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02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

Mar 11, 2021

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Page 1: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

02104002−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.03125, p−value = 0.7725alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001413172 7.966932297 14.000000000

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Page 2: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

02104002−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.03504, p−value = 0.7146alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0003277134 2.3739750385 14.0000000000

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Page 3: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

02110004−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.18398, p−value = 0.1273alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003685859 9.056597710 14.000000000

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Page 4: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

02110004−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.026549, p−value = 0.7992alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 7.529836e−04 2.610070e+00 1.400000e+01

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Page 5: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

02111002−7 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.0024752, p−value = 1alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0000000 0.8133687 14.0000000

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Page 6: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

02111002−7 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = 0.077562, p−value = 0.4301alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 3.6e−04 6.1e−02 1.4e+01

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Page 7: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = 0.046095, p−value = 0.669alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003900236 −2.617295742 14.000000000

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Page 8: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.43896, p−value = 0.0004113alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01737323 5.07048798 14.00000000

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Page 9: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.42453, p−value = 0.0003958alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01278775 4.35802841 14.00000000

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Page 10: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.0079893, p−value = 0.9493alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002392758 0.385262400 14.000000000

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Page 11: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.375, p−value = 0.0006824alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009148674 7.273786545 14.000000000

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Page 12: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.56981, p−value = 7.629e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01454078 3.52885437 14.00000000

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Page 13: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.16979, p−value = 0.1139alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001646169 2.095561028 14.000000000

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Page 14: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.22076, p−value = 0.05508alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009586486 1.663736701 14.000000000

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Page 15: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.48939, p−value = 8.464e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01396641 4.76719952 14.00000000

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Page 16: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.35346, p−value = 0.003292alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01183763 6.24957609 14.00000000

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Page 17: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03404001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.10805, p−value = 0.2341alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002660978 2.772588730 14.000000000

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Page 18: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.19343, p−value = 0.02074alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 1.428571e−04 6.000000e−03 1.400000e+01

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Page 19: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.48777, p−value = 8.368e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01690523 4.40140438 14.00000000

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Page 20: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.27135, p−value = 0.01102alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01378321 2.79288149 14.00000000

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Page 21: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.26017, p−value = 0.006788alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.05047119 −0.10536052 14.00000000

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Page 22: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.41534, p−value = 0.0002739alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008392367 6.421622276 14.000000000

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Page 23: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.56601, p−value = 3.934e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01897789 2.79726267 14.00000000

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Page 24: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.36541, p−value = 0.002925alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01878145 0.83290911 14.00000000

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Page 25: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.1498, p−value = 0.1154alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003940741 3.088743687 14.000000000

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Page 26: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.59049, p−value = 4.053e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01762425 5.21355343 14.00000000

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Page 27: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03414001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.24646, p−value = 0.003169alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.009266088 2.737608910 14.000000000

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Page 28: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.29974, p−value = 0.003613alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 1.111111e−04 3.000000e−03 1.400000e+01

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Page 29: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.39359, p−value = 0.002271alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01760891 4.04129553 14.00000000

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Page 30: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.085631, p−value = 0.394alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005151272 2.572612286 14.000000000

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Page 31: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.1134, p−value = 0.2601alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02000775 −0.77870506 14.00000000

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Page 32: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.12878, p−value = 0.2666alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002531767 6.059123039 14.000000000

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Page 33: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.35685, p−value = 0.001592alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008625043 2.219203472 14.000000000

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Page 34: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.24918, p−value = 0.009611alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002857033 2.115050077 14.000000000

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Page 35: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.12536, p−value = 0.225alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009017236 0.262364268 14.000000000

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Page 36: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.28107, p−value = 0.011alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007583369 2.838961601 14.000000000

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Page 37: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03421001−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.29326, p−value = 0.0007139alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01258986 2.69388366 14.00000000

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Page 38: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03802001−3 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.18961, p−value = 0.02096alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 6.666667e−05 7.000000e−03 1.400000e+01

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Page 39: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03802001−3 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.36988, p−value = 0.001052alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01203375 4.15731955 14.00000000

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Page 40: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03802001−3 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.23453, p−value = 0.03301alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01429484 2.89267206 14.00000000

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Page 41: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03802001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.068724, p−value = 0.451alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004890762 −0.235722333 14.000000000

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Page 42: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03802001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.36181, p−value = 0.0009878alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01020524 6.23047352 14.00000000

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03802001−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.59187, p−value = 5.126e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01729622 2.33214378 14.00000000

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03802001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.18662, p−value = 0.04216alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001425328 2.073171854 14.000000000

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03802001−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.26733, p−value = 0.0241alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01577656 0.57877213 14.00000000

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03802001−3 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.37407, p−value = 0.001521alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01521212 3.09557772 14.00000000

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03802001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.066218, p−value = 0.4314alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002775599 2.647592306 14.000000000

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03803001−9 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.37879, p−value = 0.002344alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01409867 4.13906288 14.00000000

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Page 49: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03803001−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.39167, p−value = 0.0004966alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01006997 6.14203739 14.00000000

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03803001−9 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.53719, p−value = 1.955e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01934136 2.44923639 14.00000000

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03803001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.052304, p−value = 0.5714alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 3.392249e−04 2.030776e+00 1.400000e+01

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03803001−9 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.28209, p−value = 0.01609alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02165525 0.23523186 14.00000000

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03803001−9 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.23937, p−value = 0.02723alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009864807 2.114567280 14.000000000

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Page 54: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

03803001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.0046674, p−value = 0.9686alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −4.578673e−05 2.778491e+00 1.400000e+01

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03806001−5 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.21151, p−value = 0.02341alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 5.0e−05 2.0e−03 1.4e+01

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03806001−5 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.42469, p−value = 0.0001522alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0175893 4.4260254 14.0000000

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03806001−5 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.20238, p−value = 0.08041alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01317725 2.70904970 14.00000000

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03806001−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.24138, p−value = 0.02561alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007966859 6.396929741 14.000000000

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03806001−5 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.56085, p−value = 9.06e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02118392 2.63296747 14.00000000

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03806001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.079241, p−value = 0.4128alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 6.080428e−04 2.091246e+00 1.400000e+01

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03806001−5 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.30294, p−value = 0.01962alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01764979 0.78845733 14.00000000

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03806001−5 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.26813, p−value = 0.01499alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01727565 3.19101119 14.00000000

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03806001−5 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.57323, p−value = 8.583e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.025606 5.198497 14.000000

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03806001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.063063, p−value = 0.4118alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002215425 2.889260054 14.000000000

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03815001−4 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.13306, p−value = 0.1763alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 5.882353e−05 4.095000e−03 1.400000e+01

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03815001−4 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.36236, p−value = 0.001094alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01510118 4.72723579 14.00000000

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03815001−4 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.043605, p−value = 0.7265alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002940198 2.444344997 14.000000000

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03815001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.32464, p−value = 0.002727alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009179241 6.664405823 14.000000000

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03815001−4 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.52767, p−value = 2.325e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01582747 3.04123139 14.00000000

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03815001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.19657, p−value = 0.03959alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001228523 2.079441547 14.000000000

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03815001−4 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.21553, p−value = 0.06726alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0106282 0.8329091 14.0000000

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03815001−4 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.31861, p−value = 0.004933alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01381741 3.20518255 14.00000000

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03815001−4 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.50608, p−value = 1.597e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02097675 5.56753254 14.00000000

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03815001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.11803, p−value = 0.1669alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004454625 2.873829365 14.000000000

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03823001−8 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.034118, p−value = 0.7321alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.004 14.000

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03823001−8 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.25794, p−value = 0.02174alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01264715 4.67422962 14.00000000

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03823001−8 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = −0.084986, p−value = 0.4646alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.00085 0.07000 14.00000

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03823001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.32065, p−value = 0.005835alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02575905 6.99393320 14.00000000

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03823001−8 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.32768, p−value = 0.004165alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01839005 3.07841754 14.00000000

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03823001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.066815, p−value = 0.5206alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 8.625189e−04 2.081939e+00 1.400000e+01

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03823001−8 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.34297, p−value = 0.00401alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02899499 1.22729242 14.00000000

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03823001−8 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.39028, p−value = 0.0009418alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.06866388 4.58137608 14.00000000

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03823001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.15584, p−value = 0.1199alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004491374 2.995732307 14.000000000

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03826001−4 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.24171, p−value = 0.02217alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.0001428571 0.0040000000 14.0000000000

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03826001−4 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.20609, p−value = 0.09529alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01123079 5.39816284 14.00000000

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03826001−4 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.060206, p−value = 0.6021alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004821799 6.043075562 14.000000000

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03826001−4 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = −0.28936, p−value = 0.006364alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.005454545 0.120000000 14.000000000

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03826001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.060256, p−value = 0.6223alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004487377 8.008031845 14.000000000

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03826001−4 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.20609, p−value = 0.08241alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01129687 4.22974777 14.00000000

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03826001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.11729, p−value = 0.2596alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001104172 2.091864109 14.000000000

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03826001−4 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.23043, p−value = 0.06351alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02275505 2.06686282 14.00000000

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03826001−4 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.28469, p−value = 0.01008alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02090823 5.85792923 14.00000000

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03826001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.039859, p−value = 0.6029alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0009319782 2.9912118912 14.0000000000

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04301001−8 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = 0.07772, p−value = 0.4116alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005893581 −3.411247730 14.000000000

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04301001−8 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.28385, p−value = 0.01146alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01050309 3.92475104 14.00000000

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04301001−8 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.095278, p−value = 0.404alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005364883 3.048370361 14.000000000

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04301001−8 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.12128, p−value = 0.1296alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02094449 −1.17118299 14.00000000

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04301001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.12751, p−value = 0.1989alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005006863 6.152732849 14.000000000

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04301001−8 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.37847, p−value = 0.00173alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01231771 2.49732065 14.00000000

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04301001−8 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.10716, p−value = 0.1979alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002171481 2.173614740 14.000000000

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04301001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.37974, p−value = 0.0001212alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004188269 2.091864109 14.000000000

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04301001−8 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.1507, p−value = 0.1907alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01158145 0.99325180 14.00000000

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04301001−8 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.26135, p−value = 0.03024alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01727528 3.64816165 14.00000000

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04301001−8 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.1902, p−value = 0.04647alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00868598 4.72295332 14.00000000

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04301001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.24098, p−value = 0.008802alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01321522 2.36554885 14.00000000

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04302001−3 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.20149, p−value = 0.04536alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02232344 −0.77652878 14.00000000

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04302001−3 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.30126, p−value = 0.009704alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008366621 5.362002373 14.000000000

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04302001−3 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.34293, p−value = 0.005051alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0165859 4.5350909 14.0000000

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04302001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.13546, p−value = 0.05409alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01420479 2.97297192 14.00000000

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04302001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.52291, p−value = 3.457e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01292253 7.52563667 14.00000000

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04302001−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.60647, p−value = 1.311e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01686996 3.92437339 14.00000000

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04302001−3 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.072561, p−value = 0.3514alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001610425 2.186051369 14.000000000

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04302001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.31148, p−value = 0.001443alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.006614467 1.568615913 14.000000000

