [1923.0, 307.82], [1923.0, 303.18], [1920.0, 301.88],
    [1925.0, 304.72], [1919.0, 304.61], [1918.0, 303.44], [1918.0, 303.67], [1918.0, 304.06],
    [1918.0, 304.24], [1851.0, 288.79], [1916.0, 301.92], [1914.0, 301.07], [1914.0, 300.33],
    [1847.0, 286.84], [1913.0, 301.3], [1911.0, 299.26], [1911.0, 297.73], [1911.0, 298.11],
    [1910.0, 297.87], [1837.0, 284.15], [1909.0, 301.5], [1833.0, 283.82], [1906.0, 297.33],
    [1905.0, 299.02], [1904.0, 295.99], [1827.0, 285.91], [1825.0, 281.36], [1902.0, 295.26],
    [1902.0, 294.44], [1900.0, 294.22], [1899.0, 297.05], [1899.0, 295.28], [1814.0, 284.43],
    [1894.0, 293.81], [1894.0, 293.17], [1893.0, 294.86], [1892.0, 295.17], [1890.0, 290.92],
    [1889.0, 292.38], [1889.0, 292.3], [1799.0, 281.23], [1799.0, 284.37], [1887.0, 294.34],
    [1796.0, 280.4], [1796.0, 282.3], [1886.0, 288.12], [1794.0, 281.62], [1884.0, 289.76],
    [1883.0, 292.46], [1880.0, 287.77], [1780.0, 273.07], [1877.0, 289.33], [1779.0, 280.24],
    [1874.0, 291.56], [1873.0, 286.66], [1773.0, 277.86], [1870.0, 286.33], [1870.0, 287.99],
    [1868.0, 289.83], [1868.0, 289.24], [1764.0, 276.4], [1867.0, 284.71], [1867.0, 285.4],
    [1763.0, 277.16], [1864.0, 286.65], [1863.0, 285.35], [1752.0, 276.46], [1752.0, 278.0],
    [1862.0, 287.17], [1749.0, 277.6], [1859.0, 286.63], [1857.0, 283.16], [1741.0, 276.81],
    [1855.0, 285.57], [1854.0, 288.05], [1734.0, 278.31], [1851.0, 285.47], [1850.0, 284.0],
    [1723.0, 277.01], [1723.0, 278.27], [1846.0, 282.79], [1846.0, 284.45], [1845.0, 283.18],
    [1844.0, 283.53]]

year_ice, ppm_ice = numpy.array(CO2_ice_core).T

# Calculate temperature trend
# nPoly = 4
# phi = numpy.array([year_Temperature**i for i in range(nPoly)])
# A = phi @ phi.T
# b = phi @ Temperature
# c = numpy.linalg.solve(A, b)
# yPoly = c @ phi

tRef0, tRef1 = 1880, 1920
TMargin = 0.18
CO2Min, CO2Max = 285, 500
TemperaturReference = numpy.mean(Temperature[(year_Temperature >= tRef0) & (year_Temperature < tRef1)])
TemperatureShifted = Temperature - TemperaturReference
numpy.mean(TemperatureShifted[year_Temperature<1920])


# Ice core data smoothing from scattered data
#
# Covariance model according to Reference:
# C. E. Rasmussen & C. K. I. Williams, Gaussian Processes for Machine Learning, the MIT Press,
# 2006, <span lang="de" dir="ltr" >[[:de:Internationale Standardbuchnummer|<span lang="en" dir="ltr">ISBN</span>]]</span>&nbsp;[[Special:BookSources/026218253X|026218253X]], 2006 Massachusetts Institute of Technology. www.GaussianProcess.org/gpml
# Section 5.4.3 Examples and Discussion
#
# Here we ignore k2, since the ice core data have
# no seasonal cycle.

def k1(d,p1=66,p2=67): return p1**2*numpy.exp(-d**2/(2*p2**2))
def k2(d,p3=2.4,p4=90,p5=1.3): return p3**2*numpy.exp(-d**2/(2*p4**2) - 2*numpy.sin(numpy.pi*d)**2/p5**2)
def k3(d,p6=0.66,p7=1.2,p8=0.78): return p6*(1+d**2/(2*p8*p7**2))**(-p8)
def k4(d,p9=0.18,p10=1.6): return p9**2*numpy.exp(-d**2/(2*p10**2))
def kNoise(p11=0.19): return p11**2
covFunc = lambda d: k1(d) + k3(d) + k4(d)
def covMat(x1, x2, covFunc, noise=0):  # Covariance matrix
    cov = covFunc(scipy.spatial.distance_matrix(numpy.atleast_2d(x1).T, numpy.atleast_2d(x2).T))
    if not noise==0: cov += numpy.diag(numpy.zeros(len(x1)) + noise)
    return cov

x_known = year_ice
y_known = ppm_ice
m = numpy.mean(y_known) # Parameter in Reference 341

nDivideYear = 4
x_unknown = numpy.arange(1880*nDivideYear, year_Keeling[0]*nDivideYear) / nDivideYear

Ckk = covMat(x_known, x_known, covFunc, noise=2) # Noise assumption 2 ppm
Cuu = covMat(x_unknown, x_unknown, covFunc)
CkkInv = numpy.linalg.inv(Ckk)
Cuk = covMat(x_unknown, x_known, covFunc)

covPost = Cuu - numpy.dot(numpy.dot(Cuk,CkkInv),Cuk.T)
y_unknown = numpy.dot(numpy.dot(Cuk,CkkInv),y_known - m) + m

year_reconstructed = x_unknown
ppm_reconstructed = y_unknown

year_Total = numpy.concatenate([year_reconstructed, year_Keeling])
ppm_Total = numpy.concatenate([ppm_reconstructed, ppm_Keeling])