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04302001−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.074565, p−value = 0.5523alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002697726 2.557227373 14.000000000

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04302001−3 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.41639, p−value = 0.001321alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02278334 4.73402929 14.00000000

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04302001−3 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.57844, p−value = 1.55e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01478681 6.90824127 14.00000000

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04302001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.23415, p−value = 0.004903alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01316873 2.36546087 14.00000000

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04302003−K Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.028477, p−value = 0.7863alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005519283 −3.688879490 14.000000000

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04302003−K Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = −0.43343, p−value = 0.0004853alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01279908 5.37859821 14.00000000

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04302003−K Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.28184, p−value = 0.009715alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01460018 2.38296628 14.00000000

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04302003−K Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.1771, p−value = 0.08451alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.04638806 2.26485682 14.00000000

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04302003−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.22371, p−value = 0.006671alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004842351 7.565275192 14.000000000

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04302003−K Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.5724, p−value = 4.649e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02622008 3.86743283 14.00000000

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04302003−K OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.0059347, p−value = 0.9535alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00014904 1.94376469 14.00000000

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04302003−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.1402, p−value = 0.09576alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003598031 1.337629199 14.000000000

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04302003−K Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.74277, p−value = 7.768e−09alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.04173224 2.63188887 14.00000000

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04302003−K Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = −0.29593, p−value = 0.02614alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01295906 4.07405663 14.00000000

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04302003−K Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.26798, p−value = 0.008813alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009003473 7.047517300 14.000000000

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04302003−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.38715, p−value = 0.0005972alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01139991 2.28238249 14.00000000

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04302004−8 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.026105, p−value = 0.7392alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002721173 −0.906340420 14.000000000

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04302004−8 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.19837, p−value = 0.05963alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007318497 5.332670689 14.000000000

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04302004−8 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.18787, p−value = 0.09673alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01133637 4.52387333 14.00000000

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04302004−8 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.24685, p−value = 0.0006511alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02215024 2.37954617 14.00000000

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04302004−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.15987, p−value = 0.07469alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005865063 7.499976158 14.000000000

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04302004−8 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.19635, p−value = 0.05305alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005296416 3.925925970 14.000000000

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04302004−8 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.093224, p−value = 0.3161alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003264558 2.166765451 14.000000000

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04302004−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.28304, p−value = 0.0009314alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006214262 1.763017058 14.000000000

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04302004−8 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.17698, p−value = 0.1578alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009805143 2.484906673 14.000000000

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04302004−8 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.30783, p−value = 0.01123alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01897967 4.78168344 14.00000000

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04302004−8 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.11804, p−value = 0.188alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003643087 6.726941109 14.000000000

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04302004−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.21931, p−value = 0.008335alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01819922 2.03861952 14.00000000

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04302005−6 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.19087, p−value = 0.06152alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02789968 −0.69114918 14.00000000

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04302005−6 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.35012, p−value = 0.003855alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0072823 5.3598938 14.0000000

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04302005−6 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.36091, p−value = 0.002982alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01681646 4.35884762 14.00000000

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04302005−6 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.1809, p−value = 0.04746alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01926433 2.89867067 14.00000000

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04302005−6 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.50656, p−value = 8.941e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01311179 7.56112146 14.00000000

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04302005−6 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.6424, p−value = 1.192e−07alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01898513 3.88218212 14.00000000

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04302005−6 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.071498, p−value = 0.4266alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00179338 2.19277024 14.00000000

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04302005−6 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.25433, p−value = 0.01333alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0085827 1.5216990 14.0000000

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04302005−6 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.025575, p−value = 0.8415alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001205547 2.571772099 14.000000000

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04302005−6 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.37196, p−value = 0.002762alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01782036 4.58023691 14.00000000

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04302005−6 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.52107, p−value = 7.272e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01694641 6.98596573 14.00000000

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04302005−6 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.23232, p−value = 0.004747alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01973576 1.92424870 14.00000000

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04302007−2 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.012266, p−value = 0.8993alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002384482 0.155700266 14.000000000

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04302007−2 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = −0.002994, p−value = 0.9837alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.000049176 5.192956924 14.000000000

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04302007−2 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.013201, p−value = 0.9081alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0009825684 2.2192034721 14.0000000000

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04302007−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.10032, p−value = 0.2733alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01672435 3.68880463 14.00000000

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04302007−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.34055, p−value = 0.003858alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01461421 7.40062046 14.00000000

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04302007−2 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.26048, p−value = 0.0188alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01465872 3.59473372 14.00000000

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04302007−2 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.10695, p−value = 0.181alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002958825 1.987874389 14.000000000

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04302007−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.39698, p−value = 0.0004383alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01575566 1.40474081 14.00000000

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04302007−2 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.3319, p−value = 0.002395alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008656288 2.537340879 14.000000000

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04302007−2 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.0064725, p−value = 0.9663alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 2.686852e−04 4.087656e+00 1.400000e+01

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04302007−2 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.27791, p−value = 0.01776alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01488679 6.88249207 14.00000000

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04302007−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.49023, p−value = 4.768e−07alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01239365 2.39789534 14.00000000

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04302011−0 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = 0.21736, p−value = 0.01684alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004708338 2.708050251 14.000000000

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04302011−0 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.12854, p−value = 0.2095alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001507143 5.688489437 14.000000000

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04302011−0 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.052564, p−value = 0.5304alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0002229479 7.7140970230 14.0000000000

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04302011−0 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.079114, p−value = 0.3242alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.009578228 −2.302585125 14.000000000

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04302011−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.32512, p−value = 0.002018alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005275011 9.032289505 14.000000000

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04302011−0 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = −0.12094, p−value = 0.2036alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002572227 1.458615065 14.000000000

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04302011−0 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.10647, p−value = 0.285alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.006395862 1.040276766 14.000000000

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04302011−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.008658, p−value = 0.9377alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 1.960095 14.000000

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04302011−0 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.33722, p−value = 0.002074alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005782729 7.281039238 14.000000000

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04302011−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.10352, p−value = 0.3086alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002630767 3.778948307 14.000000000

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04303001−9 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.25959, p−value = 0.008883alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02946479 −1.95899534 14.00000000

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04303001−9 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.16026, p−value = 0.1048alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007759809 4.419128418 14.000000000

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04303001−9 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.15147, p−value = 0.2201alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01229171 3.66273737 14.00000000

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04303001−9 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.19332, p−value = 0.005621alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01991075 1.46751642 14.00000000

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04303001−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.13163, p−value = 0.1766alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005869103 6.621405602 14.000000000

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04303001−9 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.27882, p−value = 0.01248alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01253202 2.99633718 14.00000000

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04303001−9 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.10552, p−value = 0.1461alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002399002 2.177021980 14.000000000

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04303001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.17862, p−value = 0.03438alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002128422 2.008884668 14.000000000

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04303001−9 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.074614, p−value = 0.5281alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007471278 1.598329544 14.000000000

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04303001−9 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.33419, p−value = 0.006766alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02358611 4.02511930 14.00000000

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04303001−9 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.094321, p−value = 0.3019alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0050354 5.5817013 14.0000000

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04303001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.2957, p−value = 0.001194alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01645028 2.35517025 14.00000000

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04304002−2 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.31951, p−value = 0.0009942alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009120744 3.657683849 14.000000000

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04304002−2 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.13395, p−value = 0.2358alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01016595 2.03855085 14.00000000

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04304002−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.051077, p−value = 0.5052alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005551666 −0.843970060 14.000000000

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04304002−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.17558, p−value = 0.04223alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004823023 5.702113152 14.000000000

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04304002−2 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.41109, p−value = 3.123e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01080216 2.01002216 14.00000000

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04304002−2 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.086768, p−value = 0.178alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002445954 2.199444294 14.000000000

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04304002−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.3015, p−value = 0.001302alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00319254 2.05860066 14.00000000

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04304002−2 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.13174, p−value = 0.2647alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005964668 0.095310181 14.000000000

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04304002−2 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.28384, p−value = 0.02849alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01381154 2.38608599 14.00000000

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04304002−2 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.30909, p−value = 0.002739alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01561943 4.47049522 14.00000000

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04304002−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.2734, p−value = 0.00217alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01573481 2.44234705 14.00000000

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04306001−5 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.2437, p−value = 0.02145alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02738257 −2.47102118 14.00000000

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04306001−5 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.21465, p−value = 0.03715alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008513568 4.258284092 14.000000000

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04306001−5 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.12594, p−value = 0.3244alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01074678 3.30133462 14.00000000

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04306001−5 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.17572, p−value = 0.02686alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01775351 1.14727640 14.00000000

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04306001−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.12587, p−value = 0.2177alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005572548 6.456769466 14.000000000

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04306001−5 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.36479, p−value = 0.002298alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01445401 2.79953241 14.00000000

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04306001−5 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.24423, p−value = 0.004386alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004598368 2.184926987 14.000000000

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04306001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.2746, p−value = 0.003915alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002393605 2.060513496 14.000000000

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04306001−5 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.11012, p−value = 0.3782alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008656006 1.309953094 14.000000000

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04306001−5 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.27114, p−value = 0.03622alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01820898 3.72568178 14.00000000

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04306001−5 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.14343, p−value = 0.1361alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008442055 5.376740456 14.000000000

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04306001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.32099, p−value = 0.001321alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01226701 2.59525466 14.00000000

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04308001−6 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.23726, p−value = 0.01442alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02433804 −2.52572870 14.00000000

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04308001−6 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.31811, p−value = 0.00533alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01083924 4.31347990 14.00000000

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04308001−6 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.14517, p−value = 0.2533alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009757508 3.270819664 14.000000000

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04308001−6 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.14722, p−value = 0.02213alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01548943 0.99325180 14.00000000

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04308001−6 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.18784, p−value = 0.06463alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007060914 6.439350605 14.000000000

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04308001−6 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.46016, p−value = 0.0002226alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01563314 2.78499222 14.00000000

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04308001−6 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.19725, p−value = 0.01956alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003846264 2.202149153 14.000000000

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04308001−6 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.17908, p−value = 0.0356alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001650155 2.066229343 14.000000000

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04308001−6 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.16835, p−value = 0.1644alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01103488 1.27326214 14.00000000

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04308001−6 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.31818, p−value = 0.01935alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01994356 3.65325236 14.00000000

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04308001−6 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.21792, p−value = 0.02234alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009518232 5.353279114 14.000000000

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04308001−6 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.22582, p−value = 0.01049alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007858146 2.708050251 14.000000000

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04311001−2 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.21955, p−value = 0.06134alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007148501 2.858594418 14.000000000

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04311001−2 Cloruro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Cloruro (28 years and 6 seasons)tau = −0.41695, p−value = 0.0001157alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.1061538 2.5920000 14.0000000

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04311001−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.01657, p−value = 0.8607alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0008772016 −1.3862943649 14.0000000000

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04311001−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.04924, p−value = 0.6393alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001687717 4.867534637 14.000000000

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04311001−2 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.23262, p−value = 0.03858alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00752575 1.00539994 14.00000000

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04311001−2 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.0030234, p−value = 0.976alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 2.222997 14.000000

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04311001−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.18319, p−value = 0.0254alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00235448 2.03470564 14.00000000

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04311001−2 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.20168, p−value = 0.06801alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0116135 0.0000000 14.0000000

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04311001−2 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.24695, p−value = 0.04076alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01060158 1.64538407 14.00000000

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04311001−2 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.42151, p−value = 0.0003867alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02359659 2.92316151 14.00000000

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04311001−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.01927, p−value = 0.8254alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0002176762 2.3025350571 14.0000000000

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04314002−7 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.18993, p−value = 0.1135alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007801103 3.602052689 14.000000000

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04314002−7 Cloruro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Cloruro (28 years and 6 seasons)tau = −0.30536, p−value = 0.01095alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.139 4.600 14.000

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04314002−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.076106, p−value = 0.3989alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01125237 −1.83258152 14.00000000

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04314002−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.089041, p−value = 0.4149alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004171764 5.574051857 14.000000000

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04314002−7 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.28159, p−value = 0.01557alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01155129 1.70474803 14.00000000

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04314002−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.11527, p−value = 0.1718alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002276009 2.197224617 14.000000000

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04314002−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.22693, p−value = 0.02128alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002555334 2.074429035 14.000000000

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04314002−7 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.15775, p−value = 0.2011alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007038807 0.271933079 14.000000000

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04314002−7 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.21807, p−value = 0.0776alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01230762 2.23165584 14.00000000

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04314002−7 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.41807, p−value = 3.564e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02192991 4.00642300 14.00000000

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04314002−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.073971, p−value = 0.3878alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002141493 2.772588730 14.000000000

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04320001−1 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.1021, p−value = 0.3041alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01266432 −3.14655519 14.00000000

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04320001−1 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.28595, p−value = 0.01567alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01067943 4.09476137 14.00000000

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04320001−1 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.2309, p−value = 0.0659alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01612099 2.87683344 14.00000000

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04320001−1 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.10121, p−value = 0.1591alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.009301665 0.512244225 14.000000000

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04320001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.18506, p−value = 0.09898alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00747746 6.20758295 14.00000000

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04320001−1 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.41172, p−value = 0.0006484alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01602607 2.44832516 14.00000000

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04320001−1 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.142, p−value = 0.07016alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002403212 2.216478825 14.000000000

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04320001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.31032, p−value = 0.0007013alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002820708 2.076938391 14.000000000

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04320001−1 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.16115, p−value = 0.206alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01090438 1.02898884 14.00000000

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04320001−1 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.35882, p−value = 0.0044alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02175601 3.31781578 14.00000000

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04320001−1 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.24219, p−value = 0.01792alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01381651 4.99382830 14.00000000

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04320001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.17013, p−value = 0.01988alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005014136 2.721273899 14.000000000

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04323001−8 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.34194, p−value = 0.005703alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.05306923 −4.50986004 14.00000000

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04323001−8 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.36919, p−value = 0.004431alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01459706 4.29449940 14.00000000

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04323001−8 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.21237, p−value = 0.09041alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01126484 3.03501654 14.00000000

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04323001−8 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = −0.40952, p−value = 0.0002913alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.02 0.12 14.00

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04323001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.19697, p−value = 0.0838alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008537846 6.349139214 14.000000000

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04323001−8 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.32899, p−value = 0.01349alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01168935 2.60165167 14.00000000

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04323001−8 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.21814, p−value = 0.005279alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004224452 2.186051369 14.000000000

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04323001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.30044, p−value = 0.001175alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002406359 2.084428310 14.000000000

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04323001−8 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.15997, p−value = 0.2292alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0067933 1.1474024 14.0000000

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04323001−8 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.29861, p−value = 0.02864alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01663084 3.43305087 14.00000000

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04323001−8 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.28871, p−value = 0.01531alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01316738 5.07517385 14.00000000

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04323001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.17424, p−value = 0.01191alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002806507 2.827313662 14.000000000

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04331003−8 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.10171, p−value = 0.3112alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007024034 −4.882243156 14.000000000

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04331003−8 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.40065, p−value = 0.000809alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01753654 4.33139086 14.00000000

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04331003−8 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.16364, p−value = 0.1979alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008983161 3.235575676 14.000000000

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04331003−8 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = −0.25343, p−value = 0.009745alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.006222222 0.110000000 14.000000000

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04331003−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.28542, p−value = 0.007767alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009565213 6.475432873 14.000000000

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04331003−8 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.34354, p−value = 0.004752alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0106935 2.7459238 14.0000000

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04331003−8 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.21206, p−value = 0.02032alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005411053 2.179852247 14.000000000

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04331003−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.30102, p−value = 0.0008608alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002729138 2.104134083 14.000000000

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04331003−8 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.10274, p−value = 0.4218alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003082778 1.185401440 14.000000000

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04331003−8 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.37671, p−value = 0.00245alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0176334 3.6470153 14.0000000

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04331003−8 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.32239, p−value = 0.003411alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01333523 5.15539551 14.00000000

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04331003−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.08339, p−value = 0.2534alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002596344 2.933856964 14.000000000

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04335001−3 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.22417, p−value = 0.02203alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02028578 −5.22270060 14.00000000

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04335001−3 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.32934, p−value = 0.004566alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.03116714 4.81804514 14.00000000

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04335001−3 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.19307, p−value = 0.1352alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0364446 4.8353758 14.0000000

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04335001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.15539, p−value = 0.03607alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0307702 −1.7147985 14.0000000

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04335001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.24712, p−value = 0.03591alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02534651 7.13886690 14.00000000

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04335001−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.26775, p−value = 0.0321alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02487578 3.43217921 14.00000000

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04335001−3 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.28207, p−value = 0.002507alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008107952 2.249184370 14.000000000

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04335001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.021466, p−value = 0.7939alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0003808095 2.0668628216 14.0000000000

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04335001−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.17207, p−value = 0.1618alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01509979 1.60863733 14.00000000

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04335001−3 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.31444, p−value = 0.01386alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.03088695 4.66475916 14.00000000

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04335001−3 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.25606, p−value = 0.042alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01388042 5.63478947 14.00000000

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04335001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.1728, p−value = 0.01827alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004899988 2.901421547 14.000000000

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04703002−1 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.26908, p−value = 0.01324alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 2.308592e−04 1.400000e−02 1.400000e+01

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04703002−1 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.28937, p−value = 0.005165alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01506639 3.35670471 14.00000000

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04703002−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.029136, p−value = 0.7337alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 9.302712e−04 5.472270e+00 1.400000e+01

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04703002−1 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.38216, p−value = 0.0008252alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01525093 1.51688397 14.00000000

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04703002−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.15609, p−value = 0.06141alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002042103 2.075684547 14.000000000

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04703002−1 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.36387, p−value = 0.001359alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02174866 2.42943883 14.00000000

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04703002−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.10569, p−value = 0.1145alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00376955 2.50331354 14.00000000

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04711001−7 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.059829, p−value = 0.5784alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.007 14.000

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04711001−7 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.25954, p−value = 0.0249alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01138917 3.76352310 14.00000000

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04711001−7 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.0068213, p−value = 0.9597alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0007133484 2.5199093819 14.0000000000

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04711001−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.13822, p−value = 0.1827alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006943375 5.805134773 14.000000000

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04711001−7 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.32218, p−value = 0.008371alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01761155 2.04122043 14.00000000

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04711001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.1623, p−value = 0.08126alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001919389 2.090628624 14.000000000

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04711001−7 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.11022, p−value = 0.3515alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01026413 0.35379863 14.00000000

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04711001−7 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.39062, p−value = 0.00103alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02128168 2.77881932 14.00000000

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04711001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.030366, p−value = 0.7499alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 7.968188e−04 2.869035e+00 1.400000e+01

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04716004−9 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.11816, p−value = 0.2971alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.0000 0.0032 14.0000

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04716004−9 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.36567, p−value = 0.0009863alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01784897 3.81215334 14.00000000

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04716004−9 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.11628, p−value = 0.3186alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0137105 2.9125071 14.0000000

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04716004−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.2995, p−value = 0.002588alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01644764 6.11368227 14.00000000

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04716004−9 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.34328, p−value = 0.003253alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02207645 2.58910370 14.00000000

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04716004−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.18144, p−value = 0.06501alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001861014 2.116255522 14.000000000

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04716004−9 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.18824, p−value = 0.1169alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01406925 0.75497842 14.00000000

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04716004−9 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.42222, p−value = 0.0003797alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.03618788 3.29673314 14.00000000

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04716004−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.1799, p−value = 0.05293alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004424876 2.926382303 14.000000000

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04721001−1 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.25312, p−value = 0.01341alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.001 14.000

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04721001−1 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.17744, p−value = 0.06912alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008658488 2.968873501 14.000000000

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04721001−1 Cloruro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Cloruro (28 years and 6 seasons)tau = −0.35905, p−value = 0.0005664alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time NA 3.094 14.000

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04721001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.11973, p−value = 0.1801alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004791355 5.010635376 14.000000000

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04721001−1 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.23659, p−value = 0.03953alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01095622 1.02556252 14.00000000

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04721001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.068685, p−value = 0.398alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 8.312748e−04 2.042518e+00 1.400000e+01

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04721001−1 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.1268, p−value = 0.2957alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01080509 0.00000000 14.00000000

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04721001−1 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.25487, p−value = 0.03111alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01204894 1.62924051 14.00000000

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04721001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.086605, p−value = 0.2613alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002773822 2.525728703 14.000000000

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04725001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.40456, p−value = 0.0002581alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0123066 7.0535855 14.0000000

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04725001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.16129, p−value = 0.1124alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00173004 2.04122043 14.00000000

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04725001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.2093, p−value = 0.0476alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00668996 3.04118061 14.00000000

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04726001−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.172, p−value = 0.1065alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01767372 6.45118999 14.00000000

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04726001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.068802, p−value = 0.4369alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 6.427169e−04 2.111424e+00 1.400000e+01

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04726001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.096341, p−value = 0.2439alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003987629 2.949688435 14.000000000

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05100001−3 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.10321, p−value = 0.3758alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003347295 3.025290966 14.000000000

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05100001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.077612, p−value = 0.5025alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01369857 −2.04022074 14.00000000

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05100001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.068742, p−value = 0.4847alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001958327 5.068904400 14.000000000

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05100001−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.028933, p−value = 0.7941alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.739344e−04 1.044156e+00 1.400000e+01

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05100001−3 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.27866, p−value = 0.005326alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004935066 2.261763096 14.000000000

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05100001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.034392, p−value = 0.7509alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0002185808 2.0794415474 14.0000000000

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05100001−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.0093985, p−value = 0.9463alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0000000 −0.9162908 14.0000000

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05100001−3 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.15925, p−value = 0.1789alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008266261 2.001480103 14.000000000

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05100001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.12983, p−value = 0.2105alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006823116 2.439731598 14.000000000

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05200001−7 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.21035, p−value = 0.07659alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008855571 3.363841534 14.000000000

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05200001−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.007657, p−value = 0.9493alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00000 −1.82138 14.00000

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05200001−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.079576, p−value = 0.4484alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003369109 5.402677536 14.000000000

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05200001−7 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.18923, p−value = 0.09418alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007022738 1.360976577 14.000000000