# Plot the figure

class LegendTitle(object):
    def __init__(self, text_props=None, default_fontsize=None):
        self.text_props = text_props or {}
        self.default_fontsize = default_fontsize
        super(LegendTitle, self).__init__()
    def legend_artist(self, legend, orig_handle, fontsize, handlebox):
        x0 = handlebox.xdescent
        y0 = fontsize * 0.6
        title = matplotlib.text.Text(x0, y0, orig_handle, **self.text_props)
        handlebox.add_artist(title)
        return title

fig = plt.figure(figsize=(5.0,3.6))
TMin = numpy.min(TemperatureShifted) - TMargin
plt.title('CO${}_2$-Anstieg und globale Erwärmung')
axTemp = plt.gca()
axTemp.tick_params(axis='y', colors='C3')
axCO2 = plt.gca().twinx()
axCO2.tick_params(axis='y', colors='#0040F0')
polygon = axTemp.fill_between(list(year_Temperature) + [year_Total[-1]],
        TMin, list(TemperatureShifted)+[TemperatureShifted[-1]], color='none')
p1, = axTemp.plot(year_Temperature, TemperatureShifted, 'C3-', linewidth=1,
        markersize=3, label=f"relativ zum Mittelwert von {tRef0}-"f"{tRef1}")
axCO2.fill_between(year_Total, CO2Min, ppm_Total, color='#60B0FF', alpha=0.6)
p2, = axCO2.plot(year_Keeling, ppm_Keeling, '-', color='#0020F0', linewidth=0.8,
        label='aus Luftmessungen (Hawaii)')
p3, = axCO2.plot(year_reconstructed, ppm_reconstructed, '-', color='#00C0F0',
        linewidth=1.4, label='aus Eisbohrkernen (Südpol)')
cm = LinearSegmentedColormap.from_list("Custom", [(1, 0.96, 0.96),
        (1, 0.68, 0.68)], N=256//4)
verts = numpy.vstack([p.vertices for p in polygon.get_paths()])
gradient = axTemp.imshow(numpy.linspace(0, 1, 256//4)[None,:],
        cmap=cm, aspect='auto', extent=[verts[:, 0].min(), verts[:, 0].max(),
        verts[:, 1].min(), verts[:, 1].max()])
gradient.set_clip_path(polygon.get_paths()[0], transform=axTemp.transData)
axTemp.set_xlabel('Zeit (Jahr)')
axTemp.set_ylabel('Relative Temperatur (°C)', color='C3')
axCO2.set_ylabel('CO${}_2$-Konzentration (ppm)', color='#0040F0')
axTemp.yaxis.set_label_coords(-0.13, 0.53)
axTemp.set_ylim(None,1.56)
axTemp.set_ylim(TMin,None)
axCO2.set_ylim(CO2Min,CO2Max)
plt.xlim(list(year_T.keys())[0], list(year_T.keys())[-1])

labels = [i.get_label() if i else i for i in ['',p1,'',p3,p2]]
font = {'color':"C3", 'weight':'bold'}

# legend = axTemp.legend(['Globale Temperatur:', p1,
#         'CO${}_\\mathregular{2}$-Konzentration:', p3, p2],
#         labels, frameon=False, handler_map={str: LegendTitle(font)})
# legend.legend_handles[2].set_color('#0040F0')

from matplotlib.offsetbox import AnchoredOffsetbox, VPacker, HPacker, TextArea, DrawingArea
from matplotlib.lines import Line2D

# 1. Hilfsfunktion, um eine Kopie der Linie in eine DrawingArea zu packen
# Das verhindert den get_bbox() Fehler und zeichnet das farbige Liniensymbol.
def create_legend_handle(line_artist):
    # Erstellt eine kleine Zeichenfläche (Breite=20, Höhe=10)
    da = DrawingArea(20, 10, 0, 0)
    # Erstellt eine exakte Kopie der Linie für die Legende
    leg_line = Line2D([0, 20], [5, 5],
                      color=line_artist.get_color(),
                      linewidth=line_artist.get_linewidth())
    da.add_artist(leg_line)
    return da

# 2. Textelemente und Formate definieren
title_font = {'color': "C3", 'weight': 'bold', 'size': 10}
co2_font   = {'color': "#0040F0", 'weight': 'bold', 'size': 10}
text_font  = {'size': 10}

# Sektion Globale Temperatur
t_title = TextArea("Globale Temperatur:", textprops=title_font)
t_handle = create_legend_handle(p1)
t_text  = TextArea(p1.get_label(), textprops=text_font)
t_line  = HPacker(children=[t_handle, t_text], align="center", pad=0, sep=8)

# Sektion CO2-Konzentration
c_title = TextArea("CO₂-Konzentration:", textprops=co2_font)

c_handle1 = create_legend_handle(p3)
c_text1  = TextArea(p3.get_label(), textprops=text_font)
c_line1  = HPacker(children=[c_handle1, c_text1], align="center", pad=0, sep=8)

c_handle2 = create_legend_handle(p2)
c_text2  = TextArea(p2.get_label(), textprops=text_font)
c_line2  = HPacker(children=[c_handle2, c_text2], align="center", pad=0, sep=8)

# 3. Vertikal stapeln (mit einer leeren Zeile als Abstandhalter)
box = VPacker(
    children=[t_title, t_line, TextArea(""), c_title, c_line1, c_line2],
    align="left",
    pad=0,
    sep=1
)

# 4. Box im Diagramm verankern
anchored_box = AnchoredOffsetbox(
    loc='upper left',
    child=box,
    pad=0.0,
    frameon=False,
    bbox_to_anchor=(0.01, 0.99),
    bbox_transform=axTemp.transAxes
)

axTemp.add_artist(anchored_box)

plt.tight_layout()
plt.savefig('Globale_erwärmung.svg')