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05200001−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.25037, p−value = 0.009759alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005933476 2.263323307 14.000000000

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05200001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.068966, p−value = 0.4432alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0004346792 2.0918641090 14.0000000000

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05200001−7 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.15596, p−value = 0.1382alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009701894 −0.693147182 14.000000000

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05200001−7 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.2344, p−value = 0.05099alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01415919 2.40002728 14.00000000

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05200001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.23983, p−value = 0.02093alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01191963 2.56494927 14.00000000

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05402001−5 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.37771, p−value = 0.0003564alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.0006860978 0.0110000000 14.0000000000

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05402001−5 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.24756, p−value = 0.01659alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.03928918 −0.50174201 14.00000000

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05402001−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.24758, p−value = 0.0113alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01492432 6.17794418 14.00000000

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05402001−5 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.43032, p−value = 0.0001125alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.009645445 2.166765451 14.000000000

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05402001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.13305, p−value = 0.2249alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001751096 2.079441547 14.000000000

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05402001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.25036, p−value = 0.01694alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01014529 2.46083736 14.00000000

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05406001−7 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.58419, p−value = 5.96e−07alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02912004 3.64675379 14.00000000

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05406001−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.29004, p−value = 0.005599alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.08804464 1.10194004 14.00000000

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Page 359: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05406001−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.51262, p−value = 2.742e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0247327 5.7397928 14.0000000

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05406001−7 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.54983, p−value = 8.702e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.03108207 2.04413390 14.00000000

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05406001−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.12378, p−value = 0.1977alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001662562 2.291523695 14.000000000

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05406001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.082461, p−value = 0.4012alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.000878069 2.083184481 14.000000000

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05406001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.29155, p−value = 0.006396alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01788288 2.40690470 14.00000000

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05410002−7 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.40541, p−value = 0.0002005alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01602817 4.08092165 14.00000000

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05410002−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.076433, p−value = 0.3941alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0112819 1.0402768 14.0000000

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05410002−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.29201, p−value = 0.007644alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01097396 6.02465057 14.00000000

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05410002−7 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.43423, p−value = 0.0001324alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02054573 1.97408104 14.00000000

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05410002−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.045234, p−value = 0.6226alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 7.222983e−04 2.319442e+00 1.400000e+01

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05410002−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.077364, p−value = 0.4142alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 5.032685e−04 2.069391e+00 1.400000e+01

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05410002−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.052334, p−value = 0.5238alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001251101 2.217027187 14.000000000

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05410005−1 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.086716, p−value = 0.4693alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 6.25e−05 7.00e−03 1.40e+01

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05410005−1 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.23191, p−value = 0.03059alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009269778 4.195181847 14.000000000

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05410005−1 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.17829, p−value = 0.08304alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.03251624 1.02961946 14.00000000

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05410005−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.12832, p−value = 0.2155alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00467402 6.12468338 14.00000000

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05410005−1 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.34508, p−value = 0.001751alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01804192 2.14192104 14.00000000

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05410005−1 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.095541, p−value = 0.2984alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002665023 2.227861643 14.000000000

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05410005−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.17337, p−value = 0.09146alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001127542 2.073171854 14.000000000

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05410005−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.19027, p−value = 0.06609alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00816481 2.55719709 14.00000000

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05411001−4 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.12376, p−value = 0.1838alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 5.0e−05 5.0e−03 1.4e+01

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05411001−4 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.54244, p−value = 7.391e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02365356 3.91172314 14.00000000

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05411001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.27562, p−value = 0.007752alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01247817 5.65945816 14.00000000

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05411001−4 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.12329, p−value = 0.144alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003705127 2.226754904 14.000000000

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05411001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.022956, p−value = 0.7871alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0002297163 2.1015698910 14.0000000000

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05411001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.03125, p−value = 0.7618alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001809461 2.549445152 14.000000000

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05414001−0 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.17484, p−value = 0.08277alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 1.111111e−04 1.000000e−02 1.400000e+01

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05414001−0 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.35621, p−value = 0.002378alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01810138 3.55777359 14.00000000

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05414001−0 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.017301, p−value = 0.8691alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001981195 −0.139262065 14.000000000

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05414001−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.2376, p−value = 0.02171alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009024087 5.609465122 14.000000000

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05414001−0 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.39706, p−value = 0.001715alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0138837 1.8870697 14.0000000

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05414001−0 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.017725, p−value = 0.8564alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0002701378 2.2512917519 14.0000000000

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05414001−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.02097, p−value = 0.8299alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 1.139187e−04 2.098018e+00 1.400000e+01

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05414001−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.10992, p−value = 0.2826alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005335271 2.415913820 14.000000000

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05421004−3 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.072785, p−value = 0.4905alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.001 14.000

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05421004−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.24437, p−value = 0.0082alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.03544955 −1.27835178 14.00000000

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05421004−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.3802, p−value = 0.0006524alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005141139 6.369899750 14.000000000

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05421004−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.37153, p−value = 0.002362alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00660646 3.08369732 14.00000000

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05421004−3 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.16883, p−value = 0.113alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005037904 2.219203472 14.000000000

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05421004−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.084165, p−value = 0.3816alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0006311734 2.0553407669 14.0000000000

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05421004−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.24652, p−value = 0.03002alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007775766 0.470003635 14.000000000

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05421004−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.10264, p−value = 0.2546alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0026157 2.8033605 14.0000000

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05422001−4 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.024809, p−value = 0.837alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.005 14.000

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05422001−4 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.38012, p−value = 0.0009598alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01008097 4.59102249 14.00000000

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05422001−4 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.028007, p−value = 0.7684alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00554529 0.01961036 14.00000000

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05422001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.31163, p−value = 0.0009503alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005300808 6.618739128 14.000000000

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05422001−4 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.21116, p−value = 0.00952alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005262716 3.118392229 14.000000000

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05422001−4 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.031646, p−value = 0.7789alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001279319 1.948759079 14.000000000

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05422001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.011696, p−value = 0.906alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0001297446 2.0515563488 14.0000000000

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05422001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.083947, p−value = 0.2823alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001841704 2.772588730 14.000000000

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05423003−6 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.067944, p−value = 0.5238alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.003 14.000

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05423003−6 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.049751, p−value = 0.616alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005402597 −0.452556729 14.000000000

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05423003−6 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.38881, p−value = 0.0001216alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0129073 6.2998676 14.0000000

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05423003−6 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.11886, p−value = 0.2302alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002659976 2.256527424 14.000000000

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05423003−6 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.019691, p−value = 0.8235alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.000109454 2.115050077 14.000000000

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05423003−6 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.012912, p−value = 0.8971alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0003730059 2.7703964710 14.0000000000

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05426003−2 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.51287, p−value = 6.926e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0184913 4.4115853 14.0000000

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05426003−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.018676, p−value = 0.8254alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004652023 −0.300812989 14.000000000

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05426003−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.43801, p−value = 0.0001839alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01393095 6.42162228 14.00000000

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05426003−2 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.45293, p−value = 0.0003567alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01859385 2.82714891 14.00000000

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05426003−2 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.011532, p−value = 0.9165alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.395485e−04 2.302585e+00 1.400000e+01

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05426003−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = −0.11828, p−value = 0.128alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0009838621 2.1090004444 14.0000000000

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05426003−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.22667, p−value = 0.01962alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005948977 2.834976435 14.000000000

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05427001−1 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.51038, p−value = 4.026e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.07613624 −0.78800154 14.00000000

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05427001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.12058, p−value = 0.2861alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003476449 6.504288197 14.000000000

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05427001−1 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.088015, p−value = 0.3951alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005750261 2.230014324 14.000000000

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05427001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.028213, p−value = 0.7531alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000383005 2.056681156 14.000000000

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05427001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.1845, p−value = 0.06694alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00591118 2.80940270 14.00000000

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05701002−9 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.049057, p−value = 0.5576alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.013 14.000

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05701002−9 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.12595, p−value = 0.1611alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004010841 4.806468964 14.000000000

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05701002−9 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.10154, p−value = 0.2491alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009533605 5.185708523 14.000000000

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05701002−9 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.045455, p−value = 0.5818alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01158736 1.11841488 14.00000000

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Page 431: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.12166, p−value = 0.1386alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008519273 7.090008736 14.000000000

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Page 432: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.26087, p−value = 0.002199alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01791079 2.41591382 14.00000000

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Page 433: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.14286, p−value = 0.1346alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003208738 2.240709782 14.000000000

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Page 434: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.23925, p−value = 0.01389alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003205924 2.080003738 14.000000000

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Page 435: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.012924, p−value = 0.9008alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002304211 1.360976577 14.000000000

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Page 436: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.11288, p−value = 0.1572alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01047301 4.72762108 14.00000000

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Page 437: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.16722, p−value = 0.05846alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008462914 5.557834148 14.000000000

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Page 438: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05701002−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.10647, p−value = 0.2728alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004794099 2.257048130 14.000000000

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Page 439: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.015337, p−value = 0.8723alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 7.007361e−04 4.900820e+00 1.400000e+01

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Page 440: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.075251, p−value = 0.4078alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00583164 3.78189826 14.00000000

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Page 441: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.047554, p−value = 0.597alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002943757 6.755178452 14.000000000

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Page 442: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.14072, p−value = 0.1625alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005492939 2.595254660 14.000000000

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Page 443: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.21777, p−value = 0.008022alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004415536 2.223541975 14.000000000

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Page 444: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.43472, p−value = 0.0002295alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005028156 2.080690861 14.000000000

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Page 445: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.05296, p−value = 0.6601alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003359236 1.020998359 14.000000000

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Page 446: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.07619, p−value = 0.4056alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007194784 3.363453388 14.000000000

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Page 447: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = −0.023297, p−value = 0.7989alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001500673 5.695402622 14.000000000

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Page 448: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05703003−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.10606, p−value = 0.3003alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002555192 2.425673246 14.000000000

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Page 449: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.35253, p−value = 0.001518alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01306588 4.93631744 14.00000000

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Page 450: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.21976, p−value = 0.05717alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01372178 4.28114223 14.00000000

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Page 451: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.041667, p−value = 0.6318alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005984366 1.098612309 14.000000000

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Page 452: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.093842, p−value = 0.2633alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002353927 6.867369175 14.000000000

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Page 453: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.37347, p−value = 0.002243alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01795207 2.96835637 14.00000000

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Page 454: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.26412, p−value = 0.005504alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007330179 2.332629204 14.000000000

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Page 455: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.23676, p−value = 0.0175alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002460241 2.078814507 14.000000000

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Page 456: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.059375, p−value = 0.6165alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007768625 1.373695612 14.000000000

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Page 457: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.40938, p−value = 0.0002763alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0254806 3.9529862 14.0000000

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Page 458: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.14909, p−value = 0.161alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005238835 5.669880867 14.000000000

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Page 459: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05707002−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.037879, p−value = 0.6678alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001408537 2.267993689 14.000000000

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Page 460: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05710001−K Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.3982, p−value = 0.0007552alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01590194 4.91742229 14.00000000

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05710001−K Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.26211, p−value = 0.02806alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0119384 5.0153112 14.0000000

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05710001−K Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.084718, p−value = 0.3334alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0102692 1.1631508 14.0000000

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05710001−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.33333, p−value = 0.001664alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01070971 7.05961752 14.00000000

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05710001−K Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.40896, p−value = 0.0006751alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02218912 2.71060514 14.00000000

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05710001−K OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.20168, p−value = 0.0447alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003316564 2.322387695 14.000000000

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05710001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.2606, p−value = 0.005049alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002358571 2.085672140 14.000000000

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05710001−K Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.19267, p−value = 0.1007alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02041101 1.43722510 14.00000000

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05710001−K Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.32429, p−value = 0.007668alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02097191 4.58700609 14.00000000

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05710001−K Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.31949, p−value = 0.002038alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01014824 5.63905716 14.00000000

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05710001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.1409, p−value = 0.08917alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003755271 2.355177641 14.000000000

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05716001−2 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.0064725, p−value = 0.9533alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 −4.710531 14.000000

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05716001−2 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.27897, p−value = 0.008972alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01045656 4.94901466 14.00000000

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05716001−2 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.3491, p−value = 0.004037alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01589024 4.68033314 14.00000000

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05716001−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.10597, p−value = 0.2772alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01905021 0.95790958 14.00000000

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05716001−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.42163, p−value = 0.0003551alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0112399 7.0379057 14.0000000

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05716001−2 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.34192, p−value = 0.004105alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01404103 3.03254318 14.00000000

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05716001−2 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.28313, p−value = 0.002549alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005975184 2.160441160 14.000000000

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05716001−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.23744, p−value = 0.02889alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002269285 2.043814421 14.000000000

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05716001−2 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.22923, p−value = 0.06652alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02055886 1.66770685 14.00000000

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05716001−2 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.45427, p−value = 0.000122alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02578503 4.20341778 14.00000000

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05716001−2 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.32873, p−value = 0.001333alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009094715 5.637105942 14.000000000

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05716001−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.21921, p−value = 0.01439alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004820493 2.749449253 14.000000000

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05717005−0 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.040678, p−value = 0.7208alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.009 14.000

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05717005−0 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.34817, p−value = 0.0004427alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01190443 4.94092798 14.00000000

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05717005−0 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.40764, p−value = 0.0007055alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01633731 4.73877430 14.00000000

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05717005−0 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.092357, p−value = 0.3114alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02038945 0.91629076 14.00000000

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05717005−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.36728, p−value = 0.0004462alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01103757 7.05617523 14.00000000

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05717005−0 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.39921, p−value = 0.0004908alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01816107 2.88261962 14.00000000

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05717005−0 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.22161, p−value = 0.0146alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00714547 2.22786164 14.00000000

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05717005−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.26542, p−value = 0.003233alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002810538 2.069391251 14.000000000

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05717005−0 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.18312, p−value = 0.1267alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01349537 1.53686726 14.00000000

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05717005−0 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.43455, p−value = 6.211e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02361783 4.29206085 14.00000000

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05717005−0 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.41515, p−value = 0.0001048alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01150402 5.63478947 14.00000000

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05717005−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.018868, p−value = 0.8541alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 3.461957e−04 2.761583e+00 1.400000e+01

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05720001−4 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.13953, p−value = 0.2082alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00412731 3.00365138 14.00000000

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05720001−4 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.25158, p−value = 0.02289alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01771879 1.52605629 14.00000000

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05720001−4 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.0089127, p−value = 0.9465alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001915793 −0.843970060 14.000000000

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05720001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.045714, p−value = 0.6973alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00242845 4.95580244 14.00000000

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05720001−4 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.19912, p−value = 0.06579alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008590609 0.911479175 14.000000000

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05720001−4 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.15016, p−value = 0.03862alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003082166 2.282382488 14.000000000

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05720001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.23277, p−value = 0.02787alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004587988 2.048982382 14.000000000

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05720001−4 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.03343, p−value = 0.7448alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001450885 −0.693147182 14.000000000

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05720001−4 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.2659, p−value = 0.01674alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.011405 1.953002 14.000000

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05720001−4 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.16434, p−value = 0.1345alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01022011 2.74360657 14.00000000

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05720001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.28515, p−value = 0.003792alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01160084 2.41591382 14.00000000

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05721001−K Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.026012, p−value = 0.779alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.003 14.000

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05721001−K Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.40054, p−value = 0.0001961alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01282374 3.97338152 14.00000000

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05721001−K Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.021538, p−value = 0.8472alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001948795 2.044849634 14.000000000

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05721001−K Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.10197, p−value = 0.2302alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0136575 −0.8951203 14.0000000

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05721001−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.42186, p−value = 0.0001531alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01116521 5.95324326 14.00000000

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05721001−K Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.47458, p−value = 4.78e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01857761 1.91589272 14.00000000

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05721001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.23295, p−value = 0.01406alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005177033 1.816452026 14.000000000

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05721001−K Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.18693, p−value = 0.08918alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01275846 0.17179486 14.00000000

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05721001−K Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.38037, p−value = 0.0009599alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01409138 1.87486577 14.00000000

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05721001−K Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.40992, p−value = 0.0002614alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01484004 5.05497742 14.00000000

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05721001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.27928, p−value = 0.004065alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01159014 2.24070978 14.00000000

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Page 517: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.25613, p−value = 0.01178alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 2.352941e−04 8.000000e−03 1.400000e+01

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05721002−8 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.14512, p−value = 0.1824alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01155599 4.19265175 14.00000000

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Page 519: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.50084, p−value = 4.482e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.04214389 3.23867846 14.00000000

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Page 520: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.13447, p−value = 0.1747alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02076175 −0.48616606 14.00000000

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Page 521: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.13524, p−value = 0.2107alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008073012 6.242223263 14.000000000

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Page 522: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.24011, p−value = 0.03693alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01614704 2.39789534 14.00000000

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Page 523: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.45067, p−value = 0.0002558alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0106676 2.0102234 14.0000000

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Page 524: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.17373, p−value = 0.1083alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01475241 0.92267036 14.00000000

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Page 525: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = −0.051037, p−value = 0.6695alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005148967 5.164785862 14.000000000

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Page 526: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05721002−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.24065, p−value = 0.002679alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008793537 2.484906673 14.000000000

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Page 527: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = 0.22734, p−value = 0.05865alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01880015 −4.46635437 14.00000000

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05722001−5 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.35694, p−value = 0.002937alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01343087 3.56683898 14.00000000

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Page 529: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.077052, p−value = 0.4517alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01020842 −0.94160855 14.00000000

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Page 530: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.29036, p−value = 0.01175alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009061973 5.609471798 14.000000000

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Page 531: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.22761, p−value = 0.03654alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008396864 1.815611959 14.000000000

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05722001−5 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.29489, p−value = 0.004812alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00801853 2.24654365 14.00000000

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Page 533: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.2795, p−value = 0.00875alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003838778 2.050270081 14.000000000

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Page 534: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.20857, p−value = 0.03131alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007239956 2.174751759 14.000000000

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Page 535: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.20285, p−value = 0.04349alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01434163 4.37981176 14.00000000

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Page 536: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.092757, p−value = 0.2843alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003140156 2.393329144 14.000000000

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Page 537: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.12692, p−value = 0.1499alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006100297 3.568581104 14.000000000

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Page 538: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.042796, p−value = 0.5977alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002386041 2.054123640 14.000000000

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Page 539: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.14552, p−value = 0.1167alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.03392261 0.17394625 14.00000000

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Page 540: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.032967, p−value = 0.6782alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002208659 5.583496094 14.000000000

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Page 541: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.20563, p−value = 0.05413alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01234261 1.57650137 14.00000000

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Page 542: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.045858, p−value = 0.6299alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0008369287 2.2864556313 14.0000000000

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Page 543: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.26878, p−value = 0.006528alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004077119 2.014903069 14.000000000

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Page 544: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.0029455, p−value = 0.9895alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 0.138892 14.000000

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Page 545: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.3482, p−value = 0.0004511alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01993443 2.18605137 14.00000000

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Page 546: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.058471, p−value = 0.5722alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004216353 4.340591431 14.000000000

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Page 547: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05722002−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.16067, p−value = 0.04234alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005926467 2.393329144 14.000000000

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05730006−K Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.023381, p−value = 0.8349alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 −4.828314 14.000000

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05730006−K Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.17156, p−value = 0.07109alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008766742 4.856361389 14.000000000

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05730006−K Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = −0.21927, p−value = 0.04306alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01197687 5.24901676 14.00000000

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05730006−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.15559, p−value = 0.1328alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007727316 7.193686008 14.000000000

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05730006−K Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.10974, p−value = 0.2922alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005672236 2.704508305 14.000000000

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05730006−K OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.36628, p−value = 0.001035alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.085665 2.020112 14.000000

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05730006−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.51407, p−value = 8.345e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007824115 2.059175014 14.000000000

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05730006−K Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.32923, p−value = 0.006609alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.04671307 1.95577025 14.00000000

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05730006−K Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = −0.1571, p−value = 0.1066alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.009476596 4.867534637 14.000000000

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05730006−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.078519, p−value = 0.3756alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002461217 2.910440445 14.000000000

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05737002−5 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.17626, p−value = 0.06591alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01712788 −4.50986004 14.00000000

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05737002−5 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.1716, p−value = 0.118alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007683104 4.848343849 14.000000000

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05737002−5 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.16858, p−value = 0.1649alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01060965 5.05643034 14.00000000

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Page 561: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737002−5 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.049919, p−value = 0.6029alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01236063 1.63021195 14.00000000

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Page 562: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737002−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.21618, p−value = 0.035alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00897887 7.12528324 14.00000000

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Page 563: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737002−5 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.15065, p−value = 0.143alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009774133 2.845141888 14.000000000

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Page 564: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737002−5 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.40941, p−value = 0.0002066alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.04994189 1.64865863 14.00000000

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Page 565: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737002−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.35905, p−value = 0.0005831alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002963119 2.011563778 14.000000000

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05737002−5 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.20294, p−value = 0.09635alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01713198 2.19395471 14.00000000

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Page 567: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737002−5 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.2396, p−value = 0.04024alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01851466 4.73833752 14.00000000

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Page 568: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737002−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.025388, p−value = 0.756alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.000345601 2.777264118 14.000000000

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Page 569: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.125, p−value = 0.2094alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00305698 5.02880096 14.00000000

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Page 570: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.36856, p−value = 0.001287alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01077309 5.01102877 14.00000000

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Page 571: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.18289, p−value = 0.07997alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.04214741 −0.10536052 14.00000000

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Page 572: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.41231, p−value = 9.239e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007401186 7.207859993 14.000000000

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Page 573: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.07619, p−value = 0.4637alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002089925 3.100092173 14.000000000

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Page 574: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.0027397, p−value = 0.9893alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.629728e−04 2.003505e+00 1.400000e+01

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Page 575: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.27488, p−value = 0.002672alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003317815 2.043814421 14.000000000

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Page 576: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.048611, p−value = 0.6391alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001851522 2.046530008 14.000000000

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Page 577: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.52528, p−value = 8.345e−07alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01669358 4.53255081 14.00000000

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Page 578: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.27511, p−value = 0.002173alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006734888 5.625193596 14.000000000

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Page 579: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05737005−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.025791, p−value = 0.7397alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0004403488 2.8402473927 14.0000000000

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Page 580: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.021239, p−value = 0.8297alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 −5.115996 14.000000

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Page 581: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.24222, p−value = 0.01767alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006884194 5.092430115 14.000000000

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Page 582: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.3484, p−value = 0.003082alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01023407 5.17621756 14.00000000

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Page 583: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.094477, p−value = 0.2768alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01154674 0.78845733 14.00000000

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Page 584: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.34777, p−value = 0.001194alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006569318 7.336280346 14.000000000

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Page 585: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.0042433, p−value = 0.9789alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 1.797411e−05 3.552114e+00 1.400000e+01

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Page 586: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.20776, p−value = 0.0278alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008910942 1.954445004 14.000000000

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05746001−6 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.12591, p−value = 0.1641alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001075226 2.037316561 14.000000000

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05746001−6 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.28714, p−value = 0.01115alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01271203 2.26301241 14.00000000

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05746001−6 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.47926, p−value = 7.236e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01833998 4.67002106 14.00000000

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Page 590: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

05746001−6 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.20644, p−value = 0.03024alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005127975 5.801207542 14.000000000

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05746001−6 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.0096038, p−value = 0.8836alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.706118e−05 2.809403e+00 1.400000e+01

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05748001−7 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.27736, p−value = 0.01415alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01039737 5.04931259 14.00000000

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05748001−7 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.30693, p−value = 0.006798alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01421824 4.97154522 14.00000000

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05748001−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.051756, p−value = 0.6019alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008067314 0.476234168 14.000000000

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05748001−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.30934, p−value = 0.003192alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01102421 7.15460014 14.00000000

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05748001−7 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.23708, p−value = 0.02601alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01258871 3.18387032 14.00000000

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05748001−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.36173, p−value = 0.0004017alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01337183 2.14124203 14.00000000

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05748001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.076628, p−value = 0.3853alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 8.002669e−04 2.057962e+00 1.400000e+01

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05748001−7 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.23944, p−value = 0.02059alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01605259 1.88067055 14.00000000

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05748001−7 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.41079, p−value = 0.0003765alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01977491 4.47482204 14.00000000

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05748001−7 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.1972, p−value = 0.04024alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006955855 5.693425655 14.000000000

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05748001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.073325, p−value = 0.2491alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002030611 2.804149628 14.000000000

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06007011−3 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.1822, p−value = 0.1169alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.04612717 −2.90109205 14.00000000

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Page 604: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06007011−3 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = −0.14231, p−value = 0.1222alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.006455363 4.566776276 14.000000000

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Page 605: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06007011−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.21978, p−value = 0.05305alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.04969389 3.18531895 14.00000000

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06007011−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.14523, p−value = 0.1042alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00588316 6.50128984 14.00000000

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06007011−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.10577, p−value = 0.2834alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007146422 2.656701565 14.000000000

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Page 608: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06007011−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.44932, p−value = 7.224e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01170672 1.93007112 14.00000000

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Page 609: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06007011−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = −0.072835, p−value = 0.4691alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007991666 1.639967084 14.000000000

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06007011−3 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.14024, p−value = 0.1858alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01325772 3.20983315 14.00000000

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06007011−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.043344, p−value = 0.6152alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001825866 2.660576820 14.000000000

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06012001−3 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.15653, p−value = 0.08203alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01847525 −3.72970152 14.00000000

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06012001−3 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.27808, p−value = 0.007987alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01202052 4.09100580 14.00000000

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06012001−3 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.15712, p−value = 0.1437alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008968459 3.587676048 14.000000000

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06012001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.24069, p−value = 0.01203alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.06508158 1.40854502 14.00000000

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Page 616: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06012001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.25644, p−value = 0.005492alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01056555 6.09916639 14.00000000

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Page 617: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06012001−3 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.37634, p−value = 0.001687alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02357669 1.93141627 14.00000000

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06012001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.43325, p−value = 4.983e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006692423 2.030776262 14.000000000

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06012001−3 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.055147, p−value = 0.5834alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003380897 1.458615065 14.000000000

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06012001−3 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.32514, p−value = 0.002068alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02035249 3.05626011 14.00000000

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Page 621: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06012001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.050258, p−value = 0.5719alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001274765 2.775703907 14.000000000

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Page 622: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06015001−K Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.20958, p−value = 0.08102alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.0001333333 0.0060000000 14.0000000000

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06015001−K Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.22061, p−value = 0.03265alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005518675 4.386541367 14.000000000

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06015001−K Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.23954, p−value = 0.0471alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005976496 3.463123083 14.000000000

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06015001−K Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.31424, p−value = 0.005979alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.05976628 0.12186509 14.00000000

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06015001−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.3233, p−value = 0.003368alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006934823 6.325250626 14.000000000

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06015001−K Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.33915, p−value = 0.004145alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008468749 2.397895336 14.000000000

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06015001−K OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.063866, p−value = 0.5026alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001418307 2.217027187 14.000000000

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06015001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.34686, p−value = 0.001228alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004051334 2.073800564 14.000000000

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06015001−K Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.038095, p−value = 0.7497alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001123643 1.163150787 14.000000000

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06015001−K Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.35628, p−value = 0.002138alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01320784 3.02529097 14.00000000

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Page 632: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06015001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.087366, p−value = 0.3119alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002122233 2.839078426 14.000000000

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06018007−5 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.048991, p−value = 0.5647alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.003 14.000

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Page 634: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06018007−5 Calcio

Seasonal Kendall with correlation correction

data: log(Calcio) (28 years and 6 seasons)tau = 0.3887, p−value = 0.0002229alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0144866 3.8780413 14.0000000

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06018007−5 Cloruro

Seasonal Kendall with correlation correction

data: log(Cloruro) (28 years and 6 seasons)tau = 0.31153, p−value = 0.009343alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01416338 2.81600738 14.00000000

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06018007−5 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.037956, p−value = 0.7307alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007738145 −0.486430526 14.000000000

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06018007−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.43399, p−value = 4.9e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01411211 5.98393631 14.00000000

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06018007−5 Mg

Seasonal Kendall with correlation correction

data: log(Mg) (28 years and 6 seasons)tau = 0.39535, p−value = 0.000821alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0139618 2.4148860 14.0000000

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06018007−5 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.037594, p−value = 0.6823alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0008877232 2.2192034721 14.0000000000

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06018007−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.30012, p−value = 0.002766alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003326371 2.043814421 14.000000000

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06018007−5 Potasio

Seasonal Kendall with correlation correction

data: log(Potasio) (28 years and 6 seasons)tau = 0.2732, p−value = 0.004007alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009563531 0.993251801 14.000000000

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06018007−5 Sodio

Seasonal Kendall with correlation correction

data: log(Sodio) (28 years and 6 seasons)tau = 0.50906, p−value = 1.442e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.02045381 2.76001000 14.00000000

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06018007−5 Sulfato

Seasonal Kendall with correlation correction

data: log(Sulfato) (28 years and 6 seasons)tau = 0.32685, p−value = 0.003193alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01212374 4.09434462 14.00000000

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06018007−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.015873, p−value = 0.8388alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0001169046 2.8903717995 14.0000000000

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06028001−0 Arsenico

Seasonal Kendall with correlation correction

data: log(Arsenico) (28 years and 6 seasons)tau = −0.14614, p−value = 0.1284alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01598234 −4.19970512 14.00000000

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06028001−0 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.0061983, p−value = 0.9609alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001367567 1.184484124 14.000000000

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Page 647: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06028001−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.33557, p−value = 0.00077alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0182501 5.3612924 14.0000000

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Page 648: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06028001−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.35235, p−value = 0.001014alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004537358 2.043814421 14.000000000

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Page 649: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06028001−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.24658, p−value = 0.002786alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008994426 2.526128531 14.000000000

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Page 650: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06041001−1 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.034826, p−value = 0.7581alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008234209 −1.966112852 14.000000000

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Page 651: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06041001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.22343, p−value = 0.02042alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003664059 2.024193048 14.000000000

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Page 652: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

06041001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.21926, p−value = 0.007194alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008917332 2.921008825 14.000000000

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Page 653: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07117001−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.34061, p−value = 0.004839alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01028571 4.96959639 14.00000000

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Page 654: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07117001−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.29258, p−value = 0.007664alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00365154 2.04381347 14.00000000

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Page 655: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07117001−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.021773, p−value = 0.8312alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.901886e−04 2.772589e+00 1.400000e+01

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Page 656: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07335001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.10687, p−value = 0.2604alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003773689 4.574710846 14.000000000

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Page 657: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07335001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.14351, p−value = 0.1777alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001677901 2.014903069 14.000000000

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Page 658: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07335001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.047328, p−value = 0.5528alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 9.206973e−04 2.752386e+00 1.400000e+01

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Page 659: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07336001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.089172, p−value = 0.4208alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 9.338657e−04 1.994700e+00 1.400000e+01

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Page 660: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07336001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.0095541, p−value = 0.9177alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00000 2.80336 14.00000

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Page 661: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07339001−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.034161, p−value = 0.7107alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00104099 4.77068472 14.00000000

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Page 662: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07339001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.24845, p−value = 0.013alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003431283 2.024193048 14.000000000

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Page 663: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07339001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.026398, p−value = 0.7364alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0008950281 2.9041650295 14.0000000000

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Page 664: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07351001−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.20029, p−value = 0.01701alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.008205941 4.600145340 14.000000000

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Page 665: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07351001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.33429, p−value = 0.004041alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006039307 2.032742739 14.000000000

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Page 666: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07351001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.15418, p−value = 0.1323alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005599129 2.768828392 14.000000000

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Page 667: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07356002−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.084821, p−value = 0.3873alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002858055 4.189654827 14.000000000

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Page 668: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07356002−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.43228, p−value = 9.811e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006954136 2.018894196 14.000000000

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Page 669: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07356002−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.21614, p−value = 0.0407alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007469952 2.790995598 14.000000000

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Page 670: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07358004−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.025298, p−value = 0.833alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 6.619422e−04 4.973072e+00 1.400000e+01

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Page 671: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07358004−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.10565, p−value = 0.2383alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001079245 2.005525827 14.000000000

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Page 672: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07358004−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.081845, p−value = 0.3939alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0017951 2.6810215 14.0000000

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Page 673: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07359001−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.13314, p−value = 0.1021alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005290157 4.744932175 14.000000000

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Page 674: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07359001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.19082, p−value = 0.0421alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002214909 2.010895014 14.000000000

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Page 675: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07359001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.087518, p−value = 0.3461alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001395085 2.766319036 14.000000000

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Page 676: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07376001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.33937, p−value = 0.0054alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01305037 5.04983521 14.00000000

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Page 677: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07376001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.15321, p−value = 0.09964alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001922528 2.024853230 14.000000000

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Page 678: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07376001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.13015, p−value = 0.1085alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003330871 2.639057398 14.000000000

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Page 679: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07379001−8 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.03533, p−value = 0.7284alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004582996 −0.733969152 14.000000000

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Page 680: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07379001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.31851, p−value = 0.003908alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009411066 5.010635376 14.000000000

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Page 681: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07379001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.29268, p−value = 0.006077alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00338757 2.02485132 14.00000000

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Page 682: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07379001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.10473, p−value = 0.166alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002319733 2.665088177 14.000000000

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Page 683: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07379002−6 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.011129, p−value = 0.9176alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001472559 −0.847031772 14.000000000

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Page 684: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07379002−6 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.25216, p−value = 0.02587alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.007693837 5.108966827 14.000000000

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07379002−6 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.11816, p−value = 0.1797alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001685443 2.012210369 14.000000000

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07379002−6 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.15971, p−value = 0.07363alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002921719 2.715290546 14.000000000

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Page 687: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

07383001−K CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.1287, p−value = 0.2435alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004190896 4.930863857 14.000000000

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07383001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.35267, p−value = 0.0004745alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005805179 2.046401739 14.000000000

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07383001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.053254, p−value = 0.5802alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001416825 2.884785175 14.000000000

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08114001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.073511, p−value = 0.4474alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003691382 4.424828529 14.000000000

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08114001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.27023, p−value = 0.02435alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004484032 2.021547556 14.000000000

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08114001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.077313, p−value = 0.3539alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002267891 2.827296257 14.000000000

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08123001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.077778, p−value = 0.4263alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.006593678 −1.758304119 14.000000000

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08123001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.0052493, p−value = 0.9673alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 4.158883 14.000000

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08123001−3 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.1541, p−value = 0.1192alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00417975 2.30657721 14.00000000

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08123001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.24897, p−value = 0.01244alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002684724 2.002155304 14.000000000

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08123001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.052163, p−value = 0.5357alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0007876032 2.6390573978 14.0000000000

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08124002−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.019729, p−value = 0.851alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 4.143135 14.000000

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08124002−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.13056, p−value = 0.2348alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004148117 2.240709782 14.000000000

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Page 700: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08124002−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.34137, p−value = 0.001528alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004068756 2.014235973 14.000000000

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Page 701: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08124002−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.23674, p−value = 0.005079alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005412777 2.709316015 14.000000000

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Page 702: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08132001−2 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.26316, p−value = 0.002169alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −5.263158e−05 2.000000e−03 1.400000e+01

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Page 703: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08132001−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.12344, p−value = 0.2722alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01531173 −1.71479845 14.00000000

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Page 704: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08132001−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.0098401, p−value = 0.9264alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.000401126 4.430746078 14.000000000

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08132001−2 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.054734, p−value = 0.5706alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001873662 2.312535524 14.000000000

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Page 706: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08132001−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.17932, p−value = 0.06468alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003597927 2.031426907 14.000000000

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Page 707: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08132001−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.03321, p−value = 0.7281alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0009619973 2.8343591690 14.0000000000

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08135002−7 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.41894, p−value = 4.613e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −7.692308e−05 1.000000e−03 1.400000e+01

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Page 709: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08135002−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.12168, p−value = 0.2193alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01639491 −1.34707367 14.00000000

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Page 710: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08135002−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.093633, p−value = 0.3199alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002322946 4.668145180 14.000000000

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08135002−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.15464, p−value = 0.08958alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007176081 2.262272835 14.000000000

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08135002−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20903, p−value = 0.01615alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002943993 2.022870302 14.000000000

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08135002−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.17978, p−value = 0.02867alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004940541 2.833213329 14.000000000

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08141001−1 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.33241, p−value = 0.000798alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −5.263158e−05 1.000000e−03 1.400000e+01

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08141001−1 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.24306, p−value = 0.01403alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.03297573 −1.51412773 14.00000000

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08141001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.02625, p−value = 0.7888alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001443744 4.574657917 14.000000000

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08141001−1 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.1094, p−value = 0.2648alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002976315 2.197224617 14.000000000

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08141001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.36, p−value = 0.0007759alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004374703 2.021547556 14.000000000

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08141001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.06875, p−value = 0.4667alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002068182 2.890093803 14.000000000

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08220002−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.26942, p−value = 0.003625alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.01110087 4.75780869 14.00000000

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08220002−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.21484, p−value = 0.01642alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002389572 1.983618736 14.000000000

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08220002−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.15122, p−value = 0.02485alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004837983 2.892591476 14.000000000

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08307001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.027548, p−value = 0.7826alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003076512 −1.660731196 14.000000000

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08307001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.37534, p−value = 0.000225alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01068971 4.06899023 14.00000000

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08307001−3 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.18256, p−value = 0.06666alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003902408 2.302585125 14.000000000

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08307001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.12613, p−value = 0.1971alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001973788 2.028148174 14.000000000

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08307001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.05125, p−value = 0.5232alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002398883 2.365548849 14.000000000

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08317001−8 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.039809, p−value = 0.7106alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.006124152 −1.760260820 14.000000000

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08317001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.38207, p−value = 0.0002147alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0154963 4.3476863 14.0000000

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08317001−8 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.11883, p−value = 0.2105alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003000706 2.322387695 14.000000000

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08317001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20178, p−value = 0.05421alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002340231 2.028148174 14.000000000

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08317001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.025381, p−value = 0.7387alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0002940717 2.4740142822 14.0000000000

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Page 733: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08323002−9 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.30256, p−value = 0.0009746alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −4.25933e−05 1.00000e−03 1.40000e+01

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Page 734: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08323002−9 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.028531, p−value = 0.7647alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003925906 −1.864330173 14.000000000

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Page 735: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08323002−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.19226, p−value = 0.0172alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007887231 4.022665977 14.000000000

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Page 736: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08323002−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.27621, p−value = 0.01459alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003064817 2.002829552 14.000000000

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Page 737: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08323002−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.074349, p−value = 0.4113alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001988854 2.577181816 14.000000000

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Page 738: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08334001−0 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.25, p−value = 0.01052alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.03738581 −1.67406535 14.00000000

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Page 739: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08334001−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.11625, p−value = 0.1828alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005820556 4.330387115 14.000000000

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Page 740: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08334001−0 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.0085714, p−value = 0.9329alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 5.378723e−05 2.335048e+00 1.400000e+01

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Page 741: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08334001−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.24318, p−value = 0.004708alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003569305 2.020818710 14.000000000

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Page 742: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08334001−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.086595, p−value = 0.2542alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001946497 2.636551142 14.000000000

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Page 743: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08341002−7 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = −0.018742, p−value = 0.8634alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.00 0.06 14.00

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Page 744: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08341002−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.14562, p−value = 0.08738alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.006117434 3.714790106 14.000000000

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Page 745: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08341002−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.11316, p−value = 0.2367alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001056814 1.981001496 14.000000000

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Page 746: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08341002−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.12589, p−value = 0.0911alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005747626 2.397895336 14.000000000

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Page 747: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08344001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.18241, p−value = 0.08099alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002162644 1.972690225 14.000000000

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Page 748: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08344001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.029716, p−value = 0.7141alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0006523162 2.7193198204 14.0000000000

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Page 749: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08351001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.23318, p−value = 0.009433alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007889349 3.764676571 14.000000000

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Page 750: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08351001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.29701, p−value = 0.002262alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004856214 1.991975546 14.000000000

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Page 751: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08351001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.050526, p−value = 0.5196alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001443104 2.547829628 14.000000000

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Page 752: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08358001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.35963, p−value = 0.0002739alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01604227 4.20766926 14.00000000

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Page 753: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08358001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20989, p−value = 0.02757alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002899102 1.958685398 14.000000000

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Page 754: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08358001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.061053, p−value = 0.5208alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00204549 2.62756300 14.00000000

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Page 755: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08366001−5 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.11819, p−value = 0.2579alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01017827 −0.55254662 14.00000000

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Page 756: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08366001−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.35073, p−value = 0.0009402alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01019874 4.94164228 14.00000000

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Page 757: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08366001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20267, p−value = 0.0436alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001683528 2.026831627 14.000000000

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Page 758: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08366001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.082474, p−value = 0.3398alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001900845 2.735600471 14.000000000

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Page 759: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08375003−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.17143, p−value = 0.08823alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003481667 4.094344616 14.000000000

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Page 760: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08375003−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.2602, p−value = 0.01118alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002789077 2.006198406 14.000000000

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Page 761: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08375003−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.080169, p−value = 0.3788alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001576925 2.197224617 14.000000000

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Page 762: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08383001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.1701, p−value = 0.05353alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001620632 2.023530483 14.000000000

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Page 763: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08383001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.11875, p−value = 0.1914alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002641286 2.708050251 14.000000000

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Page 764: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08391001−1 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.010448, p−value = 0.9271alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0003109481 −1.1711829901 14.0000000000

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Page 765: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08391001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.16751, p−value = 0.03852alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009373182 4.465908051 14.000000000

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Page 766: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08391001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.2484, p−value = 0.009666alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002778358 1.985130906 14.000000000

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08391001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.096814, p−value = 0.2681alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003063224 2.881968260 14.000000000

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08394003−4 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.35067, p−value = 0.0007824alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.06654231 −1.20397282 14.00000000

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08394003−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.05052, p−value = 0.4855alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.007143593 5.857933044 14.000000000

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08394003−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.22469, p−value = 0.01516alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002440795 1.991975546 14.000000000

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08394003−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.060724, p−value = 0.4851alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001359079 2.928523540 14.000000000

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08394004−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.27742, p−value = 0.001424alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.04030868 −1.01199961 14.00000000

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08394004−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20336, p−value = 0.03173alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002289104 1.967112303 14.000000000

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08394004−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.0056818, p−value = 0.9552alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00000 2.92047 14.00000

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08510001−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.019578, p−value = 0.8441alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001605189 −0.891598105 14.000000000

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08510001−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.014006, p−value = 0.875alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 3.828641 14.000000

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08510001−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.083832, p−value = 0.4007alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002819514 2.261763096 14.000000000

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08510001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.01457, p−value = 0.8973alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 7.086992e−05 1.953028e+00 1.400000e+01

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Page 779: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

08510001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.032459, p−value = 0.6789alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.585291e−04 2.671386e+00 1.400000e+01

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Page 780: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09102001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20203, p−value = 0.03665alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003161514 1.954445004 14.000000000

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Page 781: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09102001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.016393, p−value = 0.8388alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 2.248855e−04 2.727661e+00 1.400000e+01

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Page 782: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09105001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.12277, p−value = 0.2035alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00549717 4.06044292 14.00000000

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Page 783: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09105001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.27113, p−value = 0.004938alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00522301 1.97060251 14.00000000

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Page 784: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09105001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.064865, p−value = 0.4553alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002624603 2.604909420 14.000000000

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Page 785: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09106001−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.14541, p−value = 0.1427alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005494714 3.663561583 14.000000000

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09106001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.23359, p−value = 0.007283alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003717542 1.982379794 14.000000000

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Page 787: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09106001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.18378, p−value = 0.03803alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.008073484 2.469793081 14.000000000

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09113002−5 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.16445, p−value = 0.1219alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01736866 −0.86274999 14.00000000

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09113002−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.25756, p−value = 0.003434alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.009578228 4.219507694 14.000000000

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Page 790: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09113002−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.12623, p−value = 0.233alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002846618 1.994700313 14.000000000

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Page 791: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09113002−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.031351, p−value = 0.7651alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0007219485 2.4815678596 14.0000000000

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09116001−3 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.021092, p−value = 0.8226alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002268825 −0.916290760 14.000000000

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Page 793: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09116001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.14667, p−value = 0.145alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002530834 1.948763251 14.000000000

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Page 794: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09116001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.070099, p−value = 0.4745alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001908493 2.591140032 14.000000000

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09123001−1 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.51522, p−value = 9.591e−07alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.02871887 4.29045963 14.00000000

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09123001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.097695, p−value = 0.2678alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001330694 2.028805733 14.000000000

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Page 797: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09123001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.095789, p−value = 0.3639alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002742398 2.240653038 14.000000000

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09127001−3 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.26395, p−value = 0.001783alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01087166 3.76120019 14.00000000

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09127001−3 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.084727, p−value = 0.4171alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001053487 1.967112303 14.000000000

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09127001−3 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.1289, p−value = 0.1017alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005170134 2.397895336 14.000000000

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09129003−0 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.46803, p−value = 7.282e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0242664 4.2484951 14.0000000

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Page 802: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09129003−0 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.13483, p−value = 0.1477alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003200684 2.377692461 14.000000000

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09129003−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20663, p−value = 0.02799alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002995285 2.027489901 14.000000000

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09129003−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.002181, p−value = 0.989alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 2.517696 14.000000

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09135001−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.28104, p−value = 0.002086alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01069892 3.91202307 14.00000000

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09135001−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.092992, p−value = 0.3141alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002120622 2.360853910 14.000000000

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09135001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.023052, p−value = 0.806alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.608848e−04 1.984444e+00 1.400000e+01

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09135001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.02459, p−value = 0.7969alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001170929 2.507972002 14.000000000

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09140001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.026989, p−value = 0.7906alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 5.956982e−04 2.008883e+00 1.400000e+01

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09140001−4 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.11657, p−value = 0.1657alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.003641337 2.643333912 14.000000000

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09150001−9 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.043133, p−value = 0.6169alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.005749404 −0.916603327 14.000000000

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09150001−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.30514, p−value = 0.001508alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01129868 4.15731955 14.00000000

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09150001−9 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.12042, p−value = 0.1365alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.0031537 2.2359076 14.0000000

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09150001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.20245, p−value = 0.07022alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003777492 1.987874389 14.000000000

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09150001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.11302, p−value = 0.2062alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004090667 2.697653532 14.000000000

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09402001−8 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.20255, p−value = 0.01376alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.001 14.000

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09402001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.43051, p−value = 1.105e−06alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01381564 4.38202667 14.00000000

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09402001−8 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.012146, p−value = 0.9082alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 1.629988e−04 2.361703e+00 1.400000e+01

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Page 819: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09402001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.21104, p−value = 0.04486alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003008127 2.008213997 14.000000000

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Page 820: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09402001−8 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.1237, p−value = 0.2195alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004109142 2.288971424 14.000000000

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09404001−9 Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = −0.2276, p−value = 0.007465alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.001 14.000

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Page 822: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09404001−9 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.3515, p−value = 0.0004379alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00987854 4.35207176 14.00000000

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Page 823: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09404001−9 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.04, p−value = 0.69alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0007307426 2.3655598164 14.0000000000

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Page 824: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09404001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.27086, p−value = 0.01039alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003989697 2.006870747 14.000000000

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Page 825: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09404001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.044057, p−value = 0.6454alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001115236 2.369308710 14.000000000

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Page 826: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09418001−5 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.35889, p−value = 0.0003128alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01404464 4.07753754 14.00000000

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Page 827: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09418001−5 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.048969, p−value = 0.596alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001047896 2.413231611 14.000000000

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Page 828: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09418001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.33436, p−value = 0.001326alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.006017354 2.014903069 14.000000000

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Page 829: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09418001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.058402, p−value = 0.5513alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001640666 2.279316425 14.000000000

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Page 830: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09420001−6 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = −0.10157, p−value = 0.3026alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.000625 0.038500 14.000000

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Page 831: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09420001−6 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.4619, p−value = 1.378e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01054617 4.02535152 14.00000000

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Page 832: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09420001−6 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.020806, p−value = 0.8345alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 2.448218e−04 2.292535e+00 1.400000e+01

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Page 833: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09420001−6 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.26141, p−value = 0.009427alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004950307 2.017566204 14.000000000

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Page 834: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09420001−6 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.088866, p−value = 0.2361alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001998782 2.613410711 14.000000000

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Page 835: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09434001−2 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.034595, p−value = 0.7236alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.005099047 −0.659712434 14.000000000

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Page 836: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09434001−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.34211, p−value = 0.0001369alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01244855 3.52636051 14.00000000

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Page 837: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09434001−2 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.037037, p−value = 0.6782alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0008764267 2.3504223824 14.0000000000

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Page 838: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09434001−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.19156, p−value = 0.02687alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002775156 1.943048954 14.000000000

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Page 839: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09434001−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.075726, p−value = 0.4091alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002230628 2.465553999 14.000000000

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Page 840: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09437002−7 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.14576, p−value = 0.1768alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01429179 −1.77195680 14.00000000

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Page 841: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09437002−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.41143, p−value = 4.725e−05alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01155317 4.06044292 14.00000000

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Page 842: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09437002−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.035857, p−value = 0.7142alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 8.189082e−04 2.322388e+00 1.400000e+01

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Page 843: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

09437002−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.15369, p−value = 0.1114alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002517112 1.987874389 14.000000000

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09437002−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.013306, p−value = 0.89alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 2.639057 14.000000

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10107001−8 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.052144, p−value = 0.5129alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.001589915 4.021773815 14.000000000

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Page 846: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10107001−8 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.06808, p−value = 0.4249alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 7.990845e−04 2.000128e+00 1.400000e+01

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10134001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.14005, p−value = 0.1669alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002468462 1.941615224 14.000000000

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10144001−K Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.050798, p−value = 0.621alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.006277294 −1.345154285 14.000000000

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Page 849: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10144001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.2526, p−value = 0.01616alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003475646 1.962907672 14.000000000

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10144001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.085333, p−value = 0.3308alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.00142539 2.61739588 14.00000000

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10304001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.2451, p−value = 0.02531alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002608288 2.006870747 14.000000000

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10304001−9 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.14156, p−value = 0.1471alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00335876 2.54081440 14.00000000

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10306001−K Arsenico

Seasonal Kendall's tau with the Turnbull slope estimator

data: Arsenico (28 years and 6 seasons)tau = 0.1812, p−value = 0.0446alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time 0.000 0.003 14.000

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10306001−K pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.31007, p−value = 0.004437alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003322489 2.057962418 14.000000000

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10306001−K Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.086331, p−value = 0.3449alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003322397 2.332143784 14.000000000

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10310001−1 Hierro

Seasonal Kendall's tau with the Turnbull slope estimator

data: Hierro (28 years and 6 seasons)tau = −0.10187, p−value = 0.3266alternative hypothesis: true slope is not equal to 0sample estimates: slope median data median time −0.0003286328 0.0300000000 14.0000000000

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10310001−1 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = 0.077039, p−value = 0.4752alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.002374321 2.278291702 14.000000000

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10310001−1 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.11213, p−value = 0.2913alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001147194 2.010761023 14.000000000

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10310001−1 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.058124, p−value = 0.4911alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0006754398 2.5843148232 14.0000000000

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10322001−7 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.043536, p−value = 0.6685alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002894478 3.828641415 14.000000000

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Page 861: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10322001−7 OD

Seasonal Kendall with correlation correction

data: log(OD) (28 years and 6 seasons)tau = −0.11618, p−value = 0.1535alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002140041 2.461296558 14.000000000

2.1

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Page 862: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10322001−7 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.17535, p−value = 0.08041alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001577139 1.972690225 14.000000000

1.75

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Page 863: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10322001−7 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.023936, p−value = 0.7845alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0002779166 1.9530024529 14.0000000000

1.0

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Page 864: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10330001−0 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.26882, p−value = 0.01573alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.003014137 1.976854086 14.000000000

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Page 865: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10330001−0 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.075984, p−value = 0.3399alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001328094 2.576421738 14.000000000

1.8

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Page 866: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10340001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.079657, p−value = 0.4457alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 9.916316e−04 1.979621e+00 1.400000e+01

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Page 867: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10340001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.011688, p−value = 0.8913alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 2.557995 14.000000

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Page 868: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10356001−2 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = 0.19551, p−value = 0.04269alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.009958346 4.198686600 14.000000000

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Page 869: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10356001−2 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.16513, p−value = 0.06613alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001900792 1.956567287 14.000000000

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Page 870: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10356001−2 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.060773, p−value = 0.4114alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002166738 2.399710178 14.000000000

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Page 871: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10362001−5 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = 0.0041958, p−value = 0.9725alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.000000 2.424803 14.000000

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Page 872: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10364001−6 Temp

Seasonal Kendall with correlation correction

data: log(Temp) (28 years and 6 seasons)tau = −0.039161, p−value = 0.6663alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.0009921193 2.4981517792 14.0000000000

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Page 873: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

10454001−5 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.052248, p−value = 0.5693alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 5.838871e−04 1.973386e+00 1.400000e+01

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Page 874: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12280002−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.13217, p−value = 0.2568alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.004326384 3.784189701 14.000000000

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Page 875: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12280002−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.24402, p−value = 0.003768alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.00264895 2.01490307 14.00000000

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Page 876: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12287001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.15789, p−value = 0.08302alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001894792 2.025513172 14.000000000

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Page 877: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12585001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.15221, p−value = 0.1259alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01020551 4.47733688 14.00000000

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Page 878: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12585001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.041051, p−value = 0.6433alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.644177e−04 2.030776e+00 1.400000e+01

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Page 879: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12600001−4 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = −0.028892, p−value = 0.7705alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.002166152 −1.035736680 14.000000000

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Page 880: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12600001−4 CE

Seasonal Kendall with correlation correction

data: log(CE) (28 years and 6 seasons)tau = −0.19493, p−value = 0.02671alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time −0.01078681 3.93182564 14.00000000

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Page 881: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12600001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.089314, p−value = 0.3091alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 8.918958e−04 2.024193e+00 1.400000e+01

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Page 882: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12622001−4 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.034483, p−value = 0.6616alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 4.848567e−04 2.037316e+00 1.400000e+01

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Page 883: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12805001−9 Hierro

Seasonal Kendall with correlation correction

data: log(Hierro) (28 years and 6 seasons)tau = 0.022167, p−value = 0.8536alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.004178968 −0.500985563 14.000000000

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Page 884: 02104002−9 CE Seasonal Kendall with correlation correction02104002−9 CE Seasonal Kendall with correlation correction data: log(CE) (28 years and 6 seasons) tau = 0.03125, p−value

12805001−9 pH

Seasonal Kendall with correlation correction

data: log(pH) (28 years and 6 seasons)tau = 0.16796, p−value = 0.1347alternative hypothesis: true slope is not equal to 0sample estimates: slope median.data median.time 0.001305512 2.043813467 14.000000000

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